Sansqrit program corpus · 820 .sq files

SansqritPy Examples

Every packaged Sansqrit DSL program is rendered on this page with searchable titles, tags, explanations, and code listings. The examples cover algorithms, circuits, QEC, lookup profiling, distributed execution, hardware export, real-world 120+ qubit applications, and AI training prompts.

Search examplesPackage reference

Example Corpus Overview

820
Programs
500
Real-world scenarios
120+
Large-qubit demos
QEC
Error correction

These examples are installed in the Python wheel under sansqrit/examples and mirrored here for SEO, documentation, AI training, and hands-on learning. Each example card now starts with a clear problem statement so users understand why the program exists before reading the code.

Program Index

Programs 1–100

001 · Bell State
file: 001_bell_state.sqsansqrit

Problem statement: Create the smallest useful entanglement demonstration: two qubits must become correlated so that measuring one explains the other. The problem is to show the H plus CNOT pattern, inspect probabilities, and confirm the Bell-pair behavior with repeated shots.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Bell state with sparse simulation
simulate(2) {
    let q = quantum_register(2)
    H(q[0])
    CNOT(q[0], q[1])
    let probs = probabilities(q)
    print(probs)
    print(measure_all(q, shots=512))
}
002 · Ghz Chain 8
file: 002_ghz_chain_8.sqsansqrit

Problem statement: Prepare a multi-qubit GHZ chain where many qubits share one global correlation. The problem is to show how one seed superposition can be copied through CNOT links and how sparse simulation avoids storing unnecessary basis states.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# 8-qubit GHZ state
simulate(8, engine="sparse") {
    let q = quantum_register(8)
    H(q[0])
    for i in range(7) {
        CNOT(q[i], q[i + 1])
    }
    print(engine_nnz())
    print(measure_all(q, shots=512))
}
003 · Qft Three Qubits
file: 003_qft_three_qubits.sqqft

Problem statement: Convert a simple three-qubit computational-basis input into the Fourier-domain representation. The problem is to help users see how QFT changes the probability structure and why small QFT examples are useful before studying phase estimation.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

simulate(3) {
    let q = quantum_register(3)
    X(q[0])
    qft(q)
    print(probabilities(q))
}
004 · Inverse Qft Roundtrip
file: 004_inverse_qft_roundtrip.sqqft

Problem statement: Verify that QFT followed by inverse QFT returns the register to the original encoded state. The problem is a round-trip correctness check that teaches reversibility and helps users trust later phase-estimation circuits.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

simulate(4) {
    let q = quantum_register(4)
    X(q[0])
    X(q[2])
    qft(q)
    iqft(q)
    print(probabilities(q))
}
005 · Sharded Bell
file: 005_sharded_bell.sqsansqrit

Problem statement: Run the Bell-pair circuit through the sharded execution path. The problem is to demonstrate that backend partitioning should preserve entanglement correctness while still exposing shard diagnostics and shot-based output.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

simulate(2, engine="sharded", n_shards=4, workers=2) {
    let q = quantum_register(2)
    H(q[0])
    CNOT(q[0], q[1])
    print(shards())
    print(measure_all(q, shots=256))
}
006 · Threaded Superposition
file: 006_threaded_superposition.sqsansqrit

Problem statement: Create a wider superposition and apply repeated rotations using a threaded backend. The problem is to show how parallel execution can help with larger sparse workloads while still reporting active-state growth.

What the program does: The program allocates a quantum register and prints probabilities or shot measurements.

simulate(12, engine="threaded", workers=4) {
    let q = quantum_register(12)
    H_all()
    Rz_all(PI / 8)
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
007 · Lookup Sx Inverse
file: 007_lookup_sx_inverse.sqlookup

Problem statement: Check that an SX gate followed by its inverse returns the qubit to its starting state. The problem is to validate lookup-backed gate definitions and teach users how inverse operations cancel in a single-qubit experiment.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It shows when precomputed lookup kernels can speed up supported gates.

simulate(1) {
    let q = quantum_register(1)
    SX(q[0])
    SXdg(q[0])
    print(probabilities(q))
}
008 · Toffoli Adder Bit
file: 008_toffoli_adder_bit.sqsansqrit

Problem statement: Demonstrate a reversible classical logic primitive using a three-qubit Toffoli gate. The problem is to show how two control bits conditionally flip a target bit, which is the basis for adder and oracle construction.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

simulate(3) {
    let q = quantum_register(3)
    X(q[0])
    X(q[1])
    Toffoli(q[0], q[1], q[2])
    print(probabilities(q))
}
009 · Fredkin Swap
file: 009_fredkin_swap.sqsansqrit

Problem statement: Demonstrate a controlled-swap operation. The problem is to show how a control qubit decides whether two target states exchange positions, a useful idea in reversible computing and comparison circuits.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

simulate(3) {
    let q = quantum_register(3)
    X(q[0])
    X(q[1])
    Fredkin(q[0], q[1], q[2])
    print(probabilities(q))
}
010 · Rzz Entangler
file: 010_rzz_entangler.sqsansqrit

Problem statement: Create a two-qubit entangling phase interaction using an RZZ gate. The problem is to show how parameterized two-qubit rotations can model Ising-style couplings used in QAOA and quantum simulation.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

simulate(2) {
    let q = quantum_register(2)
    H(q[0])
    H(q[1])
    RZZ(q[0], q[1], PI / 3)
    print(probabilities(q))
}
011 · Ms Gate
file: 011_ms_gate.sqsansqrit

Problem statement: Introduce the Mølmer–Sørensen style entangling gate used in trapped-ion style circuits. The problem is to show a compact two-qubit entangler and inspect the resulting probability distribution.

What the program does: The program allocates a quantum register and prints probabilities or shot measurements.

simulate(2) {
    let q = quantum_register(2)
    MS(q[0], q[1])
    print(probabilities(q))
}
012 · Qasm Export
file: 012_qasm_export.sqsansqrit

Problem statement: Take a Sansqrit circuit and convert it into a portable QASM-style representation. The problem is to teach users that writing a circuit, exporting it, and running it on a provider are separate steps.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and generates an export or provider-facing payload. It separates circuit export from real provider execution and credential requirements.

simulate(2) {
    let q = quantum_register(2)
    H(q[0])
    CNOT(q[0], q[1])
    let text = export_qasm3()
    print(text)
}
013 · Pipeline Statistics
file: 013_pipeline_statistics.sqsansqrit

Problem statement: Process a small classical data pipeline inside the DSL. The problem is to show that Sansqrit examples can combine classical map/filter/reduce style processing with quantum workflows.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

let xs = [1, 2, 3, 4, 5, 6]
let squares = xs |> map(fn(x) => x * x)
let big = squares |> filter(fn(x) => x > 10)
let total = big |> sum
print(squares)
print(big)
print(total)
014 · Classical Function
file: 014_classical_function.sqsansqrit

Problem statement: Define and evaluate a classical objective function that could later be used by a variational loop. The problem is to show how parameter sweeps and minimum-value checks fit beside quantum code.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

fn energy(theta) {
    return -cos(theta) + 0.1 * sin(2 * theta)
}
let values = [energy(x * PI / 16) for x in range(16)]
print(values)
print(min(values))
015 · Json Csv Io
file: 015_json_csv_io.sqsansqrit

Problem statement: Store and exchange simple circuit metadata using JSON or CSV-style input/output. The problem is to show how experiment records, gate rows, and results can be written for later analysis.

What the program does: The program applies the main gates or parameterized rotations.

let rows = [{"gate": "H", "qubit": 0}, {"gate": "CNOT", "qubit": 1}]
write_json("sansqrit_example.json", {"rows": rows, "shots": 128})
let payload = read_json("sansqrit_example.json")
print(payload)
016 · Grover Search
file: 016_grover_search.sqgrover

Problem statement: Search a small unstructured space for a target state. The problem is to connect the Grover helper to a concrete target index and show the amplified result in a form users can inspect.

What the program does: The program applies the main gates or parameterized rotations.

let result = grover_search(3, 5, shots=512)
print(result)
017 · Grover Multi
file: 017_grover_multi.sqgrover

Problem statement: Search for more than one marked state in a small database. The problem is to show how Grover-style amplitude amplification can be configured for multiple valid answers.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

let result = grover_search_multi(4, [3, 12], shots=512)
print(result)
018 · Bernstein Vazirani
file: 018_bernstein_vazirani.sqsansqrit

Problem statement: Recover a hidden binary string using a Bernstein–Vazirani style oracle example. The problem is to show how a quantum query can reveal secret parity information in a teaching-sized circuit.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

let secret = bernstein_vazirani("101101")
print(secret)
019 · Deutsch Jozsa Balanced
file: 019_deutsch_jozsa_balanced.sqsansqrit

Problem statement: Classify an oracle as constant or balanced using the Deutsch–Jozsa idea. The problem is to show the difference between the two oracle families without requiring a large circuit.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

let result = deutsch_jozsa(4, "balanced")
print(result)
020 · Deutsch Jozsa Constant
file: 020_deutsch_jozsa_constant.sqsansqrit

Problem statement: Classify an oracle as constant or balanced using the Deutsch–Jozsa idea. The problem is to show the difference between the two oracle families without requiring a large circuit.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

let result = deutsch_jozsa(4, "constant")
print(result)
021 · Qaoa Triangle
file: 021_qaoa_triangle.sqqaoa

Problem statement: Solve a small graph-cut optimization problem using a QAOA-style workflow. The problem is to map graph edges into a quantum objective and inspect the approximate cut result.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

let result = qaoa_maxcut(3, [(0,1), (1,2), (0,2)], p=1, shots=256)
print(result)
022 · Qaoa Square
file: 022_qaoa_square.sqqaoa

Problem statement: Solve a small graph-cut optimization problem using a QAOA-style workflow. The problem is to map graph edges into a quantum objective and inspect the approximate cut result.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

let result = qaoa_maxcut(4, [(0,1), (1,2), (2,3), (3,0)], p=1, shots=256)
print(result)
023 · Vqe H2
file: 023_vqe_h2.sqvqe

Problem statement: Estimate a small molecular or Hamiltonian-style energy with a variational workflow. The problem is to connect parameters, objective evaluation, and optimization output in a compact chemistry-inspired example.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

let result = vqe_h2(0.735, max_iter=32)
print(result)
024 · Phase Estimation
file: 024_phase_estimation.sqsansqrit

Problem statement: Estimate a phase value from controlled quantum evolution. The problem is to show how phase information becomes readable through counting qubits and why QFT-style logic matters.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

let result = quantum_phase_estimation(0.3125, 5, shots=256)
print(result)
025 · Hhl 2X2
file: 025_hhl_2x2.sqsansqrit

Problem statement: Demonstrate the shape of a quantum linear-system workflow on a tiny matrix. The problem is to show how HHL-style helpers connect matrix input, vector input, and a solution object.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

let result = hhl_solve([[2, 0], [0, 4]], [2, 8])
print(result)
026 · Teleport One
file: 026_teleport_one.sqsansqrit

Problem statement: Move a one-bit or one-qubit state through the teleportation protocol idea using entanglement and correction. The problem is to teach the flow of prepare, entangle, measure, communicate, and recover.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

let result = teleport(1)
print(result)
027 · Superdense Coding
file: 027_superdense_coding.sqsansqrit

Problem statement: Encode two classical bits using a shared entangled pair. The problem is to show how superdense coding uses one qubit transmission plus prior entanglement to communicate more information.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

let result = superdense_coding(1, 0)
print(result)
028 · Bb84 Qkd
file: 028_bb84_qkd.sqbb84

Problem statement: Generate and inspect a BB84-style quantum key-distribution example. The problem is to compare normal key generation with the effect of an eavesdropper or basis mismatch.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

let key = bb84_qkd(24, eavesdropper=false)
print(key)
029 · Bb84 With Eavesdropper
file: 029_bb84_with_eavesdropper.sqbb84

Problem statement: Generate and inspect a BB84-style quantum key-distribution example. The problem is to compare normal key generation with the effect of an eavesdropper or basis mismatch.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

let key = bb84_qkd(24, eavesdropper=true)
print(key)
030 · Shor Factor 15
file: 030_shor_factor_15.sqsansqrit

Problem statement: Factor a small composite number with a Shor-style educational helper. The problem is to connect period-finding concepts to a concrete factorization result without claiming large-number cryptanalysis.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

let factors = shor_factor(15)
print(factors)
031 · Amplitude Estimation
file: 031_amplitude_estimation.sqsansqrit

Problem statement: Estimate an unknown success probability more systematically than repeated sampling alone. The problem is to show how amplitude-estimation style output can represent risk or probability values.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

let estimate = amplitude_estimation(0.37, 5)
print(estimate)
032 · Quantum Counting
file: 032_quantum_counting.sqsansqrit

Problem statement: Estimate how many marked items exist in a search space. The problem is to connect counting logic with Grover-style search and make the estimated solution count visible.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

let estimate = quantum_counting(6, 7, 5)
print(estimate)
033 · Variational Classifier
file: 033_variational_classifier.sqsansqrit

Problem statement: Encode classical features into a quantum machine-learning style circuit. The problem is to show how feature maps or variational layers can produce a score for classification experiments.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

let score = variational_classifier([0.1, 0.5, 1.2], layers=3)
print(score)
034 · Variational Pattern 34
file: 034_variational_pattern_34.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 34 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 34
simulate(7, engine="sparse") {
    let q = quantum_register(7)
    H_all()
    # layer 0
    Ry(q[0], PI / 8)
    Rz(q[1], PI / 2)
    Rx(q[2], PI / 3)
    Ry(q[3], PI / 4)
    Rz(q[4], PI / 5)
    Rx(q[5], PI / 6)
    Ry(q[6], PI / 7)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 3)
    CNOT(q[2], q[3])
    RZZ(q[3], q[4], PI / 5)
    CNOT(q[4], q[5])
    RZZ(q[5], q[6], PI / 7)
    # layer 1
    Rz(q[0], PI / 2)
    Rx(q[1], PI / 3)
    Ry(q[2], PI / 4)
    Rz(q[3], PI / 5)
    Rx(q[4], PI / 6)
    Ry(q[5], PI / 7)
    Rz(q[6], PI / 8)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 3)
    CNOT(q[2], q[3])
    RZZ(q[3], q[4], PI / 5)
    CNOT(q[4], q[5])
    RZZ(q[5], q[6], PI / 7)
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
035 · Variational Pattern 35
file: 035_variational_pattern_35.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 35 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 35
simulate(3, engine="sparse") {
    let q = quantum_register(3)
    H_all()
    # layer 0
    Rz(q[0], PI / 2)
    Rx(q[1], PI / 3)
    Ry(q[2], PI / 4)
    RZZ(q[0], q[1], PI / 3)
    CNOT(q[1], q[2])
    # layer 1
    Rx(q[0], PI / 3)
    Ry(q[1], PI / 4)
    Rz(q[2], PI / 5)
    RZZ(q[0], q[1], PI / 3)
    CNOT(q[1], q[2])
    # layer 2
    Ry(q[0], PI / 4)
    Rz(q[1], PI / 5)
    Rx(q[2], PI / 6)
    RZZ(q[0], q[1], PI / 3)
    CNOT(q[1], q[2])
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
036 · Variational Pattern 36
file: 036_variational_pattern_36.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 36 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 36
simulate(4, engine="sparse") {
    let q = quantum_register(4)
    H_all()
    # layer 0
    Rx(q[0], PI / 3)
    Ry(q[1], PI / 4)
    Rz(q[2], PI / 5)
    Rx(q[3], PI / 6)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 5)
    CNOT(q[2], q[3])
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
037 · Variational Pattern 37
file: 037_variational_pattern_37.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 37 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 37
simulate(5, engine="sparse") {
    let q = quantum_register(5)
    H_all()
    # layer 0
    Ry(q[0], PI / 4)
    Rz(q[1], PI / 5)
    Rx(q[2], PI / 6)
    Ry(q[3], PI / 7)
    Rz(q[4], PI / 8)
    RZZ(q[0], q[1], PI / 5)
    CNOT(q[1], q[2])
    RZZ(q[2], q[3], PI / 7)
    CNOT(q[3], q[4])
    # layer 1
    Rz(q[0], PI / 5)
    Rx(q[1], PI / 6)
    Ry(q[2], PI / 7)
    Rz(q[3], PI / 8)
    Rx(q[4], PI / 2)
    RZZ(q[0], q[1], PI / 5)
    CNOT(q[1], q[2])
    RZZ(q[2], q[3], PI / 7)
    CNOT(q[3], q[4])
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
038 · Variational Pattern 38
file: 038_variational_pattern_38.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 38 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 38
simulate(6, engine="sparse") {
    let q = quantum_register(6)
    H_all()
    # layer 0
    Rz(q[0], PI / 5)
    Rx(q[1], PI / 6)
    Ry(q[2], PI / 7)
    Rz(q[3], PI / 8)
    Rx(q[4], PI / 2)
    Ry(q[5], PI / 3)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 7)
    CNOT(q[2], q[3])
    RZZ(q[3], q[4], PI / 4)
    CNOT(q[4], q[5])
    # layer 1
    Rx(q[0], PI / 6)
    Ry(q[1], PI / 7)
    Rz(q[2], PI / 8)
    Rx(q[3], PI / 2)
    Ry(q[4], PI / 3)
    Rz(q[5], PI / 4)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 7)
    CNOT(q[2], q[3])
    RZZ(q[3], q[4], PI / 4)
    CNOT(q[4], q[5])
    # layer 2
    Ry(q[0], PI / 7)
    Rz(q[1], PI / 8)
    Rx(q[2], PI / 2)
    Ry(q[3], PI / 3)
    Rz(q[4], PI / 4)
    Rx(q[5], PI / 5)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 7)
    CNOT(q[2], q[3])
    RZZ(q[3], q[4], PI / 4)
    CNOT(q[4], q[5])
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
039 · Variational Pattern 39
file: 039_variational_pattern_39.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 39 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 39
simulate(7, engine="sparse") {
    let q = quantum_register(7)
    H_all()
    # layer 0
    Rx(q[0], PI / 6)
    Ry(q[1], PI / 7)
    Rz(q[2], PI / 8)
    Rx(q[3], PI / 2)
    Ry(q[4], PI / 3)
    Rz(q[5], PI / 4)
    Rx(q[6], PI / 5)
    RZZ(q[0], q[1], PI / 7)
    CNOT(q[1], q[2])
    RZZ(q[2], q[3], PI / 4)
    CNOT(q[3], q[4])
    RZZ(q[4], q[5], PI / 6)
    CNOT(q[5], q[6])
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
040 · Variational Pattern 40
file: 040_variational_pattern_40.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 40 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 40
simulate(3, engine="sparse") {
    let q = quantum_register(3)
    H_all()
    # layer 0
    Ry(q[0], PI / 7)
    Rz(q[1], PI / 8)
    Rx(q[2], PI / 2)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 4)
    # layer 1
    Rz(q[0], PI / 8)
    Rx(q[1], PI / 2)
    Ry(q[2], PI / 3)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 4)
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
041 · Variational Pattern 41
file: 041_variational_pattern_41.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 41 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 41
simulate(4, engine="sparse") {
    let q = quantum_register(4)
    H_all()
    # layer 0
    Rz(q[0], PI / 8)
    Rx(q[1], PI / 2)
    Ry(q[2], PI / 3)
    Rz(q[3], PI / 4)
    RZZ(q[0], q[1], PI / 4)
    CNOT(q[1], q[2])
    RZZ(q[2], q[3], PI / 6)
    # layer 1
    Rx(q[0], PI / 2)
    Ry(q[1], PI / 3)
    Rz(q[2], PI / 4)
    Rx(q[3], PI / 5)
    RZZ(q[0], q[1], PI / 4)
    CNOT(q[1], q[2])
    RZZ(q[2], q[3], PI / 6)
    # layer 2
    Ry(q[0], PI / 3)
    Rz(q[1], PI / 4)
    Rx(q[2], PI / 5)
    Ry(q[3], PI / 6)
    RZZ(q[0], q[1], PI / 4)
    CNOT(q[1], q[2])
    RZZ(q[2], q[3], PI / 6)
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
042 · Variational Pattern 42
file: 042_variational_pattern_42.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 42 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 42
simulate(5, engine="sparse") {
    let q = quantum_register(5)
    H_all()
    # layer 0
    Rx(q[0], PI / 2)
    Ry(q[1], PI / 3)
    Rz(q[2], PI / 4)
    Rx(q[3], PI / 5)
    Ry(q[4], PI / 6)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 6)
    CNOT(q[2], q[3])
    RZZ(q[3], q[4], PI / 3)
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
043 · Variational Pattern 43
file: 043_variational_pattern_43.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 43 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 43
simulate(6, engine="sparse") {
    let q = quantum_register(6)
    H_all()
    # layer 0
    Ry(q[0], PI / 3)
    Rz(q[1], PI / 4)
    Rx(q[2], PI / 5)
    Ry(q[3], PI / 6)
    Rz(q[4], PI / 7)
    Rx(q[5], PI / 8)
    RZZ(q[0], q[1], PI / 6)
    CNOT(q[1], q[2])
    RZZ(q[2], q[3], PI / 3)
    CNOT(q[3], q[4])
    RZZ(q[4], q[5], PI / 5)
    # layer 1
    Rz(q[0], PI / 4)
    Rx(q[1], PI / 5)
    Ry(q[2], PI / 6)
    Rz(q[3], PI / 7)
    Rx(q[4], PI / 8)
    Ry(q[5], PI / 2)
    RZZ(q[0], q[1], PI / 6)
    CNOT(q[1], q[2])
    RZZ(q[2], q[3], PI / 3)
    CNOT(q[3], q[4])
    RZZ(q[4], q[5], PI / 5)
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
044 · Variational Pattern 44
file: 044_variational_pattern_44.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 44 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 44
simulate(7, engine="sparse") {
    let q = quantum_register(7)
    H_all()
    # layer 0
    Rz(q[0], PI / 4)
    Rx(q[1], PI / 5)
    Ry(q[2], PI / 6)
    Rz(q[3], PI / 7)
    Rx(q[4], PI / 8)
    Ry(q[5], PI / 2)
    Rz(q[6], PI / 3)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 3)
    CNOT(q[2], q[3])
    RZZ(q[3], q[4], PI / 5)
    CNOT(q[4], q[5])
    RZZ(q[5], q[6], PI / 7)
    # layer 1
    Rx(q[0], PI / 5)
    Ry(q[1], PI / 6)
    Rz(q[2], PI / 7)
    Rx(q[3], PI / 8)
    Ry(q[4], PI / 2)
    Rz(q[5], PI / 3)
    Rx(q[6], PI / 4)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 3)
    CNOT(q[2], q[3])
    RZZ(q[3], q[4], PI / 5)
    CNOT(q[4], q[5])
    RZZ(q[5], q[6], PI / 7)
    # layer 2
    Ry(q[0], PI / 6)
    Rz(q[1], PI / 7)
    Rx(q[2], PI / 8)
    Ry(q[3], PI / 2)
    Rz(q[4], PI / 3)
    Rx(q[5], PI / 4)
    Ry(q[6], PI / 5)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 3)
    CNOT(q[2], q[3])
    RZZ(q[3], q[4], PI / 5)
    CNOT(q[4], q[5])
    RZZ(q[5], q[6], PI / 7)
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
045 · Variational Pattern 45
file: 045_variational_pattern_45.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 45 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 45
simulate(3, engine="sparse") {
    let q = quantum_register(3)
    H_all()
    # layer 0
    Rx(q[0], PI / 5)
    Ry(q[1], PI / 6)
    Rz(q[2], PI / 7)
    RZZ(q[0], q[1], PI / 3)
    CNOT(q[1], q[2])
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
046 · Variational Pattern 46
file: 046_variational_pattern_46.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 46 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 46
simulate(4, engine="sparse") {
    let q = quantum_register(4)
    H_all()
    # layer 0
    Ry(q[0], PI / 6)
    Rz(q[1], PI / 7)
    Rx(q[2], PI / 8)
    Ry(q[3], PI / 2)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 5)
    CNOT(q[2], q[3])
    # layer 1
    Rz(q[0], PI / 7)
    Rx(q[1], PI / 8)
    Ry(q[2], PI / 2)
    Rz(q[3], PI / 3)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 5)
    CNOT(q[2], q[3])
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
047 · Variational Pattern 47
file: 047_variational_pattern_47.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 47 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 47
simulate(5, engine="sparse") {
    let q = quantum_register(5)
    H_all()
    # layer 0
    Rz(q[0], PI / 7)
    Rx(q[1], PI / 8)
    Ry(q[2], PI / 2)
    Rz(q[3], PI / 3)
    Rx(q[4], PI / 4)
    RZZ(q[0], q[1], PI / 5)
    CNOT(q[1], q[2])
    RZZ(q[2], q[3], PI / 7)
    CNOT(q[3], q[4])
    # layer 1
    Rx(q[0], PI / 8)
    Ry(q[1], PI / 2)
    Rz(q[2], PI / 3)
    Rx(q[3], PI / 4)
    Ry(q[4], PI / 5)
    RZZ(q[0], q[1], PI / 5)
    CNOT(q[1], q[2])
    RZZ(q[2], q[3], PI / 7)
    CNOT(q[3], q[4])
    # layer 2
    Ry(q[0], PI / 2)
    Rz(q[1], PI / 3)
    Rx(q[2], PI / 4)
    Ry(q[3], PI / 5)
    Rz(q[4], PI / 6)
    RZZ(q[0], q[1], PI / 5)
    CNOT(q[1], q[2])
    RZZ(q[2], q[3], PI / 7)
    CNOT(q[3], q[4])
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
048 · Variational Pattern 48
file: 048_variational_pattern_48.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 48 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 48
simulate(6, engine="sparse") {
    let q = quantum_register(6)
    H_all()
    # layer 0
    Rx(q[0], PI / 8)
    Ry(q[1], PI / 2)
    Rz(q[2], PI / 3)
    Rx(q[3], PI / 4)
    Ry(q[4], PI / 5)
    Rz(q[5], PI / 6)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 7)
    CNOT(q[2], q[3])
    RZZ(q[3], q[4], PI / 4)
    CNOT(q[4], q[5])
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
049 · Variational Pattern 49
file: 049_variational_pattern_49.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 49 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 49
simulate(7, engine="sparse") {
    let q = quantum_register(7)
    H_all()
    # layer 0
    Ry(q[0], PI / 2)
    Rz(q[1], PI / 3)
    Rx(q[2], PI / 4)
    Ry(q[3], PI / 5)
    Rz(q[4], PI / 6)
    Rx(q[5], PI / 7)
    Ry(q[6], PI / 8)
    RZZ(q[0], q[1], PI / 7)
    CNOT(q[1], q[2])
    RZZ(q[2], q[3], PI / 4)
    CNOT(q[3], q[4])
    RZZ(q[4], q[5], PI / 6)
    CNOT(q[5], q[6])
    # layer 1
    Rz(q[0], PI / 3)
    Rx(q[1], PI / 4)
    Ry(q[2], PI / 5)
    Rz(q[3], PI / 6)
    Rx(q[4], PI / 7)
    Ry(q[5], PI / 8)
    Rz(q[6], PI / 2)
    RZZ(q[0], q[1], PI / 7)
    CNOT(q[1], q[2])
    RZZ(q[2], q[3], PI / 4)
    CNOT(q[3], q[4])
    RZZ(q[4], q[5], PI / 6)
    CNOT(q[5], q[6])
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
050 · Variational Pattern 50
file: 050_variational_pattern_50.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 50 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 50
simulate(3, engine="sparse") {
    let q = quantum_register(3)
    H_all()
    # layer 0
    Rz(q[0], PI / 3)
    Rx(q[1], PI / 4)
    Ry(q[2], PI / 5)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 4)
    # layer 1
    Rx(q[0], PI / 4)
    Ry(q[1], PI / 5)
    Rz(q[2], PI / 6)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 4)
    # layer 2
    Ry(q[0], PI / 5)
    Rz(q[1], PI / 6)
    Rx(q[2], PI / 7)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 4)
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
051 · Variational Pattern 51
file: 051_variational_pattern_51.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 51 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 51
simulate(4, engine="sparse") {
    let q = quantum_register(4)
    H_all()
    # layer 0
    Rx(q[0], PI / 4)
    Ry(q[1], PI / 5)
    Rz(q[2], PI / 6)
    Rx(q[3], PI / 7)
    RZZ(q[0], q[1], PI / 4)
    CNOT(q[1], q[2])
    RZZ(q[2], q[3], PI / 6)
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
052 · Variational Pattern 52
file: 052_variational_pattern_52.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 52 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 52
simulate(5, engine="sparse") {
    let q = quantum_register(5)
    H_all()
    # layer 0
    Ry(q[0], PI / 5)
    Rz(q[1], PI / 6)
    Rx(q[2], PI / 7)
    Ry(q[3], PI / 8)
    Rz(q[4], PI / 2)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 6)
    CNOT(q[2], q[3])
    RZZ(q[3], q[4], PI / 3)
    # layer 1
    Rz(q[0], PI / 6)
    Rx(q[1], PI / 7)
    Ry(q[2], PI / 8)
    Rz(q[3], PI / 2)
    Rx(q[4], PI / 3)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 6)
    CNOT(q[2], q[3])
    RZZ(q[3], q[4], PI / 3)
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
053 · Variational Pattern 53
file: 053_variational_pattern_53.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 53 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 53
simulate(6, engine="sparse") {
    let q = quantum_register(6)
    H_all()
    # layer 0
    Rz(q[0], PI / 6)
    Rx(q[1], PI / 7)
    Ry(q[2], PI / 8)
    Rz(q[3], PI / 2)
    Rx(q[4], PI / 3)
    Ry(q[5], PI / 4)
    RZZ(q[0], q[1], PI / 6)
    CNOT(q[1], q[2])
    RZZ(q[2], q[3], PI / 3)
    CNOT(q[3], q[4])
    RZZ(q[4], q[5], PI / 5)
    # layer 1
    Rx(q[0], PI / 7)
    Ry(q[1], PI / 8)
    Rz(q[2], PI / 2)
    Rx(q[3], PI / 3)
    Ry(q[4], PI / 4)
    Rz(q[5], PI / 5)
    RZZ(q[0], q[1], PI / 6)
    CNOT(q[1], q[2])
    RZZ(q[2], q[3], PI / 3)
    CNOT(q[3], q[4])
    RZZ(q[4], q[5], PI / 5)
    # layer 2
    Ry(q[0], PI / 8)
    Rz(q[1], PI / 2)
    Rx(q[2], PI / 3)
    Ry(q[3], PI / 4)
    Rz(q[4], PI / 5)
    Rx(q[5], PI / 6)
    RZZ(q[0], q[1], PI / 6)
    CNOT(q[1], q[2])
    RZZ(q[2], q[3], PI / 3)
    CNOT(q[3], q[4])
    RZZ(q[4], q[5], PI / 5)
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
054 · Variational Pattern 54
file: 054_variational_pattern_54.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 54 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 54
simulate(7, engine="sparse") {
    let q = quantum_register(7)
    H_all()
    # layer 0
    Rx(q[0], PI / 7)
    Ry(q[1], PI / 8)
    Rz(q[2], PI / 2)
    Rx(q[3], PI / 3)
    Ry(q[4], PI / 4)
    Rz(q[5], PI / 5)
    Rx(q[6], PI / 6)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 3)
    CNOT(q[2], q[3])
    RZZ(q[3], q[4], PI / 5)
    CNOT(q[4], q[5])
    RZZ(q[5], q[6], PI / 7)
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
055 · Variational Pattern 55
file: 055_variational_pattern_55.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 55 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 55
simulate(3, engine="sparse") {
    let q = quantum_register(3)
    H_all()
    # layer 0
    Ry(q[0], PI / 8)
    Rz(q[1], PI / 2)
    Rx(q[2], PI / 3)
    RZZ(q[0], q[1], PI / 3)
    CNOT(q[1], q[2])
    # layer 1
    Rz(q[0], PI / 2)
    Rx(q[1], PI / 3)
    Ry(q[2], PI / 4)
    RZZ(q[0], q[1], PI / 3)
    CNOT(q[1], q[2])
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
056 · Variational Pattern 56
file: 056_variational_pattern_56.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 56 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 56
simulate(4, engine="sparse") {
    let q = quantum_register(4)
    H_all()
    # layer 0
    Rz(q[0], PI / 2)
    Rx(q[1], PI / 3)
    Ry(q[2], PI / 4)
    Rz(q[3], PI / 5)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 5)
    CNOT(q[2], q[3])
    # layer 1
    Rx(q[0], PI / 3)
    Ry(q[1], PI / 4)
    Rz(q[2], PI / 5)
    Rx(q[3], PI / 6)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 5)
    CNOT(q[2], q[3])
    # layer 2
    Ry(q[0], PI / 4)
    Rz(q[1], PI / 5)
    Rx(q[2], PI / 6)
    Ry(q[3], PI / 7)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 5)
    CNOT(q[2], q[3])
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
057 · Variational Pattern 57
file: 057_variational_pattern_57.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 57 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 57
simulate(5, engine="sparse") {
    let q = quantum_register(5)
    H_all()
    # layer 0
    Rx(q[0], PI / 3)
    Ry(q[1], PI / 4)
    Rz(q[2], PI / 5)
    Rx(q[3], PI / 6)
    Ry(q[4], PI / 7)
    RZZ(q[0], q[1], PI / 5)
    CNOT(q[1], q[2])
    RZZ(q[2], q[3], PI / 7)
    CNOT(q[3], q[4])
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
058 · Variational Pattern 58
file: 058_variational_pattern_58.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 58 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 58
simulate(6, engine="sparse") {
    let q = quantum_register(6)
    H_all()
    # layer 0
    Ry(q[0], PI / 4)
    Rz(q[1], PI / 5)
    Rx(q[2], PI / 6)
    Ry(q[3], PI / 7)
    Rz(q[4], PI / 8)
    Rx(q[5], PI / 2)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 7)
    CNOT(q[2], q[3])
    RZZ(q[3], q[4], PI / 4)
    CNOT(q[4], q[5])
    # layer 1
    Rz(q[0], PI / 5)
    Rx(q[1], PI / 6)
    Ry(q[2], PI / 7)
    Rz(q[3], PI / 8)
    Rx(q[4], PI / 2)
    Ry(q[5], PI / 3)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 7)
    CNOT(q[2], q[3])
    RZZ(q[3], q[4], PI / 4)
    CNOT(q[4], q[5])
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
059 · Variational Pattern 59
file: 059_variational_pattern_59.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 59 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 59
simulate(7, engine="sparse") {
    let q = quantum_register(7)
    H_all()
    # layer 0
    Rz(q[0], PI / 5)
    Rx(q[1], PI / 6)
    Ry(q[2], PI / 7)
    Rz(q[3], PI / 8)
    Rx(q[4], PI / 2)
    Ry(q[5], PI / 3)
    Rz(q[6], PI / 4)
    RZZ(q[0], q[1], PI / 7)
    CNOT(q[1], q[2])
    RZZ(q[2], q[3], PI / 4)
    CNOT(q[3], q[4])
    RZZ(q[4], q[5], PI / 6)
    CNOT(q[5], q[6])
    # layer 1
    Rx(q[0], PI / 6)
    Ry(q[1], PI / 7)
    Rz(q[2], PI / 8)
    Rx(q[3], PI / 2)
    Ry(q[4], PI / 3)
    Rz(q[5], PI / 4)
    Rx(q[6], PI / 5)
    RZZ(q[0], q[1], PI / 7)
    CNOT(q[1], q[2])
    RZZ(q[2], q[3], PI / 4)
    CNOT(q[3], q[4])
    RZZ(q[4], q[5], PI / 6)
    CNOT(q[5], q[6])
    # layer 2
    Ry(q[0], PI / 7)
    Rz(q[1], PI / 8)
    Rx(q[2], PI / 2)
    Ry(q[3], PI / 3)
    Rz(q[4], PI / 4)
    Rx(q[5], PI / 5)
    Ry(q[6], PI / 6)
    RZZ(q[0], q[1], PI / 7)
    CNOT(q[1], q[2])
    RZZ(q[2], q[3], PI / 4)
    CNOT(q[3], q[4])
    RZZ(q[4], q[5], PI / 6)
    CNOT(q[5], q[6])
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
060 · Variational Pattern 60
file: 060_variational_pattern_60.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 60 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 60
simulate(3, engine="sparse") {
    let q = quantum_register(3)
    H_all()
    # layer 0
    Rx(q[0], PI / 6)
    Ry(q[1], PI / 7)
    Rz(q[2], PI / 8)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 4)
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
061 · Variational Pattern 61
file: 061_variational_pattern_61.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 61 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 61
simulate(4, engine="sparse") {
    let q = quantum_register(4)
    H_all()
    # layer 0
    Ry(q[0], PI / 7)
    Rz(q[1], PI / 8)
    Rx(q[2], PI / 2)
    Ry(q[3], PI / 3)
    RZZ(q[0], q[1], PI / 4)
    CNOT(q[1], q[2])
    RZZ(q[2], q[3], PI / 6)
    # layer 1
    Rz(q[0], PI / 8)
    Rx(q[1], PI / 2)
    Ry(q[2], PI / 3)
    Rz(q[3], PI / 4)
    RZZ(q[0], q[1], PI / 4)
    CNOT(q[1], q[2])
    RZZ(q[2], q[3], PI / 6)
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
062 · Variational Pattern 62
file: 062_variational_pattern_62.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 62 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 62
simulate(5, engine="sparse") {
    let q = quantum_register(5)
    H_all()
    # layer 0
    Rz(q[0], PI / 8)
    Rx(q[1], PI / 2)
    Ry(q[2], PI / 3)
    Rz(q[3], PI / 4)
    Rx(q[4], PI / 5)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 6)
    CNOT(q[2], q[3])
    RZZ(q[3], q[4], PI / 3)
    # layer 1
    Rx(q[0], PI / 2)
    Ry(q[1], PI / 3)
    Rz(q[2], PI / 4)
    Rx(q[3], PI / 5)
    Ry(q[4], PI / 6)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 6)
    CNOT(q[2], q[3])
    RZZ(q[3], q[4], PI / 3)
    # layer 2
    Ry(q[0], PI / 3)
    Rz(q[1], PI / 4)
    Rx(q[2], PI / 5)
    Ry(q[3], PI / 6)
    Rz(q[4], PI / 7)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 6)
    CNOT(q[2], q[3])
    RZZ(q[3], q[4], PI / 3)
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
063 · Variational Pattern 63
file: 063_variational_pattern_63.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 63 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 63
simulate(6, engine="sparse") {
    let q = quantum_register(6)
    H_all()
    # layer 0
    Rx(q[0], PI / 2)
    Ry(q[1], PI / 3)
    Rz(q[2], PI / 4)
    Rx(q[3], PI / 5)
    Ry(q[4], PI / 6)
    Rz(q[5], PI / 7)
    RZZ(q[0], q[1], PI / 6)
    CNOT(q[1], q[2])
    RZZ(q[2], q[3], PI / 3)
    CNOT(q[3], q[4])
    RZZ(q[4], q[5], PI / 5)
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
064 · Variational Pattern 64
file: 064_variational_pattern_64.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 64 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 64
simulate(7, engine="sparse") {
    let q = quantum_register(7)
    H_all()
    # layer 0
    Ry(q[0], PI / 3)
    Rz(q[1], PI / 4)
    Rx(q[2], PI / 5)
    Ry(q[3], PI / 6)
    Rz(q[4], PI / 7)
    Rx(q[5], PI / 8)
    Ry(q[6], PI / 2)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 3)
    CNOT(q[2], q[3])
    RZZ(q[3], q[4], PI / 5)
    CNOT(q[4], q[5])
    RZZ(q[5], q[6], PI / 7)
    # layer 1
    Rz(q[0], PI / 4)
    Rx(q[1], PI / 5)
    Ry(q[2], PI / 6)
    Rz(q[3], PI / 7)
    Rx(q[4], PI / 8)
    Ry(q[5], PI / 2)
    Rz(q[6], PI / 3)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 3)
    CNOT(q[2], q[3])
    RZZ(q[3], q[4], PI / 5)
    CNOT(q[4], q[5])
    RZZ(q[5], q[6], PI / 7)
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
065 · Variational Pattern 65
file: 065_variational_pattern_65.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 65 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 65
simulate(3, engine="sparse") {
    let q = quantum_register(3)
    H_all()
    # layer 0
    Rz(q[0], PI / 4)
    Rx(q[1], PI / 5)
    Ry(q[2], PI / 6)
    RZZ(q[0], q[1], PI / 3)
    CNOT(q[1], q[2])
    # layer 1
    Rx(q[0], PI / 5)
    Ry(q[1], PI / 6)
    Rz(q[2], PI / 7)
    RZZ(q[0], q[1], PI / 3)
    CNOT(q[1], q[2])
    # layer 2
    Ry(q[0], PI / 6)
    Rz(q[1], PI / 7)
    Rx(q[2], PI / 8)
    RZZ(q[0], q[1], PI / 3)
    CNOT(q[1], q[2])
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
066 · Variational Pattern 66
file: 066_variational_pattern_66.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 66 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 66
simulate(4, engine="sparse") {
    let q = quantum_register(4)
    H_all()
    # layer 0
    Rx(q[0], PI / 5)
    Ry(q[1], PI / 6)
    Rz(q[2], PI / 7)
    Rx(q[3], PI / 8)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 5)
    CNOT(q[2], q[3])
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
067 · Variational Pattern 67
file: 067_variational_pattern_67.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 67 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 67
simulate(5, engine="sparse") {
    let q = quantum_register(5)
    H_all()
    # layer 0
    Ry(q[0], PI / 6)
    Rz(q[1], PI / 7)
    Rx(q[2], PI / 8)
    Ry(q[3], PI / 2)
    Rz(q[4], PI / 3)
    RZZ(q[0], q[1], PI / 5)
    CNOT(q[1], q[2])
    RZZ(q[2], q[3], PI / 7)
    CNOT(q[3], q[4])
    # layer 1
    Rz(q[0], PI / 7)
    Rx(q[1], PI / 8)
    Ry(q[2], PI / 2)
    Rz(q[3], PI / 3)
    Rx(q[4], PI / 4)
    RZZ(q[0], q[1], PI / 5)
    CNOT(q[1], q[2])
    RZZ(q[2], q[3], PI / 7)
    CNOT(q[3], q[4])
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
068 · Variational Pattern 68
file: 068_variational_pattern_68.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 68 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 68
simulate(6, engine="sparse") {
    let q = quantum_register(6)
    H_all()
    # layer 0
    Rz(q[0], PI / 7)
    Rx(q[1], PI / 8)
    Ry(q[2], PI / 2)
    Rz(q[3], PI / 3)
    Rx(q[4], PI / 4)
    Ry(q[5], PI / 5)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 7)
    CNOT(q[2], q[3])
    RZZ(q[3], q[4], PI / 4)
    CNOT(q[4], q[5])
    # layer 1
    Rx(q[0], PI / 8)
    Ry(q[1], PI / 2)
    Rz(q[2], PI / 3)
    Rx(q[3], PI / 4)
    Ry(q[4], PI / 5)
    Rz(q[5], PI / 6)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 7)
    CNOT(q[2], q[3])
    RZZ(q[3], q[4], PI / 4)
    CNOT(q[4], q[5])
    # layer 2
    Ry(q[0], PI / 2)
    Rz(q[1], PI / 3)
    Rx(q[2], PI / 4)
    Ry(q[3], PI / 5)
    Rz(q[4], PI / 6)
    Rx(q[5], PI / 7)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 7)
    CNOT(q[2], q[3])
    RZZ(q[3], q[4], PI / 4)
    CNOT(q[4], q[5])
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
069 · Variational Pattern 69
file: 069_variational_pattern_69.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 69 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 69
simulate(7, engine="sparse") {
    let q = quantum_register(7)
    H_all()
    # layer 0
    Rx(q[0], PI / 8)
    Ry(q[1], PI / 2)
    Rz(q[2], PI / 3)
    Rx(q[3], PI / 4)
    Ry(q[4], PI / 5)
    Rz(q[5], PI / 6)
    Rx(q[6], PI / 7)
    RZZ(q[0], q[1], PI / 7)
    CNOT(q[1], q[2])
    RZZ(q[2], q[3], PI / 4)
    CNOT(q[3], q[4])
    RZZ(q[4], q[5], PI / 6)
    CNOT(q[5], q[6])
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
070 · Variational Pattern 70
file: 070_variational_pattern_70.sqsansqrit

Problem statement: A learner needs a repeatable variational-circuit pattern for testing ansatz layers, parameterized rotations, and measurement output. This program provides pattern 70 as a compact training case for comparing circuit depth, sparse behavior, and optimizer-ready structure.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Generated variational circuit pattern 70
simulate(3, engine="sparse") {
    let q = quantum_register(3)
    H_all()
    # layer 0
    Ry(q[0], PI / 2)
    Rz(q[1], PI / 3)
    Rx(q[2], PI / 4)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 4)
    # layer 1
    Rz(q[0], PI / 3)
    Rx(q[1], PI / 4)
    Ry(q[2], PI / 5)
    CNOT(q[0], q[1])
    RZZ(q[1], q[2], PI / 4)
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
071 · Phase Kickback
file: 071_phase_kickback.sqsansqrit

Problem statement: A learner needs a concrete worked example for phase kickback. The problem is to show the goal, the backend choice, the key Sansqrit operations, and the result that should be inspected after running the program.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# phase_kickback example 71
simulate(7, engine="sharded", n_shards=4, workers=2) {
    let q = quantum_register(7)
    X(q[0])
    H_all()
    for i in range(6) {
        CP(q[i + 1], q[0], PI / (i + 2))
    }
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
072 · Hidden Shift
file: 072_hidden_shift.sqsansqrit

Problem statement: A learner needs a concrete worked example for hidden shift. The problem is to show the goal, the backend choice, the key Sansqrit operations, and the result that should be inspected after running the program.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# hidden_shift example 72
simulate(4, engine="sharded", n_shards=4, workers=2) {
    let q = quantum_register(4)
    H_all()
    for i in range(4) {
        Rz(q[i], PI / (i + 2))
    }
    for i in range(3) {
        CNOT(q[i], q[i + 1])
    }
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
073 · Qft Phase Grid
file: 073_qft_phase_grid.sqqft

Problem statement: A learner needs a concrete worked example for qft phase grid. The problem is to show the goal, the backend choice, the key Sansqrit operations, and the result that should be inspected after running the program.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# qft_phase_grid example 73
simulate(5, engine="sharded", n_shards=4, workers=2) {
    let q = quantum_register(5)
    X(q[0])
    X(q[2])
    qft(q)
    Rz(q[1], PI / 7)
    iqft(q)
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
074 · Entangled Ladder
file: 074_entangled_ladder.sqsansqrit

Problem statement: A learner needs a concrete worked example for entangled ladder. The problem is to show the goal, the backend choice, the key Sansqrit operations, and the result that should be inspected after running the program.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# entangled_ladder example 74
simulate(6, engine="sharded", n_shards=4, workers=2) {
    let q = quantum_register(6)
    H(q[0])
    for i in range(5) {
        CNOT(q[i], q[i + 1])
        RZZ(q[i], q[i + 1], PI / 5)
    }
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
075 · Hardware Efficient Ansatz
file: 075_hardware_efficient_ansatz.sqhardware

Problem statement: A learner needs a concrete worked example for hardware efficient ansatz. The problem is to show the goal, the backend choice, the key Sansqrit operations, and the result that should be inspected after running the program.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It separates circuit export from real provider execution and credential requirements.

# hardware_efficient_ansatz example 75
simulate(7, engine="sharded", n_shards=4, workers=2) {
    let q = quantum_register(7)
    for layer in range(3) {
        for i in range(7) {
            Ry(q[i], PI / (layer + i + 2))
            Rz(q[i], PI / (layer + i + 3))
        }
        for i in range(6) {
            CNOT(q[i], q[i + 1])
        }
    }
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
076 · Maxcut Ansatz
file: 076_maxcut_ansatz.sqsansqrit

Problem statement: Solve a small graph-cut optimization problem using a QAOA-style workflow. The problem is to map graph edges into a quantum objective and inspect the approximate cut result.

What the program does: The program allocates a quantum register and prints probabilities or shot measurements.

# maxcut_ansatz example 76
simulate(4, engine="sharded", n_shards=4, workers=2) {
    let q = quantum_register(4)
    H_all()
    for i in range(3) {
        RZZ(q[i], q[i + 1], PI / 4)
    }
    Rx_all(PI / 6)
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
077 · Qml Feature Map
file: 077_qml_feature_map.sqsansqrit

Problem statement: Encode classical features into a quantum machine-learning style circuit. The problem is to show how feature maps or variational layers can produce a score for classification experiments.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# qml_feature_map example 77
simulate(5, engine="sharded", n_shards=4, workers=2) {
    let q = quantum_register(5)
    let x = [0.1, 0.2, 0.3, 0.4, 0.5, 0.6, 0.7][: 5]
    for i in range(5) {
        H(q[i])
        Rz(q[i], x[i])
    }
    for i in range(4) {
        RZZ(q[i], q[i + 1], x[i] * x[i + 1])
    }
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
078 · Controlled Rotation Bank
file: 078_controlled_rotation_bank.sqsansqrit

Problem statement: A learner needs a concrete worked example for controlled rotation bank. The problem is to show the goal, the backend choice, the key Sansqrit operations, and the result that should be inspected after running the program.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# controlled_rotation_bank example 78
simulate(6, engine="sharded", n_shards=4, workers=2) {
    let q = quantum_register(6)
    H(q[0])
    for i in range(1, 6) {
        CRz(q[0], q[i], PI / (i + 1))
        CRx(q[0], q[i], PI / (i + 2))
    }
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
079 · Multi Control Demo
file: 079_multi_control_demo.sqsansqrit

Problem statement: A learner needs a concrete worked example for multi control demo. The problem is to show the goal, the backend choice, the key Sansqrit operations, and the result that should be inspected after running the program.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# multi_control_demo example 79
simulate(7, engine="sharded", n_shards=4, workers=2) {
    let q = quantum_register(7)
    for i in range(6) {
        X(q[i])
    }
    MCX(q[0], q[1], q[2], q[6])
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
080 · Sparse Large Index
file: 080_sparse_large_index.sqsansqrit

Problem statement: Activate a small number of states inside a very large logical register. The problem is to demonstrate why sparse maps can represent large qubit labels when the active amplitude set stays small.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# sparse_large_index example 80
simulate(4, engine="sharded", n_shards=4, workers=2) {
    let q = quantum_register(4)
    H(q[0])
    CNOT(q[0], q[3])
    RZZ(q[0], q[3], PI / 9)
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
081 · Phase Kickback
file: 081_phase_kickback.sqsansqrit

Problem statement: A learner needs a concrete worked example for phase kickback. The problem is to show the goal, the backend choice, the key Sansqrit operations, and the result that should be inspected after running the program.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# phase_kickback example 81
simulate(5, engine="sharded", n_shards=4, workers=2) {
    let q = quantum_register(5)
    X(q[0])
    H_all()
    for i in range(4) {
        CP(q[i + 1], q[0], PI / (i + 2))
    }
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
082 · Hidden Shift
file: 082_hidden_shift.sqsansqrit

Problem statement: A learner needs a concrete worked example for hidden shift. The problem is to show the goal, the backend choice, the key Sansqrit operations, and the result that should be inspected after running the program.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# hidden_shift example 82
simulate(6, engine="sharded", n_shards=4, workers=2) {
    let q = quantum_register(6)
    H_all()
    for i in range(6) {
        Rz(q[i], PI / (i + 2))
    }
    for i in range(5) {
        CNOT(q[i], q[i + 1])
    }
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
083 · Qft Phase Grid
file: 083_qft_phase_grid.sqqft

Problem statement: A learner needs a concrete worked example for qft phase grid. The problem is to show the goal, the backend choice, the key Sansqrit operations, and the result that should be inspected after running the program.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# qft_phase_grid example 83
simulate(7, engine="sharded", n_shards=4, workers=2) {
    let q = quantum_register(7)
    X(q[0])
    X(q[2])
    qft(q)
    Rz(q[1], PI / 7)
    iqft(q)
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
084 · Entangled Ladder
file: 084_entangled_ladder.sqsansqrit

Problem statement: A learner needs a concrete worked example for entangled ladder. The problem is to show the goal, the backend choice, the key Sansqrit operations, and the result that should be inspected after running the program.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# entangled_ladder example 84
simulate(4, engine="sharded", n_shards=4, workers=2) {
    let q = quantum_register(4)
    H(q[0])
    for i in range(3) {
        CNOT(q[i], q[i + 1])
        RZZ(q[i], q[i + 1], PI / 5)
    }
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
085 · Hardware Efficient Ansatz
file: 085_hardware_efficient_ansatz.sqhardware

Problem statement: A learner needs a concrete worked example for hardware efficient ansatz. The problem is to show the goal, the backend choice, the key Sansqrit operations, and the result that should be inspected after running the program.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It separates circuit export from real provider execution and credential requirements.

# hardware_efficient_ansatz example 85
simulate(5, engine="sharded", n_shards=4, workers=2) {
    let q = quantum_register(5)
    for layer in range(3) {
        for i in range(5) {
            Ry(q[i], PI / (layer + i + 2))
            Rz(q[i], PI / (layer + i + 3))
        }
        for i in range(4) {
            CNOT(q[i], q[i + 1])
        }
    }
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
086 · Maxcut Ansatz
file: 086_maxcut_ansatz.sqsansqrit

Problem statement: Solve a small graph-cut optimization problem using a QAOA-style workflow. The problem is to map graph edges into a quantum objective and inspect the approximate cut result.

What the program does: The program allocates a quantum register and prints probabilities or shot measurements.

# maxcut_ansatz example 86
simulate(6, engine="sharded", n_shards=4, workers=2) {
    let q = quantum_register(6)
    H_all()
    for i in range(5) {
        RZZ(q[i], q[i + 1], PI / 4)
    }
    Rx_all(PI / 6)
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
087 · Qml Feature Map
file: 087_qml_feature_map.sqsansqrit

Problem statement: Encode classical features into a quantum machine-learning style circuit. The problem is to show how feature maps or variational layers can produce a score for classification experiments.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# qml_feature_map example 87
simulate(7, engine="sharded", n_shards=4, workers=2) {
    let q = quantum_register(7)
    let x = [0.1, 0.2, 0.3, 0.4, 0.5, 0.6, 0.7][: 7]
    for i in range(7) {
        H(q[i])
        Rz(q[i], x[i])
    }
    for i in range(6) {
        RZZ(q[i], q[i + 1], x[i] * x[i + 1])
    }
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
088 · Controlled Rotation Bank
file: 088_controlled_rotation_bank.sqsansqrit

Problem statement: A learner needs a concrete worked example for controlled rotation bank. The problem is to show the goal, the backend choice, the key Sansqrit operations, and the result that should be inspected after running the program.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# controlled_rotation_bank example 88
simulate(4, engine="sharded", n_shards=4, workers=2) {
    let q = quantum_register(4)
    H(q[0])
    for i in range(1, 4) {
        CRz(q[0], q[i], PI / (i + 1))
        CRx(q[0], q[i], PI / (i + 2))
    }
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
089 · Multi Control Demo
file: 089_multi_control_demo.sqsansqrit

Problem statement: A learner needs a concrete worked example for multi control demo. The problem is to show the goal, the backend choice, the key Sansqrit operations, and the result that should be inspected after running the program.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# multi_control_demo example 89
simulate(5, engine="sharded", n_shards=4, workers=2) {
    let q = quantum_register(5)
    for i in range(4) {
        X(q[i])
    }
    MCX(q[0], q[1], q[2], q[4])
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
090 · Sparse Large Index
file: 090_sparse_large_index.sqsansqrit

Problem statement: Activate a small number of states inside a very large logical register. The problem is to demonstrate why sparse maps can represent large qubit labels when the active amplitude set stays small.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# sparse_large_index example 90
simulate(6, engine="sharded", n_shards=4, workers=2) {
    let q = quantum_register(6)
    H(q[0])
    CNOT(q[0], q[5])
    RZZ(q[0], q[5], PI / 9)
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
091 · Phase Kickback
file: 091_phase_kickback.sqsansqrit

Problem statement: A learner needs a concrete worked example for phase kickback. The problem is to show the goal, the backend choice, the key Sansqrit operations, and the result that should be inspected after running the program.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# phase_kickback example 91
simulate(7, engine="sharded", n_shards=4, workers=2) {
    let q = quantum_register(7)
    X(q[0])
    H_all()
    for i in range(6) {
        CP(q[i + 1], q[0], PI / (i + 2))
    }
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
092 · Hidden Shift
file: 092_hidden_shift.sqsansqrit

Problem statement: A learner needs a concrete worked example for hidden shift. The problem is to show the goal, the backend choice, the key Sansqrit operations, and the result that should be inspected after running the program.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# hidden_shift example 92
simulate(4, engine="sharded", n_shards=4, workers=2) {
    let q = quantum_register(4)
    H_all()
    for i in range(4) {
        Rz(q[i], PI / (i + 2))
    }
    for i in range(3) {
        CNOT(q[i], q[i + 1])
    }
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
093 · Qft Phase Grid
file: 093_qft_phase_grid.sqqft

Problem statement: A learner needs a concrete worked example for qft phase grid. The problem is to show the goal, the backend choice, the key Sansqrit operations, and the result that should be inspected after running the program.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# qft_phase_grid example 93
simulate(5, engine="sharded", n_shards=4, workers=2) {
    let q = quantum_register(5)
    X(q[0])
    X(q[2])
    qft(q)
    Rz(q[1], PI / 7)
    iqft(q)
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
094 · Entangled Ladder
file: 094_entangled_ladder.sqsansqrit

Problem statement: A learner needs a concrete worked example for entangled ladder. The problem is to show the goal, the backend choice, the key Sansqrit operations, and the result that should be inspected after running the program.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# entangled_ladder example 94
simulate(6, engine="sharded", n_shards=4, workers=2) {
    let q = quantum_register(6)
    H(q[0])
    for i in range(5) {
        CNOT(q[i], q[i + 1])
        RZZ(q[i], q[i + 1], PI / 5)
    }
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
095 · Hardware Efficient Ansatz
file: 095_hardware_efficient_ansatz.sqhardware

Problem statement: A learner needs a concrete worked example for hardware efficient ansatz. The problem is to show the goal, the backend choice, the key Sansqrit operations, and the result that should be inspected after running the program.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It separates circuit export from real provider execution and credential requirements.

# hardware_efficient_ansatz example 95
simulate(7, engine="sharded", n_shards=4, workers=2) {
    let q = quantum_register(7)
    for layer in range(3) {
        for i in range(7) {
            Ry(q[i], PI / (layer + i + 2))
            Rz(q[i], PI / (layer + i + 3))
        }
        for i in range(6) {
            CNOT(q[i], q[i + 1])
        }
    }
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
096 · Maxcut Ansatz
file: 096_maxcut_ansatz.sqsansqrit

Problem statement: Solve a small graph-cut optimization problem using a QAOA-style workflow. The problem is to map graph edges into a quantum objective and inspect the approximate cut result.

What the program does: The program allocates a quantum register and prints probabilities or shot measurements.

# maxcut_ansatz example 96
simulate(4, engine="sharded", n_shards=4, workers=2) {
    let q = quantum_register(4)
    H_all()
    for i in range(3) {
        RZZ(q[i], q[i + 1], PI / 4)
    }
    Rx_all(PI / 6)
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
097 · Qml Feature Map
file: 097_qml_feature_map.sqsansqrit

Problem statement: Encode classical features into a quantum machine-learning style circuit. The problem is to show how feature maps or variational layers can produce a score for classification experiments.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# qml_feature_map example 97
simulate(5, engine="sharded", n_shards=4, workers=2) {
    let q = quantum_register(5)
    let x = [0.1, 0.2, 0.3, 0.4, 0.5, 0.6, 0.7][: 5]
    for i in range(5) {
        H(q[i])
        Rz(q[i], x[i])
    }
    for i in range(4) {
        RZZ(q[i], q[i + 1], x[i] * x[i + 1])
    }
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
098 · Controlled Rotation Bank
file: 098_controlled_rotation_bank.sqsansqrit

Problem statement: A learner needs a concrete worked example for controlled rotation bank. The problem is to show the goal, the backend choice, the key Sansqrit operations, and the result that should be inspected after running the program.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# controlled_rotation_bank example 98
simulate(6, engine="sharded", n_shards=4, workers=2) {
    let q = quantum_register(6)
    H(q[0])
    for i in range(1, 6) {
        CRz(q[0], q[i], PI / (i + 1))
        CRx(q[0], q[i], PI / (i + 2))
    }
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
099 · Multi Control Demo
file: 099_multi_control_demo.sqsansqrit

Problem statement: A learner needs a concrete worked example for multi control demo. The problem is to show the goal, the backend choice, the key Sansqrit operations, and the result that should be inspected after running the program.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# multi_control_demo example 99
simulate(7, engine="sharded", n_shards=4, workers=2) {
    let q = quantum_register(7)
    for i in range(6) {
        X(q[i])
    }
    MCX(q[0], q[1], q[2], q[6])
    print(engine_nnz())
    print(measure_all(q, shots=128))
}
100 · Sparse Large Index
file: 100_sparse_large_index.sqsansqrit

Problem statement: Activate a small number of states inside a very large logical register. The problem is to demonstrate why sparse maps can represent large qubit labels when the active amplitude set stays small.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# sparse_large_index example 100
simulate(4, engine="sharded", n_shards=4, workers=2) {
    let q = quantum_register(4)
    H(q[0])
    CNOT(q[0], q[3])
    RZZ(q[0], q[3], PI / 9)
    print(engine_nnz())
    print(measure_all(q, shots=128))
}

Programs 101–200

101 · Stabilizer Ghz 1000
file: 101_stabilizer_ghz_1000.sqstabilizer

Problem statement: A researcher needs to model a large Clifford-style circuit using stabilizer structure instead of dense amplitudes. This example frames ghz as a scalable symbolic simulation problem and prints diagnostics that show why the stabilizer backend is appropriate.

What the program does: The program applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# 1000-qubit Clifford GHZ smoke test; exact tableau, no dense expansion.
simulate(1000, engine="stabilizer", seed=7) {
    H(0)
    for i in range(0, 999) {
        CNOT(i, i + 1)
    }
    print(measure_all(shots=8))
}
102 · Mps Low Entanglement Chain
file: 102_mps_low_entanglement_chain.sqmps

Problem statement: Model a low-entanglement or chain-like circuit with an MPS backend. The problem is to show how tensor-network structure can make selected large circuits explainable and memory-aware.

What the program does: The program applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses an MPS/tensor-network view for low-entanglement structure.

# Low-entanglement MPS chain with small bond dimension.
simulate(32, engine="mps", max_bond_dim=32, seed=3) {
    for i in range(0, 32) {
        Ry(i, 0.1)
    }
    for i in range(0, 31) {
        CNOT(i, i + 1)
    }
    print(measure_all(shots=16))
}
103 · Density Depolarizing Noise
file: 103_density_depolarizing_noise.sqsansqrit

Problem statement: Study how a noisy quantum channel changes an otherwise ideal circuit. The problem is to expose measurement drift, error effects, or density-matrix behavior in a small controlled example.

What the program does: The program applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Density-matrix noisy Bell state with depolarizing noise.
simulate(2, engine="density", seed=5) {
    H(0)
    CNOT(0, 1)
    noise_depolarize(0, 0.05)
    noise_depolarize(1, 0.05)
    print(probabilities())
}
104 · Density Amplitude Damping
file: 104_density_amplitude_damping.sqsansqrit

Problem statement: Study how a noisy quantum channel changes an otherwise ideal circuit. The problem is to expose measurement drift, error effects, or density-matrix behavior in a small controlled example.

What the program does: The program applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Amplitude damping drives |1> toward |0>.
simulate(1, engine="density", seed=5) {
    X(0)
    noise_amplitude_damping(0, 0.30)
    print(probabilities())
}
105 · Hybrid Backend Selection
file: 105_hybrid_backend_selection.sqstabilizermps

Problem statement: Choose an execution backend automatically based on qubit count, gates, sparsity, and circuit structure. The problem is to make backend selection visible so users understand why the planner did not choose dense simulation.

What the program does: The program applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses an MPS/tensor-network view for low-entanglement structure; It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Hybrid chooses stabilizer for Clifford circuits and sparse/MPS otherwise.
simulate(4, engine="stabilizer", seed=11) {
    H(0)
    CNOT(0, 1)
    CNOT(1, 2)
    CNOT(2, 3)
    print(measure_all(shots=8))
}
106 · Optimizer Cancel Rotations
file: 106_optimizer_cancel_rotations.sqsansqrit

Problem statement: Simplify a circuit by removing or combining operations that cancel. The problem is to teach users how circuit optimization reduces depth before simulation or export.

What the program does: The program applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Optimizer is available from Python API; in DSL use direct simplified code.
simulate(1, seed=1) {
    H(0)
    H(0)
    Rz(0, 0.25)
    Rz(0, -0.25)
    print(probabilities())
}
107 · Gpu Backend Small
file: 107_gpu_backend_small.sqgpu

Problem statement: Plan a GPU-accelerated execution path while respecting memory limits. The problem is to show that GPU support helps selected workloads but does not remove exponential scaling.

What the program does: The program applies the main gates or parameterized rotations and prints probabilities or shot measurements. It demonstrates GPU planning while still respecting memory limits.

# GPU backend syntax reference. Uncomment the simulate block after installing sansqrit[gpu].
# simulate(3, engine="gpu", seed=1) {
#     H(0)
#     CNOT(0, 1)
#     Rz(2, 0.4)
#     print(measure_all(shots=8))
# }
print("GPU example: install sansqrit[gpu], then uncomment the simulate block.")
108 · Qiskit Interop Reference
file: 108_qiskit_interop_reference.sqqiskit

Problem statement: Export or translate a Sansqrit circuit for an external quantum ecosystem. The problem is to demonstrate provider-facing payload creation while keeping provider credentials, topology, and transpilation as separate responsibilities.

What the program does: The program applies the main gates or parameterized rotations and generates an export or provider-facing payload. It separates circuit export from real provider execution and credential requirements.

# Interop is primarily Python API: sansqrit.interop.to_qiskit(Circuit(...)).
# DSL can still export QASM for external tools.
simulate(2, seed=2) {
    H(0)
    CNOT(0, 1)
    print(export_qasm3())
}
109 · Large Sparse 150 Qubits
file: 109_large_sparse_150_qubits.sqsansqrit

Problem statement: Activate a small number of states inside a very large logical register. The problem is to demonstrate why sparse maps can represent large qubit labels when the active amplitude set stays small.

What the program does: The program applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# 150 logical qubits with sparse state. Avoid H_all on all 150 unless you expect expansion.
simulate(150, engine="sparse", seed=9) {
    X(149)
    H(0)
    CNOT(0, 149)
    print(engine_nnz())
    print(measure_all(shots=8))
}
110 · Mps Qft Lite
file: 110_mps_qft_lite.sqmpsqft

Problem statement: Model a low-entanglement or chain-like circuit with an MPS backend. The problem is to show how tensor-network structure can make selected large circuits explainable and memory-aware.

What the program does: The program applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses an MPS/tensor-network view for low-entanglement structure.

# Small QFT-style tensor run. For large QFT, bond growth may require high max_bond_dim.
simulate(8, engine="mps", max_bond_dim=64, seed=4) {
    X(0)
    qft()
    print(measure_all(shots=16))
}
111 · 150Q Sensor Fusion 111
file: 111_150q_sensor_fusion_111.sq150qhardware

Problem statement: A sensor fusion workload needs to represent 150 logical qubits without allocating a full dense vector. The problem is to keep the domain signal sparse, route only the active operations, and make the memory/backend decision visible to the user.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It separates circuit export from real provider execution and credential requirements.

# Example 111: 150-qubit real-time sensor fusion anomaly flag.
# Design rule: touch only a few sparse basis branches so this stays feasible on local hardware.
simulate(150, engine="sharded", n_shards=16, workers=4, seed=111) {
    let q = quantum_register(150)
    X(q[32])
    H(q[0])
    CNOT(q[0], q[149])
    CNOT(q[32], q[102])
    Rz(q[99], PI / 23)
    Phase(q[149], PI / 33)
    print("real-time sensor fusion anomaly flag")
    print("logical_qubits", 150)
    print("nonzero_amplitudes", engine_nnz())
    print("sample", measure_all(q, shots=6))
}
112 · 150Q Satellite Telemetry 112
file: 112_150q_satellite_telemetry_112.sq150qhardware

Problem statement: A satellite telemetry workload needs to represent 150 logical qubits without allocating a full dense vector. The problem is to keep the domain signal sparse, route only the active operations, and make the memory/backend decision visible to the user.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It separates circuit export from real provider execution and credential requirements.

# Example 112: 150-qubit satellite telemetry sparse state update.
# Design rule: touch only a few sparse basis branches so this stays feasible on local hardware.
simulate(150, engine="sharded", n_shards=16, workers=4, seed=112) {
    let q = quantum_register(150)
    X(q[39])
    H(q[0])
    CNOT(q[0], q[149])
    CNOT(q[39], q[115])
    Rz(q[116], PI / 16)
    Phase(q[149], PI / 34)
    print("satellite telemetry sparse state update")
    print("logical_qubits", 150)
    print("nonzero_amplitudes", engine_nnz())
    print("sample", measure_all(q, shots=6))
}
113 · 150Q Network Intrusion 113
file: 113_150q_network_intrusion_113.sq150qhardware

Problem statement: A network intrusion workload needs to represent 150 logical qubits without allocating a full dense vector. The problem is to keep the domain signal sparse, route only the active operations, and make the memory/backend decision visible to the user.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It separates circuit export from real provider execution and credential requirements.

# Example 113: 150-qubit network intrusion signature superposition.
# Design rule: touch only a few sparse basis branches so this stays feasible on local hardware.
simulate(150, engine="sharded", n_shards=16, workers=4, seed=113) {
    let q = quantum_register(150)
    X(q[46])
    H(q[0])
    CNOT(q[0], q[149])
    CNOT(q[46], q[128])
    Rz(q[133], PI / 17)
    Phase(q[149], PI / 35)
    print("network intrusion signature superposition")
    print("logical_qubits", 150)
    print("nonzero_amplitudes", engine_nnz())
    print("sample", measure_all(q, shots=6))
}
114 · 150Q Portfolio Risk 114
file: 114_150q_portfolio_risk_114.sq150qhardware

Problem statement: A portfolio risk workload needs to represent 150 logical qubits without allocating a full dense vector. The problem is to keep the domain signal sparse, route only the active operations, and make the memory/backend decision visible to the user.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It separates circuit export from real provider execution and credential requirements.

# Example 114: 150-qubit portfolio risk qubit flagging.
# Design rule: touch only a few sparse basis branches so this stays feasible on local hardware.
simulate(150, engine="sharded", n_shards=16, workers=4, seed=114) {
    let q = quantum_register(150)
    X(q[53])
    H(q[0])
    CNOT(q[0], q[149])
    CNOT(q[53], q[141])
    Rz(q[1], PI / 18)
    Phase(q[149], PI / 36)
    print("portfolio risk qubit flagging")
    print("logical_qubits", 150)
    print("nonzero_amplitudes", engine_nnz())
    print("sample", measure_all(q, shots=6))
}
115 · 150Q Drug Screening 115
file: 115_150q_drug_screening_115.sq150qhardware

Problem statement: A drug screening workload needs to represent 150 logical qubits without allocating a full dense vector. The problem is to keep the domain signal sparse, route only the active operations, and make the memory/backend decision visible to the user.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It separates circuit export from real provider execution and credential requirements.

# Example 115: 150-qubit drug candidate sparse oracle marker.
# Design rule: touch only a few sparse basis branches so this stays feasible on local hardware.
simulate(150, engine="sharded", n_shards=16, workers=4, seed=115) {
    let q = quantum_register(150)
    X(q[60])
    H(q[0])
    CNOT(q[0], q[149])
    CNOT(q[60], q[5])
    Rz(q[18], PI / 19)
    Phase(q[149], PI / 32)
    print("drug candidate sparse oracle marker")
    print("logical_qubits", 150)
    print("nonzero_amplitudes", engine_nnz())
    print("sample", measure_all(q, shots=6))
}
116 · 150Q Battery Material 116
file: 116_150q_battery_material_116.sq150qhardware

Problem statement: A battery material workload needs to represent 150 logical qubits without allocating a full dense vector. The problem is to keep the domain signal sparse, route only the active operations, and make the memory/backend decision visible to the user.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It separates circuit export from real provider execution and credential requirements.

# Example 116: 150-qubit battery material candidate phase tag.
# Design rule: touch only a few sparse basis branches so this stays feasible on local hardware.
simulate(150, engine="sharded", n_shards=16, workers=4, seed=116) {
    let q = quantum_register(150)
    X(q[67])
    H(q[0])
    CNOT(q[0], q[149])
    CNOT(q[67], q[18])
    Rz(q[35], PI / 20)
    Phase(q[149], PI / 33)
    print("battery material candidate phase tag")
    print("logical_qubits", 150)
    print("nonzero_amplitudes", engine_nnz())
    print("sample", measure_all(q, shots=6))
}
117 · 150Q Smart Grid 117
file: 117_150q_smart_grid_117.sq150qhardware

Problem statement: A smart grid workload needs to represent 150 logical qubits without allocating a full dense vector. The problem is to keep the domain signal sparse, route only the active operations, and make the memory/backend decision visible to the user.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It separates circuit export from real provider execution and credential requirements.

# Example 117: 150-qubit smart grid load-balancing state flag.
# Design rule: touch only a few sparse basis branches so this stays feasible on local hardware.
simulate(150, engine="sharded", n_shards=16, workers=4, seed=117) {
    let q = quantum_register(150)
    X(q[74])
    H(q[0])
    CNOT(q[0], q[149])
    CNOT(q[74], q[31])
    Rz(q[52], PI / 21)
    Phase(q[149], PI / 34)
    print("smart grid load-balancing state flag")
    print("logical_qubits", 150)
    print("nonzero_amplitudes", engine_nnz())
    print("sample", measure_all(q, shots=6))
}
118 · 150Q Robotics Path 118
file: 118_150q_robotics_path_118.sq150qhardware

Problem statement: A robotics path workload needs to represent 150 logical qubits without allocating a full dense vector. The problem is to keep the domain signal sparse, route only the active operations, and make the memory/backend decision visible to the user.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It separates circuit export from real provider execution and credential requirements.

# Example 118: 150-qubit robotics path branch marker.
# Design rule: touch only a few sparse basis branches so this stays feasible on local hardware.
simulate(150, engine="sharded", n_shards=16, workers=4, seed=118) {
    let q = quantum_register(150)
    X(q[81])
    H(q[0])
    CNOT(q[0], q[149])
    CNOT(q[81], q[44])
    Rz(q[69], PI / 22)
    Phase(q[149], PI / 35)
    print("robotics path branch marker")
    print("logical_qubits", 150)
    print("nonzero_amplitudes", engine_nnz())
    print("sample", measure_all(q, shots=6))
}
119 · 150Q Climate Event 119
file: 119_150q_climate_event_119.sq150qhardware

Problem statement: A climate event workload needs to represent 150 logical qubits without allocating a full dense vector. The problem is to keep the domain signal sparse, route only the active operations, and make the memory/backend decision visible to the user.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It separates circuit export from real provider execution and credential requirements.

# Example 119: 150-qubit climate event sparse alert.
# Design rule: touch only a few sparse basis branches so this stays feasible on local hardware.
simulate(150, engine="sharded", n_shards=16, workers=4, seed=119) {
    let q = quantum_register(150)
    X(q[88])
    H(q[0])
    CNOT(q[0], q[149])
    CNOT(q[88], q[57])
    Rz(q[86], PI / 23)
    Phase(q[149], PI / 36)
    print("climate event sparse alert")
    print("logical_qubits", 150)
    print("nonzero_amplitudes", engine_nnz())
    print("sample", measure_all(q, shots=6))
}
120 · 150Q Factory Quality 120
file: 120_150q_factory_quality_120.sq150qhardware

Problem statement: A factory quality workload needs to represent 150 logical qubits without allocating a full dense vector. The problem is to keep the domain signal sparse, route only the active operations, and make the memory/backend decision visible to the user.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It separates circuit export from real provider execution and credential requirements.

# Example 120: 150-qubit factory quality-control qubit register.
# Design rule: touch only a few sparse basis branches so this stays feasible on local hardware.
simulate(150, engine="sharded", n_shards=16, workers=4, seed=120) {
    let q = quantum_register(150)
    X(q[95])
    H(q[0])
    CNOT(q[0], q[149])
    CNOT(q[95], q[70])
    Rz(q[103], PI / 16)
    Phase(q[149], PI / 32)
    print("factory quality-control qubit register")
    print("logical_qubits", 150)
    print("nonzero_amplitudes", engine_nnz())
    print("sample", measure_all(q, shots=6))
}
121 · 150Q Traffic Routing 121
file: 121_150q_traffic_routing_121.sq150qhardware

Problem statement: A traffic routing workload needs to represent 150 logical qubits without allocating a full dense vector. The problem is to keep the domain signal sparse, route only the active operations, and make the memory/backend decision visible to the user.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It separates circuit export from real provider execution and credential requirements.

# Example 121: 150-qubit traffic routing decision bit.
# Design rule: touch only a few sparse basis branches so this stays feasible on local hardware.
simulate(150, engine="sharded", n_shards=16, workers=4, seed=121) {
    let q = quantum_register(150)
    X(q[102])
    H(q[0])
    CNOT(q[0], q[149])
    CNOT(q[102], q[83])
    Rz(q[120], PI / 17)
    Phase(q[149], PI / 33)
    print("traffic routing decision bit")
    print("logical_qubits", 150)
    print("nonzero_amplitudes", engine_nnz())
    print("sample", measure_all(q, shots=6))
}
122 · 150Q Fraud Detection 122
file: 122_150q_fraud_detection_122.sq150qhardware

Problem statement: A fraud detection workload needs to represent 150 logical qubits without allocating a full dense vector. The problem is to keep the domain signal sparse, route only the active operations, and make the memory/backend decision visible to the user.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It separates circuit export from real provider execution and credential requirements.

# Example 122: 150-qubit fraud detection sparse score marker.
# Design rule: touch only a few sparse basis branches so this stays feasible on local hardware.
simulate(150, engine="sharded", n_shards=16, workers=4, seed=122) {
    let q = quantum_register(150)
    X(q[109])
    H(q[0])
    CNOT(q[0], q[149])
    CNOT(q[109], q[96])
    Rz(q[137], PI / 18)
    Phase(q[149], PI / 34)
    print("fraud detection sparse score marker")
    print("logical_qubits", 150)
    print("nonzero_amplitudes", engine_nnz())
    print("sample", measure_all(q, shots=6))
}
123 · 150Q Genomics Variant 123
file: 123_150q_genomics_variant_123.sq150qhardware

Problem statement: A genomics variant workload needs to represent 150 logical qubits without allocating a full dense vector. The problem is to keep the domain signal sparse, route only the active operations, and make the memory/backend decision visible to the user.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It separates circuit export from real provider execution and credential requirements.

# Example 123: 150-qubit genomics variant marker.
# Design rule: touch only a few sparse basis branches so this stays feasible on local hardware.
simulate(150, engine="sharded", n_shards=16, workers=4, seed=123) {
    let q = quantum_register(150)
    X(q[116])
    H(q[0])
    CNOT(q[0], q[149])
    CNOT(q[116], q[109])
    Rz(q[5], PI / 19)
    Phase(q[149], PI / 35)
    print("genomics variant marker")
    print("logical_qubits", 150)
    print("nonzero_amplitudes", engine_nnz())
    print("sample", measure_all(q, shots=6))
}
124 · 150Q Seismic Monitor 124
file: 124_150q_seismic_monitor_124.sq150qhardware

Problem statement: A seismic monitor workload needs to represent 150 logical qubits without allocating a full dense vector. The problem is to keep the domain signal sparse, route only the active operations, and make the memory/backend decision visible to the user.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It separates circuit export from real provider execution and credential requirements.

# Example 124: 150-qubit seismic event marker.
# Design rule: touch only a few sparse basis branches so this stays feasible on local hardware.
simulate(150, engine="sharded", n_shards=16, workers=4, seed=124) {
    let q = quantum_register(150)
    X(q[123])
    H(q[0])
    CNOT(q[0], q[149])
    CNOT(q[123], q[122])
    Rz(q[22], PI / 20)
    Phase(q[149], PI / 36)
    print("seismic event marker")
    print("logical_qubits", 150)
    print("nonzero_amplitudes", engine_nnz())
    print("sample", measure_all(q, shots=6))
}
125 · 150Q Iot Edge 125
file: 125_150q_iot_edge_125.sq150qhardware

Problem statement: A iot edge workload needs to represent 150 logical qubits without allocating a full dense vector. The problem is to keep the domain signal sparse, route only the active operations, and make the memory/backend decision visible to the user.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It separates circuit export from real provider execution and credential requirements.

# Example 125: 150-qubit IoT edge telemetry marker.
# Design rule: touch only a few sparse basis branches so this stays feasible on local hardware.
simulate(150, engine="sharded", n_shards=16, workers=4, seed=125) {
    let q = quantum_register(150)
    X(q[130])
    H(q[0])
    CNOT(q[0], q[149])
    CNOT(q[130], q[135])
    Rz(q[39], PI / 21)
    Phase(q[149], PI / 32)
    print("IoT edge telemetry marker")
    print("logical_qubits", 150)
    print("nonzero_amplitudes", engine_nnz())
    print("sample", measure_all(q, shots=6))
}
126 · 150Q Cyber Key Health 126
file: 126_150q_cyber_key_health_126.sq150qhardware

Problem statement: A cyber key health workload needs to represent 150 logical qubits without allocating a full dense vector. The problem is to keep the domain signal sparse, route only the active operations, and make the memory/backend decision visible to the user.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It separates circuit export from real provider execution and credential requirements.

# Example 126: 150-qubit cyber key health monitor.
# Design rule: touch only a few sparse basis branches so this stays feasible on local hardware.
simulate(150, engine="sharded", n_shards=16, workers=4, seed=126) {
    let q = quantum_register(150)
    X(q[137])
    H(q[0])
    CNOT(q[0], q[149])
    CNOT(q[137], q[148])
    Rz(q[56], PI / 22)
    Phase(q[149], PI / 33)
    print("cyber key health monitor")
    print("logical_qubits", 150)
    print("nonzero_amplitudes", engine_nnz())
    print("sample", measure_all(q, shots=6))
}
127 · 150Q Medical Triage 127
file: 127_150q_medical_triage_127.sq150qhardware

Problem statement: A medical triage workload needs to represent 150 logical qubits without allocating a full dense vector. The problem is to keep the domain signal sparse, route only the active operations, and make the memory/backend decision visible to the user.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It separates circuit export from real provider execution and credential requirements.

# Example 127: 150-qubit medical triage sparse decision.
# Design rule: touch only a few sparse basis branches so this stays feasible on local hardware.
simulate(150, engine="sharded", n_shards=16, workers=4, seed=127) {
    let q = quantum_register(150)
    X(q[144])
    H(q[0])
    CNOT(q[0], q[149])
    CNOT(q[144], q[12])
    Rz(q[73], PI / 23)
    Phase(q[149], PI / 34)
    print("medical triage sparse decision")
    print("logical_qubits", 150)
    print("nonzero_amplitudes", engine_nnz())
    print("sample", measure_all(q, shots=6))
}
128 · 150Q Supply Chain 128
file: 128_150q_supply_chain_128.sq150qhardware

Problem statement: A supply chain workload needs to represent 150 logical qubits without allocating a full dense vector. The problem is to keep the domain signal sparse, route only the active operations, and make the memory/backend decision visible to the user.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It separates circuit export from real provider execution and credential requirements.

# Example 128: 150-qubit supply chain disruption indicator.
# Design rule: touch only a few sparse basis branches so this stays feasible on local hardware.
simulate(150, engine="sharded", n_shards=16, workers=4, seed=128) {
    let q = quantum_register(150)
    X(q[2])
    H(q[0])
    CNOT(q[0], q[149])
    CNOT(q[2], q[25])
    Rz(q[90], PI / 16)
    Phase(q[149], PI / 35)
    print("supply chain disruption indicator")
    print("logical_qubits", 150)
    print("nonzero_amplitudes", engine_nnz())
    print("sample", measure_all(q, shots=6))
}
129 · 150Q Water Network 129
file: 129_150q_water_network_129.sq150qhardware

Problem statement: A water network workload needs to represent 150 logical qubits without allocating a full dense vector. The problem is to keep the domain signal sparse, route only the active operations, and make the memory/backend decision visible to the user.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It separates circuit export from real provider execution and credential requirements.

# Example 129: 150-qubit water network pressure anomaly.
# Design rule: touch only a few sparse basis branches so this stays feasible on local hardware.
simulate(150, engine="sharded", n_shards=16, workers=4, seed=129) {
    let q = quantum_register(150)
    X(q[9])
    H(q[0])
    CNOT(q[0], q[149])
    CNOT(q[9], q[38])
    Rz(q[107], PI / 17)
    Phase(q[149], PI / 36)
    print("water network pressure anomaly")
    print("logical_qubits", 150)
    print("nonzero_amplitudes", engine_nnz())
    print("sample", measure_all(q, shots=6))
}
130 · 150Q Energy Market 130
file: 130_150q_energy_market_130.sq150qhardware

Problem statement: A energy market workload needs to represent 150 logical qubits without allocating a full dense vector. The problem is to keep the domain signal sparse, route only the active operations, and make the memory/backend decision visible to the user.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It separates circuit export from real provider execution and credential requirements.

# Example 130: 150-qubit energy market sparse branch.
# Design rule: touch only a few sparse basis branches so this stays feasible on local hardware.
simulate(150, engine="sharded", n_shards=16, workers=4, seed=130) {
    let q = quantum_register(150)
    X(q[16])
    H(q[0])
    CNOT(q[0], q[149])
    CNOT(q[16], q[51])
    Rz(q[124], PI / 18)
    Phase(q[149], PI / 32)
    print("energy market sparse branch")
    print("logical_qubits", 150)
    print("nonzero_amplitudes", engine_nnz())
    print("sample", measure_all(q, shots=6))
}
131 · 150Q Sensor Fusion 131
file: 131_150q_sensor_fusion_131.sq150qhardware

Problem statement: A sensor fusion workload needs to represent 150 logical qubits without allocating a full dense vector. The problem is to keep the domain signal sparse, route only the active operations, and make the memory/backend decision visible to the user.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It separates circuit export from real provider execution and credential requirements.

# Example 131: 150-qubit real-time sensor fusion anomaly flag.
# Design rule: touch only a few sparse basis branches so this stays feasible on local hardware.
simulate(150, engine="sharded", n_shards=16, workers=4, seed=131) {
    let q = quantum_register(150)
    X(q[23])
    H(q[0])
    CNOT(q[0], q[149])
    CNOT(q[23], q[64])
    Rz(q[141], PI / 19)
    Phase(q[149], PI / 33)
    print("real-time sensor fusion anomaly flag")
    print("logical_qubits", 150)
    print("nonzero_amplitudes", engine_nnz())
    print("sample", measure_all(q, shots=6))
}
132 · 150Q Satellite Telemetry 132
file: 132_150q_satellite_telemetry_132.sq150qhardware

Problem statement: A satellite telemetry workload needs to represent 150 logical qubits without allocating a full dense vector. The problem is to keep the domain signal sparse, route only the active operations, and make the memory/backend decision visible to the user.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It separates circuit export from real provider execution and credential requirements.

# Example 132: 150-qubit satellite telemetry sparse state update.
# Design rule: touch only a few sparse basis branches so this stays feasible on local hardware.
simulate(150, engine="sharded", n_shards=16, workers=4, seed=132) {
    let q = quantum_register(150)
    X(q[30])
    H(q[0])
    CNOT(q[0], q[149])
    CNOT(q[30], q[77])
    Rz(q[9], PI / 20)
    Phase(q[149], PI / 34)
    print("satellite telemetry sparse state update")
    print("logical_qubits", 150)
    print("nonzero_amplitudes", engine_nnz())
    print("sample", measure_all(q, shots=6))
}
133 · 150Q Network Intrusion 133
file: 133_150q_network_intrusion_133.sq150qhardware

Problem statement: A network intrusion workload needs to represent 150 logical qubits without allocating a full dense vector. The problem is to keep the domain signal sparse, route only the active operations, and make the memory/backend decision visible to the user.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It separates circuit export from real provider execution and credential requirements.

# Example 133: 150-qubit network intrusion signature superposition.
# Design rule: touch only a few sparse basis branches so this stays feasible on local hardware.
simulate(150, engine="sharded", n_shards=16, workers=4, seed=133) {
    let q = quantum_register(150)
    X(q[37])
    H(q[0])
    CNOT(q[0], q[149])
    CNOT(q[37], q[90])
    Rz(q[26], PI / 21)
    Phase(q[149], PI / 35)
    print("network intrusion signature superposition")
    print("logical_qubits", 150)
    print("nonzero_amplitudes", engine_nnz())
    print("sample", measure_all(q, shots=6))
}
134 · 150Q Portfolio Risk 134
file: 134_150q_portfolio_risk_134.sq150qhardware

Problem statement: A portfolio risk workload needs to represent 150 logical qubits without allocating a full dense vector. The problem is to keep the domain signal sparse, route only the active operations, and make the memory/backend decision visible to the user.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It separates circuit export from real provider execution and credential requirements.

# Example 134: 150-qubit portfolio risk qubit flagging.
# Design rule: touch only a few sparse basis branches so this stays feasible on local hardware.
simulate(150, engine="sharded", n_shards=16, workers=4, seed=134) {
    let q = quantum_register(150)
    X(q[44])
    H(q[0])
    CNOT(q[0], q[149])
    CNOT(q[44], q[103])
    Rz(q[43], PI / 22)
    Phase(q[149], PI / 36)
    print("portfolio risk qubit flagging")
    print("logical_qubits", 150)
    print("nonzero_amplitudes", engine_nnz())
    print("sample", measure_all(q, shots=6))
}
135 · 150Q Drug Screening 135
file: 135_150q_drug_screening_135.sq150qhardware

Problem statement: A drug screening workload needs to represent 150 logical qubits without allocating a full dense vector. The problem is to keep the domain signal sparse, route only the active operations, and make the memory/backend decision visible to the user.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It separates circuit export from real provider execution and credential requirements.

# Example 135: 150-qubit drug candidate sparse oracle marker.
# Design rule: touch only a few sparse basis branches so this stays feasible on local hardware.
simulate(150, engine="sharded", n_shards=16, workers=4, seed=135) {
    let q = quantum_register(150)
    X(q[51])
    H(q[0])
    CNOT(q[0], q[149])
    CNOT(q[51], q[116])
    Rz(q[60], PI / 23)
    Phase(q[149], PI / 32)
    print("drug candidate sparse oracle marker")
    print("logical_qubits", 150)
    print("nonzero_amplitudes", engine_nnz())
    print("sample", measure_all(q, shots=6))
}
136 · 150Q Battery Material 136
file: 136_150q_battery_material_136.sq150qhardware

Problem statement: A battery material workload needs to represent 150 logical qubits without allocating a full dense vector. The problem is to keep the domain signal sparse, route only the active operations, and make the memory/backend decision visible to the user.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It separates circuit export from real provider execution and credential requirements.

# Example 136: 150-qubit battery material candidate phase tag.
# Design rule: touch only a few sparse basis branches so this stays feasible on local hardware.
simulate(150, engine="sharded", n_shards=16, workers=4, seed=136) {
    let q = quantum_register(150)
    X(q[58])
    H(q[0])
    CNOT(q[0], q[149])
    CNOT(q[58], q[129])
    Rz(q[77], PI / 16)
    Phase(q[149], PI / 33)
    print("battery material candidate phase tag")
    print("logical_qubits", 150)
    print("nonzero_amplitudes", engine_nnz())
    print("sample", measure_all(q, shots=6))
}
137 · 150Q Smart Grid 137
file: 137_150q_smart_grid_137.sq150qhardware

Problem statement: A smart grid workload needs to represent 150 logical qubits without allocating a full dense vector. The problem is to keep the domain signal sparse, route only the active operations, and make the memory/backend decision visible to the user.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It separates circuit export from real provider execution and credential requirements.

# Example 137: 150-qubit smart grid load-balancing state flag.
# Design rule: touch only a few sparse basis branches so this stays feasible on local hardware.
simulate(150, engine="sharded", n_shards=16, workers=4, seed=137) {
    let q = quantum_register(150)
    X(q[65])
    H(q[0])
    CNOT(q[0], q[149])
    CNOT(q[65], q[142])
    Rz(q[94], PI / 17)
    Phase(q[149], PI / 34)
    print("smart grid load-balancing state flag")
    print("logical_qubits", 150)
    print("nonzero_amplitudes", engine_nnz())
    print("sample", measure_all(q, shots=6))
}
138 · 150Q Robotics Path 138
file: 138_150q_robotics_path_138.sq150qhardware

Problem statement: A robotics path workload needs to represent 150 logical qubits without allocating a full dense vector. The problem is to keep the domain signal sparse, route only the active operations, and make the memory/backend decision visible to the user.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It separates circuit export from real provider execution and credential requirements.

# Example 138: 150-qubit robotics path branch marker.
# Design rule: touch only a few sparse basis branches so this stays feasible on local hardware.
simulate(150, engine="sharded", n_shards=16, workers=4, seed=138) {
    let q = quantum_register(150)
    X(q[72])
    H(q[0])
    CNOT(q[0], q[149])
    CNOT(q[72], q[6])
    Rz(q[111], PI / 18)
    Phase(q[149], PI / 35)
    print("robotics path branch marker")
    print("logical_qubits", 150)
    print("nonzero_amplitudes", engine_nnz())
    print("sample", measure_all(q, shots=6))
}
139 · 150Q Climate Event 139
file: 139_150q_climate_event_139.sq150qhardware

Problem statement: A climate event workload needs to represent 150 logical qubits without allocating a full dense vector. The problem is to keep the domain signal sparse, route only the active operations, and make the memory/backend decision visible to the user.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It separates circuit export from real provider execution and credential requirements.

# Example 139: 150-qubit climate event sparse alert.
# Design rule: touch only a few sparse basis branches so this stays feasible on local hardware.
simulate(150, engine="sharded", n_shards=16, workers=4, seed=139) {
    let q = quantum_register(150)
    X(q[79])
    H(q[0])
    CNOT(q[0], q[149])
    CNOT(q[79], q[19])
    Rz(q[128], PI / 19)
    Phase(q[149], PI / 36)
    print("climate event sparse alert")
    print("logical_qubits", 150)
    print("nonzero_amplitudes", engine_nnz())
    print("sample", measure_all(q, shots=6))
}
140 · 150Q Factory Quality 140
file: 140_150q_factory_quality_140.sq150qhardware

Problem statement: A factory quality workload needs to represent 150 logical qubits without allocating a full dense vector. The problem is to keep the domain signal sparse, route only the active operations, and make the memory/backend decision visible to the user.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It separates circuit export from real provider execution and credential requirements.

# Example 140: 150-qubit factory quality-control qubit register.
# Design rule: touch only a few sparse basis branches so this stays feasible on local hardware.
simulate(150, engine="sharded", n_shards=16, workers=4, seed=140) {
    let q = quantum_register(150)
    X(q[86])
    H(q[0])
    CNOT(q[0], q[149])
    CNOT(q[86], q[32])
    Rz(q[145], PI / 20)
    Phase(q[149], PI / 32)
    print("factory quality-control qubit register")
    print("logical_qubits", 150)
    print("nonzero_amplitudes", engine_nnz())
    print("sample", measure_all(q, shots=6))
}
141 · Stabilizer Clifford Comm 141
file: 141_stabilizer_clifford_comm_141.sqstabilizer

Problem statement: A researcher needs to model a large Clifford-style circuit using stabilizer structure instead of dense amplitudes. This example frames clifford comm as a scalable symbolic simulation problem and prints diagnostics that show why the stabilizer backend is appropriate.

What the program does: The program applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Example 141: stabilizer backend for thousands-scale Clifford simulation.
# Clifford-only circuits use tableau memory instead of dense 2^n state vectors.
simulate(512, engine="stabilizer", seed=141) {
    H(423)
    S(423)
    CNOT(423, 440)
    CZ(440, 24)
    SWAP(423, 24)
    X(440)
    Z(24)
    print("clifford_comm")
    print("logical_qubits", 512)
    print("one_shot_prefix", list(measure_all(shots=1).keys())[0][0:32])
}
142 · Stabilizer Graph State 142
file: 142_stabilizer_graph_state_142.sqstabilizer

Problem statement: A researcher needs to model a large Clifford-style circuit using stabilizer structure instead of dense amplitudes. This example frames graph state as a scalable symbolic simulation problem and prints diagnostics that show why the stabilizer backend is appropriate.

What the program does: The program applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Example 142: stabilizer backend for thousands-scale Clifford simulation.
# Clifford-only circuits use tableau memory instead of dense 2^n state vectors.
simulate(768, engine="stabilizer", seed=142) {
    H(426)
    S(426)
    CNOT(426, 443)
    CZ(443, 539)
    SWAP(426, 539)
    X(443)
    Z(539)
    print("graph_state")
    print("logical_qubits", 768)
    print("one_shot_prefix", list(measure_all(shots=1).keys())[0][0:32])
}
143 · Stabilizer Cluster State 143
file: 143_stabilizer_cluster_state_143.sqstabilizer

Problem statement: A researcher needs to model a large Clifford-style circuit using stabilizer structure instead of dense amplitudes. This example frames cluster state as a scalable symbolic simulation problem and prints diagnostics that show why the stabilizer backend is appropriate.

What the program does: The program applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Example 143: stabilizer backend for thousands-scale Clifford simulation.
# Clifford-only circuits use tableau memory instead of dense 2^n state vectors.
simulate(1024, engine="stabilizer", seed=143) {
    H(429)
    S(429)
    CNOT(429, 446)
    CZ(446, 542)
    SWAP(429, 542)
    X(446)
    Z(542)
    print("cluster_state")
    print("logical_qubits", 1024)
    print("one_shot_prefix", list(measure_all(shots=1).keys())[0][0:32])
}
144 · Stabilizer Parity Monitor 144
file: 144_stabilizer_parity_monitor_144.sqstabilizer

Problem statement: A researcher needs to model a large Clifford-style circuit using stabilizer structure instead of dense amplitudes. This example frames parity monitor as a scalable symbolic simulation problem and prints diagnostics that show why the stabilizer backend is appropriate.

What the program does: The program applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Example 144: stabilizer backend for thousands-scale Clifford simulation.
# Clifford-only circuits use tableau memory instead of dense 2^n state vectors.
simulate(1280, engine="stabilizer", seed=144) {
    H(432)
    S(432)
    CNOT(432, 449)
    CZ(449, 545)
    SWAP(432, 545)
    X(449)
    Z(545)
    print("parity_monitor")
    print("logical_qubits", 1280)
    print("one_shot_prefix", list(measure_all(shots=1).keys())[0][0:32])
}
145 · Stabilizer Surface Code Syndrome 145
file: 145_stabilizer_surface_code_syndrome_145.sqsurfacestabilizer

Problem statement: A researcher needs to model a large Clifford-style circuit using stabilizer structure instead of dense amplitudes. This example frames surface code syndrome as a scalable symbolic simulation problem and prints diagnostics that show why the stabilizer backend is appropriate.

What the program does: The program applies the main gates or parameterized rotations, prints probabilities or shot measurements and builds error-correction or syndrome steps. It uses stabilizer/Clifford structure so very large registers can be handled symbolically; It focuses on logical-qubit or syndrome-style error-correction reasoning.

# Example 145: stabilizer backend for thousands-scale Clifford simulation.
# Clifford-only circuits use tableau memory instead of dense 2^n state vectors.
simulate(1536, engine="stabilizer", seed=145) {
    H(435)
    S(435)
    CNOT(435, 452)
    CZ(452, 548)
    SWAP(435, 548)
    X(452)
    Z(548)
    print("surface_code_syndrome")
    print("logical_qubits", 1536)
    print("one_shot_prefix", list(measure_all(shots=1).keys())[0][0:32])
}
146 · Stabilizer Clifford Comm 146
file: 146_stabilizer_clifford_comm_146.sqstabilizer

Problem statement: A researcher needs to model a large Clifford-style circuit using stabilizer structure instead of dense amplitudes. This example frames clifford comm as a scalable symbolic simulation problem and prints diagnostics that show why the stabilizer backend is appropriate.

What the program does: The program applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Example 146: stabilizer backend for thousands-scale Clifford simulation.
# Clifford-only circuits use tableau memory instead of dense 2^n state vectors.
simulate(1792, engine="stabilizer", seed=146) {
    H(438)
    S(438)
    CNOT(438, 455)
    CZ(455, 551)
    SWAP(438, 551)
    X(455)
    Z(551)
    print("clifford_comm")
    print("logical_qubits", 1792)
    print("one_shot_prefix", list(measure_all(shots=1).keys())[0][0:32])
}
147 · Stabilizer Graph State 147
file: 147_stabilizer_graph_state_147.sqstabilizer

Problem statement: A researcher needs to model a large Clifford-style circuit using stabilizer structure instead of dense amplitudes. This example frames graph state as a scalable symbolic simulation problem and prints diagnostics that show why the stabilizer backend is appropriate.

What the program does: The program applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Example 147: stabilizer backend for thousands-scale Clifford simulation.
# Clifford-only circuits use tableau memory instead of dense 2^n state vectors.
simulate(512, engine="stabilizer", seed=147) {
    H(441)
    S(441)
    CNOT(441, 458)
    CZ(458, 42)
    SWAP(441, 42)
    X(458)
    Z(42)
    print("graph_state")
    print("logical_qubits", 512)
    print("one_shot_prefix", list(measure_all(shots=1).keys())[0][0:32])
}
148 · Stabilizer Cluster State 148
file: 148_stabilizer_cluster_state_148.sqstabilizer

Problem statement: A researcher needs to model a large Clifford-style circuit using stabilizer structure instead of dense amplitudes. This example frames cluster state as a scalable symbolic simulation problem and prints diagnostics that show why the stabilizer backend is appropriate.

What the program does: The program applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Example 148: stabilizer backend for thousands-scale Clifford simulation.
# Clifford-only circuits use tableau memory instead of dense 2^n state vectors.
simulate(768, engine="stabilizer", seed=148) {
    H(444)
    S(444)
    CNOT(444, 461)
    CZ(461, 557)
    SWAP(444, 557)
    X(461)
    Z(557)
    print("cluster_state")
    print("logical_qubits", 768)
    print("one_shot_prefix", list(measure_all(shots=1).keys())[0][0:32])
}
149 · Stabilizer Parity Monitor 149
file: 149_stabilizer_parity_monitor_149.sqstabilizer

Problem statement: A researcher needs to model a large Clifford-style circuit using stabilizer structure instead of dense amplitudes. This example frames parity monitor as a scalable symbolic simulation problem and prints diagnostics that show why the stabilizer backend is appropriate.

What the program does: The program applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Example 149: stabilizer backend for thousands-scale Clifford simulation.
# Clifford-only circuits use tableau memory instead of dense 2^n state vectors.
simulate(1024, engine="stabilizer", seed=149) {
    H(447)
    S(447)
    CNOT(447, 464)
    CZ(464, 560)
    SWAP(447, 560)
    X(464)
    Z(560)
    print("parity_monitor")
    print("logical_qubits", 1024)
    print("one_shot_prefix", list(measure_all(shots=1).keys())[0][0:32])
}
150 · Stabilizer Surface Code Syndrome 150
file: 150_stabilizer_surface_code_syndrome_150.sqsurfacestabilizer

Problem statement: A researcher needs to model a large Clifford-style circuit using stabilizer structure instead of dense amplitudes. This example frames surface code syndrome as a scalable symbolic simulation problem and prints diagnostics that show why the stabilizer backend is appropriate.

What the program does: The program applies the main gates or parameterized rotations, prints probabilities or shot measurements and builds error-correction or syndrome steps. It uses stabilizer/Clifford structure so very large registers can be handled symbolically; It focuses on logical-qubit or syndrome-style error-correction reasoning.

# Example 150: stabilizer backend for thousands-scale Clifford simulation.
# Clifford-only circuits use tableau memory instead of dense 2^n state vectors.
simulate(1280, engine="stabilizer", seed=150) {
    H(450)
    S(450)
    CNOT(450, 467)
    CZ(467, 563)
    SWAP(450, 563)
    X(467)
    Z(563)
    print("surface_code_syndrome")
    print("logical_qubits", 1280)
    print("one_shot_prefix", list(measure_all(shots=1).keys())[0][0:32])
}
151 · Stabilizer Clifford Comm 151
file: 151_stabilizer_clifford_comm_151.sqstabilizer

Problem statement: A researcher needs to model a large Clifford-style circuit using stabilizer structure instead of dense amplitudes. This example frames clifford comm as a scalable symbolic simulation problem and prints diagnostics that show why the stabilizer backend is appropriate.

What the program does: The program applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Example 151: stabilizer backend for thousands-scale Clifford simulation.
# Clifford-only circuits use tableau memory instead of dense 2^n state vectors.
simulate(1536, engine="stabilizer", seed=151) {
    H(453)
    S(453)
    CNOT(453, 470)
    CZ(470, 566)
    SWAP(453, 566)
    X(470)
    Z(566)
    print("clifford_comm")
    print("logical_qubits", 1536)
    print("one_shot_prefix", list(measure_all(shots=1).keys())[0][0:32])
}
152 · Stabilizer Graph State 152
file: 152_stabilizer_graph_state_152.sqstabilizer

Problem statement: A researcher needs to model a large Clifford-style circuit using stabilizer structure instead of dense amplitudes. This example frames graph state as a scalable symbolic simulation problem and prints diagnostics that show why the stabilizer backend is appropriate.

What the program does: The program applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Example 152: stabilizer backend for thousands-scale Clifford simulation.
# Clifford-only circuits use tableau memory instead of dense 2^n state vectors.
simulate(1792, engine="stabilizer", seed=152) {
    H(456)
    S(456)
    CNOT(456, 473)
    CZ(473, 569)
    SWAP(456, 569)
    X(473)
    Z(569)
    print("graph_state")
    print("logical_qubits", 1792)
    print("one_shot_prefix", list(measure_all(shots=1).keys())[0][0:32])
}
153 · Stabilizer Cluster State 153
file: 153_stabilizer_cluster_state_153.sqstabilizer

Problem statement: A researcher needs to model a large Clifford-style circuit using stabilizer structure instead of dense amplitudes. This example frames cluster state as a scalable symbolic simulation problem and prints diagnostics that show why the stabilizer backend is appropriate.

What the program does: The program applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Example 153: stabilizer backend for thousands-scale Clifford simulation.
# Clifford-only circuits use tableau memory instead of dense 2^n state vectors.
simulate(512, engine="stabilizer", seed=153) {
    H(459)
    S(459)
    CNOT(459, 476)
    CZ(476, 60)
    SWAP(459, 60)
    X(476)
    Z(60)
    print("cluster_state")
    print("logical_qubits", 512)
    print("one_shot_prefix", list(measure_all(shots=1).keys())[0][0:32])
}
154 · Stabilizer Parity Monitor 154
file: 154_stabilizer_parity_monitor_154.sqstabilizer

Problem statement: A researcher needs to model a large Clifford-style circuit using stabilizer structure instead of dense amplitudes. This example frames parity monitor as a scalable symbolic simulation problem and prints diagnostics that show why the stabilizer backend is appropriate.

What the program does: The program applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Example 154: stabilizer backend for thousands-scale Clifford simulation.
# Clifford-only circuits use tableau memory instead of dense 2^n state vectors.
simulate(768, engine="stabilizer", seed=154) {
    H(462)
    S(462)
    CNOT(462, 479)
    CZ(479, 575)
    SWAP(462, 575)
    X(479)
    Z(575)
    print("parity_monitor")
    print("logical_qubits", 768)
    print("one_shot_prefix", list(measure_all(shots=1).keys())[0][0:32])
}
155 · Stabilizer Surface Code Syndrome 155
file: 155_stabilizer_surface_code_syndrome_155.sqsurfacestabilizer

Problem statement: A researcher needs to model a large Clifford-style circuit using stabilizer structure instead of dense amplitudes. This example frames surface code syndrome as a scalable symbolic simulation problem and prints diagnostics that show why the stabilizer backend is appropriate.

What the program does: The program applies the main gates or parameterized rotations, prints probabilities or shot measurements and builds error-correction or syndrome steps. It uses stabilizer/Clifford structure so very large registers can be handled symbolically; It focuses on logical-qubit or syndrome-style error-correction reasoning.

# Example 155: stabilizer backend for thousands-scale Clifford simulation.
# Clifford-only circuits use tableau memory instead of dense 2^n state vectors.
simulate(1024, engine="stabilizer", seed=155) {
    H(465)
    S(465)
    CNOT(465, 482)
    CZ(482, 578)
    SWAP(465, 578)
    X(482)
    Z(578)
    print("surface_code_syndrome")
    print("logical_qubits", 1024)
    print("one_shot_prefix", list(measure_all(shots=1).keys())[0][0:32])
}
156 · Stabilizer Clifford Comm 156
file: 156_stabilizer_clifford_comm_156.sqstabilizer

Problem statement: A researcher needs to model a large Clifford-style circuit using stabilizer structure instead of dense amplitudes. This example frames clifford comm as a scalable symbolic simulation problem and prints diagnostics that show why the stabilizer backend is appropriate.

What the program does: The program applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Example 156: stabilizer backend for thousands-scale Clifford simulation.
# Clifford-only circuits use tableau memory instead of dense 2^n state vectors.
simulate(1280, engine="stabilizer", seed=156) {
    H(468)
    S(468)
    CNOT(468, 485)
    CZ(485, 581)
    SWAP(468, 581)
    X(485)
    Z(581)
    print("clifford_comm")
    print("logical_qubits", 1280)
    print("one_shot_prefix", list(measure_all(shots=1).keys())[0][0:32])
}
157 · Stabilizer Graph State 157
file: 157_stabilizer_graph_state_157.sqstabilizer

Problem statement: A researcher needs to model a large Clifford-style circuit using stabilizer structure instead of dense amplitudes. This example frames graph state as a scalable symbolic simulation problem and prints diagnostics that show why the stabilizer backend is appropriate.

What the program does: The program applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Example 157: stabilizer backend for thousands-scale Clifford simulation.
# Clifford-only circuits use tableau memory instead of dense 2^n state vectors.
simulate(1536, engine="stabilizer", seed=157) {
    H(471)
    S(471)
    CNOT(471, 488)
    CZ(488, 584)
    SWAP(471, 584)
    X(488)
    Z(584)
    print("graph_state")
    print("logical_qubits", 1536)
    print("one_shot_prefix", list(measure_all(shots=1).keys())[0][0:32])
}
158 · Stabilizer Cluster State 158
file: 158_stabilizer_cluster_state_158.sqstabilizer

Problem statement: A researcher needs to model a large Clifford-style circuit using stabilizer structure instead of dense amplitudes. This example frames cluster state as a scalable symbolic simulation problem and prints diagnostics that show why the stabilizer backend is appropriate.

What the program does: The program applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Example 158: stabilizer backend for thousands-scale Clifford simulation.
# Clifford-only circuits use tableau memory instead of dense 2^n state vectors.
simulate(1792, engine="stabilizer", seed=158) {
    H(474)
    S(474)
    CNOT(474, 491)
    CZ(491, 587)
    SWAP(474, 587)
    X(491)
    Z(587)
    print("cluster_state")
    print("logical_qubits", 1792)
    print("one_shot_prefix", list(measure_all(shots=1).keys())[0][0:32])
}
159 · Stabilizer Parity Monitor 159
file: 159_stabilizer_parity_monitor_159.sqstabilizer

Problem statement: A researcher needs to model a large Clifford-style circuit using stabilizer structure instead of dense amplitudes. This example frames parity monitor as a scalable symbolic simulation problem and prints diagnostics that show why the stabilizer backend is appropriate.

What the program does: The program applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Example 159: stabilizer backend for thousands-scale Clifford simulation.
# Clifford-only circuits use tableau memory instead of dense 2^n state vectors.
simulate(512, engine="stabilizer", seed=159) {
    H(477)
    S(477)
    CNOT(477, 494)
    CZ(494, 78)
    SWAP(477, 78)
    X(494)
    Z(78)
    print("parity_monitor")
    print("logical_qubits", 512)
    print("one_shot_prefix", list(measure_all(shots=1).keys())[0][0:32])
}
160 · Stabilizer Surface Code Syndrome 160
file: 160_stabilizer_surface_code_syndrome_160.sqsurfacestabilizer

Problem statement: A researcher needs to model a large Clifford-style circuit using stabilizer structure instead of dense amplitudes. This example frames surface code syndrome as a scalable symbolic simulation problem and prints diagnostics that show why the stabilizer backend is appropriate.

What the program does: The program applies the main gates or parameterized rotations, prints probabilities or shot measurements and builds error-correction or syndrome steps. It uses stabilizer/Clifford structure so very large registers can be handled symbolically; It focuses on logical-qubit or syndrome-style error-correction reasoning.

# Example 160: stabilizer backend for thousands-scale Clifford simulation.
# Clifford-only circuits use tableau memory instead of dense 2^n state vectors.
simulate(768, engine="stabilizer", seed=160) {
    H(480)
    S(480)
    CNOT(480, 497)
    CZ(497, 593)
    SWAP(480, 593)
    X(497)
    Z(593)
    print("surface_code_syndrome")
    print("logical_qubits", 768)
    print("one_shot_prefix", list(measure_all(shots=1).keys())[0][0:32])
}
161 · Stabilizer Clifford Comm 161
file: 161_stabilizer_clifford_comm_161.sqstabilizer

Problem statement: A researcher needs to model a large Clifford-style circuit using stabilizer structure instead of dense amplitudes. This example frames clifford comm as a scalable symbolic simulation problem and prints diagnostics that show why the stabilizer backend is appropriate.

What the program does: The program applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Example 161: stabilizer backend for thousands-scale Clifford simulation.
# Clifford-only circuits use tableau memory instead of dense 2^n state vectors.
simulate(1024, engine="stabilizer", seed=161) {
    H(483)
    S(483)
    CNOT(483, 500)
    CZ(500, 596)
    SWAP(483, 596)
    X(500)
    Z(596)
    print("clifford_comm")
    print("logical_qubits", 1024)
    print("one_shot_prefix", list(measure_all(shots=1).keys())[0][0:32])
}
162 · Stabilizer Graph State 162
file: 162_stabilizer_graph_state_162.sqstabilizer

Problem statement: A researcher needs to model a large Clifford-style circuit using stabilizer structure instead of dense amplitudes. This example frames graph state as a scalable symbolic simulation problem and prints diagnostics that show why the stabilizer backend is appropriate.

What the program does: The program applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Example 162: stabilizer backend for thousands-scale Clifford simulation.
# Clifford-only circuits use tableau memory instead of dense 2^n state vectors.
simulate(1280, engine="stabilizer", seed=162) {
    H(486)
    S(486)
    CNOT(486, 503)
    CZ(503, 599)
    SWAP(486, 599)
    X(503)
    Z(599)
    print("graph_state")
    print("logical_qubits", 1280)
    print("one_shot_prefix", list(measure_all(shots=1).keys())[0][0:32])
}
163 · Stabilizer Cluster State 163
file: 163_stabilizer_cluster_state_163.sqstabilizer

Problem statement: A researcher needs to model a large Clifford-style circuit using stabilizer structure instead of dense amplitudes. This example frames cluster state as a scalable symbolic simulation problem and prints diagnostics that show why the stabilizer backend is appropriate.

What the program does: The program applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Example 163: stabilizer backend for thousands-scale Clifford simulation.
# Clifford-only circuits use tableau memory instead of dense 2^n state vectors.
simulate(1536, engine="stabilizer", seed=163) {
    H(489)
    S(489)
    CNOT(489, 506)
    CZ(506, 602)
    SWAP(489, 602)
    X(506)
    Z(602)
    print("cluster_state")
    print("logical_qubits", 1536)
    print("one_shot_prefix", list(measure_all(shots=1).keys())[0][0:32])
}
164 · Stabilizer Parity Monitor 164
file: 164_stabilizer_parity_monitor_164.sqstabilizer

Problem statement: A researcher needs to model a large Clifford-style circuit using stabilizer structure instead of dense amplitudes. This example frames parity monitor as a scalable symbolic simulation problem and prints diagnostics that show why the stabilizer backend is appropriate.

What the program does: The program applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Example 164: stabilizer backend for thousands-scale Clifford simulation.
# Clifford-only circuits use tableau memory instead of dense 2^n state vectors.
simulate(1792, engine="stabilizer", seed=164) {
    H(492)
    S(492)
    CNOT(492, 509)
    CZ(509, 605)
    SWAP(492, 605)
    X(509)
    Z(605)
    print("parity_monitor")
    print("logical_qubits", 1792)
    print("one_shot_prefix", list(measure_all(shots=1).keys())[0][0:32])
}
165 · Stabilizer Surface Code Syndrome 165
file: 165_stabilizer_surface_code_syndrome_165.sqsurfacestabilizer

Problem statement: A researcher needs to model a large Clifford-style circuit using stabilizer structure instead of dense amplitudes. This example frames surface code syndrome as a scalable symbolic simulation problem and prints diagnostics that show why the stabilizer backend is appropriate.

What the program does: The program applies the main gates or parameterized rotations, prints probabilities or shot measurements and builds error-correction or syndrome steps. It uses stabilizer/Clifford structure so very large registers can be handled symbolically; It focuses on logical-qubit or syndrome-style error-correction reasoning.

# Example 165: stabilizer backend for thousands-scale Clifford simulation.
# Clifford-only circuits use tableau memory instead of dense 2^n state vectors.
simulate(512, engine="stabilizer", seed=165) {
    H(495)
    S(495)
    CNOT(495, 0)
    CZ(0, 96)
    SWAP(495, 96)
    X(0)
    Z(96)
    print("surface_code_syndrome")
    print("logical_qubits", 512)
    print("one_shot_prefix", list(measure_all(shots=1).keys())[0][0:32])
}
166 · Mps Adiabatic Line 166
file: 166_mps_adiabatic_line_166.sqmps

Problem statement: A user needs to simulate a structured circuit whose entanglement is expected to remain manageable. This example uses the MPS idea for adiabatic line, helping learners see how tensor-network simulation differs from dense state-vector expansion.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses an MPS/tensor-network view for low-entanglement structure.

# Example 166: MPS/tensor-network low-entanglement adiabatic_line.
# Requires optional NumPy extra: pip install sansqrit[tensor].
simulate(24, engine="mps", max_bond_dim=32, cutoff=1e-10, seed=166) {
    let q = quantum_register(24)
    for layer in range(4) {
        H(q[layer % 24])
        CNOT(q[layer % 24], q[(layer + 1) % 24])
        Rz(q[(layer + 1) % 24], PI / (layer + 3))
    }
    print("adiabatic_line")
    print("logical_qubits", 24)
    print("shots", measure_all(q, shots=4))
}
167 · Mps Qft Lite 167
file: 167_mps_qft_lite_167.sqmpsqft

Problem statement: A user needs to simulate a structured circuit whose entanglement is expected to remain manageable. This example uses the MPS idea for qft lite, helping learners see how tensor-network simulation differs from dense state-vector expansion.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses an MPS/tensor-network view for low-entanglement structure.

# Example 167: MPS/tensor-network low-entanglement qft_lite.
# Requires optional NumPy extra: pip install sansqrit[tensor].
simulate(28, engine="mps", max_bond_dim=32, cutoff=1e-10, seed=167) {
    let q = quantum_register(28)
    for layer in range(5) {
        H(q[layer % 28])
        CNOT(q[layer % 28], q[(layer + 1) % 28])
        Rz(q[(layer + 1) % 28], PI / (layer + 3))
    }
    print("qft_lite")
    print("logical_qubits", 28)
    print("shots", measure_all(q, shots=4))
}
168 · Mps Bond Dimension Probe 168
file: 168_mps_bond_dimension_probe_168.sqmps

Problem statement: A user needs to simulate a structured circuit whose entanglement is expected to remain manageable. This example uses the MPS idea for bond dimension probe, helping learners see how tensor-network simulation differs from dense state-vector expansion.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses an MPS/tensor-network view for low-entanglement structure.

# Example 168: MPS/tensor-network low-entanglement bond_dimension_probe.
# Requires optional NumPy extra: pip install sansqrit[tensor].
simulate(32, engine="mps", max_bond_dim=32, cutoff=1e-10, seed=168) {
    let q = quantum_register(32)
    for layer in range(3) {
        H(q[layer % 32])
        CNOT(q[layer % 32], q[(layer + 1) % 32])
        Rz(q[(layer + 1) % 32], PI / (layer + 3))
    }
    print("bond_dimension_probe")
    print("logical_qubits", 32)
    print("shots", measure_all(q, shots=4))
}
169 · Mps Matrix Product Feature Map 169
file: 169_mps_matrix_product_feature_map_169.sqmps

Problem statement: A user needs to simulate a structured circuit whose entanglement is expected to remain manageable. This example uses the MPS idea for matrix product feature map, helping learners see how tensor-network simulation differs from dense state-vector expansion.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses an MPS/tensor-network view for low-entanglement structure.

# Example 169: MPS/tensor-network low-entanglement matrix_product_feature_map.
# Requires optional NumPy extra: pip install sansqrit[tensor].
simulate(36, engine="mps", max_bond_dim=32, cutoff=1e-10, seed=169) {
    let q = quantum_register(36)
    for layer in range(4) {
        H(q[layer % 36])
        CNOT(q[layer % 36], q[(layer + 1) % 36])
        Rz(q[(layer + 1) % 36], PI / (layer + 3))
    }
    print("matrix_product_feature_map")
    print("logical_qubits", 36)
    print("shots", measure_all(q, shots=4))
}
170 · Mps Spin Chain 170
file: 170_mps_spin_chain_170.sqmps

Problem statement: A user needs to simulate a structured circuit whose entanglement is expected to remain manageable. This example uses the MPS idea for spin chain, helping learners see how tensor-network simulation differs from dense state-vector expansion.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses an MPS/tensor-network view for low-entanglement structure.

# Example 170: MPS/tensor-network low-entanglement spin_chain.
# Requires optional NumPy extra: pip install sansqrit[tensor].
simulate(40, engine="mps", max_bond_dim=32, cutoff=1e-10, seed=170) {
    let q = quantum_register(40)
    for layer in range(5) {
        H(q[layer % 40])
        CNOT(q[layer % 40], q[(layer + 1) % 40])
        Rz(q[(layer + 1) % 40], PI / (layer + 3))
    }
    print("spin_chain")
    print("logical_qubits", 40)
    print("shots", measure_all(q, shots=4))
}
171 · Mps Adiabatic Line 171
file: 171_mps_adiabatic_line_171.sqmps

Problem statement: A user needs to simulate a structured circuit whose entanglement is expected to remain manageable. This example uses the MPS idea for adiabatic line, helping learners see how tensor-network simulation differs from dense state-vector expansion.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses an MPS/tensor-network view for low-entanglement structure.

# Example 171: MPS/tensor-network low-entanglement adiabatic_line.
# Requires optional NumPy extra: pip install sansqrit[tensor].
simulate(44, engine="mps", max_bond_dim=32, cutoff=1e-10, seed=171) {
    let q = quantum_register(44)
    for layer in range(3) {
        H(q[layer % 44])
        CNOT(q[layer % 44], q[(layer + 1) % 44])
        Rz(q[(layer + 1) % 44], PI / (layer + 3))
    }
    print("adiabatic_line")
    print("logical_qubits", 44)
    print("shots", measure_all(q, shots=4))
}
172 · Mps Qft Lite 172
file: 172_mps_qft_lite_172.sqmpsqft

Problem statement: A user needs to simulate a structured circuit whose entanglement is expected to remain manageable. This example uses the MPS idea for qft lite, helping learners see how tensor-network simulation differs from dense state-vector expansion.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses an MPS/tensor-network view for low-entanglement structure.

# Example 172: MPS/tensor-network low-entanglement qft_lite.
# Requires optional NumPy extra: pip install sansqrit[tensor].
simulate(48, engine="mps", max_bond_dim=32, cutoff=1e-10, seed=172) {
    let q = quantum_register(48)
    for layer in range(4) {
        H(q[layer % 48])
        CNOT(q[layer % 48], q[(layer + 1) % 48])
        Rz(q[(layer + 1) % 48], PI / (layer + 3))
    }
    print("qft_lite")
    print("logical_qubits", 48)
    print("shots", measure_all(q, shots=4))
}
173 · Mps Bond Dimension Probe 173
file: 173_mps_bond_dimension_probe_173.sqmps

Problem statement: A user needs to simulate a structured circuit whose entanglement is expected to remain manageable. This example uses the MPS idea for bond dimension probe, helping learners see how tensor-network simulation differs from dense state-vector expansion.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses an MPS/tensor-network view for low-entanglement structure.

# Example 173: MPS/tensor-network low-entanglement bond_dimension_probe.
# Requires optional NumPy extra: pip install sansqrit[tensor].
simulate(52, engine="mps", max_bond_dim=32, cutoff=1e-10, seed=173) {
    let q = quantum_register(52)
    for layer in range(5) {
        H(q[layer % 52])
        CNOT(q[layer % 52], q[(layer + 1) % 52])
        Rz(q[(layer + 1) % 52], PI / (layer + 3))
    }
    print("bond_dimension_probe")
    print("logical_qubits", 52)
    print("shots", measure_all(q, shots=4))
}
174 · Mps Matrix Product Feature Map 174
file: 174_mps_matrix_product_feature_map_174.sqmps

Problem statement: A user needs to simulate a structured circuit whose entanglement is expected to remain manageable. This example uses the MPS idea for matrix product feature map, helping learners see how tensor-network simulation differs from dense state-vector expansion.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses an MPS/tensor-network view for low-entanglement structure.

# Example 174: MPS/tensor-network low-entanglement matrix_product_feature_map.
# Requires optional NumPy extra: pip install sansqrit[tensor].
simulate(24, engine="mps", max_bond_dim=32, cutoff=1e-10, seed=174) {
    let q = quantum_register(24)
    for layer in range(3) {
        H(q[layer % 24])
        CNOT(q[layer % 24], q[(layer + 1) % 24])
        Rz(q[(layer + 1) % 24], PI / (layer + 3))
    }
    print("matrix_product_feature_map")
    print("logical_qubits", 24)
    print("shots", measure_all(q, shots=4))
}
175 · Mps Spin Chain 175
file: 175_mps_spin_chain_175.sqmps

Problem statement: A user needs to simulate a structured circuit whose entanglement is expected to remain manageable. This example uses the MPS idea for spin chain, helping learners see how tensor-network simulation differs from dense state-vector expansion.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses an MPS/tensor-network view for low-entanglement structure.

# Example 175: MPS/tensor-network low-entanglement spin_chain.
# Requires optional NumPy extra: pip install sansqrit[tensor].
simulate(28, engine="mps", max_bond_dim=32, cutoff=1e-10, seed=175) {
    let q = quantum_register(28)
    for layer in range(4) {
        H(q[layer % 28])
        CNOT(q[layer % 28], q[(layer + 1) % 28])
        Rz(q[(layer + 1) % 28], PI / (layer + 3))
    }
    print("spin_chain")
    print("logical_qubits", 28)
    print("shots", measure_all(q, shots=4))
}
176 · Mps Adiabatic Line 176
file: 176_mps_adiabatic_line_176.sqmps

Problem statement: A user needs to simulate a structured circuit whose entanglement is expected to remain manageable. This example uses the MPS idea for adiabatic line, helping learners see how tensor-network simulation differs from dense state-vector expansion.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses an MPS/tensor-network view for low-entanglement structure.

# Example 176: MPS/tensor-network low-entanglement adiabatic_line.
# Requires optional NumPy extra: pip install sansqrit[tensor].
simulate(32, engine="mps", max_bond_dim=32, cutoff=1e-10, seed=176) {
    let q = quantum_register(32)
    for layer in range(5) {
        H(q[layer % 32])
        CNOT(q[layer % 32], q[(layer + 1) % 32])
        Rz(q[(layer + 1) % 32], PI / (layer + 3))
    }
    print("adiabatic_line")
    print("logical_qubits", 32)
    print("shots", measure_all(q, shots=4))
}
177 · Mps Qft Lite 177
file: 177_mps_qft_lite_177.sqmpsqft

Problem statement: A user needs to simulate a structured circuit whose entanglement is expected to remain manageable. This example uses the MPS idea for qft lite, helping learners see how tensor-network simulation differs from dense state-vector expansion.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses an MPS/tensor-network view for low-entanglement structure.

# Example 177: MPS/tensor-network low-entanglement qft_lite.
# Requires optional NumPy extra: pip install sansqrit[tensor].
simulate(36, engine="mps", max_bond_dim=32, cutoff=1e-10, seed=177) {
    let q = quantum_register(36)
    for layer in range(3) {
        H(q[layer % 36])
        CNOT(q[layer % 36], q[(layer + 1) % 36])
        Rz(q[(layer + 1) % 36], PI / (layer + 3))
    }
    print("qft_lite")
    print("logical_qubits", 36)
    print("shots", measure_all(q, shots=4))
}
178 · Mps Bond Dimension Probe 178
file: 178_mps_bond_dimension_probe_178.sqmps

Problem statement: A user needs to simulate a structured circuit whose entanglement is expected to remain manageable. This example uses the MPS idea for bond dimension probe, helping learners see how tensor-network simulation differs from dense state-vector expansion.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses an MPS/tensor-network view for low-entanglement structure.

# Example 178: MPS/tensor-network low-entanglement bond_dimension_probe.
# Requires optional NumPy extra: pip install sansqrit[tensor].
simulate(40, engine="mps", max_bond_dim=32, cutoff=1e-10, seed=178) {
    let q = quantum_register(40)
    for layer in range(4) {
        H(q[layer % 40])
        CNOT(q[layer % 40], q[(layer + 1) % 40])
        Rz(q[(layer + 1) % 40], PI / (layer + 3))
    }
    print("bond_dimension_probe")
    print("logical_qubits", 40)
    print("shots", measure_all(q, shots=4))
}
179 · Mps Matrix Product Feature Map 179
file: 179_mps_matrix_product_feature_map_179.sqmps

Problem statement: A user needs to simulate a structured circuit whose entanglement is expected to remain manageable. This example uses the MPS idea for matrix product feature map, helping learners see how tensor-network simulation differs from dense state-vector expansion.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses an MPS/tensor-network view for low-entanglement structure.

# Example 179: MPS/tensor-network low-entanglement matrix_product_feature_map.
# Requires optional NumPy extra: pip install sansqrit[tensor].
simulate(44, engine="mps", max_bond_dim=32, cutoff=1e-10, seed=179) {
    let q = quantum_register(44)
    for layer in range(5) {
        H(q[layer % 44])
        CNOT(q[layer % 44], q[(layer + 1) % 44])
        Rz(q[(layer + 1) % 44], PI / (layer + 3))
    }
    print("matrix_product_feature_map")
    print("logical_qubits", 44)
    print("shots", measure_all(q, shots=4))
}
180 · Mps Spin Chain 180
file: 180_mps_spin_chain_180.sqmps

Problem statement: A user needs to simulate a structured circuit whose entanglement is expected to remain manageable. This example uses the MPS idea for spin chain, helping learners see how tensor-network simulation differs from dense state-vector expansion.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses an MPS/tensor-network view for low-entanglement structure.

# Example 180: MPS/tensor-network low-entanglement spin_chain.
# Requires optional NumPy extra: pip install sansqrit[tensor].
simulate(48, engine="mps", max_bond_dim=32, cutoff=1e-10, seed=180) {
    let q = quantum_register(48)
    for layer in range(3) {
        H(q[layer % 48])
        CNOT(q[layer % 48], q[(layer + 1) % 48])
        Rz(q[(layer + 1) % 48], PI / (layer + 3))
    }
    print("spin_chain")
    print("logical_qubits", 48)
    print("shots", measure_all(q, shots=4))
}
181 · Mps Adiabatic Line 181
file: 181_mps_adiabatic_line_181.sqmps

Problem statement: A user needs to simulate a structured circuit whose entanglement is expected to remain manageable. This example uses the MPS idea for adiabatic line, helping learners see how tensor-network simulation differs from dense state-vector expansion.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses an MPS/tensor-network view for low-entanglement structure.

# Example 181: MPS/tensor-network low-entanglement adiabatic_line.
# Requires optional NumPy extra: pip install sansqrit[tensor].
simulate(52, engine="mps", max_bond_dim=32, cutoff=1e-10, seed=181) {
    let q = quantum_register(52)
    for layer in range(4) {
        H(q[layer % 52])
        CNOT(q[layer % 52], q[(layer + 1) % 52])
        Rz(q[(layer + 1) % 52], PI / (layer + 3))
    }
    print("adiabatic_line")
    print("logical_qubits", 52)
    print("shots", measure_all(q, shots=4))
}
182 · Mps Qft Lite 182
file: 182_mps_qft_lite_182.sqmpsqft

Problem statement: A user needs to simulate a structured circuit whose entanglement is expected to remain manageable. This example uses the MPS idea for qft lite, helping learners see how tensor-network simulation differs from dense state-vector expansion.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses an MPS/tensor-network view for low-entanglement structure.

# Example 182: MPS/tensor-network low-entanglement qft_lite.
# Requires optional NumPy extra: pip install sansqrit[tensor].
simulate(24, engine="mps", max_bond_dim=32, cutoff=1e-10, seed=182) {
    let q = quantum_register(24)
    for layer in range(5) {
        H(q[layer % 24])
        CNOT(q[layer % 24], q[(layer + 1) % 24])
        Rz(q[(layer + 1) % 24], PI / (layer + 3))
    }
    print("qft_lite")
    print("logical_qubits", 24)
    print("shots", measure_all(q, shots=4))
}
183 · Mps Bond Dimension Probe 183
file: 183_mps_bond_dimension_probe_183.sqmps

Problem statement: A user needs to simulate a structured circuit whose entanglement is expected to remain manageable. This example uses the MPS idea for bond dimension probe, helping learners see how tensor-network simulation differs from dense state-vector expansion.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses an MPS/tensor-network view for low-entanglement structure.

# Example 183: MPS/tensor-network low-entanglement bond_dimension_probe.
# Requires optional NumPy extra: pip install sansqrit[tensor].
simulate(28, engine="mps", max_bond_dim=32, cutoff=1e-10, seed=183) {
    let q = quantum_register(28)
    for layer in range(3) {
        H(q[layer % 28])
        CNOT(q[layer % 28], q[(layer + 1) % 28])
        Rz(q[(layer + 1) % 28], PI / (layer + 3))
    }
    print("bond_dimension_probe")
    print("logical_qubits", 28)
    print("shots", measure_all(q, shots=4))
}
184 · Mps Matrix Product Feature Map 184
file: 184_mps_matrix_product_feature_map_184.sqmps

Problem statement: A user needs to simulate a structured circuit whose entanglement is expected to remain manageable. This example uses the MPS idea for matrix product feature map, helping learners see how tensor-network simulation differs from dense state-vector expansion.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses an MPS/tensor-network view for low-entanglement structure.

# Example 184: MPS/tensor-network low-entanglement matrix_product_feature_map.
# Requires optional NumPy extra: pip install sansqrit[tensor].
simulate(32, engine="mps", max_bond_dim=32, cutoff=1e-10, seed=184) {
    let q = quantum_register(32)
    for layer in range(4) {
        H(q[layer % 32])
        CNOT(q[layer % 32], q[(layer + 1) % 32])
        Rz(q[(layer + 1) % 32], PI / (layer + 3))
    }
    print("matrix_product_feature_map")
    print("logical_qubits", 32)
    print("shots", measure_all(q, shots=4))
}
185 · Mps Spin Chain 185
file: 185_mps_spin_chain_185.sqmps

Problem statement: A user needs to simulate a structured circuit whose entanglement is expected to remain manageable. This example uses the MPS idea for spin chain, helping learners see how tensor-network simulation differs from dense state-vector expansion.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses an MPS/tensor-network view for low-entanglement structure.

# Example 185: MPS/tensor-network low-entanglement spin_chain.
# Requires optional NumPy extra: pip install sansqrit[tensor].
simulate(36, engine="mps", max_bond_dim=32, cutoff=1e-10, seed=185) {
    let q = quantum_register(36)
    for layer in range(5) {
        H(q[layer % 36])
        CNOT(q[layer % 36], q[(layer + 1) % 36])
        Rz(q[(layer + 1) % 36], PI / (layer + 3))
    }
    print("spin_chain")
    print("logical_qubits", 36)
    print("shots", measure_all(q, shots=4))
}
186 · Mps Adiabatic Line 186
file: 186_mps_adiabatic_line_186.sqmps

Problem statement: A user needs to simulate a structured circuit whose entanglement is expected to remain manageable. This example uses the MPS idea for adiabatic line, helping learners see how tensor-network simulation differs from dense state-vector expansion.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses an MPS/tensor-network view for low-entanglement structure.

# Example 186: MPS/tensor-network low-entanglement adiabatic_line.
# Requires optional NumPy extra: pip install sansqrit[tensor].
simulate(40, engine="mps", max_bond_dim=32, cutoff=1e-10, seed=186) {
    let q = quantum_register(40)
    for layer in range(3) {
        H(q[layer % 40])
        CNOT(q[layer % 40], q[(layer + 1) % 40])
        Rz(q[(layer + 1) % 40], PI / (layer + 3))
    }
    print("adiabatic_line")
    print("logical_qubits", 40)
    print("shots", measure_all(q, shots=4))
}
187 · Mps Qft Lite 187
file: 187_mps_qft_lite_187.sqmpsqft

Problem statement: A user needs to simulate a structured circuit whose entanglement is expected to remain manageable. This example uses the MPS idea for qft lite, helping learners see how tensor-network simulation differs from dense state-vector expansion.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses an MPS/tensor-network view for low-entanglement structure.

# Example 187: MPS/tensor-network low-entanglement qft_lite.
# Requires optional NumPy extra: pip install sansqrit[tensor].
simulate(44, engine="mps", max_bond_dim=32, cutoff=1e-10, seed=187) {
    let q = quantum_register(44)
    for layer in range(4) {
        H(q[layer % 44])
        CNOT(q[layer % 44], q[(layer + 1) % 44])
        Rz(q[(layer + 1) % 44], PI / (layer + 3))
    }
    print("qft_lite")
    print("logical_qubits", 44)
    print("shots", measure_all(q, shots=4))
}
188 · Mps Bond Dimension Probe 188
file: 188_mps_bond_dimension_probe_188.sqmps

Problem statement: A user needs to simulate a structured circuit whose entanglement is expected to remain manageable. This example uses the MPS idea for bond dimension probe, helping learners see how tensor-network simulation differs from dense state-vector expansion.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses an MPS/tensor-network view for low-entanglement structure.

# Example 188: MPS/tensor-network low-entanglement bond_dimension_probe.
# Requires optional NumPy extra: pip install sansqrit[tensor].
simulate(48, engine="mps", max_bond_dim=32, cutoff=1e-10, seed=188) {
    let q = quantum_register(48)
    for layer in range(5) {
        H(q[layer % 48])
        CNOT(q[layer % 48], q[(layer + 1) % 48])
        Rz(q[(layer + 1) % 48], PI / (layer + 3))
    }
    print("bond_dimension_probe")
    print("logical_qubits", 48)
    print("shots", measure_all(q, shots=4))
}
189 · Mps Matrix Product Feature Map 189
file: 189_mps_matrix_product_feature_map_189.sqmps

Problem statement: A user needs to simulate a structured circuit whose entanglement is expected to remain manageable. This example uses the MPS idea for matrix product feature map, helping learners see how tensor-network simulation differs from dense state-vector expansion.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses an MPS/tensor-network view for low-entanglement structure.

# Example 189: MPS/tensor-network low-entanglement matrix_product_feature_map.
# Requires optional NumPy extra: pip install sansqrit[tensor].
simulate(52, engine="mps", max_bond_dim=32, cutoff=1e-10, seed=189) {
    let q = quantum_register(52)
    for layer in range(3) {
        H(q[layer % 52])
        CNOT(q[layer % 52], q[(layer + 1) % 52])
        Rz(q[(layer + 1) % 52], PI / (layer + 3))
    }
    print("matrix_product_feature_map")
    print("logical_qubits", 52)
    print("shots", measure_all(q, shots=4))
}
190 · Mps Spin Chain 190
file: 190_mps_spin_chain_190.sqmps

Problem statement: A user needs to simulate a structured circuit whose entanglement is expected to remain manageable. This example uses the MPS idea for spin chain, helping learners see how tensor-network simulation differs from dense state-vector expansion.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses an MPS/tensor-network view for low-entanglement structure.

# Example 190: MPS/tensor-network low-entanglement spin_chain.
# Requires optional NumPy extra: pip install sansqrit[tensor].
simulate(24, engine="mps", max_bond_dim=32, cutoff=1e-10, seed=190) {
    let q = quantum_register(24)
    for layer in range(4) {
        H(q[layer % 24])
        CNOT(q[layer % 24], q[(layer + 1) % 24])
        Rz(q[(layer + 1) % 24], PI / (layer + 3))
    }
    print("spin_chain")
    print("logical_qubits", 24)
    print("shots", measure_all(q, shots=4))
}
191 · Noise Readout Channel 191
file: 191_noise_readout_channel_191.sqsansqrit

Problem statement: A user needs to understand how the readout channel noise model changes measurement behavior compared with an ideal circuit. The program sets up a small reproducible noisy experiment so students can inspect the channel effect directly.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Example 191: density-matrix/noise model readout_channel.
simulate(2, engine="density", seed=191) {
    let q = quantum_register(2)
    H(q[0])
    CNOT(q[0], q[1])
    noise_bit_flip(q[1], 0.020)
    print("readout_channel")
    print("probabilities", probabilities(q))
    print("shots", measure_all(q, shots=16))
}
192 · Noise Amplitude Decay 192
file: 192_noise_amplitude_decay_192.sqsansqrit

Problem statement: A user needs to understand how the amplitude decay noise model changes measurement behavior compared with an ideal circuit. The program sets up a small reproducible noisy experiment so students can inspect the channel effect directly.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Example 192: density-matrix/noise model amplitude_decay.
simulate(2, engine="density", seed=192) {
    let q = quantum_register(2)
    H(q[0])
    CNOT(q[0], q[1])
    noise_amplitude_damping(q[1], 0.030)
    print("amplitude_decay")
    print("probabilities", probabilities(q))
    print("shots", measure_all(q, shots=16))
}
193 · Noise Phase Noise 193
file: 193_noise_phase_noise_193.sqsansqrit

Problem statement: A user needs to understand how the phase noise noise model changes measurement behavior compared with an ideal circuit. The program sets up a small reproducible noisy experiment so students can inspect the channel effect directly.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Example 193: density-matrix/noise model phase_noise.
simulate(2, engine="density", seed=193) {
    let q = quantum_register(2)
    H(q[0])
    CNOT(q[0], q[1])
    noise_phase_flip(q[0], 0.040)
    print("phase_noise")
    print("probabilities", probabilities(q))
    print("shots", measure_all(q, shots=16))
}
194 · Noise Depolarizing Benchmark 194
file: 194_noise_depolarizing_benchmark_194.sqsansqrit

Problem statement: A user needs to understand how the depolarizing benchmark noise model changes measurement behavior compared with an ideal circuit. The program sets up a small reproducible noisy experiment so students can inspect the channel effect directly.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Example 194: density-matrix/noise model depolarizing_benchmark.
simulate(2, engine="density", seed=194) {
    let q = quantum_register(2)
    H(q[0])
    CNOT(q[0], q[1])
    noise_depolarize(q[1], 0.050)
    print("depolarizing_benchmark")
    print("probabilities", probabilities(q))
    print("shots", measure_all(q, shots=16))
}
195 · Noise Noisy Bell 195
file: 195_noise_noisy_bell_195.sqsansqrit

Problem statement: A user needs to understand how the noisy bell noise model changes measurement behavior compared with an ideal circuit. The program sets up a small reproducible noisy experiment so students can inspect the channel effect directly.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Example 195: density-matrix/noise model noisy_bell.
simulate(2, engine="density", seed=195) {
    let q = quantum_register(2)
    H(q[0])
    CNOT(q[0], q[1])
    noise_depolarize(q[0], 0.010)
    print("noisy_bell")
    print("probabilities", probabilities(q))
    print("shots", measure_all(q, shots=16))
}
196 · Noise Readout Channel 196
file: 196_noise_readout_channel_196.sqsansqrit

Problem statement: A user needs to understand how the readout channel noise model changes measurement behavior compared with an ideal circuit. The program sets up a small reproducible noisy experiment so students can inspect the channel effect directly.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Example 196: density-matrix/noise model readout_channel.
simulate(2, engine="density", seed=196) {
    let q = quantum_register(2)
    H(q[0])
    CNOT(q[0], q[1])
    noise_bit_flip(q[1], 0.020)
    print("readout_channel")
    print("probabilities", probabilities(q))
    print("shots", measure_all(q, shots=16))
}
197 · Noise Amplitude Decay 197
file: 197_noise_amplitude_decay_197.sqsansqrit

Problem statement: A user needs to understand how the amplitude decay noise model changes measurement behavior compared with an ideal circuit. The program sets up a small reproducible noisy experiment so students can inspect the channel effect directly.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Example 197: density-matrix/noise model amplitude_decay.
simulate(2, engine="density", seed=197) {
    let q = quantum_register(2)
    H(q[0])
    CNOT(q[0], q[1])
    noise_amplitude_damping(q[1], 0.030)
    print("amplitude_decay")
    print("probabilities", probabilities(q))
    print("shots", measure_all(q, shots=16))
}
198 · Noise Phase Noise 198
file: 198_noise_phase_noise_198.sqsansqrit

Problem statement: A user needs to understand how the phase noise noise model changes measurement behavior compared with an ideal circuit. The program sets up a small reproducible noisy experiment so students can inspect the channel effect directly.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Example 198: density-matrix/noise model phase_noise.
simulate(2, engine="density", seed=198) {
    let q = quantum_register(2)
    H(q[0])
    CNOT(q[0], q[1])
    noise_phase_flip(q[0], 0.040)
    print("phase_noise")
    print("probabilities", probabilities(q))
    print("shots", measure_all(q, shots=16))
}
199 · Noise Depolarizing Benchmark 199
file: 199_noise_depolarizing_benchmark_199.sqsansqrit

Problem statement: A user needs to understand how the depolarizing benchmark noise model changes measurement behavior compared with an ideal circuit. The program sets up a small reproducible noisy experiment so students can inspect the channel effect directly.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Example 199: density-matrix/noise model depolarizing_benchmark.
simulate(2, engine="density", seed=199) {
    let q = quantum_register(2)
    H(q[0])
    CNOT(q[0], q[1])
    noise_depolarize(q[1], 0.050)
    print("depolarizing_benchmark")
    print("probabilities", probabilities(q))
    print("shots", measure_all(q, shots=16))
}
200 · Noise Noisy Bell 200
file: 200_noise_noisy_bell_200.sqsansqrit

Problem statement: A user needs to understand how the noisy bell noise model changes measurement behavior compared with an ideal circuit. The program sets up a small reproducible noisy experiment so students can inspect the channel effect directly.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Example 200: density-matrix/noise model noisy_bell.
simulate(2, engine="density", seed=200) {
    let q = quantum_register(2)
    H(q[0])
    CNOT(q[0], q[1])
    noise_depolarize(q[0], 0.010)
    print("noisy_bell")
    print("probabilities", probabilities(q))
    print("shots", measure_all(q, shots=16))
}

Programs 201–300

201 · Noise Readout Channel 201
file: 201_noise_readout_channel_201.sqsansqrit

Problem statement: A user needs to understand how the readout channel noise model changes measurement behavior compared with an ideal circuit. The program sets up a small reproducible noisy experiment so students can inspect the channel effect directly.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Example 201: density-matrix/noise model readout_channel.
simulate(2, engine="density", seed=201) {
    let q = quantum_register(2)
    H(q[0])
    CNOT(q[0], q[1])
    noise_bit_flip(q[1], 0.020)
    print("readout_channel")
    print("probabilities", probabilities(q))
    print("shots", measure_all(q, shots=16))
}
202 · Noise Amplitude Decay 202
file: 202_noise_amplitude_decay_202.sqsansqrit

Problem statement: A user needs to understand how the amplitude decay noise model changes measurement behavior compared with an ideal circuit. The program sets up a small reproducible noisy experiment so students can inspect the channel effect directly.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Example 202: density-matrix/noise model amplitude_decay.
simulate(2, engine="density", seed=202) {
    let q = quantum_register(2)
    H(q[0])
    CNOT(q[0], q[1])
    noise_amplitude_damping(q[1], 0.030)
    print("amplitude_decay")
    print("probabilities", probabilities(q))
    print("shots", measure_all(q, shots=16))
}
203 · Noise Phase Noise 203
file: 203_noise_phase_noise_203.sqsansqrit

Problem statement: A user needs to understand how the phase noise noise model changes measurement behavior compared with an ideal circuit. The program sets up a small reproducible noisy experiment so students can inspect the channel effect directly.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Example 203: density-matrix/noise model phase_noise.
simulate(2, engine="density", seed=203) {
    let q = quantum_register(2)
    H(q[0])
    CNOT(q[0], q[1])
    noise_phase_flip(q[0], 0.040)
    print("phase_noise")
    print("probabilities", probabilities(q))
    print("shots", measure_all(q, shots=16))
}
204 · Noise Depolarizing Benchmark 204
file: 204_noise_depolarizing_benchmark_204.sqsansqrit

Problem statement: A user needs to understand how the depolarizing benchmark noise model changes measurement behavior compared with an ideal circuit. The program sets up a small reproducible noisy experiment so students can inspect the channel effect directly.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Example 204: density-matrix/noise model depolarizing_benchmark.
simulate(2, engine="density", seed=204) {
    let q = quantum_register(2)
    H(q[0])
    CNOT(q[0], q[1])
    noise_depolarize(q[1], 0.050)
    print("depolarizing_benchmark")
    print("probabilities", probabilities(q))
    print("shots", measure_all(q, shots=16))
}
205 · Noise Noisy Bell 205
file: 205_noise_noisy_bell_205.sqsansqrit

Problem statement: A user needs to understand how the noisy bell noise model changes measurement behavior compared with an ideal circuit. The program sets up a small reproducible noisy experiment so students can inspect the channel effect directly.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Example 205: density-matrix/noise model noisy_bell.
simulate(2, engine="density", seed=205) {
    let q = quantum_register(2)
    H(q[0])
    CNOT(q[0], q[1])
    noise_depolarize(q[0], 0.010)
    print("noisy_bell")
    print("probabilities", probabilities(q))
    print("shots", measure_all(q, shots=16))
}
206 · Noise Readout Channel 206
file: 206_noise_readout_channel_206.sqsansqrit

Problem statement: A user needs to understand how the readout channel noise model changes measurement behavior compared with an ideal circuit. The program sets up a small reproducible noisy experiment so students can inspect the channel effect directly.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Example 206: density-matrix/noise model readout_channel.
simulate(2, engine="density", seed=206) {
    let q = quantum_register(2)
    H(q[0])
    CNOT(q[0], q[1])
    noise_bit_flip(q[1], 0.020)
    print("readout_channel")
    print("probabilities", probabilities(q))
    print("shots", measure_all(q, shots=16))
}
207 · Noise Amplitude Decay 207
file: 207_noise_amplitude_decay_207.sqsansqrit

Problem statement: A user needs to understand how the amplitude decay noise model changes measurement behavior compared with an ideal circuit. The program sets up a small reproducible noisy experiment so students can inspect the channel effect directly.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Example 207: density-matrix/noise model amplitude_decay.
simulate(2, engine="density", seed=207) {
    let q = quantum_register(2)
    H(q[0])
    CNOT(q[0], q[1])
    noise_amplitude_damping(q[1], 0.030)
    print("amplitude_decay")
    print("probabilities", probabilities(q))
    print("shots", measure_all(q, shots=16))
}
208 · Noise Phase Noise 208
file: 208_noise_phase_noise_208.sqsansqrit

Problem statement: A user needs to understand how the phase noise noise model changes measurement behavior compared with an ideal circuit. The program sets up a small reproducible noisy experiment so students can inspect the channel effect directly.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Example 208: density-matrix/noise model phase_noise.
simulate(2, engine="density", seed=208) {
    let q = quantum_register(2)
    H(q[0])
    CNOT(q[0], q[1])
    noise_phase_flip(q[0], 0.040)
    print("phase_noise")
    print("probabilities", probabilities(q))
    print("shots", measure_all(q, shots=16))
}
209 · Noise Depolarizing Benchmark 209
file: 209_noise_depolarizing_benchmark_209.sqsansqrit

Problem statement: A user needs to understand how the depolarizing benchmark noise model changes measurement behavior compared with an ideal circuit. The program sets up a small reproducible noisy experiment so students can inspect the channel effect directly.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Example 209: density-matrix/noise model depolarizing_benchmark.
simulate(2, engine="density", seed=209) {
    let q = quantum_register(2)
    H(q[0])
    CNOT(q[0], q[1])
    noise_depolarize(q[1], 0.050)
    print("depolarizing_benchmark")
    print("probabilities", probabilities(q))
    print("shots", measure_all(q, shots=16))
}
210 · Noise Noisy Bell 210
file: 210_noise_noisy_bell_210.sqsansqrit

Problem statement: A user needs to understand how the noisy bell noise model changes measurement behavior compared with an ideal circuit. The program sets up a small reproducible noisy experiment so students can inspect the channel effect directly.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Example 210: density-matrix/noise model noisy_bell.
simulate(2, engine="density", seed=210) {
    let q = quantum_register(2)
    H(q[0])
    CNOT(q[0], q[1])
    noise_depolarize(q[0], 0.010)
    print("noisy_bell")
    print("probabilities", probabilities(q))
    print("shots", measure_all(q, shots=16))
}
211 · Algorithm Grover Cyber Signature 211
file: 211_algorithm_grover_cyber_signature_211.sqgrover

Problem statement: A learner needs an algorithm-focused example for grover cyber signature. The problem is to connect the named quantum algorithm to a practical input, run the helper in Sansqrit syntax, and inspect the returned result rather than only reading a formula.

What the program does: The program applies the main gates or parameterized rotations.

# Example 211: algorithm-level application - grover_cyber_signature.
let tag = "grover_cyber_signature"
print("running", tag)
print(grover_search(5, 17, shots=64, seed=211))
212 · Algorithm Qaoa Logistics Triangle 212
file: 212_algorithm_qaoa_logistics_triangle_212.sqqaoa

Problem statement: A learner needs an algorithm-focused example for qaoa logistics triangle. The problem is to connect the named quantum algorithm to a practical input, run the helper in Sansqrit syntax, and inspect the returned result rather than only reading a formula.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

# Example 212: algorithm-level application - qaoa_logistics_triangle.
let tag = "qaoa_logistics_triangle"
print("running", tag)
print(qaoa_maxcut(4, [(0,1), (1,2), (2,3), (3,0)], p=1, shots=64, seed=212))
213 · Algorithm Vqe Molecule Scan 213
file: 213_algorithm_vqe_molecule_scan_213.sqvqe

Problem statement: A learner needs an algorithm-focused example for vqe molecule scan. The problem is to connect the named quantum algorithm to a practical input, run the helper in Sansqrit syntax, and inspect the returned result rather than only reading a formula.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

# Example 213: algorithm-level application - vqe_molecule_scan.
let tag = "vqe_molecule_scan"
print("running", tag)
print(vqe_h2(0.735, max_iter=16, seed=213))
214 · Algorithm Phase Estimation Sensor 214
file: 214_algorithm_phase_estimation_sensor_214.sqsansqrit

Problem statement: A learner needs an algorithm-focused example for phase estimation sensor. The problem is to connect the named quantum algorithm to a practical input, run the helper in Sansqrit syntax, and inspect the returned result rather than only reading a formula.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

# Example 214: algorithm-level application - phase_estimation_sensor.
let tag = "phase_estimation_sensor"
print("running", tag)
print(quantum_phase_estimation(0.3125, 4, shots=64, seed=214))
215 · Algorithm Hhl Toy Linear System 215
file: 215_algorithm_hhl_toy_linear_system_215.sqsansqrit

Problem statement: A learner needs an algorithm-focused example for hhl toy linear system. The problem is to connect the named quantum algorithm to a practical input, run the helper in Sansqrit syntax, and inspect the returned result rather than only reading a formula.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

# Example 215: algorithm-level application - hhl_toy_linear_system.
let tag = "hhl_toy_linear_system"
print("running", tag)
print(hhl_solve([[1.0, 0.0], [0.0, 2.0]], [1.0, 0.5]))
216 · Algorithm Bernstein Vazirani Secret 216
file: 216_algorithm_bernstein_vazirani_secret_216.sqsansqrit

Problem statement: A learner needs an algorithm-focused example for bernstein vazirani secret. The problem is to connect the named quantum algorithm to a practical input, run the helper in Sansqrit syntax, and inspect the returned result rather than only reading a formula.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

# Example 216: algorithm-level application - bernstein_vazirani_secret.
let tag = "bernstein_vazirani_secret"
print("running", tag)
print(bernstein_vazirani("101101"))
217 · Algorithm Deutsch Jozsa Balanced 217
file: 217_algorithm_deutsch_jozsa_balanced_217.sqsansqrit

Problem statement: A learner needs an algorithm-focused example for deutsch jozsa balanced. The problem is to connect the named quantum algorithm to a practical input, run the helper in Sansqrit syntax, and inspect the returned result rather than only reading a formula.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

# Example 217: algorithm-level application - deutsch_jozsa_balanced.
let tag = "deutsch_jozsa_balanced"
print("running", tag)
print(deutsch_jozsa(5, "balanced", seed=217))
218 · Algorithm Quantum Counting Inventory 218
file: 218_algorithm_quantum_counting_inventory_218.sqsansqrit

Problem statement: A learner needs an algorithm-focused example for quantum counting inventory. The problem is to connect the named quantum algorithm to a practical input, run the helper in Sansqrit syntax, and inspect the returned result rather than only reading a formula.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

# Example 218: algorithm-level application - quantum_counting_inventory.
let tag = "quantum_counting_inventory"
print("running", tag)
print(quantum_counting(8, 13, 5))
219 · Algorithm Amplitude Estimation Risk 219
file: 219_algorithm_amplitude_estimation_risk_219.sqsansqrit

Problem statement: A learner needs an algorithm-focused example for amplitude estimation risk. The problem is to connect the named quantum algorithm to a practical input, run the helper in Sansqrit syntax, and inspect the returned result rather than only reading a formula.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

# Example 219: algorithm-level application - amplitude_estimation_risk.
let tag = "amplitude_estimation_risk"
print("running", tag)
print(amplitude_estimation(0.18, 5))
220 · Algorithm Bb84 Key Distribution 220
file: 220_algorithm_bb84_key_distribution_220.sqbb84

Problem statement: A learner needs an algorithm-focused example for bb84 key distribution. The problem is to connect the named quantum algorithm to a practical input, run the helper in Sansqrit syntax, and inspect the returned result rather than only reading a formula.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

# Example 220: algorithm-level application - bb84_key_distribution.
let tag = "bb84_key_distribution"
print("running", tag)
print(bb84_qkd(16, seed=220))
221 · Algorithm Grover Cyber Signature 221
file: 221_algorithm_grover_cyber_signature_221.sqgrover

Problem statement: A learner needs an algorithm-focused example for grover cyber signature. The problem is to connect the named quantum algorithm to a practical input, run the helper in Sansqrit syntax, and inspect the returned result rather than only reading a formula.

What the program does: The program applies the main gates or parameterized rotations.

# Example 221: algorithm-level application - grover_cyber_signature.
let tag = "grover_cyber_signature"
print("running", tag)
print(grover_search(5, 17, shots=64, seed=221))
222 · Algorithm Qaoa Logistics Triangle 222
file: 222_algorithm_qaoa_logistics_triangle_222.sqqaoa

Problem statement: A learner needs an algorithm-focused example for qaoa logistics triangle. The problem is to connect the named quantum algorithm to a practical input, run the helper in Sansqrit syntax, and inspect the returned result rather than only reading a formula.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

# Example 222: algorithm-level application - qaoa_logistics_triangle.
let tag = "qaoa_logistics_triangle"
print("running", tag)
print(qaoa_maxcut(4, [(0,1), (1,2), (2,3), (3,0)], p=1, shots=64, seed=222))
223 · Algorithm Vqe Molecule Scan 223
file: 223_algorithm_vqe_molecule_scan_223.sqvqe

Problem statement: A learner needs an algorithm-focused example for vqe molecule scan. The problem is to connect the named quantum algorithm to a practical input, run the helper in Sansqrit syntax, and inspect the returned result rather than only reading a formula.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

# Example 223: algorithm-level application - vqe_molecule_scan.
let tag = "vqe_molecule_scan"
print("running", tag)
print(vqe_h2(0.735, max_iter=16, seed=223))
224 · Algorithm Phase Estimation Sensor 224
file: 224_algorithm_phase_estimation_sensor_224.sqsansqrit

Problem statement: A learner needs an algorithm-focused example for phase estimation sensor. The problem is to connect the named quantum algorithm to a practical input, run the helper in Sansqrit syntax, and inspect the returned result rather than only reading a formula.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

# Example 224: algorithm-level application - phase_estimation_sensor.
let tag = "phase_estimation_sensor"
print("running", tag)
print(quantum_phase_estimation(0.3125, 4, shots=64, seed=224))
225 · Algorithm Hhl Toy Linear System 225
file: 225_algorithm_hhl_toy_linear_system_225.sqsansqrit

Problem statement: A learner needs an algorithm-focused example for hhl toy linear system. The problem is to connect the named quantum algorithm to a practical input, run the helper in Sansqrit syntax, and inspect the returned result rather than only reading a formula.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

# Example 225: algorithm-level application - hhl_toy_linear_system.
let tag = "hhl_toy_linear_system"
print("running", tag)
print(hhl_solve([[1.0, 0.0], [0.0, 2.0]], [1.0, 0.5]))
226 · Algorithm Bernstein Vazirani Secret 226
file: 226_algorithm_bernstein_vazirani_secret_226.sqsansqrit

Problem statement: A learner needs an algorithm-focused example for bernstein vazirani secret. The problem is to connect the named quantum algorithm to a practical input, run the helper in Sansqrit syntax, and inspect the returned result rather than only reading a formula.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

# Example 226: algorithm-level application - bernstein_vazirani_secret.
let tag = "bernstein_vazirani_secret"
print("running", tag)
print(bernstein_vazirani("101101"))
227 · Algorithm Deutsch Jozsa Balanced 227
file: 227_algorithm_deutsch_jozsa_balanced_227.sqsansqrit

Problem statement: A learner needs an algorithm-focused example for deutsch jozsa balanced. The problem is to connect the named quantum algorithm to a practical input, run the helper in Sansqrit syntax, and inspect the returned result rather than only reading a formula.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

# Example 227: algorithm-level application - deutsch_jozsa_balanced.
let tag = "deutsch_jozsa_balanced"
print("running", tag)
print(deutsch_jozsa(5, "balanced", seed=227))
228 · Algorithm Quantum Counting Inventory 228
file: 228_algorithm_quantum_counting_inventory_228.sqsansqrit

Problem statement: A learner needs an algorithm-focused example for quantum counting inventory. The problem is to connect the named quantum algorithm to a practical input, run the helper in Sansqrit syntax, and inspect the returned result rather than only reading a formula.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

# Example 228: algorithm-level application - quantum_counting_inventory.
let tag = "quantum_counting_inventory"
print("running", tag)
print(quantum_counting(8, 13, 5))
229 · Algorithm Amplitude Estimation Risk 229
file: 229_algorithm_amplitude_estimation_risk_229.sqsansqrit

Problem statement: A learner needs an algorithm-focused example for amplitude estimation risk. The problem is to connect the named quantum algorithm to a practical input, run the helper in Sansqrit syntax, and inspect the returned result rather than only reading a formula.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

# Example 229: algorithm-level application - amplitude_estimation_risk.
let tag = "amplitude_estimation_risk"
print("running", tag)
print(amplitude_estimation(0.18, 5))
230 · Algorithm Bb84 Key Distribution 230
file: 230_algorithm_bb84_key_distribution_230.sqbb84

Problem statement: A learner needs an algorithm-focused example for bb84 key distribution. The problem is to connect the named quantum algorithm to a practical input, run the helper in Sansqrit syntax, and inspect the returned result rather than only reading a formula.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

# Example 230: algorithm-level application - bb84_key_distribution.
let tag = "bb84_key_distribution"
print("running", tag)
print(bb84_qkd(16, seed=230))
231 · Qml Feature Map 231
file: 231_qml_feature_map_231.sqsansqrit

Problem statement: Encode classical features into a quantum machine-learning style circuit. The problem is to show how feature maps or variational layers can produce a score for classification experiments.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Example 231: quantum ML feature map for tabular/scientific data.
let features = [0.12, 0.31, 0.07, 0.44, 0.23, 0.19, 0.27, 0.39]
simulate(6, engine="sparse", seed=231) {
    let q = quantum_register(6)
    for i in range(6) {
        Ry(q[i], features[i] * PI)
        Rz(q[i], features[6-1-i] * PI / 2)
    }
    for i in range(6-1) {
        CNOT(q[i], q[i + 1])
    }
    print("qml_feature_map")
    print("nnz", engine_nnz())
    print(measure_all(q, shots=16))
}
232 · Qml Feature Map 232
file: 232_qml_feature_map_232.sqsansqrit

Problem statement: Encode classical features into a quantum machine-learning style circuit. The problem is to show how feature maps or variational layers can produce a score for classification experiments.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Example 232: quantum ML feature map for tabular/scientific data.
let features = [0.12, 0.31, 0.07, 0.44, 0.23, 0.19, 0.27, 0.39]
simulate(7, engine="sparse", seed=232) {
    let q = quantum_register(7)
    for i in range(7) {
        Ry(q[i], features[i] * PI)
        Rz(q[i], features[7-1-i] * PI / 2)
    }
    for i in range(7-1) {
        CNOT(q[i], q[i + 1])
    }
    print("qml_feature_map")
    print("nnz", engine_nnz())
    print(measure_all(q, shots=16))
}
233 · Qml Feature Map 233
file: 233_qml_feature_map_233.sqsansqrit

Problem statement: Encode classical features into a quantum machine-learning style circuit. The problem is to show how feature maps or variational layers can produce a score for classification experiments.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Example 233: quantum ML feature map for tabular/scientific data.
let features = [0.12, 0.31, 0.07, 0.44, 0.23, 0.19, 0.27, 0.39]
simulate(8, engine="sparse", seed=233) {
    let q = quantum_register(8)
    for i in range(8) {
        Ry(q[i], features[i] * PI)
        Rz(q[i], features[8-1-i] * PI / 2)
    }
    for i in range(8-1) {
        CNOT(q[i], q[i + 1])
    }
    print("qml_feature_map")
    print("nnz", engine_nnz())
    print(measure_all(q, shots=16))
}
234 · Qml Feature Map 234
file: 234_qml_feature_map_234.sqsansqrit

Problem statement: Encode classical features into a quantum machine-learning style circuit. The problem is to show how feature maps or variational layers can produce a score for classification experiments.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Example 234: quantum ML feature map for tabular/scientific data.
let features = [0.12, 0.31, 0.07, 0.44, 0.23, 0.19, 0.27, 0.39]
simulate(6, engine="sparse", seed=234) {
    let q = quantum_register(6)
    for i in range(6) {
        Ry(q[i], features[i] * PI)
        Rz(q[i], features[6-1-i] * PI / 2)
    }
    for i in range(6-1) {
        CNOT(q[i], q[i + 1])
    }
    print("qml_feature_map")
    print("nnz", engine_nnz())
    print(measure_all(q, shots=16))
}
235 · Qml Feature Map 235
file: 235_qml_feature_map_235.sqsansqrit

Problem statement: Encode classical features into a quantum machine-learning style circuit. The problem is to show how feature maps or variational layers can produce a score for classification experiments.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Example 235: quantum ML feature map for tabular/scientific data.
let features = [0.12, 0.31, 0.07, 0.44, 0.23, 0.19, 0.27, 0.39]
simulate(7, engine="sparse", seed=235) {
    let q = quantum_register(7)
    for i in range(7) {
        Ry(q[i], features[i] * PI)
        Rz(q[i], features[7-1-i] * PI / 2)
    }
    for i in range(7-1) {
        CNOT(q[i], q[i + 1])
    }
    print("qml_feature_map")
    print("nnz", engine_nnz())
    print(measure_all(q, shots=16))
}
236 · Qml Feature Map 236
file: 236_qml_feature_map_236.sqsansqrit

Problem statement: Encode classical features into a quantum machine-learning style circuit. The problem is to show how feature maps or variational layers can produce a score for classification experiments.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Example 236: quantum ML feature map for tabular/scientific data.
let features = [0.12, 0.31, 0.07, 0.44, 0.23, 0.19, 0.27, 0.39]
simulate(8, engine="sparse", seed=236) {
    let q = quantum_register(8)
    for i in range(8) {
        Ry(q[i], features[i] * PI)
        Rz(q[i], features[8-1-i] * PI / 2)
    }
    for i in range(8-1) {
        CNOT(q[i], q[i + 1])
    }
    print("qml_feature_map")
    print("nnz", engine_nnz())
    print(measure_all(q, shots=16))
}
237 · Qml Feature Map 237
file: 237_qml_feature_map_237.sqsansqrit

Problem statement: Encode classical features into a quantum machine-learning style circuit. The problem is to show how feature maps or variational layers can produce a score for classification experiments.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Example 237: quantum ML feature map for tabular/scientific data.
let features = [0.12, 0.31, 0.07, 0.44, 0.23, 0.19, 0.27, 0.39]
simulate(6, engine="sparse", seed=237) {
    let q = quantum_register(6)
    for i in range(6) {
        Ry(q[i], features[i] * PI)
        Rz(q[i], features[6-1-i] * PI / 2)
    }
    for i in range(6-1) {
        CNOT(q[i], q[i + 1])
    }
    print("qml_feature_map")
    print("nnz", engine_nnz())
    print(measure_all(q, shots=16))
}
238 · Qml Feature Map 238
file: 238_qml_feature_map_238.sqsansqrit

Problem statement: Encode classical features into a quantum machine-learning style circuit. The problem is to show how feature maps or variational layers can produce a score for classification experiments.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Example 238: quantum ML feature map for tabular/scientific data.
let features = [0.12, 0.31, 0.07, 0.44, 0.23, 0.19, 0.27, 0.39]
simulate(7, engine="sparse", seed=238) {
    let q = quantum_register(7)
    for i in range(7) {
        Ry(q[i], features[i] * PI)
        Rz(q[i], features[7-1-i] * PI / 2)
    }
    for i in range(7-1) {
        CNOT(q[i], q[i + 1])
    }
    print("qml_feature_map")
    print("nnz", engine_nnz())
    print(measure_all(q, shots=16))
}
239 · Qml Feature Map 239
file: 239_qml_feature_map_239.sqsansqrit

Problem statement: Encode classical features into a quantum machine-learning style circuit. The problem is to show how feature maps or variational layers can produce a score for classification experiments.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Example 239: quantum ML feature map for tabular/scientific data.
let features = [0.12, 0.31, 0.07, 0.44, 0.23, 0.19, 0.27, 0.39]
simulate(8, engine="sparse", seed=239) {
    let q = quantum_register(8)
    for i in range(8) {
        Ry(q[i], features[i] * PI)
        Rz(q[i], features[8-1-i] * PI / 2)
    }
    for i in range(8-1) {
        CNOT(q[i], q[i + 1])
    }
    print("qml_feature_map")
    print("nnz", engine_nnz())
    print(measure_all(q, shots=16))
}
240 · Qml Feature Map 240
file: 240_qml_feature_map_240.sqsansqrit

Problem statement: Encode classical features into a quantum machine-learning style circuit. The problem is to show how feature maps or variational layers can produce a score for classification experiments.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Example 240: quantum ML feature map for tabular/scientific data.
let features = [0.12, 0.31, 0.07, 0.44, 0.23, 0.19, 0.27, 0.39]
simulate(6, engine="sparse", seed=240) {
    let q = quantum_register(6)
    for i in range(6) {
        Ry(q[i], features[i] * PI)
        Rz(q[i], features[6-1-i] * PI / 2)
    }
    for i in range(6-1) {
        CNOT(q[i], q[i + 1])
    }
    print("qml_feature_map")
    print("nnz", engine_nnz())
    print(measure_all(q, shots=16))
}
241 · Qasm3 Export Climate Circuit
file: 241_qasm3_export_climate_circuit.sqsansqrit

Problem statement: A climate use case needs a backend-aware quantum workflow rather than an abstract gate demo. The problem is to encode the domain signal, select a realistic execution strategy, and inspect the output in a way learners can connect to real applications.

What the program does: The program applies the main gates or parameterized rotations and generates an export or provider-facing payload. It separates circuit export from real provider execution and credential requirements.

# Example 241: export a climate-risk sparse circuit to OpenQASM 3.
simulate(5, seed=241) {
    H(0)
    CNOT(0, 4)
    Rz(3, PI/7)
    print(export_qasm3())
}
242 · Qasm2 Export Network Circuit
file: 242_qasm2_export_network_circuit.sqsansqrit

Problem statement: A learner needs a concrete worked example for qasm2 export network circuit. The problem is to show the goal, the backend choice, the key Sansqrit operations, and the result that should be inspected after running the program.

What the program does: The program applies the main gates or parameterized rotations and generates an export or provider-facing payload. It separates circuit export from real provider execution and credential requirements.

# Example 242: export a network-routing circuit to OpenQASM 2.
simulate(4, seed=242) {
    X(1)
    H(0)
    CNOT(0, 2)
    print(export_qasm2())
}
243 · Distributed Cluster Template
file: 243_distributed_cluster_template.sqdistributed

Problem statement: Plan a distributed execution workflow for partitionable sparse state. The problem is to show how coordinator and worker capabilities are checked before claiming a workload can run across machines.

What the program does: The program applies the main gates or parameterized rotations and prints probabilities or shot measurements. It demonstrates coordinator/worker style distributed planning for partitionable workloads.

# Example 243: real distributed cluster template.
# Start workers in separate shells, then uncomment the simulate block.
# python -m sansqrit.cluster --host 127.0.0.1 --port 9101
# python -m sansqrit.cluster --host 127.0.0.1 --port 9102
# simulate(12, engine="distributed", addresses=[("127.0.0.1", 9101), ("127.0.0.1", 9102)]) {
#     H(0)
#     CNOT(0, 11)
#     print(measure_all(shots=4))
# }
print("distributed cluster template included; start workers before enabling")
244 · Gpu Cuda Template
file: 244_gpu_cuda_template.sqgpu

Problem statement: Plan a GPU-accelerated execution path while respecting memory limits. The problem is to show that GPU support helps selected workloads but does not remove exponential scaling.

What the program does: The program applies the main gates or parameterized rotations and prints probabilities or shot measurements. It demonstrates GPU planning while still respecting memory limits.

# Example 244: GPU/CuPy backend template.
# Install CUDA/CuPy extra, then uncomment.
# simulate(6, engine="gpu", seed=244) {
#     H(0)
#     CNOT(0, 5)
#     print(measure_all(shots=8))
# }
print("GPU template included; requires sansqrit[gpu] and CUDA")
245 · Hybrid Backend Template
file: 245_hybrid_backend_template.sqsansqrit

Problem statement: Choose an execution backend automatically based on qubit count, gates, sparsity, and circuit structure. The problem is to make backend selection visible so users understand why the planner did not choose dense simulation.

What the program does: The program applies the main gates or parameterized rotations.

# Example 245: hybrid backend selection template.
simulate(150, engine="sharded", n_shards=12, seed=245) {
    X(149)
    H(0)
    CNOT(0, 149)
    print("hybrid-style sparse branch", engine_nnz())
}
246 · Formal Verification Qasm Reference
file: 246_formal_verification_qasm_reference.sqsansqrit

Problem statement: A learner needs a concrete worked example for formal verification qasm reference. The problem is to show the goal, the backend choice, the key Sansqrit operations, and the result that should be inspected after running the program.

What the program does: The program applies the main gates or parameterized rotations and generates an export or provider-facing payload. It separates circuit export from real provider execution and credential requirements.

# Example 246: verification through QASM export / external SDK comparison.
simulate(3, seed=246) {
    H(0)
    CNOT(0, 1)
    CNOT(1, 2)
    print(export_qasm3())
}
247 · Optimizer Cancel Pairs
file: 247_optimizer_cancel_pairs.sqsansqrit

Problem statement: Simplify a circuit by removing or combining operations that cancel. The problem is to teach users how circuit optimization reduces depth before simulation or export.

What the program does: The program applies the main gates or parameterized rotations and generates an export or provider-facing payload. It separates circuit export from real provider execution and credential requirements.

# Example 247: write circuits so the optimizer can cancel inverse pairs.
simulate(4, seed=247) {
    X(0)
    X(0)
    H(1)
    H(1)
    Rz(2, PI/8)
    Rz(2, -PI/8)
    print("optimizer-friendly cancellation pattern")
    print(export_qasm3())
}
248 · Ai Training Minimal Pair
file: 248_ai_training_minimal_pair.sqsansqrit

Problem statement: A learner needs a concrete worked example for ai training minimal pair. The problem is to show the goal, the backend choice, the key Sansqrit operations, and the result that should be inspected after running the program.

What the program does: The program applies the main gates or parameterized rotations and prints probabilities or shot measurements.

# Example 248: paired input-output style useful for AI training.
# Intent: create a Bell state and return probability dictionary.
simulate(2, seed=248) {
    H(0)
    CNOT(0, 1)
    print(probabilities())
}
249 · Large Sparse Oracle 150Q
file: 249_large_sparse_oracle_150q.sq150q

Problem statement: Activate a small number of states inside a very large logical register. The problem is to demonstrate why sparse maps can represent large qubit labels when the active amplitude set stays small.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion.

# Example 249: 150-qubit sparse oracle-style marker.
simulate(150, engine="sharded", n_shards=20, workers=4, seed=249) {
    let q = quantum_register(150)
    X(q[12])
    X(q[77])
    H(q[0])
    CNOT(q[0], q[149])
    MCZ(q[0], q[12], q[77], q[149])
    print("150q oracle marker nnz", engine_nnz())
    print(measure_all(q, shots=4))
}
250 · Large Stabilizer 4096Q
file: 250_large_stabilizer_4096q.sqstabilizer

Problem statement: Represent a large Clifford-dominated circuit with stabilizer methods instead of a dense vector. The problem is to teach why some very large circuits are tractable only when their gate structure is restricted.

What the program does: The program applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Example 250: 4096-qubit Clifford/stabilizer monitoring pattern.
simulate(4096, engine="stabilizer", seed=250) {
    H(0)
    CNOT(0, 4095)
    S(2048)
    CZ(2048, 4095)
    print("4096-qubit stabilizer circuit")
    print(list(measure_all(shots=1).keys())[0][0:64])
}
251 · Precomputed Lookup 10Q
file: 251_precomputed_lookup_10q.sqlookup

Problem statement: A learner needs a concrete worked example for precomputed lookup 10q. The problem is to show the goal, the backend choice, the key Sansqrit operations, and the result that should be inspected after running the program.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It shows when precomputed lookup kernels can speed up supported gates.

# 10-qubit packaged precomputed lookup demonstration
simulate(10) {
  let q = quantum_register(10)
  H(q[7])
  SX(q[3])
  SXdg(q[3])
  X(q[9])
  CNOT(q[7], q[9])
  let p = probabilities(q)
}
252 · Lookup Vs Sparse 150Q
file: 252_lookup_vs_sparse_150q.sq150qlookup

Problem statement: A learner needs a concrete worked example for lookup vs sparse 150q. The problem is to show the goal, the backend choice, the key Sansqrit operations, and the result that should be inspected after running the program.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It shows when precomputed lookup kernels can speed up supported gates.

# 150-qubit sparse program: primitive gate lookup + sparse runtime transitions.
# Full embedded transition tables are intentionally capped at 10 qubits.
simulate(150) {
  let q = quantum_register(150)
  X(q[149])
  H(q[0])
  CNOT(q[0], q[149])
  let p = probabilities(q)
}
253 · Qec Bit Flip Correct
file: 253_qec_bit_flip_correct.sqqec

Problem statement: Build an error-correction oriented workflow using logical qubits, syndrome extraction, or decoder-style outputs. The problem is to help users understand protection logic before connecting to realistic hardware noise.

What the program does: The program allocates a quantum register, prints probabilities or shot measurements and builds error-correction or syndrome steps. It focuses on logical-qubit or syndrome-style error-correction reasoning.

simulate(5) {
  let q = quantum_register(5)
  let l = qec_logical("bit_flip", base=0)
  qec_encode(l)
  qec_inject_error(l, "X", 1)
  let result = qec_syndrome_and_correct(l, ancilla_base=3)
  qec_decode(l)
  let counts = measure_all(q)
}
254 · Qec Phase Flip Correct
file: 254_qec_phase_flip_correct.sqqec

Problem statement: Build an error-correction oriented workflow using logical qubits, syndrome extraction, or decoder-style outputs. The problem is to help users understand protection logic before connecting to realistic hardware noise.

What the program does: The program allocates a quantum register, prints probabilities or shot measurements and builds error-correction or syndrome steps. It focuses on logical-qubit or syndrome-style error-correction reasoning.

simulate(5) {
  let q = quantum_register(5)
  let l = qec_logical("phase_flip", base=0)
  qec_encode(l)
  qec_inject_error(l, "Z", 2)
  let syndrome = qec_syndrome(l, ancilla_base=3)
  let corrections = qec_correct(l, syndrome)
  qec_decode(l)
  let counts = measure_all(q)
}
255 · Qec Repetition5 Layout
file: 255_qec_repetition5_layout.sqqecstabilizer

Problem statement: Build an error-correction oriented workflow using logical qubits, syndrome extraction, or decoder-style outputs. The problem is to help users understand protection logic before connecting to realistic hardware noise.

What the program does: The program builds error-correction or syndrome steps. It uses stabilizer/Clifford structure so very large registers can be handled symbolically; It focuses on logical-qubit or syndrome-style error-correction reasoning.

let code = qec_code("repetition", distance=5)
let l = qec_logical("repetition", base=0, distance=5)
let stabs = l.stabilizers()
let sx = l.logical_x_term()
let sz = l.logical_z_term()
256 · Qec Shor9 Encode
file: 256_qec_shor9_encode.sqqecstabilizerlookup

Problem statement: Factor a small composite number with a Shor-style educational helper. The problem is to connect period-finding concepts to a concrete factorization result without claiming large-number cryptanalysis.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations, prints diagnostics for validation and builds error-correction or syndrome steps. It uses stabilizer/Clifford structure so very large registers can be handled symbolically; It shows when precomputed lookup kernels can speed up supported gates; It focuses on logical-qubit or syndrome-style error-correction reasoning.

simulate(12) {
  let q = quantum_register(12)
  let l = qec_logical("shor9", base=0)
  qec_encode(l)
  logical_x(l)
  let stabs = l.stabilizers()
  let profile = lookup_profile()
}
257 · Qec Steane7 Syndrome Circuit
file: 257_qec_steane7_syndrome_circuit.sqqec

Problem statement: Build an error-correction oriented workflow using logical qubits, syndrome extraction, or decoder-style outputs. The problem is to help users understand protection logic before connecting to realistic hardware noise.

What the program does: The program builds error-correction or syndrome steps. It focuses on logical-qubit or syndrome-style error-correction reasoning.

let l = qec_logical("steane7", base=0)
let circuit = qec_syndrome_circuit(l, ancilla_base=7)
let code = qec_code("steane7")
258 · Qec Five Qubit Lookup Decoder
file: 258_qec_five_qubit_lookup_decoder.sqqecstabilizerlookup

Problem statement: Build an error-correction oriented workflow using logical qubits, syndrome extraction, or decoder-style outputs. The problem is to help users understand protection logic before connecting to realistic hardware noise.

What the program does: The program builds error-correction or syndrome steps. It uses stabilizer/Clifford structure so very large registers can be handled symbolically; It shows when precomputed lookup kernels can speed up supported gates; It focuses on logical-qubit or syndrome-style error-correction reasoning.

let code = qec_code("five_qubit")
let l = qec_logical("five_qubit", base=0)
let stabs = l.stabilizers()
let lx = l.logical_x_term()
let lz = l.logical_z_term()
259 · Qec Surface3 Lattice
file: 259_qec_surface3_lattice.sqqecsurfacestabilizer

Problem statement: Build an error-correction oriented workflow using logical qubits, syndrome extraction, or decoder-style outputs. The problem is to help users understand protection logic before connecting to realistic hardware noise.

What the program does: The program builds error-correction or syndrome steps. It uses stabilizer/Clifford structure so very large registers can be handled symbolically; It focuses on logical-qubit or syndrome-style error-correction reasoning.

let lattice = qec_surface_lattice(3)
let data = lattice.data_qubits
let xchecks = lattice.x_checks
let zchecks = lattice.z_checks
let stabs = lattice.stabilizers()
260 · Qec Surface3 Code
file: 260_qec_surface3_code.sqqecsurfacestabilizer

Problem statement: Build an error-correction oriented workflow using logical qubits, syndrome extraction, or decoder-style outputs. The problem is to help users understand protection logic before connecting to realistic hardware noise.

What the program does: The program builds error-correction or syndrome steps. It uses stabilizer/Clifford structure so very large registers can be handled symbolically; It focuses on logical-qubit or syndrome-style error-correction reasoning.

let code = qec_code("surface", distance=3)
let l = qec_logical("surface", base=0, distance=3)
let stabs = l.stabilizers()
let circuit = qec_syndrome_circuit(l, ancilla_base=9)
261 · Qec Logical Cnot Bitflip
file: 261_qec_logical_cnot_bitflip.sqqec

Problem statement: Build an error-correction oriented workflow using logical qubits, syndrome extraction, or decoder-style outputs. The problem is to help users understand protection logic before connecting to realistic hardware noise.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations, prints probabilities or shot measurements and builds error-correction or syndrome steps. It focuses on logical-qubit or syndrome-style error-correction reasoning.

simulate(8) {
  let q = quantum_register(8)
  let a = qec_logical("bit_flip", base=0, name="a")
  let b = qec_logical("bit_flip", base=3, name="b")
  qec_encode(a)
  qec_encode(b)
  logical_x(a)
  logical_cx(a, b)
  let counts = measure_all(q)
}
262 · Qec Noise Density Bitflip
file: 262_qec_noise_density_bitflip.sqqec

Problem statement: Study how a noisy quantum channel changes an otherwise ideal circuit. The problem is to expose measurement drift, error effects, or density-matrix behavior in a small controlled example.

What the program does: The program allocates a quantum register and builds error-correction or syndrome steps. It focuses on logical-qubit or syndrome-style error-correction reasoning.

simulate(5, engine="density") {
  let q = quantum_register(5)
  let l = qec_logical("bit_flip", base=0)
  qec_encode(l)
  noise_bit_flip(q[1], 0.1)
  let tr = current_engine().trace()
}
263 · Qec Codes Index
file: 263_qec_codes_index.sqqecsurface

Problem statement: Build an error-correction oriented workflow using logical qubits, syndrome extraction, or decoder-style outputs. The problem is to help users understand protection logic before connecting to realistic hardware noise.

What the program does: The program builds error-correction or syndrome steps. It focuses on logical-qubit or syndrome-style error-correction reasoning.

let codes = qec_codes()
let has_surface = "surface" in codes
let has_shor = "shor9" in codes
264 · Auto Backend Plan 120Q
file: 264_auto_backend_plan_120q.sq120q

Problem statement: A learner needs a concrete worked example for auto backend plan 120q. The problem is to show the goal, the backend choice, the key Sansqrit operations, and the result that should be inspected after running the program.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion.

let plan = plan_backend(120, [])
265 · Lookup Profile 10Q
file: 265_lookup_profile_10q.sqlookup

Problem statement: Produce diagnostics that explain backend selection, lookup usage, or circuit conformance. The problem is to make hidden runtime decisions visible so users can debug examples and documentation claims.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

simulate(10) {
  let q = quantum_register(10)
  H(q[7])
  SX(q[3])
  SXdg(q[3])
  CNOT(q[7], q[9])
  let profile = lookup_profile()
}
266 · Qec Stabilizer Syndrome Terms
file: 266_qec_stabilizer_syndrome_terms.sqqecstabilizer

Problem statement: Represent a large Clifford-dominated circuit with stabilizer methods instead of a dense vector. The problem is to teach why some very large circuits are tractable only when their gate structure is restricted.

What the program does: The program builds error-correction or syndrome steps. It uses stabilizer/Clifford structure so very large registers can be handled symbolically; It focuses on logical-qubit or syndrome-style error-correction reasoning.

let code = qec_code("bit_flip")
let l = qec_logical("bit_flip")
let stabs = l.stabilizers()
let syndrome_ops = qec_syndrome_circuit(l, ancilla_base=3)
267 · Qec Repetition7 Terms
file: 267_qec_repetition7_terms.sqqecstabilizer

Problem statement: Build an error-correction oriented workflow using logical qubits, syndrome extraction, or decoder-style outputs. The problem is to help users understand protection logic before connecting to realistic hardware noise.

What the program does: The program builds error-correction or syndrome steps. It uses stabilizer/Clifford structure so very large registers can be handled symbolically; It focuses on logical-qubit or syndrome-style error-correction reasoning.

let code = qec_code("repetition", distance=7)
let l = qec_logical("repetition", distance=7)
let stabs = l.stabilizers()
let lx = l.logical_x_term()
268 · Qec Surface5 Metadata
file: 268_qec_surface5_metadata.sqqecsurface

Problem statement: Build an error-correction oriented workflow using logical qubits, syndrome extraction, or decoder-style outputs. The problem is to help users understand protection logic before connecting to realistic hardware noise.

What the program does: The program builds error-correction or syndrome steps. It focuses on logical-qubit or syndrome-style error-correction reasoning.

let code = qec_code("surface", distance=5)
let lattice = qec_surface_lattice(5)
let data_count = len(lattice.data_qubits)
let x_count = len(lattice.x_checks)
let z_count = len(lattice.z_checks)
269 · Qec Bitflip Manual Syndrome
file: 269_qec_bitflip_manual_syndrome.sqqec

Problem statement: Build an error-correction oriented workflow using logical qubits, syndrome extraction, or decoder-style outputs. The problem is to help users understand protection logic before connecting to realistic hardware noise.

What the program does: The program allocates a quantum register and builds error-correction or syndrome steps. It focuses on logical-qubit or syndrome-style error-correction reasoning.

simulate(5) {
  let q = quantum_register(5)
  let l = qec_logical("bit_flip")
  qec_encode(l)
  qec_inject_error(l, "X", 0)
  let syndrome = qec_syndrome(l, ancilla_base=3)
  let corrections = qec_correct(l, syndrome)
}
270 · Qec Logical Gates
file: 270_qec_logical_gates.sqqec

Problem statement: Build an error-correction oriented workflow using logical qubits, syndrome extraction, or decoder-style outputs. The problem is to help users understand protection logic before connecting to realistic hardware noise.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations, prints probabilities or shot measurements and builds error-correction or syndrome steps. It focuses on logical-qubit or syndrome-style error-correction reasoning.

simulate(5) {
  let q = quantum_register(5)
  let l = qec_logical("bit_flip")
  qec_encode(l)
  logical_x(l)
  logical_z(l)
  logical_h(l)
  logical_s(l)
  let counts = measure_all(q)
}
271 · Qec Shor9 Terms
file: 271_qec_shor9_terms.sqqecstabilizer

Problem statement: Factor a small composite number with a Shor-style educational helper. The problem is to connect period-finding concepts to a concrete factorization result without claiming large-number cryptanalysis.

What the program does: The program builds error-correction or syndrome steps. It uses stabilizer/Clifford structure so very large registers can be handled symbolically; It focuses on logical-qubit or syndrome-style error-correction reasoning.

let l = qec_logical("shor9")
let stabs = l.stabilizers()
let lx = l.logical_x_term()
let lz = l.logical_z_term()
272 · Qec Steane7 Terms
file: 272_qec_steane7_terms.sqqecstabilizer

Problem statement: Build an error-correction oriented workflow using logical qubits, syndrome extraction, or decoder-style outputs. The problem is to help users understand protection logic before connecting to realistic hardware noise.

What the program does: The program builds error-correction or syndrome steps. It uses stabilizer/Clifford structure so very large registers can be handled symbolically; It focuses on logical-qubit or syndrome-style error-correction reasoning.

let l = qec_logical("steane7")
let stabs = l.stabilizers()
let lx = l.logical_x_term()
let lz = l.logical_z_term()
273 · Qec Five Qubit Terms
file: 273_qec_five_qubit_terms.sqqecstabilizer

Problem statement: Build an error-correction oriented workflow using logical qubits, syndrome extraction, or decoder-style outputs. The problem is to help users understand protection logic before connecting to realistic hardware noise.

What the program does: The program builds error-correction or syndrome steps. It uses stabilizer/Clifford structure so very large registers can be handled symbolically; It focuses on logical-qubit or syndrome-style error-correction reasoning.

let l = qec_logical("five_qubit")
let stabs = l.stabilizers()
let lx = l.logical_x_term()
let lz = l.logical_z_term()
274 · Qec Surface Decoder Interface
file: 274_qec_surface_decoder_interface.sqqecsurface

Problem statement: Build an error-correction oriented workflow using logical qubits, syndrome extraction, or decoder-style outputs. The problem is to help users understand protection logic before connecting to realistic hardware noise.

What the program does: The program builds error-correction or syndrome steps. It focuses on logical-qubit or syndrome-style error-correction reasoning.

let code = qec_code("surface", distance=3)
let l = qec_logical("surface", distance=3)
let ops = qec_syndrome_circuit(l, ancilla_base=9)
275 · Qec Ai Training Record
file: 275_qec_ai_training_record.sqqec

Problem statement: Build an error-correction oriented workflow using logical qubits, syndrome extraction, or decoder-style outputs. The problem is to help users understand protection logic before connecting to realistic hardware noise.

What the program does: The program builds error-correction or syndrome steps. It focuses on logical-qubit or syndrome-style error-correction reasoning.

let record = {"task": "qec_bit_flip_correction", "dsl": "qec_logical plus qec_syndrome_and_correct", "code": qec_code("bit_flip").description}
276 · Hierarchical 120Q Local Blocks
file: 276_hierarchical_120q_local_blocks.sq120qhierarchical

Problem statement: A learner needs a concrete worked example for hierarchical 120q local blocks. The problem is to show the goal, the backend choice, the key Sansqrit operations, and the result that should be inspected after running the program.

What the program does: The program allocates a quantum register and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It demonstrates hierarchical shard planning and bridge handling.

# 120-qubit hierarchical tensor shards: local dense 10-qubit blocks.
simulate(120, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0) {
    q = quantum_register(120)
    shard block_A [0..9]
    shard block_B [10..19]
    shard block_L [110..119]

    apply H on block_A
    apply X on block_B
    apply Z on block_L

    print(hierarchical_report())
}
277 · Hierarchical 120Q Bridge Mps
file: 277_hierarchical_120q_bridge_mps.sq120qmpshierarchical

Problem statement: Model a low-entanglement or chain-like circuit with an MPS backend. The problem is to show how tensor-network structure can make selected large circuits explainable and memory-aware.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling.

# 120-qubit hierarchical tensor shards with a cross-block bridge.
simulate(120, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0) {
    q = quantum_register(120)
    shard block_A [0..9]
    shard block_B [10..19]

    H(q[9])
    apply CNOT on q[9], q[10] bridge_mode=sparse
    Z(q[10])

    print(hierarchical_report())
}
278 · Climate 128Q Sparse Sensors
file: 278_climate_128q_sparse_sensors.sqlookup

Problem statement: A climate use case needs a backend-aware quantum workflow rather than an abstract gate demo. The problem is to encode the domain signal, select a realistic execution strategy, and inspect the output in a way learners can connect to real applications.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# 128-qubit climate sensor anomaly encoding using sparse/sharded execution.
simulate(128, engine="sharded", n_shards=16, workers=4, use_lookup=true) {
    q = quantum_register(128)
    X(q[3])
    X(q[41])
    X(q[90])
    H(q[0])
    CNOT(q[0], q[3])
    Rz(q[41], PI / 8)
    print("climate nnz", engine_nnz())
    print(lookup_profile())
}
279 · Supply Chain 160Q Route Flags
file: 279_supply_chain_160q_route_flags.sqlookup

Problem statement: A supply chain use case needs a backend-aware quantum workflow rather than an abstract gate demo. The problem is to encode the domain signal, select a realistic execution strategy, and inspect the output in a way learners can connect to real applications.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It shows when precomputed lookup kernels can speed up supported gates.

# 160-qubit sparse route flags for supply-chain risk analysis.
simulate(160, engine="sharded", n_shards=20, workers=4, use_lookup=true) {
    q = quantum_register(160)
    for i in range(0, 160, 32) {
        X(q[i])
    }
    H(q[1])
    CNOT(q[1], q[33])
    Rz(q[64], PI / 6)
    print("supply chain shards", shards())
}
280 · Finance 128Q Portfolio Sparse Risk
file: 280_finance_128q_portfolio_sparse_risk.sqsansqrit

Problem statement: A finance use case needs a backend-aware quantum workflow rather than an abstract gate demo. The problem is to encode the domain signal, select a realistic execution strategy, and inspect the output in a way learners can connect to real applications.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations.

# 128-qubit portfolio risk flags with sparse rotations.
simulate(128, engine="sharded", n_shards=16, workers=4) {
    q = quantum_register(128)
    X(q[7])
    X(q[31])
    X(q[88])
    H(q[0])
    CNOT(q[0], q[7])
    RZZ(q[31], q[88], PI / 12)
    print("finance plan", estimate_qubits(128))
}
281 · Cyber 144Q Stabilizer Threat Graph
file: 281_cyber_144q_stabilizer_threat_graph.sqstabilizer

Problem statement: Represent a large Clifford-dominated circuit with stabilizer methods instead of a dense vector. The problem is to teach why some very large circuits are tractable only when their gate structure is restricted.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# 144-qubit Clifford threat graph, safe for stabilizer execution.
simulate(144, engine="stabilizer") {
    q = quantum_register(144)
    for i in range(0, 143, 12) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
    }
    print("cyber sample", measure_all(shots=3))
}
282 · Telecom 130Q Hierarchical Blocks
file: 282_telecom_130q_hierarchical_blocks.sqhierarchicallookup

Problem statement: A telecom use case needs a backend-aware quantum workflow rather than an abstract gate demo. The problem is to encode the domain signal, select a realistic execution strategy, and inspect the output in a way learners can connect to real applications.

What the program does: The program allocates a quantum register and prints diagnostics for validation. It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# 130-qubit telecom channel model using 10-qubit hierarchical tensor blocks.
simulate(130, engine="hierarchical", block_size=10, use_lookup=true) {
    q = quantum_register(130)
    shard tower_0 [0..9]
    shard tower_1 [10..19]
    shard tower_2 [20..29]
    apply H on tower_0
    apply X on tower_1
    apply Z on tower_2
    print(hierarchical_report())
}
283 · Hierarchical 120Q Bridge Iot
file: 283_hierarchical_120q_bridge_iot.sq120qhierarchical

Problem statement: A iot use case needs a backend-aware quantum workflow rather than an abstract gate demo. The problem is to encode the domain signal, select a realistic execution strategy, and inspect the output in a way learners can connect to real applications.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It demonstrates hierarchical shard planning and bridge handling.

# 120-qubit IoT bridge entanglement between adjacent 10-qubit blocks.
simulate(120, engine="hierarchical", block_size=10, cutoff=0.0, max_bond_dim=null) {
    q = quantum_register(120)
    H(q[9])
    apply CNOT on q[9], q[10] bridge_mode=sparse
    Z(q[10])
    print(hierarchical_report())
}
284 · Drug Discovery 124Q Mps Feature Map
file: 284_drug_discovery_124q_mps_feature_map.sqmps

Problem statement: Model a low-entanglement or chain-like circuit with an MPS backend. The problem is to show how tensor-network structure can make selected large circuits explainable and memory-aware.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure.

# 124-qubit low-entanglement molecule feature map using MPS.
simulate(124, engine="mps", max_bond_dim=32, cutoff=1e-12) {
    q = quantum_register(124)
    for i in range(0, 12) {
        Ry(q[i], 0.01 * (i + 1))
    }
    for i in range(0, 11) {
        CNOT(q[i], q[i + 1])
    }
    print("drug discovery backend", sansqrit_backends())
}
285 · Satellite 132Q Qec Link
file: 285_satellite_132q_qec_link.sqqec

Problem statement: Build an error-correction oriented workflow using logical qubits, syndrome extraction, or decoder-style outputs. The problem is to help users understand protection logic before connecting to realistic hardware noise.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and builds error-correction or syndrome steps. It focuses on logical-qubit or syndrome-style error-correction reasoning.

# Satellite link QEC control plane in a larger 132-qubit sparse register.
simulate(132, engine="sparse") {
    q = quantum_register(132)
    logical = qec_logical("bit_flip", base=0)
    qec_encode(logical)
    qec_inject_error(logical, "X", 2)
    print(qec_syndrome_and_correct(logical, ancilla_base=3))
    X(q[131])
    print(engine_nnz())
}
286 · Hardware Export 121Q Openqasm3
file: 286_hardware_export_121q_openqasm3.sqhardwareazure

Problem statement: Take a Sansqrit circuit and convert it into a portable QASM-style representation. The problem is to teach users that writing a circuit, exporting it, and running it on a provider are separate steps.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and generates an export or provider-facing payload. It separates circuit export from real provider execution and credential requirements.

# 121-qubit sparse circuit exported as provider-neutral OpenQASM 3 payload.
simulate(121, engine="sparse") {
    q = quantum_register(121)
    X(q[120])
    H(q[0])
    CNOT(q[0], q[1])
    payload = export_hardware("azure")
    print(payload["provider"])
    print(payload["format"])
}
287 · Distributed 120Q Readiness Report
file: 287_distributed_120q_readiness_report.sq120qhardwaredistributed

Problem statement: Plan a distributed execution workflow for partitionable sparse state. The problem is to show how coordinator and worker capabilities are checked before claiming a workload can run across machines.

What the program does: The program prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It separates circuit export from real provider execution and credential requirements; It demonstrates coordinator/worker style distributed planning for partitionable workloads.

# Distributed-readiness diagnostics without requiring live workers.
print(sansqrit_doctor())
print(troubleshooting("distributed"))
print(hardware_targets())
288 · Troubleshooting Lookup Profile
file: 288_troubleshooting_lookup_profile.sqlookup

Problem statement: Produce diagnostics that explain backend selection, lookup usage, or circuit conformance. The problem is to make hidden runtime decisions visible so users can debug examples and documentation claims.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Lookup and troubleshooting introspection.
simulate(10, engine="sparse", use_lookup=true) {
    q = quantum_register(10)
    H(q[0])
    SX(q[3])
    CNOT(q[0], q[1])
    print(lookup_profile())
    print(lookup_architecture())
}
289 · Ai Training Dataset Record
file: 289_ai_training_dataset_record.sqsansqrit

Problem statement: Inspect a dataset record used for documentation or model training. The problem is to show how Sansqrit examples become structured teaching data for assistants, search, and validation workflows.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement.

# Generate AI/ML training metadata.
print(research_gaps())
print("training helpers available")
290 · Surface Code 121Q Control Register
file: 290_surface_code_121q_control_register.sqqecsurfacestabilizer

Problem statement: Build an error-correction oriented workflow using logical qubits, syndrome extraction, or decoder-style outputs. The problem is to help users understand protection logic before connecting to realistic hardware noise.

What the program does: The program allocates a quantum register and builds error-correction or syndrome steps. It uses stabilizer/Clifford structure so very large registers can be handled symbolically; It focuses on logical-qubit or syndrome-style error-correction reasoning.

# Surface-code helper embedded in a 121-qubit control register.
simulate(121, engine="sparse") {
    q = quantum_register(121)
    logical = qec_logical("surface", base=0, distance=3)
    print(logical.stabilizers())
    print(qec_stim_syndrome_text(logical, ancilla_base=9))
}
291 · Robotics 150Q Sparse Path Flags
file: 291_robotics_150q_sparse_path_flags.sq150q

Problem statement: A robotics use case needs a backend-aware quantum workflow rather than an abstract gate demo. The problem is to encode the domain signal, select a realistic execution strategy, and inspect the output in a way learners can connect to real applications.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion.

# 150-qubit sparse robot path flags.
simulate(150, engine="sharded", n_shards=15, workers=4) {
    q = quantum_register(150)
    X(q[12])
    X(q[77])
    X(q[149])
    H(q[2])
    CNOT(q[2], q[12])
    print("robotics", engine_nnz())
}
292 · Power Grid 150Q Fault Localization
file: 292_power_grid_150q_fault_localization.sq150q

Problem statement: A learner needs a concrete worked example for power grid 150q fault localization. The problem is to show the goal, the backend choice, the key Sansqrit operations, and the result that should be inspected after running the program.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion.

# 150-qubit grid fault localization with sparse flags.
simulate(150, engine="sharded", n_shards=15) {
    q = quantum_register(150)
    X(q[5])
    X(q[60])
    H(q[0])
    CNOT(q[0], q[5])
    Rz(q[60], PI / 5)
    print(shards())
}
293 · Port Logistics 150Q Hierarchical Yards
file: 293_port_logistics_150q_hierarchical_yards.sq150qhierarchical

Problem statement: A learner needs a concrete worked example for port logistics 150q hierarchical yards. The problem is to show the goal, the backend choice, the key Sansqrit operations, and the result that should be inspected after running the program.

What the program does: The program allocates a quantum register and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It demonstrates hierarchical shard planning and bridge handling.

# 150-qubit port logistics model as 15 independent 10-qubit yards.
simulate(150, engine="hierarchical", block_size=10) {
    q = quantum_register(150)
    shard yard_0 [0..9]
    shard yard_1 [10..19]
    shard yard_2 [20..29]
    apply H on yard_0
    apply X on yard_1
    apply S on yard_2
    print(hierarchical_report())
}
294 · Qkd 128Q Stabilizer Network
file: 294_qkd_128q_stabilizer_network.sqstabilizer

Problem statement: Represent a large Clifford-dominated circuit with stabilizer methods instead of a dense vector. The problem is to teach why some very large circuits are tractable only when their gate structure is restricted.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# 128-qubit Clifford QKD network skeleton.
simulate(128, engine="stabilizer") {
    q = quantum_register(128)
    for i in range(0, 64, 8) {
        H(q[i])
        CNOT(q[i], q[i + 64])
    }
    print(measure_all(shots=4))
}
295 · Aerospace 140Q Sensor Fusion
file: 295_aerospace_140q_sensor_fusion.sqsansqrit

Problem statement: A sensor use case needs a backend-aware quantum workflow rather than an abstract gate demo. The problem is to encode the domain signal, select a realistic execution strategy, and inspect the output in a way learners can connect to real applications.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations.

# Aerospace sensor-fusion sparse feature map.
simulate(140, engine="sharded", n_shards=14) {
    q = quantum_register(140)
    X(q[13])
    X(q[72])
    X(q[139])
    H(q[1])
    CNOT(q[1], q[13])
    print(explain_120_qubits_dense())
}
296 · Lookup Profile 10Q Block Kernel
file: 296_lookup_profile_10q_block_kernel.sqlookup

Problem statement: Produce diagnostics that explain backend selection, lookup usage, or circuit conformance. The problem is to make hidden runtime decisions visible so users can debug examples and documentation claims.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Explicit 10-qubit lookup-profile demonstration.
simulate(10, engine="sparse", use_lookup=true) {
    q = quantum_register(10)
    for i in range(0, 10) {
        H(q[i])
    }
    print(lookup_profile())
}
297 · Openqasm2 3 Export 122Q
file: 297_openqasm2_3_export_122q.sqsansqrit

Problem statement: Take a Sansqrit circuit and convert it into a portable QASM-style representation. The problem is to teach users that writing a circuit, exporting it, and running it on a provider are separate steps.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and generates an export or provider-facing payload. It separates circuit export from real provider execution and credential requirements.

# Export both OpenQASM 2 and OpenQASM 3 for a 122-qubit sparse circuit.
simulate(122, engine="sparse") {
    q = quantum_register(122)
    H(q[0])
    CNOT(q[0], q[1])
    X(q[121])
    q3 = export_qasm3()
    q2 = export_qasm2()
    print(len(q3))
    print(len(q2))
}
298 · Azure Payload 123Q Sparse
file: 298_azure_payload_123q_sparse.sqhardwareazure

Problem statement: Export or translate a Sansqrit circuit for an external quantum ecosystem. The problem is to demonstrate provider-facing payload creation while keeping provider credentials, topology, and transpilation as separate responsibilities.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and generates an export or provider-facing payload. It separates circuit export from real provider execution and credential requirements.

# Azure-style OpenQASM 3 payload metadata.
simulate(123, engine="sparse") {
    q = quantum_register(123)
    H(q[0])
    CNOT(q[0], q[2])
    payload = export_hardware("azure")
    print(payload["provider"])
    print(payload["notes"])
}
299 · Pennylane Export 124Q Fallback
file: 299_pennylane_export_124q_fallback.sqhardwarepennylane

Problem statement: A learner needs a concrete worked example for pennylane export 124q fallback. The problem is to show the goal, the backend choice, the key Sansqrit operations, and the result that should be inspected after running the program.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It separates circuit export from real provider execution and credential requirements.

# PennyLane target listing and payload summary without requiring PennyLane install.
simulate(124, engine="sparse") {
    q = quantum_register(124)
    H(q[0])
    CNOT(q[0], q[1])
    print(hardware_payload_summary())
}
300 · City 1000Q Stabilizer Graph
file: 300_city_1000q_stabilizer_graph.sqstabilizer

Problem statement: Represent a large Clifford-dominated circuit with stabilizer methods instead of a dense vector. The problem is to teach why some very large circuits are tractable only when their gate structure is restricted.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# 1000-qubit Clifford city graph, safe for stabilizer tableau mode.
simulate(1000, engine="stabilizer") {
    q = quantum_register(1000)
    for i in range(0, 999, 50) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
    }
    print("city graph stabilizer sample", measure_all(shots=2))
}

Programs 301–400

301 · Scenario Climate Risk 01
file: 301_scenario_climate_risk_01.sqlookup

Problem statement: Climate analysts need to model risk signals and compare sparse quantum-style feature encodings without pretending the full dense state is feasible. This scenario 01 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 001: Climate risk and extreme-weather sensor triage: scenario 01
# Strategy: sparse + sharded execution for 130 logical qubits.
simulate(130, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(130)
    X(q[13])
    X(q[68])
    X(q[59])
    H(q[75])
    CNOT(q[75], q[94])
    Rz(q[75], PI / 5)
    CZ(q[94], q[121])
    print("scenario", "climate_risk", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(130))
}
302 · Scenario Climate Risk 02
file: 302_scenario_climate_risk_02.sqlookup

Problem statement: Climate analysts need to model risk signals and compare sparse quantum-style feature encodings without pretending the full dense state is feasible. This scenario 02 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 002: Climate risk and extreme-weather sensor triage: scenario 02
# Strategy: sparse + sharded execution for 132 logical qubits.
simulate(132, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(132)
    X(q[20])
    X(q[97])
    X(q[50])
    H(q[44])
    CNOT(q[44], q[23])
    Rz(q[44], PI / 6)
    CZ(q[23], q[58])
    print("scenario", "climate_risk", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(132))
}
303 · Scenario Climate Risk 03
file: 303_scenario_climate_risk_03.sqlookup

Problem statement: Climate analysts need to model risk signals and compare sparse quantum-style feature encodings without pretending the full dense state is feasible. This scenario 03 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 003: Climate risk and extreme-weather sensor triage: scenario 03
# Strategy: sparse + sharded execution for 134 logical qubits.
simulate(134, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(134)
    X(q[81])
    X(q[36])
    X(q[61])
    H(q[53])
    CNOT(q[53], q[18])
    Rz(q[53], PI / 7)
    CZ(q[18], q[1])
    print("scenario", "climate_risk", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(134))
}
304 · Scenario Climate Risk 04
file: 304_scenario_climate_risk_04.sqlookup

Problem statement: Climate analysts need to model risk signals and compare sparse quantum-style feature encodings without pretending the full dense state is feasible. This scenario 04 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 004: Climate risk and extreme-weather sensor triage: scenario 04
# Strategy: sparse + sharded execution for 136 logical qubits.
simulate(136, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(136)
    X(q[66])
    X(q[115])
    X(q[48])
    H(q[94])
    CNOT(q[94], q[33])
    Rz(q[94], PI / 8)
    CZ(q[33], q[72])
    print("scenario", "climate_risk", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(136))
}
305 · Scenario Climate Risk 05
file: 305_scenario_climate_risk_05.sqlookup

Problem statement: Climate analysts need to model risk signals and compare sparse quantum-style feature encodings without pretending the full dense state is feasible. This scenario 05 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 005: Climate risk and extreme-weather sensor triage: scenario 05
# Strategy: sparse + sharded execution for 128 logical qubits.
simulate(128, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(128)
    X(q[119])
    X(q[32])
    X(q[109])
    H(q[19])
    CNOT(q[19], q[102])
    Rz(q[19], PI / 4)
    CZ(q[102], q[125])
    print("scenario", "climate_risk", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(128))
}
306 · Scenario Climate Risk 06
file: 306_scenario_climate_risk_06.sqlookup

Problem statement: Climate analysts need to model risk signals and compare sparse quantum-style feature encodings without pretending the full dense state is feasible. This scenario 06 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 006: Climate risk and extreme-weather sensor triage: scenario 06
# Strategy: sparse + sharded execution for 130 logical qubits.
simulate(130, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(130)
    X(q[128])
    X(q[83])
    X(q[44])
    H(q[20])
    CNOT(q[20], q[19])
    Rz(q[20], PI / 5)
    CZ(q[19], q[66])
    print("scenario", "climate_risk", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(130))
}
307 · Scenario Climate Risk 07
file: 307_scenario_climate_risk_07.sqlookup

Problem statement: Climate analysts need to model risk signals and compare sparse quantum-style feature encodings without pretending the full dense state is feasible. This scenario 07 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 007: Climate risk and extreme-weather sensor triage: scenario 07
# Strategy: sparse + sharded execution for 132 logical qubits.
simulate(132, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(132)
    X(q[61])
    X(q[126])
    X(q[19])
    H(q[1])
    CNOT(q[1], q[28])
    Rz(q[1], PI / 6)
    CZ(q[28], q[39])
    print("scenario", "climate_risk", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(132))
}
308 · Scenario Climate Risk 08
file: 308_scenario_climate_risk_08.sqlookup

Problem statement: Climate analysts need to model risk signals and compare sparse quantum-style feature encodings without pretending the full dense state is feasible. This scenario 08 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 008: Climate risk and extreme-weather sensor triage: scenario 08
# Strategy: sparse + sharded execution for 134 logical qubits.
simulate(134, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(134)
    X(q[52])
    X(q[131])
    X(q[64])
    H(q[80])
    CNOT(q[80], q[119])
    Rz(q[80], PI / 7)
    CZ(q[119], q[86])
    print("scenario", "climate_risk", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(134))
}
309 · Scenario Climate Risk 09
file: 309_scenario_climate_risk_09.sqlookup

Problem statement: Climate analysts need to model risk signals and compare sparse quantum-style feature encodings without pretending the full dense state is feasible. This scenario 09 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 009: Climate risk and extreme-weather sensor triage: scenario 09
# Strategy: sparse + sharded execution for 136 logical qubits.
simulate(136, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(136)
    X(q[107])
    X(q[52])
    X(q[105])
    H(q[95])
    CNOT(q[95], q[58])
    Rz(q[95], PI / 8)
    CZ(q[58], q[17])
    print("scenario", "climate_risk", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(136))
}
310 · Scenario Climate Risk 10
file: 310_scenario_climate_risk_10.sqlookup

Problem statement: Climate analysts need to model risk signals and compare sparse quantum-style feature encodings without pretending the full dense state is feasible. This scenario 10 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 010: Climate risk and extreme-weather sensor triage: scenario 10
# Strategy: sparse + sharded execution for 128 logical qubits.
simulate(128, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(128)
    X(q[56])
    X(q[49])
    X(q[78])
    H(q[28])
    CNOT(q[28], q[63])
    Rz(q[28], PI / 4)
    CZ(q[63], q[38])
    print("scenario", "climate_risk", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(128))
}
311 · Scenario Climate Risk 11
file: 311_scenario_climate_risk_11.sqlookup

Problem statement: Climate analysts need to model risk signals and compare sparse quantum-style feature encodings without pretending the full dense state is feasible. This scenario 11 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 011: Climate risk and extreme-weather sensor triage: scenario 11
# Strategy: sparse + sharded execution for 130 logical qubits.
simulate(130, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(130)
    X(q[113])
    X(q[98])
    X(q[29])
    H(q[95])
    CNOT(q[95], q[74])
    Rz(q[95], PI / 5)
    CZ(q[74], q[11])
    print("scenario", "climate_risk", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(130))
}
312 · Scenario Climate Risk 12
file: 312_scenario_climate_risk_12.sqlookup

Problem statement: Climate analysts need to model risk signals and compare sparse quantum-style feature encodings without pretending the full dense state is feasible. This scenario 12 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 012: Climate risk and extreme-weather sensor triage: scenario 12
# Strategy: sparse + sharded execution for 132 logical qubits.
simulate(132, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(132)
    X(q[102])
    X(q[23])
    X(q[120])
    H(q[90])
    CNOT(q[90], q[33])
    Rz(q[90], PI / 6)
    CZ(q[33], q[20])
    print("scenario", "climate_risk", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(132))
}
313 · Scenario Climate Risk 13
file: 313_scenario_climate_risk_13.sqlookup

Problem statement: Climate analysts need to model risk signals and compare sparse quantum-style feature encodings without pretending the full dense state is feasible. This scenario 13 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 013: Climate risk and extreme-weather sensor triage: scenario 13
# Strategy: sparse + sharded execution for 134 logical qubits.
simulate(134, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(134)
    X(q[23])
    X(q[92])
    X(q[67])
    H(q[107])
    CNOT(q[107], q[86])
    Rz(q[107], PI / 7)
    CZ(q[86], q[37])
    print("scenario", "climate_risk", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(134))
}
314 · Scenario Climate Risk 14
file: 314_scenario_climate_risk_14.sqlookup

Problem statement: Climate analysts need to model risk signals and compare sparse quantum-style feature encodings without pretending the full dense state is feasible. This scenario 14 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 014: Climate risk and extreme-weather sensor triage: scenario 14
# Strategy: sparse + sharded execution for 136 logical qubits.
simulate(136, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(136)
    X(q[12])
    X(q[125])
    X(q[26])
    H(q[96])
    CNOT(q[96], q[83])
    Rz(q[96], PI / 8)
    CZ(q[83], q[98])
    print("scenario", "climate_risk", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(136))
}
315 · Scenario Climate Risk 15
file: 315_scenario_climate_risk_15.sqlookup

Problem statement: Climate analysts need to model risk signals and compare sparse quantum-style feature encodings without pretending the full dense state is feasible. This scenario 15 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 015: Climate risk and extreme-weather sensor triage: scenario 15
# Strategy: sparse + sharded execution for 128 logical qubits.
simulate(128, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(128)
    X(q[121])
    X(q[66])
    X(q[47])
    H(q[37])
    CNOT(q[37], q[24])
    Rz(q[37], PI / 4)
    CZ(q[24], q[79])
    print("scenario", "climate_risk", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(128))
}
316 · Scenario Climate Risk 16
file: 316_scenario_climate_risk_16.sqlookup

Problem statement: Climate analysts need to model risk signals and compare sparse quantum-style feature encodings without pretending the full dense state is feasible. This scenario 16 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 016: Climate risk and extreme-weather sensor triage: scenario 16
# Strategy: sparse + sharded execution for 130 logical qubits.
simulate(130, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(130)
    X(q[98])
    X(q[113])
    X(q[14])
    H(q[40])
    CNOT(q[40], q[129])
    Rz(q[40], PI / 5)
    CZ(q[129], q[86])
    print("scenario", "climate_risk", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(130))
}
317 · Scenario Climate Risk 17
file: 317_scenario_climate_risk_17.sqlookup

Problem statement: Climate analysts need to model risk signals and compare sparse quantum-style feature encodings without pretending the full dense state is feasible. This scenario 17 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 017: Climate risk and extreme-weather sensor triage: scenario 17
# Strategy: sparse + sharded execution for 132 logical qubits.
simulate(132, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(132)
    X(q[11])
    X(q[52])
    X(q[89])
    H(q[47])
    CNOT(q[47], q[38])
    Rz(q[47], PI / 6)
    CZ(q[38], q[1])
    print("scenario", "climate_risk", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(132))
}
318 · Scenario Climate Risk 18
file: 318_scenario_climate_risk_18.sqlookup

Problem statement: Climate analysts need to model risk signals and compare sparse quantum-style feature encodings without pretending the full dense state is feasible. This scenario 18 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 018: Climate risk and extreme-weather sensor triage: scenario 18
# Strategy: sparse + sharded execution for 134 logical qubits.
simulate(134, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(134)
    X(q[128])
    X(q[53])
    X(q[122])
    H(q[0])
    CNOT(q[0], q[70])
    Rz(q[0], PI / 7)
    CZ(q[70], q[49])
    print("scenario", "climate_risk", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(134))
}
319 · Scenario Climate Risk 19
file: 319_scenario_climate_risk_19.sqlookup

Problem statement: Climate analysts need to model risk signals and compare sparse quantum-style feature encodings without pretending the full dense state is feasible. This scenario 19 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 019: Climate risk and extreme-weather sensor triage: scenario 19
# Strategy: sparse + sharded execution for 136 logical qubits.
simulate(136, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(136)
    X(q[53])
    X(q[62])
    X(q[83])
    H(q[97])
    CNOT(q[97], q[108])
    Rz(q[97], PI / 8)
    CZ(q[108], q[43])
    print("scenario", "climate_risk", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(136))
}
320 · Scenario Climate Risk 20
file: 320_scenario_climate_risk_20.sqlookup

Problem statement: Climate analysts need to model risk signals and compare sparse quantum-style feature encodings without pretending the full dense state is feasible. This scenario 20 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 020: Climate risk and extreme-weather sensor triage: scenario 20
# Strategy: sparse + sharded execution for 128 logical qubits.
simulate(128, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(128)
    X(q[58])
    X(q[83])
    X(q[16])
    H(q[46])
    CNOT(q[46], q[113])
    Rz(q[46], PI / 4)
    CZ(q[113], q[120])
    print("scenario", "climate_risk", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(128))
}
321 · Scenario Smart Grid 01
file: 321_scenario_smart_grid_01.sqlookup

Problem statement: Grid operators need to encode load, outage, and demand signals into a structured quantum workflow for planning and diagnostics. This scenario 01 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 021: Smart-grid fault localization and energy routing: scenario 01
# Strategy: sparse + sharded execution for 152 logical qubits.
simulate(152, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(152)
    X(q[87])
    X(q[120])
    X(q[45])
    H(q[3])
    CNOT(q[3], q[14])
    Rz(q[3], PI / 5)
    CZ(q[14], q[62])
    print("scenario", "smart_grid", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(152))
}
322 · Scenario Smart Grid 02
file: 322_scenario_smart_grid_02.sqlookup

Problem statement: Grid operators need to encode load, outage, and demand signals into a structured quantum workflow for planning and diagnostics. This scenario 02 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 022: Smart-grid fault localization and energy routing: scenario 02
# Strategy: sparse + sharded execution for 154 logical qubits.
simulate(154, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(154)
    X(q[30])
    X(q[81])
    X(q[102])
    H(q[70])
    CNOT(q[70], q[131])
    Rz(q[70], PI / 6)
    CZ(q[131], q[4])
    print("scenario", "smart_grid", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(154))
}
323 · Scenario Smart Grid 03
file: 323_scenario_smart_grid_03.sqlookup

Problem statement: Grid operators need to encode load, outage, and demand signals into a structured quantum workflow for planning and diagnostics. This scenario 03 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 023: Smart-grid fault localization and energy routing: scenario 03
# Strategy: sparse + sharded execution for 156 logical qubits.
simulate(156, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(156)
    X(q[77])
    X(q[82])
    X(q[71])
    H(q[41])
    CNOT(q[41], q[128])
    Rz(q[41], PI / 7)
    CZ(q[128], q[139])
    print("scenario", "smart_grid", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(156))
}
324 · Scenario Smart Grid 04
file: 324_scenario_smart_grid_04.sqlookup

Problem statement: Grid operators need to encode load, outage, and demand signals into a structured quantum workflow for planning and diagnostics. This scenario 04 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 024: Smart-grid fault localization and energy routing: scenario 04
# Strategy: sparse + sharded execution for 158 logical qubits.
simulate(158, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(158)
    X(q[76])
    X(q[45])
    X(q[102])
    H(q[54])
    CNOT(q[54], q[37])
    Rz(q[54], PI / 8)
    CZ(q[37], q[124])
    print("scenario", "smart_grid", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(158))
}
325 · Scenario Smart Grid 05
file: 325_scenario_smart_grid_05.sqlookup

Problem statement: Grid operators need to encode load, outage, and demand signals into a structured quantum workflow for planning and diagnostics. This scenario 05 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 025: Smart-grid fault localization and energy routing: scenario 05
# Strategy: sparse + sharded execution for 150 logical qubits.
simulate(150, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(150)
    X(q[97])
    X(q[144])
    X(q[73])
    H(q[67])
    CNOT(q[67], q[82])
    Rz(q[67], PI / 4)
    CZ(q[82], q[33])
    print("scenario", "smart_grid", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(150))
}
326 · Scenario Smart Grid 06
file: 326_scenario_smart_grid_06.sqlookup

Problem statement: Grid operators need to encode load, outage, and demand signals into a structured quantum workflow for planning and diagnostics. This scenario 06 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 026: Smart-grid fault localization and energy routing: scenario 06
# Strategy: sparse + sharded execution for 152 logical qubits.
simulate(152, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(152)
    X(q[64])
    X(q[65])
    X(q[6])
    H(q[148])
    CNOT(q[148], q[103])
    Rz(q[148], PI / 5)
    CZ(q[103], q[86])
    print("scenario", "smart_grid", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(152))
}
327 · Scenario Smart Grid 07
file: 327_scenario_smart_grid_07.sqlookup

Problem statement: Grid operators need to encode load, outage, and demand signals into a structured quantum workflow for planning and diagnostics. This scenario 07 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 027: Smart-grid fault localization and energy routing: scenario 07
# Strategy: sparse + sharded execution for 154 logical qubits.
simulate(154, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(154)
    X(q[137])
    X(q[22])
    X(q[5])
    H(q[27])
    CNOT(q[27], q[136])
    Rz(q[27], PI / 6)
    CZ(q[136], q[7])
    print("scenario", "smart_grid", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(154))
}
328 · Scenario Smart Grid 08
file: 328_scenario_smart_grid_08.sqlookup

Problem statement: Grid operators need to encode load, outage, and demand signals into a structured quantum workflow for planning and diagnostics. This scenario 08 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 028: Smart-grid fault localization and energy routing: scenario 08
# Strategy: sparse + sharded execution for 156 logical qubits.
simulate(156, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(156)
    X(q[10])
    X(q[123])
    X(q[4])
    H(q[142])
    CNOT(q[142], q[1])
    Rz(q[142], PI / 7)
    CZ(q[1], q[84])
    print("scenario", "smart_grid", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(156))
}
329 · Scenario Smart Grid 09
file: 329_scenario_smart_grid_09.sqlookup

Problem statement: Grid operators need to encode load, outage, and demand signals into a structured quantum workflow for planning and diagnostics. This scenario 09 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 029: Smart-grid fault localization and energy routing: scenario 09
# Strategy: sparse + sharded execution for 158 logical qubits.
simulate(158, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(158)
    X(q[151])
    X(q[138])
    X(q[53])
    H(q[157])
    CNOT(q[157], q[32])
    Rz(q[157], PI / 8)
    CZ(q[32], q[23])
    print("scenario", "smart_grid", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(158))
}
330 · Scenario Smart Grid 10
file: 330_scenario_smart_grid_10.sqlookup

Problem statement: Grid operators need to encode load, outage, and demand signals into a structured quantum workflow for planning and diagnostics. This scenario 10 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 030: Smart-grid fault localization and energy routing: scenario 10
# Strategy: sparse + sharded execution for 150 logical qubits.
simulate(150, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(150)
    X(q[102])
    X(q[89])
    X(q[78])
    H(q[132])
    CNOT(q[132], q[117])
    Rz(q[132], PI / 4)
    CZ(q[117], q[98])
    print("scenario", "smart_grid", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(150))
}
331 · Scenario Smart Grid 11
file: 331_scenario_smart_grid_11.sqlookup

Problem statement: Grid operators need to encode load, outage, and demand signals into a structured quantum workflow for planning and diagnostics. This scenario 11 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 031: Smart-grid fault localization and energy routing: scenario 11
# Strategy: sparse + sharded execution for 152 logical qubits.
simulate(152, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(152)
    X(q[41])
    X(q[10])
    X(q[119])
    H(q[141])
    CNOT(q[141], q[40])
    Rz(q[141], PI / 5)
    CZ(q[40], q[127])
    print("scenario", "smart_grid", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(152))
}
332 · Scenario Smart Grid 12
file: 332_scenario_smart_grid_12.sqlookup

Problem statement: Grid operators need to encode load, outage, and demand signals into a structured quantum workflow for planning and diagnostics. This scenario 12 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 032: Smart-grid fault localization and energy routing: scenario 12
# Strategy: sparse + sharded execution for 154 logical qubits.
simulate(154, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(154)
    X(q[90])
    X(q[117])
    X(q[62])
    H(q[138])
    CNOT(q[138], q[141])
    Rz(q[138], PI / 6)
    CZ(q[141], q[10])
    print("scenario", "smart_grid", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(154))
}
333 · Scenario Smart Grid 13
file: 333_scenario_smart_grid_13.sqlookup

Problem statement: Grid operators need to encode load, outage, and demand signals into a structured quantum workflow for planning and diagnostics. This scenario 13 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 033: Smart-grid fault localization and energy routing: scenario 13
# Strategy: sparse + sharded execution for 156 logical qubits.
simulate(156, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(156)
    X(q[99])
    X(q[8])
    X(q[93])
    H(q[87])
    CNOT(q[87], q[30])
    Rz(q[87], PI / 7)
    CZ(q[30], q[29])
    print("scenario", "smart_grid", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(156))
}
334 · Scenario Smart Grid 14
file: 334_scenario_smart_grid_14.sqlookup

Problem statement: Grid operators need to encode load, outage, and demand signals into a structured quantum workflow for planning and diagnostics. This scenario 14 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 034: Smart-grid fault localization and energy routing: scenario 14
# Strategy: sparse + sharded execution for 158 logical qubits.
simulate(158, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(158)
    X(q[68])
    X(q[73])
    X(q[4])
    H(q[102])
    CNOT(q[102], q[27])
    Rz(q[102], PI / 8)
    CZ(q[27], q[80])
    print("scenario", "smart_grid", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(158))
}
335 · Scenario Smart Grid 15
file: 335_scenario_smart_grid_15.sqlookup

Problem statement: Grid operators need to encode load, outage, and demand signals into a structured quantum workflow for planning and diagnostics. This scenario 15 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 035: Smart-grid fault localization and energy routing: scenario 15
# Strategy: sparse + sharded execution for 150 logical qubits.
simulate(150, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(150)
    X(q[107])
    X(q[34])
    X(q[83])
    H(q[47])
    CNOT(q[47], q[2])
    Rz(q[47], PI / 4)
    CZ(q[2], q[13])
    print("scenario", "smart_grid", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(150))
}
336 · Scenario Smart Grid 16
file: 336_scenario_smart_grid_16.sqlookup

Problem statement: Grid operators need to encode load, outage, and demand signals into a structured quantum workflow for planning and diagnostics. This scenario 16 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 036: Smart-grid fault localization and energy routing: scenario 16
# Strategy: sparse + sharded execution for 152 logical qubits.
simulate(152, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(152)
    X(q[18])
    X(q[107])
    X(q[80])
    H(q[134])
    CNOT(q[134], q[129])
    Rz(q[134], PI / 5)
    CZ(q[129], q[16])
    print("scenario", "smart_grid", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(152))
}
337 · Scenario Smart Grid 17
file: 337_scenario_smart_grid_17.sqlookup

Problem statement: Grid operators need to encode load, outage, and demand signals into a structured quantum workflow for planning and diagnostics. This scenario 17 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 037: Smart-grid fault localization and energy routing: scenario 17
# Strategy: sparse + sharded execution for 154 logical qubits.
simulate(154, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(154)
    X(q[43])
    X(q[58])
    X(q[119])
    H(q[95])
    CNOT(q[95], q[146])
    Rz(q[95], PI / 6)
    CZ(q[146], q[13])
    print("scenario", "smart_grid", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(154))
}
338 · Scenario Smart Grid 18
file: 338_scenario_smart_grid_18.sqlookup

Problem statement: Grid operators need to encode load, outage, and demand signals into a structured quantum workflow for planning and diagnostics. This scenario 18 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 038: Smart-grid fault localization and energy routing: scenario 18
# Strategy: sparse + sharded execution for 156 logical qubits.
simulate(156, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(156)
    X(q[32])
    X(q[59])
    X(q[130])
    H(q[49])
    CNOT(q[49], q[26])
    Rz(q[49], PI / 7)
    CZ(q[26], q[95])
    print("scenario", "smart_grid", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(156))
}
339 · Scenario Smart Grid 19
file: 339_scenario_smart_grid_19.sqlookup

Problem statement: Grid operators need to encode load, outage, and demand signals into a structured quantum workflow for planning and diagnostics. This scenario 19 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 039: Smart-grid fault localization and energy routing: scenario 19
# Strategy: sparse + sharded execution for 158 logical qubits.
simulate(158, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(158)
    X(q[143])
    X(q[8])
    X(q[113])
    H(q[47])
    CNOT(q[47], q[22])
    Rz(q[47], PI / 8)
    CZ(q[22], q[137])
    print("scenario", "smart_grid", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(158))
}
340 · Scenario Smart Grid 20
file: 340_scenario_smart_grid_20.sqlookup

Problem statement: Grid operators need to encode load, outage, and demand signals into a structured quantum workflow for planning and diagnostics. This scenario 20 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 040: Smart-grid fault localization and energy routing: scenario 20
# Strategy: sparse + sharded execution for 150 logical qubits.
simulate(150, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(150)
    X(q[112])
    X(q[37])
    X(q[78])
    H(q[129])
    CNOT(q[129], q[88])
    Rz(q[129], PI / 4)
    CZ(q[88], q[115])
    print("scenario", "smart_grid", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(150))
}
341 · Scenario Portfolio 01
file: 341_scenario_portfolio_01.sqlookup

Problem statement: Risk teams need a compact portfolio-risk template that can encode many assets while keeping backend memory limits visible. This scenario 01 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 041: Portfolio risk and scenario flagging: scenario 01
# Strategy: sparse + sharded execution for 130 logical qubits.
simulate(130, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(130)
    X(q[23])
    X(q[58])
    X(q[69])
    H(q[25])
    CNOT(q[25], q[14])
    Rz(q[25], PI / 5)
    CZ(q[14], q[71])
    print("scenario", "portfolio", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(130))
}
342 · Scenario Portfolio 02
file: 342_scenario_portfolio_02.sqlookup

Problem statement: Risk teams need a compact portfolio-risk template that can encode many assets while keeping backend memory limits visible. This scenario 02 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 042: Portfolio risk and scenario flagging: scenario 02
# Strategy: sparse + sharded execution for 132 logical qubits.
simulate(132, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(132)
    X(q[84])
    X(q[65])
    X(q[66])
    H(q[96])
    CNOT(q[96], q[63])
    Rz(q[96], PI / 6)
    CZ(q[63], q[38])
    print("scenario", "portfolio", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(132))
}
343 · Scenario Portfolio 03
file: 343_scenario_portfolio_03.sqlookup

Problem statement: Risk teams need a compact portfolio-risk template that can encode many assets while keeping backend memory limits visible. This scenario 03 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 043: Portfolio risk and scenario flagging: scenario 03
# Strategy: sparse + sharded execution for 134 logical qubits.
simulate(134, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(134)
    X(q[117])
    X(q[126])
    X(q[85])
    H(q[1])
    CNOT(q[1], q[22])
    Rz(q[1], PI / 7)
    CZ(q[22], q[11])
    print("scenario", "portfolio", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(134))
}
344 · Scenario Portfolio 04
file: 344_scenario_portfolio_04.sqlookup

Problem statement: Risk teams need a compact portfolio-risk template that can encode many assets while keeping backend memory limits visible. This scenario 04 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 044: Portfolio risk and scenario flagging: scenario 04
# Strategy: sparse + sharded execution for 136 logical qubits.
simulate(136, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(136)
    X(q[122])
    X(q[19])
    X(q[96])
    H(q[102])
    CNOT(q[102], q[97])
    Rz(q[102], PI / 8)
    CZ(q[97], q[40])
    print("scenario", "portfolio", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(136))
}
345 · Scenario Portfolio 05
file: 345_scenario_portfolio_05.sqlookup

Problem statement: Risk teams need a compact portfolio-risk template that can encode many assets while keeping backend memory limits visible. This scenario 05 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 045: Portfolio risk and scenario flagging: scenario 05
# Strategy: sparse + sharded execution for 128 logical qubits.
simulate(128, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(128)
    X(q[127])
    X(q[40])
    X(q[117])
    H(q[91])
    CNOT(q[91], q[46])
    Rz(q[91], PI / 4)
    CZ(q[46], q[69])
    print("scenario", "portfolio", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(128))
}
346 · Scenario Portfolio 06
file: 346_scenario_portfolio_06.sqlookup

Problem statement: Risk teams need a compact portfolio-risk template that can encode many assets while keeping backend memory limits visible. This scenario 06 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 046: Portfolio risk and scenario flagging: scenario 06
# Strategy: sparse + sharded execution for 130 logical qubits.
simulate(130, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(130)
    X(q[8])
    X(q[73])
    X(q[54])
    H(q[100])
    CNOT(q[100], q[69])
    Rz(q[100], PI / 5)
    CZ(q[69], q[16])
    print("scenario", "portfolio", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(130))
}
347 · Scenario Portfolio 07
file: 347_scenario_portfolio_07.sqlookup

Problem statement: Risk teams need a compact portfolio-risk template that can encode many assets while keeping backend memory limits visible. This scenario 07 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 047: Portfolio risk and scenario flagging: scenario 07
# Strategy: sparse + sharded execution for 132 logical qubits.
simulate(132, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(132)
    X(q[125])
    X(q[94])
    X(q[35])
    H(q[53])
    CNOT(q[53], q[68])
    Rz(q[53], PI / 6)
    CZ(q[68], q[19])
    print("scenario", "portfolio", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(132))
}
348 · Scenario Portfolio 08
file: 348_scenario_portfolio_08.sqlookup

Problem statement: Risk teams need a compact portfolio-risk template that can encode many assets while keeping backend memory limits visible. This scenario 08 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 048: Portfolio risk and scenario flagging: scenario 08
# Strategy: sparse + sharded execution for 134 logical qubits.
simulate(134, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(134)
    X(q[88])
    X(q[87])
    X(q[96])
    H(q[28])
    CNOT(q[28], q[123])
    Rz(q[28], PI / 7)
    CZ(q[123], q[27])
    print("scenario", "portfolio", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(134))
}
349 · Scenario Portfolio 09
file: 349_scenario_portfolio_09.sqlookup

Problem statement: Risk teams need a compact portfolio-risk template that can encode many assets while keeping backend memory limits visible. This scenario 09 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 049: Portfolio risk and scenario flagging: scenario 09
# Strategy: sparse + sharded execution for 136 logical qubits.
simulate(136, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(136)
    X(q[27])
    X(q[92])
    X(q[17])
    H(q[103])
    CNOT(q[103], q[122])
    Rz(q[103], PI / 8)
    CZ(q[122], q[121])
    print("scenario", "portfolio", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(136))
}
350 · Scenario Portfolio 10
file: 350_scenario_portfolio_10.sqlookup

Problem statement: Risk teams need a compact portfolio-risk template that can encode many assets while keeping backend memory limits visible. This scenario 10 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 050: Portfolio risk and scenario flagging: scenario 10
# Strategy: sparse + sharded execution for 128 logical qubits.
simulate(128, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(128)
    X(q[64])
    X(q[57])
    X(q[86])
    H(q[100])
    CNOT(q[100], q[7])
    Rz(q[100], PI / 4)
    CZ(q[7], q[110])
    print("scenario", "portfolio", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(128))
}
351 · Scenario Portfolio 11
file: 351_scenario_portfolio_11.sqlookup

Problem statement: Risk teams need a compact portfolio-risk template that can encode many assets while keeping backend memory limits visible. This scenario 11 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 051: Portfolio risk and scenario flagging: scenario 11
# Strategy: sparse + sharded execution for 130 logical qubits.
simulate(130, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(130)
    X(q[123])
    X(q[88])
    X(q[39])
    H(q[45])
    CNOT(q[45], q[124])
    Rz(q[45], PI / 5)
    CZ(q[124], q[91])
    print("scenario", "portfolio", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(130))
}
352 · Scenario Portfolio 12
file: 352_scenario_portfolio_12.sqlookup

Problem statement: Risk teams need a compact portfolio-risk template that can encode many assets while keeping backend memory limits visible. This scenario 12 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 052: Portfolio risk and scenario flagging: scenario 12
# Strategy: sparse + sharded execution for 132 logical qubits.
simulate(132, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(132)
    X(q[34])
    X(q[123])
    X(q[4])
    H(q[10])
    CNOT(q[10], q[73])
    Rz(q[10], PI / 6)
    CZ(q[73], q[0])
    print("scenario", "portfolio", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(132))
}
353 · Scenario Portfolio 13
file: 353_scenario_portfolio_13.sqlookup

Problem statement: Risk teams need a compact portfolio-risk template that can encode many assets while keeping backend memory limits visible. This scenario 13 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 053: Portfolio risk and scenario flagging: scenario 13
# Strategy: sparse + sharded execution for 134 logical qubits.
simulate(134, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(134)
    X(q[59])
    X(q[48])
    X(q[91])
    H(q[55])
    CNOT(q[55], q[90])
    Rz(q[55], PI / 7)
    CZ(q[90], q[47])
    print("scenario", "portfolio", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(134))
}
354 · Scenario Portfolio 14
file: 354_scenario_portfolio_14.sqlookup

Problem statement: Risk teams need a compact portfolio-risk template that can encode many assets while keeping backend memory limits visible. This scenario 14 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 054: Portfolio risk and scenario flagging: scenario 14
# Strategy: sparse + sharded execution for 136 logical qubits.
simulate(136, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(136)
    X(q[68])
    X(q[29])
    X(q[74])
    H(q[104])
    CNOT(q[104], q[11])
    Rz(q[104], PI / 8)
    CZ(q[11], q[66])
    print("scenario", "portfolio", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(136))
}
355 · Scenario Portfolio 15
file: 355_scenario_portfolio_15.sqlookup

Problem statement: Risk teams need a compact portfolio-risk template that can encode many assets while keeping backend memory limits visible. This scenario 15 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 055: Portfolio risk and scenario flagging: scenario 15
# Strategy: sparse + sharded execution for 128 logical qubits.
simulate(128, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(128)
    X(q[1])
    X(q[74])
    X(q[55])
    H(q[109])
    CNOT(q[109], q[96])
    Rz(q[109], PI / 4)
    CZ(q[96], q[23])
    print("scenario", "portfolio", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(128))
}
356 · Scenario Portfolio 16
file: 356_scenario_portfolio_16.sqlookup

Problem statement: Risk teams need a compact portfolio-risk template that can encode many assets while keeping backend memory limits visible. This scenario 16 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 056: Portfolio risk and scenario flagging: scenario 16
# Strategy: sparse + sharded execution for 130 logical qubits.
simulate(130, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(130)
    X(q[108])
    X(q[103])
    X(q[24])
    H(q[120])
    CNOT(q[120], q[49])
    Rz(q[120], PI / 5)
    CZ(q[49], q[36])
    print("scenario", "portfolio", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(130))
}
357 · Scenario Portfolio 17
file: 357_scenario_portfolio_17.sqlookup

Problem statement: Risk teams need a compact portfolio-risk template that can encode many assets while keeping backend memory limits visible. This scenario 17 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 057: Portfolio risk and scenario flagging: scenario 17
# Strategy: sparse + sharded execution for 132 logical qubits.
simulate(132, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(132)
    X(q[75])
    X(q[20])
    X(q[105])
    H(q[99])
    CNOT(q[99], q[78])
    Rz(q[99], PI / 6)
    CZ(q[78], q[113])
    print("scenario", "portfolio", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(132))
}
358 · Scenario Portfolio 18
file: 358_scenario_portfolio_18.sqlookup

Problem statement: Risk teams need a compact portfolio-risk template that can encode many assets while keeping backend memory limits visible. This scenario 18 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 058: Portfolio risk and scenario flagging: scenario 18
# Strategy: sparse + sharded execution for 134 logical qubits.
simulate(134, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(134)
    X(q[30])
    X(q[9])
    X(q[94])
    H(q[82])
    CNOT(q[82], q[57])
    Rz(q[82], PI / 7)
    CZ(q[57], q[132])
    print("scenario", "portfolio", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(134))
}
359 · Scenario Portfolio 19
file: 359_scenario_portfolio_19.sqlookup

Problem statement: Risk teams need a compact portfolio-risk template that can encode many assets while keeping backend memory limits visible. This scenario 19 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 059: Portfolio risk and scenario flagging: scenario 19
# Strategy: sparse + sharded execution for 136 logical qubits.
simulate(136, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(136)
    X(q[109])
    X(q[102])
    X(q[131])
    H(q[105])
    CNOT(q[105], q[36])
    Rz(q[105], PI / 8)
    CZ(q[36], q[11])
    print("scenario", "portfolio", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(136))
}
360 · Scenario Portfolio 20
file: 360_scenario_portfolio_20.sqlookup

Problem statement: Risk teams need a compact portfolio-risk template that can encode many assets while keeping backend memory limits visible. This scenario 20 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 060: Portfolio risk and scenario flagging: scenario 20
# Strategy: sparse + sharded execution for 128 logical qubits.
simulate(128, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(128)
    X(q[66])
    X(q[91])
    X(q[24])
    H(q[118])
    CNOT(q[118], q[57])
    Rz(q[118], PI / 4)
    CZ(q[57], q[64])
    print("scenario", "portfolio", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(128))
}
361 · Scenario Cybersecurity 01
file: 361_scenario_cybersecurity_01.sqstabilizer

Problem statement: Cybersecurity teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 01 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 061: Network intrusion and cryptographic health monitoring: scenario 01
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(1002, engine="stabilizer") {
    q = quantum_register(1002)
    for i in range(0, 220, 21) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "cybersecurity", "backend", plan_backend(1002, []))
    print("sample", measure_all(shots=2))
}
362 · Scenario Cybersecurity 02
file: 362_scenario_cybersecurity_02.sqstabilizer

Problem statement: Cybersecurity teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 02 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 062: Network intrusion and cryptographic health monitoring: scenario 02
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(1004, engine="stabilizer") {
    q = quantum_register(1004)
    for i in range(0, 220, 22) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "cybersecurity", "backend", plan_backend(1004, []))
    print("sample", measure_all(shots=2))
}
363 · Scenario Cybersecurity 03
file: 363_scenario_cybersecurity_03.sqstabilizer

Problem statement: Cybersecurity teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 03 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 063: Network intrusion and cryptographic health monitoring: scenario 03
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(1006, engine="stabilizer") {
    q = quantum_register(1006)
    for i in range(0, 220, 23) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "cybersecurity", "backend", plan_backend(1006, []))
    print("sample", measure_all(shots=2))
}
364 · Scenario Cybersecurity 04
file: 364_scenario_cybersecurity_04.sqstabilizer

Problem statement: Cybersecurity teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 04 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 064: Network intrusion and cryptographic health monitoring: scenario 04
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(1008, engine="stabilizer") {
    q = quantum_register(1008)
    for i in range(0, 220, 24) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "cybersecurity", "backend", plan_backend(1008, []))
    print("sample", measure_all(shots=2))
}
365 · Scenario Cybersecurity 05
file: 365_scenario_cybersecurity_05.sqstabilizer

Problem statement: Cybersecurity teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 05 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 065: Network intrusion and cryptographic health monitoring: scenario 05
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(1000, engine="stabilizer") {
    q = quantum_register(1000)
    for i in range(0, 220, 25) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "cybersecurity", "backend", plan_backend(1000, []))
    print("sample", measure_all(shots=2))
}
366 · Scenario Cybersecurity 06
file: 366_scenario_cybersecurity_06.sqstabilizer

Problem statement: Cybersecurity teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 06 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 066: Network intrusion and cryptographic health monitoring: scenario 06
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(1002, engine="stabilizer") {
    q = quantum_register(1002)
    for i in range(0, 220, 26) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "cybersecurity", "backend", plan_backend(1002, []))
    print("sample", measure_all(shots=2))
}
367 · Scenario Cybersecurity 07
file: 367_scenario_cybersecurity_07.sqstabilizer

Problem statement: Cybersecurity teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 07 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 067: Network intrusion and cryptographic health monitoring: scenario 07
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(1004, engine="stabilizer") {
    q = quantum_register(1004)
    for i in range(0, 220, 20) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "cybersecurity", "backend", plan_backend(1004, []))
    print("sample", measure_all(shots=2))
}
368 · Scenario Cybersecurity 08
file: 368_scenario_cybersecurity_08.sqstabilizer

Problem statement: Cybersecurity teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 08 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 068: Network intrusion and cryptographic health monitoring: scenario 08
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(1006, engine="stabilizer") {
    q = quantum_register(1006)
    for i in range(0, 220, 21) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "cybersecurity", "backend", plan_backend(1006, []))
    print("sample", measure_all(shots=2))
}
369 · Scenario Cybersecurity 09
file: 369_scenario_cybersecurity_09.sqstabilizer

Problem statement: Cybersecurity teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 09 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 069: Network intrusion and cryptographic health monitoring: scenario 09
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(1008, engine="stabilizer") {
    q = quantum_register(1008)
    for i in range(0, 220, 22) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "cybersecurity", "backend", plan_backend(1008, []))
    print("sample", measure_all(shots=2))
}
370 · Scenario Cybersecurity 10
file: 370_scenario_cybersecurity_10.sqstabilizer

Problem statement: Cybersecurity teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 10 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 070: Network intrusion and cryptographic health monitoring: scenario 10
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(1000, engine="stabilizer") {
    q = quantum_register(1000)
    for i in range(0, 220, 23) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "cybersecurity", "backend", plan_backend(1000, []))
    print("sample", measure_all(shots=2))
}
371 · Scenario Cybersecurity 11
file: 371_scenario_cybersecurity_11.sqstabilizer

Problem statement: Cybersecurity teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 11 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 071: Network intrusion and cryptographic health monitoring: scenario 11
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(1002, engine="stabilizer") {
    q = quantum_register(1002)
    for i in range(0, 220, 24) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "cybersecurity", "backend", plan_backend(1002, []))
    print("sample", measure_all(shots=2))
}
372 · Scenario Cybersecurity 12
file: 372_scenario_cybersecurity_12.sqstabilizer

Problem statement: Cybersecurity teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 12 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 072: Network intrusion and cryptographic health monitoring: scenario 12
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(1004, engine="stabilizer") {
    q = quantum_register(1004)
    for i in range(0, 220, 25) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "cybersecurity", "backend", plan_backend(1004, []))
    print("sample", measure_all(shots=2))
}
373 · Scenario Cybersecurity 13
file: 373_scenario_cybersecurity_13.sqstabilizer

Problem statement: Cybersecurity teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 13 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 073: Network intrusion and cryptographic health monitoring: scenario 13
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(1006, engine="stabilizer") {
    q = quantum_register(1006)
    for i in range(0, 220, 26) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "cybersecurity", "backend", plan_backend(1006, []))
    print("sample", measure_all(shots=2))
}
374 · Scenario Cybersecurity 14
file: 374_scenario_cybersecurity_14.sqstabilizer

Problem statement: Cybersecurity teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 14 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 074: Network intrusion and cryptographic health monitoring: scenario 14
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(1008, engine="stabilizer") {
    q = quantum_register(1008)
    for i in range(0, 220, 20) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "cybersecurity", "backend", plan_backend(1008, []))
    print("sample", measure_all(shots=2))
}
375 · Scenario Cybersecurity 15
file: 375_scenario_cybersecurity_15.sqstabilizer

Problem statement: Cybersecurity teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 15 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 075: Network intrusion and cryptographic health monitoring: scenario 15
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(1000, engine="stabilizer") {
    q = quantum_register(1000)
    for i in range(0, 220, 21) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "cybersecurity", "backend", plan_backend(1000, []))
    print("sample", measure_all(shots=2))
}
376 · Scenario Cybersecurity 16
file: 376_scenario_cybersecurity_16.sqstabilizer

Problem statement: Cybersecurity teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 16 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 076: Network intrusion and cryptographic health monitoring: scenario 16
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(1002, engine="stabilizer") {
    q = quantum_register(1002)
    for i in range(0, 220, 22) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "cybersecurity", "backend", plan_backend(1002, []))
    print("sample", measure_all(shots=2))
}
377 · Scenario Cybersecurity 17
file: 377_scenario_cybersecurity_17.sqstabilizer

Problem statement: Cybersecurity teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 17 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 077: Network intrusion and cryptographic health monitoring: scenario 17
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(1004, engine="stabilizer") {
    q = quantum_register(1004)
    for i in range(0, 220, 23) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "cybersecurity", "backend", plan_backend(1004, []))
    print("sample", measure_all(shots=2))
}
378 · Scenario Cybersecurity 18
file: 378_scenario_cybersecurity_18.sqstabilizer

Problem statement: Cybersecurity teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 18 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 078: Network intrusion and cryptographic health monitoring: scenario 18
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(1006, engine="stabilizer") {
    q = quantum_register(1006)
    for i in range(0, 220, 24) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "cybersecurity", "backend", plan_backend(1006, []))
    print("sample", measure_all(shots=2))
}
379 · Scenario Cybersecurity 19
file: 379_scenario_cybersecurity_19.sqstabilizer

Problem statement: Cybersecurity teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 19 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 079: Network intrusion and cryptographic health monitoring: scenario 19
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(1008, engine="stabilizer") {
    q = quantum_register(1008)
    for i in range(0, 220, 25) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "cybersecurity", "backend", plan_backend(1008, []))
    print("sample", measure_all(shots=2))
}
380 · Scenario Cybersecurity 20
file: 380_scenario_cybersecurity_20.sqstabilizer

Problem statement: Cybersecurity teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 20 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 080: Network intrusion and cryptographic health monitoring: scenario 20
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(1000, engine="stabilizer") {
    q = quantum_register(1000)
    for i in range(0, 220, 26) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "cybersecurity", "backend", plan_backend(1000, []))
    print("sample", measure_all(shots=2))
}
381 · Scenario Supply Chain 01
file: 381_scenario_supply_chain_01.sqmpshierarchicallookup

Problem statement: Supply-chain planners need to represent routing, inventory, and dependency signals without losing track of sparse or mps assumptions. This scenario 01 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 081: Supply-chain route disruption and inventory risk: scenario 01
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(162, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(162)
    block_A = shard("block_A", 10, 19)
    block_B = shard("block_B", 20, 29)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[19], q[20])
    Rz(q[21], PI / 4)
    print("scenario", "supply_chain", hierarchical_report())
    print("lookup", lookup_profile())
}
382 · Scenario Supply Chain 02
file: 382_scenario_supply_chain_02.sqmpshierarchicallookup

Problem statement: Supply-chain planners need to represent routing, inventory, and dependency signals without losing track of sparse or mps assumptions. This scenario 02 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 082: Supply-chain route disruption and inventory risk: scenario 02
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(164, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(164)
    block_A = shard("block_A", 20, 29)
    block_B = shard("block_B", 30, 39)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[29], q[30])
    Rz(q[31], PI / 5)
    print("scenario", "supply_chain", hierarchical_report())
    print("lookup", lookup_profile())
}
383 · Scenario Supply Chain 03
file: 383_scenario_supply_chain_03.sqmpshierarchicallookup

Problem statement: Supply-chain planners need to represent routing, inventory, and dependency signals without losing track of sparse or mps assumptions. This scenario 03 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 083: Supply-chain route disruption and inventory risk: scenario 03
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(166, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(166)
    block_A = shard("block_A", 30, 39)
    block_B = shard("block_B", 40, 49)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[39], q[40])
    Rz(q[41], PI / 6)
    print("scenario", "supply_chain", hierarchical_report())
    print("lookup", lookup_profile())
}
384 · Scenario Supply Chain 04
file: 384_scenario_supply_chain_04.sqmpshierarchicallookup

Problem statement: Supply-chain planners need to represent routing, inventory, and dependency signals without losing track of sparse or mps assumptions. This scenario 04 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 084: Supply-chain route disruption and inventory risk: scenario 04
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(168, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(168)
    block_A = shard("block_A", 0, 9)
    block_B = shard("block_B", 10, 19)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[9], q[10])
    Rz(q[11], PI / 7)
    print("scenario", "supply_chain", hierarchical_report())
    print("lookup", lookup_profile())
}
385 · Scenario Supply Chain 05
file: 385_scenario_supply_chain_05.sqmpshierarchicallookup

Problem statement: Supply-chain planners need to represent routing, inventory, and dependency signals without losing track of sparse or mps assumptions. This scenario 05 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 085: Supply-chain route disruption and inventory risk: scenario 05
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(160, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(160)
    block_A = shard("block_A", 10, 19)
    block_B = shard("block_B", 20, 29)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[19], q[20])
    Rz(q[21], PI / 8)
    print("scenario", "supply_chain", hierarchical_report())
    print("lookup", lookup_profile())
}
386 · Scenario Supply Chain 06
file: 386_scenario_supply_chain_06.sqmpshierarchicallookup

Problem statement: Supply-chain planners need to represent routing, inventory, and dependency signals without losing track of sparse or mps assumptions. This scenario 06 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 086: Supply-chain route disruption and inventory risk: scenario 06
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(162, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(162)
    block_A = shard("block_A", 20, 29)
    block_B = shard("block_B", 30, 39)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[29], q[30])
    Rz(q[31], PI / 3)
    print("scenario", "supply_chain", hierarchical_report())
    print("lookup", lookup_profile())
}
387 · Scenario Supply Chain 07
file: 387_scenario_supply_chain_07.sqmpshierarchicallookup

Problem statement: Supply-chain planners need to represent routing, inventory, and dependency signals without losing track of sparse or mps assumptions. This scenario 07 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 087: Supply-chain route disruption and inventory risk: scenario 07
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(164, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(164)
    block_A = shard("block_A", 30, 39)
    block_B = shard("block_B", 40, 49)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[39], q[40])
    Rz(q[41], PI / 4)
    print("scenario", "supply_chain", hierarchical_report())
    print("lookup", lookup_profile())
}
388 · Scenario Supply Chain 08
file: 388_scenario_supply_chain_08.sqmpshierarchicallookup

Problem statement: Supply-chain planners need to represent routing, inventory, and dependency signals without losing track of sparse or mps assumptions. This scenario 08 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 088: Supply-chain route disruption and inventory risk: scenario 08
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(166, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(166)
    block_A = shard("block_A", 0, 9)
    block_B = shard("block_B", 10, 19)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[9], q[10])
    Rz(q[11], PI / 5)
    print("scenario", "supply_chain", hierarchical_report())
    print("lookup", lookup_profile())
}
389 · Scenario Supply Chain 09
file: 389_scenario_supply_chain_09.sqmpshierarchicallookup

Problem statement: Supply-chain planners need to represent routing, inventory, and dependency signals without losing track of sparse or mps assumptions. This scenario 09 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 089: Supply-chain route disruption and inventory risk: scenario 09
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(168, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(168)
    block_A = shard("block_A", 10, 19)
    block_B = shard("block_B", 20, 29)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[19], q[20])
    Rz(q[21], PI / 6)
    print("scenario", "supply_chain", hierarchical_report())
    print("lookup", lookup_profile())
}
390 · Scenario Supply Chain 10
file: 390_scenario_supply_chain_10.sqmpshierarchicallookup

Problem statement: Supply-chain planners need to represent routing, inventory, and dependency signals without losing track of sparse or mps assumptions. This scenario 10 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 090: Supply-chain route disruption and inventory risk: scenario 10
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(160, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(160)
    block_A = shard("block_A", 20, 29)
    block_B = shard("block_B", 30, 39)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[29], q[30])
    Rz(q[31], PI / 7)
    print("scenario", "supply_chain", hierarchical_report())
    print("lookup", lookup_profile())
}
391 · Scenario Supply Chain 11
file: 391_scenario_supply_chain_11.sqmpshierarchicallookup

Problem statement: Supply-chain planners need to represent routing, inventory, and dependency signals without losing track of sparse or mps assumptions. This scenario 11 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 091: Supply-chain route disruption and inventory risk: scenario 11
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(162, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(162)
    block_A = shard("block_A", 30, 39)
    block_B = shard("block_B", 40, 49)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[39], q[40])
    Rz(q[41], PI / 8)
    print("scenario", "supply_chain", hierarchical_report())
    print("lookup", lookup_profile())
}
392 · Scenario Supply Chain 12
file: 392_scenario_supply_chain_12.sqmpshierarchicallookup

Problem statement: Supply-chain planners need to represent routing, inventory, and dependency signals without losing track of sparse or mps assumptions. This scenario 12 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 092: Supply-chain route disruption and inventory risk: scenario 12
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(164, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(164)
    block_A = shard("block_A", 0, 9)
    block_B = shard("block_B", 10, 19)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[9], q[10])
    Rz(q[11], PI / 3)
    print("scenario", "supply_chain", hierarchical_report())
    print("lookup", lookup_profile())
}
393 · Scenario Supply Chain 13
file: 393_scenario_supply_chain_13.sqmpshierarchicallookup

Problem statement: Supply-chain planners need to represent routing, inventory, and dependency signals without losing track of sparse or mps assumptions. This scenario 13 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 093: Supply-chain route disruption and inventory risk: scenario 13
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(166, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(166)
    block_A = shard("block_A", 10, 19)
    block_B = shard("block_B", 20, 29)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[19], q[20])
    Rz(q[21], PI / 4)
    print("scenario", "supply_chain", hierarchical_report())
    print("lookup", lookup_profile())
}
394 · Scenario Supply Chain 14
file: 394_scenario_supply_chain_14.sqmpshierarchicallookup

Problem statement: Supply-chain planners need to represent routing, inventory, and dependency signals without losing track of sparse or mps assumptions. This scenario 14 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 094: Supply-chain route disruption and inventory risk: scenario 14
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(168, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(168)
    block_A = shard("block_A", 20, 29)
    block_B = shard("block_B", 30, 39)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[29], q[30])
    Rz(q[31], PI / 5)
    print("scenario", "supply_chain", hierarchical_report())
    print("lookup", lookup_profile())
}
395 · Scenario Supply Chain 15
file: 395_scenario_supply_chain_15.sqmpshierarchicallookup

Problem statement: Supply-chain planners need to represent routing, inventory, and dependency signals without losing track of sparse or mps assumptions. This scenario 15 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 095: Supply-chain route disruption and inventory risk: scenario 15
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(160, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(160)
    block_A = shard("block_A", 30, 39)
    block_B = shard("block_B", 40, 49)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[39], q[40])
    Rz(q[41], PI / 6)
    print("scenario", "supply_chain", hierarchical_report())
    print("lookup", lookup_profile())
}
396 · Scenario Supply Chain 16
file: 396_scenario_supply_chain_16.sqmpshierarchicallookup

Problem statement: Supply-chain planners need to represent routing, inventory, and dependency signals without losing track of sparse or mps assumptions. This scenario 16 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 096: Supply-chain route disruption and inventory risk: scenario 16
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(162, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(162)
    block_A = shard("block_A", 0, 9)
    block_B = shard("block_B", 10, 19)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[9], q[10])
    Rz(q[11], PI / 7)
    print("scenario", "supply_chain", hierarchical_report())
    print("lookup", lookup_profile())
}
397 · Scenario Supply Chain 17
file: 397_scenario_supply_chain_17.sqmpshierarchicallookup

Problem statement: Supply-chain planners need to represent routing, inventory, and dependency signals without losing track of sparse or mps assumptions. This scenario 17 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 097: Supply-chain route disruption and inventory risk: scenario 17
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(164, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(164)
    block_A = shard("block_A", 10, 19)
    block_B = shard("block_B", 20, 29)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[19], q[20])
    Rz(q[21], PI / 8)
    print("scenario", "supply_chain", hierarchical_report())
    print("lookup", lookup_profile())
}
398 · Scenario Supply Chain 18
file: 398_scenario_supply_chain_18.sqmpshierarchicallookup

Problem statement: Supply-chain planners need to represent routing, inventory, and dependency signals without losing track of sparse or mps assumptions. This scenario 18 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 098: Supply-chain route disruption and inventory risk: scenario 18
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(166, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(166)
    block_A = shard("block_A", 20, 29)
    block_B = shard("block_B", 30, 39)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[29], q[30])
    Rz(q[31], PI / 3)
    print("scenario", "supply_chain", hierarchical_report())
    print("lookup", lookup_profile())
}
399 · Scenario Supply Chain 19
file: 399_scenario_supply_chain_19.sqmpshierarchicallookup

Problem statement: Supply-chain planners need to represent routing, inventory, and dependency signals without losing track of sparse or mps assumptions. This scenario 19 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 099: Supply-chain route disruption and inventory risk: scenario 19
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(168, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(168)
    block_A = shard("block_A", 30, 39)
    block_B = shard("block_B", 40, 49)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[39], q[40])
    Rz(q[41], PI / 4)
    print("scenario", "supply_chain", hierarchical_report())
    print("lookup", lookup_profile())
}
400 · Scenario Supply Chain 20
file: 400_scenario_supply_chain_20.sqmpshierarchicallookup

Problem statement: Supply-chain planners need to represent routing, inventory, and dependency signals without losing track of sparse or mps assumptions. This scenario 20 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 100: Supply-chain route disruption and inventory risk: scenario 20
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(160, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(160)
    block_A = shard("block_A", 0, 9)
    block_B = shard("block_B", 10, 19)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[9], q[10])
    Rz(q[11], PI / 5)
    print("scenario", "supply_chain", hierarchical_report())
    print("lookup", lookup_profile())
}

Programs 401–500

401 · Scenario Traffic 01
file: 401_scenario_traffic_01.sqmpslookup

Problem statement: Traffic engineers need to encode route congestion and signal timing patterns in a repeatable quantum optimization-style example. This scenario 01 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 101: Urban traffic signal optimization: scenario 01
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(134, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(134)
    H(q[0])
    for i in range(0, 61) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 6)
    }
    print("scenario", "traffic", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(134))
}
402 · Scenario Traffic 02
file: 402_scenario_traffic_02.sqmpslookup

Problem statement: Traffic engineers need to encode route congestion and signal timing patterns in a repeatable quantum optimization-style example. This scenario 02 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 102: Urban traffic signal optimization: scenario 02
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(136, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(136)
    H(q[0])
    for i in range(0, 62) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 7)
    }
    print("scenario", "traffic", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(136))
}
403 · Scenario Traffic 03
file: 403_scenario_traffic_03.sqmpslookup

Problem statement: Traffic engineers need to encode route congestion and signal timing patterns in a repeatable quantum optimization-style example. This scenario 03 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 103: Urban traffic signal optimization: scenario 03
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(138, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(138)
    H(q[0])
    for i in range(0, 63) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 8)
    }
    print("scenario", "traffic", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(138))
}
404 · Scenario Traffic 04
file: 404_scenario_traffic_04.sqmpslookup

Problem statement: Traffic engineers need to encode route congestion and signal timing patterns in a repeatable quantum optimization-style example. This scenario 04 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 104: Urban traffic signal optimization: scenario 04
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(140, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(140)
    H(q[0])
    for i in range(0, 64) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 5)
    }
    print("scenario", "traffic", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(140))
}
405 · Scenario Traffic 05
file: 405_scenario_traffic_05.sqmpslookup

Problem statement: Traffic engineers need to encode route congestion and signal timing patterns in a repeatable quantum optimization-style example. This scenario 05 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 105: Urban traffic signal optimization: scenario 05
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(132, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(132)
    H(q[0])
    for i in range(0, 65) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 6)
    }
    print("scenario", "traffic", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(132))
}
406 · Scenario Traffic 06
file: 406_scenario_traffic_06.sqmpslookup

Problem statement: Traffic engineers need to encode route congestion and signal timing patterns in a repeatable quantum optimization-style example. This scenario 06 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 106: Urban traffic signal optimization: scenario 06
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(134, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(134)
    H(q[0])
    for i in range(0, 66) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 7)
    }
    print("scenario", "traffic", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(134))
}
407 · Scenario Traffic 07
file: 407_scenario_traffic_07.sqmpslookup

Problem statement: Traffic engineers need to encode route congestion and signal timing patterns in a repeatable quantum optimization-style example. This scenario 07 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 107: Urban traffic signal optimization: scenario 07
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(136, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(136)
    H(q[0])
    for i in range(0, 67) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 8)
    }
    print("scenario", "traffic", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(136))
}
408 · Scenario Traffic 08
file: 408_scenario_traffic_08.sqmpslookup

Problem statement: Traffic engineers need to encode route congestion and signal timing patterns in a repeatable quantum optimization-style example. This scenario 08 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 108: Urban traffic signal optimization: scenario 08
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(138, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(138)
    H(q[0])
    for i in range(0, 68) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 5)
    }
    print("scenario", "traffic", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(138))
}
409 · Scenario Traffic 09
file: 409_scenario_traffic_09.sqmpslookup

Problem statement: Traffic engineers need to encode route congestion and signal timing patterns in a repeatable quantum optimization-style example. This scenario 09 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 109: Urban traffic signal optimization: scenario 09
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(140, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(140)
    H(q[0])
    for i in range(0, 69) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 6)
    }
    print("scenario", "traffic", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(140))
}
410 · Scenario Traffic 10
file: 410_scenario_traffic_10.sqmpslookup

Problem statement: Traffic engineers need to encode route congestion and signal timing patterns in a repeatable quantum optimization-style example. This scenario 10 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 110: Urban traffic signal optimization: scenario 10
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(132, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(132)
    H(q[0])
    for i in range(0, 70) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 7)
    }
    print("scenario", "traffic", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(132))
}
411 · Scenario Traffic 11
file: 411_scenario_traffic_11.sqmpslookup

Problem statement: Traffic engineers need to encode route congestion and signal timing patterns in a repeatable quantum optimization-style example. This scenario 11 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 111: Urban traffic signal optimization: scenario 11
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(134, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(134)
    H(q[0])
    for i in range(0, 71) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 8)
    }
    print("scenario", "traffic", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(134))
}
412 · Scenario Traffic 12
file: 412_scenario_traffic_12.sqmpslookup

Problem statement: Traffic engineers need to encode route congestion and signal timing patterns in a repeatable quantum optimization-style example. This scenario 12 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 112: Urban traffic signal optimization: scenario 12
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(136, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(136)
    H(q[0])
    for i in range(0, 72) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 5)
    }
    print("scenario", "traffic", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(136))
}
413 · Scenario Traffic 13
file: 413_scenario_traffic_13.sqmpslookup

Problem statement: Traffic engineers need to encode route congestion and signal timing patterns in a repeatable quantum optimization-style example. This scenario 13 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 113: Urban traffic signal optimization: scenario 13
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(138, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(138)
    H(q[0])
    for i in range(0, 73) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 6)
    }
    print("scenario", "traffic", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(138))
}
414 · Scenario Traffic 14
file: 414_scenario_traffic_14.sqmpslookup

Problem statement: Traffic engineers need to encode route congestion and signal timing patterns in a repeatable quantum optimization-style example. This scenario 14 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 114: Urban traffic signal optimization: scenario 14
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(140, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(140)
    H(q[0])
    for i in range(0, 74) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 7)
    }
    print("scenario", "traffic", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(140))
}
415 · Scenario Traffic 15
file: 415_scenario_traffic_15.sqmpslookup

Problem statement: Traffic engineers need to encode route congestion and signal timing patterns in a repeatable quantum optimization-style example. This scenario 15 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 115: Urban traffic signal optimization: scenario 15
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(132, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(132)
    H(q[0])
    for i in range(0, 75) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 8)
    }
    print("scenario", "traffic", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(132))
}
416 · Scenario Traffic 16
file: 416_scenario_traffic_16.sqmpslookup

Problem statement: Traffic engineers need to encode route congestion and signal timing patterns in a repeatable quantum optimization-style example. This scenario 16 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 116: Urban traffic signal optimization: scenario 16
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(134, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(134)
    H(q[0])
    for i in range(0, 76) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 5)
    }
    print("scenario", "traffic", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(134))
}
417 · Scenario Traffic 17
file: 417_scenario_traffic_17.sqmpslookup

Problem statement: Traffic engineers need to encode route congestion and signal timing patterns in a repeatable quantum optimization-style example. This scenario 17 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 117: Urban traffic signal optimization: scenario 17
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(136, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(136)
    H(q[0])
    for i in range(0, 77) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 6)
    }
    print("scenario", "traffic", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(136))
}
418 · Scenario Traffic 18
file: 418_scenario_traffic_18.sqmpslookup

Problem statement: Traffic engineers need to encode route congestion and signal timing patterns in a repeatable quantum optimization-style example. This scenario 18 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 118: Urban traffic signal optimization: scenario 18
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(138, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(138)
    H(q[0])
    for i in range(0, 78) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 7)
    }
    print("scenario", "traffic", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(138))
}
419 · Scenario Traffic 19
file: 419_scenario_traffic_19.sqmpslookup

Problem statement: Traffic engineers need to encode route congestion and signal timing patterns in a repeatable quantum optimization-style example. This scenario 19 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 119: Urban traffic signal optimization: scenario 19
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(140, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(140)
    H(q[0])
    for i in range(0, 79) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 8)
    }
    print("scenario", "traffic", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(140))
}
420 · Scenario Traffic 20
file: 420_scenario_traffic_20.sqmpslookup

Problem statement: Traffic engineers need to encode route congestion and signal timing patterns in a repeatable quantum optimization-style example. This scenario 20 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 120: Urban traffic signal optimization: scenario 20
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(132, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(132)
    H(q[0])
    for i in range(0, 80) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 5)
    }
    print("scenario", "traffic", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(132))
}
421 · Scenario Satellite 01
file: 421_scenario_satellite_01.sqlookup

Problem statement: Satellite teams need a safe large-register template for telemetry, link reliability, and correction-oriented diagnostics. This scenario 01 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 121: Satellite telemetry anomaly isolation: scenario 01
# Strategy: sparse + sharded execution for 152 logical qubits.
simulate(152, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(152)
    X(q[83])
    X(q[84])
    X(q[25])
    H(q[15])
    CNOT(q[15], q[122])
    Rz(q[15], PI / 5)
    CZ(q[122], q[105])
    print("scenario", "satellite", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(152))
}
422 · Scenario Satellite 02
file: 422_scenario_satellite_02.sqlookup

Problem statement: Satellite teams need a safe large-register template for telemetry, link reliability, and correction-oriented diagnostics. This scenario 02 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 122: Satellite telemetry anomaly isolation: scenario 02
# Strategy: sparse + sharded execution for 154 logical qubits.
simulate(154, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(154)
    X(q[14])
    X(q[133])
    X(q[10])
    H(q[134])
    CNOT(q[134], q[77])
    Rz(q[134], PI / 6)
    CZ(q[77], q[64])
    print("scenario", "satellite", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(154))
}
423 · Scenario Satellite 03
file: 423_scenario_satellite_03.sqlookup

Problem statement: Satellite teams need a safe large-register template for telemetry, link reliability, and correction-oriented diagnostics. This scenario 03 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 123: Satellite telemetry anomaly isolation: scenario 03
# Strategy: sparse + sharded execution for 156 logical qubits.
simulate(156, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(156)
    X(q[141])
    X(q[122])
    X(q[135])
    H(q[33])
    CNOT(q[33], q[84])
    Rz(q[33], PI / 7)
    CZ(q[84], q[131])
    print("scenario", "satellite", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(156))
}
424 · Scenario Satellite 04
file: 424_scenario_satellite_04.sqlookup

Problem statement: Satellite teams need a safe large-register template for telemetry, link reliability, and correction-oriented diagnostics. This scenario 04 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 124: Satellite telemetry anomaly isolation: scenario 04
# Strategy: sparse + sharded execution for 158 logical qubits.
simulate(158, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(158)
    X(q[154])
    X(q[9])
    X(q[70])
    H(q[60])
    CNOT(q[60], q[95])
    Rz(q[60], PI / 8)
    CZ(q[95], q[0])
    print("scenario", "satellite", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(158))
}
425 · Scenario Satellite 05
file: 425_scenario_satellite_05.sqlookup

Problem statement: Satellite teams need a safe large-register template for telemetry, link reliability, and correction-oriented diagnostics. This scenario 05 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 125: Satellite telemetry anomaly isolation: scenario 05
# Strategy: sparse + sharded execution for 150 logical qubits.
simulate(150, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(150)
    X(q[47])
    X(q[94])
    X(q[23])
    H(q[17])
    CNOT(q[17], q[32])
    Rz(q[17], PI / 4)
    CZ(q[32], q[133])
    print("scenario", "satellite", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(150))
}
426 · Scenario Satellite 06
file: 426_scenario_satellite_06.sqlookup

Problem statement: Satellite teams need a safe large-register template for telemetry, link reliability, and correction-oriented diagnostics. This scenario 06 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 126: Satellite telemetry anomaly isolation: scenario 06
# Strategy: sparse + sharded execution for 152 logical qubits.
simulate(152, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(152)
    X(q[60])
    X(q[29])
    X(q[138])
    H(q[8])
    CNOT(q[8], q[59])
    Rz(q[8], PI / 5)
    CZ(q[59], q[146])
    print("scenario", "satellite", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(152))
}
427 · Scenario Satellite 07
file: 427_scenario_satellite_07.sqlookup

Problem statement: Satellite teams need a safe large-register template for telemetry, link reliability, and correction-oriented diagnostics. This scenario 07 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 127: Satellite telemetry anomaly isolation: scenario 07
# Strategy: sparse + sharded execution for 154 logical qubits.
simulate(154, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(154)
    X(q[121])
    X(q[74])
    X(q[67])
    H(q[91])
    CNOT(q[91], q[82])
    Rz(q[91], PI / 6)
    CZ(q[82], q[84])
    print("scenario", "satellite", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(154))
}
428 · Scenario Satellite 08
file: 428_scenario_satellite_08.sqlookup

Problem statement: Satellite teams need a safe large-register template for telemetry, link reliability, and correction-oriented diagnostics. This scenario 08 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 128: Satellite telemetry anomaly isolation: scenario 08
# Strategy: sparse + sharded execution for 156 logical qubits.
simulate(156, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(156)
    X(q[74])
    X(q[7])
    X(q[68])
    H(q[134])
    CNOT(q[134], q[113])
    Rz(q[134], PI / 7)
    CZ(q[113], q[76])
    print("scenario", "satellite", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(156))
}
429 · Scenario Satellite 09
file: 429_scenario_satellite_09.sqlookup

Problem statement: Satellite teams need a safe large-register template for telemetry, link reliability, and correction-oriented diagnostics. This scenario 09 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 129: Satellite telemetry anomaly isolation: scenario 09
# Strategy: sparse + sharded execution for 158 logical qubits.
simulate(158, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(158)
    X(q[71])
    X(q[102])
    X(q[21])
    H(q[5])
    CNOT(q[5], q[90])
    Rz(q[5], PI / 8)
    CZ(q[90], q[57])
    print("scenario", "satellite", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(158))
}
430 · Scenario Satellite 10
file: 430_scenario_satellite_10.sqlookup

Problem statement: Satellite teams need a safe large-register template for telemetry, link reliability, and correction-oriented diagnostics. This scenario 10 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 130: Satellite telemetry anomaly isolation: scenario 10
# Strategy: sparse + sharded execution for 150 logical qubits.
simulate(150, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(150)
    X(q[52])
    X(q[39])
    X(q[28])
    H(q[82])
    CNOT(q[82], q[67])
    Rz(q[82], PI / 4)
    CZ(q[67], q[48])
    print("scenario", "satellite", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(150))
}
431 · Scenario Satellite 11
file: 431_scenario_satellite_11.sqlookup

Problem statement: Satellite teams need a safe large-register template for telemetry, link reliability, and correction-oriented diagnostics. This scenario 11 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 131: Satellite telemetry anomaly isolation: scenario 11
# Strategy: sparse + sharded execution for 152 logical qubits.
simulate(152, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(152)
    X(q[37])
    X(q[126])
    X(q[99])
    H(q[1])
    CNOT(q[1], q[148])
    Rz(q[1], PI / 5)
    CZ(q[148], q[35])
    print("scenario", "satellite", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(152))
}
432 · Scenario Satellite 12
file: 432_scenario_satellite_12.sqlookup

Problem statement: Satellite teams need a safe large-register template for telemetry, link reliability, and correction-oriented diagnostics. This scenario 12 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 132: Satellite telemetry anomaly isolation: scenario 12
# Strategy: sparse + sharded execution for 154 logical qubits.
simulate(154, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(154)
    X(q[74])
    X(q[15])
    X(q[124])
    H(q[48])
    CNOT(q[48], q[87])
    Rz(q[48], PI / 6)
    CZ(q[87], q[70])
    print("scenario", "satellite", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(154))
}
433 · Scenario Satellite 13
file: 433_scenario_satellite_13.sqlookup

Problem statement: Satellite teams need a safe large-register template for telemetry, link reliability, and correction-oriented diagnostics. This scenario 13 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 133: Satellite telemetry anomaly isolation: scenario 13
# Strategy: sparse + sharded execution for 156 logical qubits.
simulate(156, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(156)
    X(q[7])
    X(q[48])
    X(q[1])
    H(q[79])
    CNOT(q[79], q[142])
    Rz(q[79], PI / 7)
    CZ(q[142], q[21])
    print("scenario", "satellite", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(156))
}
434 · Scenario Satellite 14
file: 434_scenario_satellite_14.sqlookup

Problem statement: Satellite teams need a safe large-register template for telemetry, link reliability, and correction-oriented diagnostics. This scenario 14 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 134: Satellite telemetry anomaly isolation: scenario 14
# Strategy: sparse + sharded execution for 158 logical qubits.
simulate(158, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(158)
    X(q[146])
    X(q[37])
    X(q[130])
    H(q[108])
    CNOT(q[108], q[85])
    Rz(q[108], PI / 8)
    CZ(q[85], q[114])
    print("scenario", "satellite", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(158))
}
435 · Scenario Satellite 15
file: 435_scenario_satellite_15.sqlookup

Problem statement: Satellite teams need a safe large-register template for telemetry, link reliability, and correction-oriented diagnostics. This scenario 15 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 135: Satellite telemetry anomaly isolation: scenario 15
# Strategy: sparse + sharded execution for 150 logical qubits.
simulate(150, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(150)
    X(q[57])
    X(q[134])
    X(q[33])
    H(q[147])
    CNOT(q[147], q[102])
    Rz(q[147], PI / 4)
    CZ(q[102], q[113])
    print("scenario", "satellite", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(150))
}
436 · Scenario Satellite 16
file: 436_scenario_satellite_16.sqlookup

Problem statement: Satellite teams need a safe large-register template for telemetry, link reliability, and correction-oriented diagnostics. This scenario 16 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 136: Satellite telemetry anomaly isolation: scenario 16
# Strategy: sparse + sharded execution for 152 logical qubits.
simulate(152, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(152)
    X(q[14])
    X(q[71])
    X(q[60])
    H(q[146])
    CNOT(q[146], q[85])
    Rz(q[146], PI / 5)
    CZ(q[85], q[76])
    print("scenario", "satellite", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(152))
}
437 · Scenario Satellite 17
file: 437_scenario_satellite_17.sqlookup

Problem statement: Satellite teams need a safe large-register template for telemetry, link reliability, and correction-oriented diagnostics. This scenario 17 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 137: Satellite telemetry anomaly isolation: scenario 17
# Strategy: sparse + sharded execution for 154 logical qubits.
simulate(154, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(154)
    X(q[27])
    X(q[110])
    X(q[73])
    H(q[5])
    CNOT(q[5], q[92])
    Rz(q[5], PI / 6)
    CZ(q[92], q[60])
    print("scenario", "satellite", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(154))
}
438 · Scenario Satellite 18
file: 438_scenario_satellite_18.sqlookup

Problem statement: Satellite teams need a safe large-register template for telemetry, link reliability, and correction-oriented diagnostics. This scenario 18 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 138: Satellite telemetry anomaly isolation: scenario 18
# Strategy: sparse + sharded execution for 156 logical qubits.
simulate(156, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(156)
    X(q[96])
    X(q[89])
    X(q[90])
    H(q[24])
    CNOT(q[24], q[15])
    Rz(q[24], PI / 7)
    CZ(q[15], q[122])
    print("scenario", "satellite", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(156))
}
439 · Scenario Satellite 19
file: 439_scenario_satellite_19.sqlookup

Problem statement: Satellite teams need a safe large-register template for telemetry, link reliability, and correction-oriented diagnostics. This scenario 19 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 139: Satellite telemetry anomaly isolation: scenario 19
# Strategy: sparse + sharded execution for 158 logical qubits.
simulate(158, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(158)
    X(q[63])
    X(q[130])
    X(q[81])
    H(q[53])
    CNOT(q[53], q[80])
    Rz(q[53], PI / 8)
    CZ(q[80], q[13])
    print("scenario", "satellite", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(158))
}
440 · Scenario Satellite 20
file: 440_scenario_satellite_20.sqlookup

Problem statement: Satellite teams need a safe large-register template for telemetry, link reliability, and correction-oriented diagnostics. This scenario 20 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 140: Satellite telemetry anomaly isolation: scenario 20
# Strategy: sparse + sharded execution for 150 logical qubits.
simulate(150, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(150)
    X(q[62])
    X(q[137])
    X(q[28])
    H(q[79])
    CNOT(q[79], q[38])
    Rz(q[79], PI / 4)
    CZ(q[38], q[65])
    print("scenario", "satellite", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(150))
}
441 · Scenario Telecom 01
file: 441_scenario_telecom_01.sqmpshierarchicallookup

Problem statement: Telecom engineers need to model network paths, key-health indicators, or routing signals with backend-aware quantum examples. This scenario 01 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 141: Telecom routing and spectrum allocation: scenario 01
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(132, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(132)
    block_A = shard("block_A", 10, 19)
    block_B = shard("block_B", 20, 29)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[19], q[20])
    Rz(q[21], PI / 4)
    print("scenario", "telecom", hierarchical_report())
    print("lookup", lookup_profile())
}
442 · Scenario Telecom 02
file: 442_scenario_telecom_02.sqmpshierarchicallookup

Problem statement: Telecom engineers need to model network paths, key-health indicators, or routing signals with backend-aware quantum examples. This scenario 02 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 142: Telecom routing and spectrum allocation: scenario 02
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(134, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(134)
    block_A = shard("block_A", 20, 29)
    block_B = shard("block_B", 30, 39)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[29], q[30])
    Rz(q[31], PI / 5)
    print("scenario", "telecom", hierarchical_report())
    print("lookup", lookup_profile())
}
443 · Scenario Telecom 03
file: 443_scenario_telecom_03.sqmpshierarchicallookup

Problem statement: Telecom engineers need to model network paths, key-health indicators, or routing signals with backend-aware quantum examples. This scenario 03 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 143: Telecom routing and spectrum allocation: scenario 03
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(136, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(136)
    block_A = shard("block_A", 30, 39)
    block_B = shard("block_B", 40, 49)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[39], q[40])
    Rz(q[41], PI / 6)
    print("scenario", "telecom", hierarchical_report())
    print("lookup", lookup_profile())
}
444 · Scenario Telecom 04
file: 444_scenario_telecom_04.sqmpshierarchicallookup

Problem statement: Telecom engineers need to model network paths, key-health indicators, or routing signals with backend-aware quantum examples. This scenario 04 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 144: Telecom routing and spectrum allocation: scenario 04
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(138, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(138)
    block_A = shard("block_A", 0, 9)
    block_B = shard("block_B", 10, 19)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[9], q[10])
    Rz(q[11], PI / 7)
    print("scenario", "telecom", hierarchical_report())
    print("lookup", lookup_profile())
}
445 · Scenario Telecom 05
file: 445_scenario_telecom_05.sqmpshierarchicallookup

Problem statement: Telecom engineers need to model network paths, key-health indicators, or routing signals with backend-aware quantum examples. This scenario 05 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 145: Telecom routing and spectrum allocation: scenario 05
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(130, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(130)
    block_A = shard("block_A", 10, 19)
    block_B = shard("block_B", 20, 29)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[19], q[20])
    Rz(q[21], PI / 8)
    print("scenario", "telecom", hierarchical_report())
    print("lookup", lookup_profile())
}
446 · Scenario Telecom 06
file: 446_scenario_telecom_06.sqmpshierarchicallookup

Problem statement: Telecom engineers need to model network paths, key-health indicators, or routing signals with backend-aware quantum examples. This scenario 06 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 146: Telecom routing and spectrum allocation: scenario 06
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(132, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(132)
    block_A = shard("block_A", 20, 29)
    block_B = shard("block_B", 30, 39)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[29], q[30])
    Rz(q[31], PI / 3)
    print("scenario", "telecom", hierarchical_report())
    print("lookup", lookup_profile())
}
447 · Scenario Telecom 07
file: 447_scenario_telecom_07.sqmpshierarchicallookup

Problem statement: Telecom engineers need to model network paths, key-health indicators, or routing signals with backend-aware quantum examples. This scenario 07 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 147: Telecom routing and spectrum allocation: scenario 07
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(134, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(134)
    block_A = shard("block_A", 30, 39)
    block_B = shard("block_B", 40, 49)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[39], q[40])
    Rz(q[41], PI / 4)
    print("scenario", "telecom", hierarchical_report())
    print("lookup", lookup_profile())
}
448 · Scenario Telecom 08
file: 448_scenario_telecom_08.sqmpshierarchicallookup

Problem statement: Telecom engineers need to model network paths, key-health indicators, or routing signals with backend-aware quantum examples. This scenario 08 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 148: Telecom routing and spectrum allocation: scenario 08
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(136, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(136)
    block_A = shard("block_A", 0, 9)
    block_B = shard("block_B", 10, 19)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[9], q[10])
    Rz(q[11], PI / 5)
    print("scenario", "telecom", hierarchical_report())
    print("lookup", lookup_profile())
}
449 · Scenario Telecom 09
file: 449_scenario_telecom_09.sqmpshierarchicallookup

Problem statement: Telecom engineers need to model network paths, key-health indicators, or routing signals with backend-aware quantum examples. This scenario 09 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 149: Telecom routing and spectrum allocation: scenario 09
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(138, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(138)
    block_A = shard("block_A", 10, 19)
    block_B = shard("block_B", 20, 29)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[19], q[20])
    Rz(q[21], PI / 6)
    print("scenario", "telecom", hierarchical_report())
    print("lookup", lookup_profile())
}
450 · Scenario Telecom 10
file: 450_scenario_telecom_10.sqmpshierarchicallookup

Problem statement: Telecom engineers need to model network paths, key-health indicators, or routing signals with backend-aware quantum examples. This scenario 10 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 150: Telecom routing and spectrum allocation: scenario 10
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(130, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(130)
    block_A = shard("block_A", 20, 29)
    block_B = shard("block_B", 30, 39)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[29], q[30])
    Rz(q[31], PI / 7)
    print("scenario", "telecom", hierarchical_report())
    print("lookup", lookup_profile())
}
451 · Scenario Telecom 11
file: 451_scenario_telecom_11.sqmpshierarchicallookup

Problem statement: Telecom engineers need to model network paths, key-health indicators, or routing signals with backend-aware quantum examples. This scenario 11 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 151: Telecom routing and spectrum allocation: scenario 11
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(132, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(132)
    block_A = shard("block_A", 30, 39)
    block_B = shard("block_B", 40, 49)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[39], q[40])
    Rz(q[41], PI / 8)
    print("scenario", "telecom", hierarchical_report())
    print("lookup", lookup_profile())
}
452 · Scenario Telecom 12
file: 452_scenario_telecom_12.sqmpshierarchicallookup

Problem statement: Telecom engineers need to model network paths, key-health indicators, or routing signals with backend-aware quantum examples. This scenario 12 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 152: Telecom routing and spectrum allocation: scenario 12
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(134, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(134)
    block_A = shard("block_A", 0, 9)
    block_B = shard("block_B", 10, 19)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[9], q[10])
    Rz(q[11], PI / 3)
    print("scenario", "telecom", hierarchical_report())
    print("lookup", lookup_profile())
}
453 · Scenario Telecom 13
file: 453_scenario_telecom_13.sqmpshierarchicallookup

Problem statement: Telecom engineers need to model network paths, key-health indicators, or routing signals with backend-aware quantum examples. This scenario 13 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 153: Telecom routing and spectrum allocation: scenario 13
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(136, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(136)
    block_A = shard("block_A", 10, 19)
    block_B = shard("block_B", 20, 29)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[19], q[20])
    Rz(q[21], PI / 4)
    print("scenario", "telecom", hierarchical_report())
    print("lookup", lookup_profile())
}
454 · Scenario Telecom 14
file: 454_scenario_telecom_14.sqmpshierarchicallookup

Problem statement: Telecom engineers need to model network paths, key-health indicators, or routing signals with backend-aware quantum examples. This scenario 14 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 154: Telecom routing and spectrum allocation: scenario 14
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(138, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(138)
    block_A = shard("block_A", 20, 29)
    block_B = shard("block_B", 30, 39)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[29], q[30])
    Rz(q[31], PI / 5)
    print("scenario", "telecom", hierarchical_report())
    print("lookup", lookup_profile())
}
455 · Scenario Telecom 15
file: 455_scenario_telecom_15.sqmpshierarchicallookup

Problem statement: Telecom engineers need to model network paths, key-health indicators, or routing signals with backend-aware quantum examples. This scenario 15 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 155: Telecom routing and spectrum allocation: scenario 15
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(130, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(130)
    block_A = shard("block_A", 30, 39)
    block_B = shard("block_B", 40, 49)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[39], q[40])
    Rz(q[41], PI / 6)
    print("scenario", "telecom", hierarchical_report())
    print("lookup", lookup_profile())
}
456 · Scenario Telecom 16
file: 456_scenario_telecom_16.sqmpshierarchicallookup

Problem statement: Telecom engineers need to model network paths, key-health indicators, or routing signals with backend-aware quantum examples. This scenario 16 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 156: Telecom routing and spectrum allocation: scenario 16
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(132, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(132)
    block_A = shard("block_A", 0, 9)
    block_B = shard("block_B", 10, 19)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[9], q[10])
    Rz(q[11], PI / 7)
    print("scenario", "telecom", hierarchical_report())
    print("lookup", lookup_profile())
}
457 · Scenario Telecom 17
file: 457_scenario_telecom_17.sqmpshierarchicallookup

Problem statement: Telecom engineers need to model network paths, key-health indicators, or routing signals with backend-aware quantum examples. This scenario 17 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 157: Telecom routing and spectrum allocation: scenario 17
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(134, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(134)
    block_A = shard("block_A", 10, 19)
    block_B = shard("block_B", 20, 29)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[19], q[20])
    Rz(q[21], PI / 8)
    print("scenario", "telecom", hierarchical_report())
    print("lookup", lookup_profile())
}
458 · Scenario Telecom 18
file: 458_scenario_telecom_18.sqmpshierarchicallookup

Problem statement: Telecom engineers need to model network paths, key-health indicators, or routing signals with backend-aware quantum examples. This scenario 18 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 158: Telecom routing and spectrum allocation: scenario 18
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(136, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(136)
    block_A = shard("block_A", 20, 29)
    block_B = shard("block_B", 30, 39)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[29], q[30])
    Rz(q[31], PI / 3)
    print("scenario", "telecom", hierarchical_report())
    print("lookup", lookup_profile())
}
459 · Scenario Telecom 19
file: 459_scenario_telecom_19.sqmpshierarchicallookup

Problem statement: Telecom engineers need to model network paths, key-health indicators, or routing signals with backend-aware quantum examples. This scenario 19 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 159: Telecom routing and spectrum allocation: scenario 19
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(138, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(138)
    block_A = shard("block_A", 30, 39)
    block_B = shard("block_B", 40, 49)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[39], q[40])
    Rz(q[41], PI / 4)
    print("scenario", "telecom", hierarchical_report())
    print("lookup", lookup_profile())
}
460 · Scenario Telecom 20
file: 460_scenario_telecom_20.sqmpshierarchicallookup

Problem statement: Telecom engineers need to model network paths, key-health indicators, or routing signals with backend-aware quantum examples. This scenario 20 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 160: Telecom routing and spectrum allocation: scenario 20
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(130, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(130)
    block_A = shard("block_A", 0, 9)
    block_B = shard("block_B", 10, 19)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[9], q[10])
    Rz(q[11], PI / 5)
    print("scenario", "telecom", hierarchical_report())
    print("lookup", lookup_profile())
}
461 · Scenario Drug Discovery 01
file: 461_scenario_drug_discovery_01.sqmpslookup

Problem statement: Drug discovery teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 01 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 161: Drug-discovery feature-map screening: scenario 01
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(126, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(126)
    H(q[0])
    for i in range(0, 61) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 6)
    }
    print("scenario", "drug_discovery", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(126))
}
462 · Scenario Drug Discovery 02
file: 462_scenario_drug_discovery_02.sqmpslookup

Problem statement: Drug discovery teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 02 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 162: Drug-discovery feature-map screening: scenario 02
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(128, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(128)
    H(q[0])
    for i in range(0, 62) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 7)
    }
    print("scenario", "drug_discovery", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(128))
}
463 · Scenario Drug Discovery 03
file: 463_scenario_drug_discovery_03.sqmpslookup

Problem statement: Drug discovery teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 03 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 163: Drug-discovery feature-map screening: scenario 03
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(130, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(130)
    H(q[0])
    for i in range(0, 63) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 8)
    }
    print("scenario", "drug_discovery", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(130))
}
464 · Scenario Drug Discovery 04
file: 464_scenario_drug_discovery_04.sqmpslookup

Problem statement: Drug discovery teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 04 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 164: Drug-discovery feature-map screening: scenario 04
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(132, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(132)
    H(q[0])
    for i in range(0, 64) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 5)
    }
    print("scenario", "drug_discovery", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(132))
}
465 · Scenario Drug Discovery 05
file: 465_scenario_drug_discovery_05.sqmpslookup

Problem statement: Drug discovery teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 05 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 165: Drug-discovery feature-map screening: scenario 05
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(124, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(124)
    H(q[0])
    for i in range(0, 65) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 6)
    }
    print("scenario", "drug_discovery", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(124))
}
466 · Scenario Drug Discovery 06
file: 466_scenario_drug_discovery_06.sqmpslookup

Problem statement: Drug discovery teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 06 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 166: Drug-discovery feature-map screening: scenario 06
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(126, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(126)
    H(q[0])
    for i in range(0, 66) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 7)
    }
    print("scenario", "drug_discovery", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(126))
}
467 · Scenario Drug Discovery 07
file: 467_scenario_drug_discovery_07.sqmpslookup

Problem statement: Drug discovery teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 07 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 167: Drug-discovery feature-map screening: scenario 07
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(128, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(128)
    H(q[0])
    for i in range(0, 67) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 8)
    }
    print("scenario", "drug_discovery", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(128))
}
468 · Scenario Drug Discovery 08
file: 468_scenario_drug_discovery_08.sqmpslookup

Problem statement: Drug discovery teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 08 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 168: Drug-discovery feature-map screening: scenario 08
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(130, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(130)
    H(q[0])
    for i in range(0, 68) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 5)
    }
    print("scenario", "drug_discovery", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(130))
}
469 · Scenario Drug Discovery 09
file: 469_scenario_drug_discovery_09.sqmpslookup

Problem statement: Drug discovery teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 09 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 169: Drug-discovery feature-map screening: scenario 09
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(132, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(132)
    H(q[0])
    for i in range(0, 69) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 6)
    }
    print("scenario", "drug_discovery", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(132))
}
470 · Scenario Drug Discovery 10
file: 470_scenario_drug_discovery_10.sqmpslookup

Problem statement: Drug discovery teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 10 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 170: Drug-discovery feature-map screening: scenario 10
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(124, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(124)
    H(q[0])
    for i in range(0, 70) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 7)
    }
    print("scenario", "drug_discovery", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(124))
}
471 · Scenario Drug Discovery 11
file: 471_scenario_drug_discovery_11.sqmpslookup

Problem statement: Drug discovery teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 11 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 171: Drug-discovery feature-map screening: scenario 11
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(126, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(126)
    H(q[0])
    for i in range(0, 71) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 8)
    }
    print("scenario", "drug_discovery", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(126))
}
472 · Scenario Drug Discovery 12
file: 472_scenario_drug_discovery_12.sqmpslookup

Problem statement: Drug discovery teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 12 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 172: Drug-discovery feature-map screening: scenario 12
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(128, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(128)
    H(q[0])
    for i in range(0, 72) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 5)
    }
    print("scenario", "drug_discovery", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(128))
}
473 · Scenario Drug Discovery 13
file: 473_scenario_drug_discovery_13.sqmpslookup

Problem statement: Drug discovery teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 13 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 173: Drug-discovery feature-map screening: scenario 13
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(130, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(130)
    H(q[0])
    for i in range(0, 73) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 6)
    }
    print("scenario", "drug_discovery", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(130))
}
474 · Scenario Drug Discovery 14
file: 474_scenario_drug_discovery_14.sqmpslookup

Problem statement: Drug discovery teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 14 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 174: Drug-discovery feature-map screening: scenario 14
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(132, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(132)
    H(q[0])
    for i in range(0, 74) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 7)
    }
    print("scenario", "drug_discovery", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(132))
}
475 · Scenario Drug Discovery 15
file: 475_scenario_drug_discovery_15.sqmpslookup

Problem statement: Drug discovery teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 15 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 175: Drug-discovery feature-map screening: scenario 15
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(124, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(124)
    H(q[0])
    for i in range(0, 75) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 8)
    }
    print("scenario", "drug_discovery", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(124))
}
476 · Scenario Drug Discovery 16
file: 476_scenario_drug_discovery_16.sqmpslookup

Problem statement: Drug discovery teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 16 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 176: Drug-discovery feature-map screening: scenario 16
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(126, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(126)
    H(q[0])
    for i in range(0, 76) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 5)
    }
    print("scenario", "drug_discovery", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(126))
}
477 · Scenario Drug Discovery 17
file: 477_scenario_drug_discovery_17.sqmpslookup

Problem statement: Drug discovery teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 17 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 177: Drug-discovery feature-map screening: scenario 17
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(128, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(128)
    H(q[0])
    for i in range(0, 77) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 6)
    }
    print("scenario", "drug_discovery", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(128))
}
478 · Scenario Drug Discovery 18
file: 478_scenario_drug_discovery_18.sqmpslookup

Problem statement: Drug discovery teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 18 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 178: Drug-discovery feature-map screening: scenario 18
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(130, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(130)
    H(q[0])
    for i in range(0, 78) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 7)
    }
    print("scenario", "drug_discovery", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(130))
}
479 · Scenario Drug Discovery 19
file: 479_scenario_drug_discovery_19.sqmpslookup

Problem statement: Drug discovery teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 19 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 179: Drug-discovery feature-map screening: scenario 19
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(132, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(132)
    H(q[0])
    for i in range(0, 79) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 8)
    }
    print("scenario", "drug_discovery", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(132))
}
480 · Scenario Drug Discovery 20
file: 480_scenario_drug_discovery_20.sqmpslookup

Problem statement: Drug discovery teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 20 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 180: Drug-discovery feature-map screening: scenario 20
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(124, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(124)
    H(q[0])
    for i in range(0, 80) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 5)
    }
    print("scenario", "drug_discovery", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(124))
}
481 · Scenario Materials 01
file: 481_scenario_materials_01.sqmpslookup

Problem statement: Materials scientists need a structured feature-map example for candidate materials, correlations, and simulation planning. This scenario 01 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 181: Battery and materials candidate screening: scenario 01
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(128, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(128)
    H(q[0])
    for i in range(0, 61) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 6)
    }
    print("scenario", "materials", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(128))
}
482 · Scenario Materials 02
file: 482_scenario_materials_02.sqmpslookup

Problem statement: Materials scientists need a structured feature-map example for candidate materials, correlations, and simulation planning. This scenario 02 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 182: Battery and materials candidate screening: scenario 02
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(130, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(130)
    H(q[0])
    for i in range(0, 62) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 7)
    }
    print("scenario", "materials", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(130))
}
483 · Scenario Materials 03
file: 483_scenario_materials_03.sqmpslookup

Problem statement: Materials scientists need a structured feature-map example for candidate materials, correlations, and simulation planning. This scenario 03 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 183: Battery and materials candidate screening: scenario 03
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(132, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(132)
    H(q[0])
    for i in range(0, 63) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 8)
    }
    print("scenario", "materials", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(132))
}
484 · Scenario Materials 04
file: 484_scenario_materials_04.sqmpslookup

Problem statement: Materials scientists need a structured feature-map example for candidate materials, correlations, and simulation planning. This scenario 04 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 184: Battery and materials candidate screening: scenario 04
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(134, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(134)
    H(q[0])
    for i in range(0, 64) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 5)
    }
    print("scenario", "materials", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(134))
}
485 · Scenario Materials 05
file: 485_scenario_materials_05.sqmpslookup

Problem statement: Materials scientists need a structured feature-map example for candidate materials, correlations, and simulation planning. This scenario 05 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 185: Battery and materials candidate screening: scenario 05
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(126, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(126)
    H(q[0])
    for i in range(0, 65) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 6)
    }
    print("scenario", "materials", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(126))
}
486 · Scenario Materials 06
file: 486_scenario_materials_06.sqmpslookup

Problem statement: Materials scientists need a structured feature-map example for candidate materials, correlations, and simulation planning. This scenario 06 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 186: Battery and materials candidate screening: scenario 06
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(128, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(128)
    H(q[0])
    for i in range(0, 66) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 7)
    }
    print("scenario", "materials", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(128))
}
487 · Scenario Materials 07
file: 487_scenario_materials_07.sqmpslookup

Problem statement: Materials scientists need a structured feature-map example for candidate materials, correlations, and simulation planning. This scenario 07 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 187: Battery and materials candidate screening: scenario 07
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(130, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(130)
    H(q[0])
    for i in range(0, 67) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 8)
    }
    print("scenario", "materials", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(130))
}
488 · Scenario Materials 08
file: 488_scenario_materials_08.sqmpslookup

Problem statement: Materials scientists need a structured feature-map example for candidate materials, correlations, and simulation planning. This scenario 08 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 188: Battery and materials candidate screening: scenario 08
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(132, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(132)
    H(q[0])
    for i in range(0, 68) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 5)
    }
    print("scenario", "materials", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(132))
}
489 · Scenario Materials 09
file: 489_scenario_materials_09.sqmpslookup

Problem statement: Materials scientists need a structured feature-map example for candidate materials, correlations, and simulation planning. This scenario 09 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 189: Battery and materials candidate screening: scenario 09
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(134, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(134)
    H(q[0])
    for i in range(0, 69) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 6)
    }
    print("scenario", "materials", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(134))
}
490 · Scenario Materials 10
file: 490_scenario_materials_10.sqmpslookup

Problem statement: Materials scientists need a structured feature-map example for candidate materials, correlations, and simulation planning. This scenario 10 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 190: Battery and materials candidate screening: scenario 10
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(126, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(126)
    H(q[0])
    for i in range(0, 70) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 7)
    }
    print("scenario", "materials", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(126))
}
491 · Scenario Materials 11
file: 491_scenario_materials_11.sqmpslookup

Problem statement: Materials scientists need a structured feature-map example for candidate materials, correlations, and simulation planning. This scenario 11 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 191: Battery and materials candidate screening: scenario 11
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(128, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(128)
    H(q[0])
    for i in range(0, 71) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 8)
    }
    print("scenario", "materials", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(128))
}
492 · Scenario Materials 12
file: 492_scenario_materials_12.sqmpslookup

Problem statement: Materials scientists need a structured feature-map example for candidate materials, correlations, and simulation planning. This scenario 12 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 192: Battery and materials candidate screening: scenario 12
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(130, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(130)
    H(q[0])
    for i in range(0, 72) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 5)
    }
    print("scenario", "materials", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(130))
}
493 · Scenario Materials 13
file: 493_scenario_materials_13.sqmpslookup

Problem statement: Materials scientists need a structured feature-map example for candidate materials, correlations, and simulation planning. This scenario 13 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 193: Battery and materials candidate screening: scenario 13
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(132, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(132)
    H(q[0])
    for i in range(0, 73) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 6)
    }
    print("scenario", "materials", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(132))
}
494 · Scenario Materials 14
file: 494_scenario_materials_14.sqmpslookup

Problem statement: Materials scientists need a structured feature-map example for candidate materials, correlations, and simulation planning. This scenario 14 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 194: Battery and materials candidate screening: scenario 14
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(134, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(134)
    H(q[0])
    for i in range(0, 74) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 7)
    }
    print("scenario", "materials", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(134))
}
495 · Scenario Materials 15
file: 495_scenario_materials_15.sqmpslookup

Problem statement: Materials scientists need a structured feature-map example for candidate materials, correlations, and simulation planning. This scenario 15 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 195: Battery and materials candidate screening: scenario 15
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(126, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(126)
    H(q[0])
    for i in range(0, 75) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 8)
    }
    print("scenario", "materials", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(126))
}
496 · Scenario Materials 16
file: 496_scenario_materials_16.sqmpslookup

Problem statement: Materials scientists need a structured feature-map example for candidate materials, correlations, and simulation planning. This scenario 16 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 196: Battery and materials candidate screening: scenario 16
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(128, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(128)
    H(q[0])
    for i in range(0, 76) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 5)
    }
    print("scenario", "materials", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(128))
}
497 · Scenario Materials 17
file: 497_scenario_materials_17.sqmpslookup

Problem statement: Materials scientists need a structured feature-map example for candidate materials, correlations, and simulation planning. This scenario 17 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 197: Battery and materials candidate screening: scenario 17
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(130, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(130)
    H(q[0])
    for i in range(0, 77) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 6)
    }
    print("scenario", "materials", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(130))
}
498 · Scenario Materials 18
file: 498_scenario_materials_18.sqmpslookup

Problem statement: Materials scientists need a structured feature-map example for candidate materials, correlations, and simulation planning. This scenario 18 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 198: Battery and materials candidate screening: scenario 18
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(132, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(132)
    H(q[0])
    for i in range(0, 78) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 7)
    }
    print("scenario", "materials", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(132))
}
499 · Scenario Materials 19
file: 499_scenario_materials_19.sqmpslookup

Problem statement: Materials scientists need a structured feature-map example for candidate materials, correlations, and simulation planning. This scenario 19 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 199: Battery and materials candidate screening: scenario 19
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(134, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(134)
    H(q[0])
    for i in range(0, 79) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 8)
    }
    print("scenario", "materials", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(134))
}
500 · Scenario Materials 20
file: 500_scenario_materials_20.sqmpslookup

Problem statement: Materials scientists need a structured feature-map example for candidate materials, correlations, and simulation planning. This scenario 20 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 200: Battery and materials candidate screening: scenario 20
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(126, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(126)
    H(q[0])
    for i in range(0, 80) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 5)
    }
    print("scenario", "materials", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(126))
}

Programs 501–600

501 · Scenario Genomics 01
file: 501_scenario_genomics_01.sqlookup

Problem statement: Genomics researchers need to encode variant or sequence features into a sparse quantum-style workflow that remains explainable. This scenario 01 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 201: Genomic variant prioritization: scenario 01
# Strategy: sparse + sharded execution for 152 logical qubits.
simulate(152, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(152)
    X(q[19])
    X(q[116])
    X(q[9])
    H(q[55])
    CNOT(q[55], q[26])
    Rz(q[55], PI / 5)
    CZ(q[26], q[1])
    print("scenario", "genomics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(152))
}
502 · Scenario Genomics 02
file: 502_scenario_genomics_02.sqlookup

Problem statement: Genomics researchers need to encode variant or sequence features into a sparse quantum-style workflow that remains explainable. This scenario 02 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 202: Genomic variant prioritization: scenario 02
# Strategy: sparse + sharded execution for 154 logical qubits.
simulate(154, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(154)
    X(q[32])
    X(q[113])
    X(q[152])
    H(q[62])
    CNOT(q[62], q[3])
    Rz(q[62], PI / 6)
    CZ(q[3], q[112])
    print("scenario", "genomics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(154))
}
503 · Scenario Genomics 03
file: 503_scenario_genomics_03.sqlookup

Problem statement: Genomics researchers need to encode variant or sequence features into a sparse quantum-style workflow that remains explainable. This scenario 03 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 203: Genomic variant prioritization: scenario 03
# Strategy: sparse + sharded execution for 156 logical qubits.
simulate(156, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(156)
    X(q[5])
    X(q[154])
    X(q[155])
    H(q[89])
    CNOT(q[89], q[80])
    Rz(q[89], PI / 7)
    CZ(q[80], q[31])
    print("scenario", "genomics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(156))
}
504 · Scenario Genomics 04
file: 504_scenario_genomics_04.sqlookup

Problem statement: Genomics researchers need to encode variant or sequence features into a sparse quantum-style workflow that remains explainable. This scenario 04 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 204: Genomic variant prioritization: scenario 04
# Strategy: sparse + sharded execution for 158 logical qubits.
simulate(158, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(158)
    X(q[90])
    X(q[75])
    X(q[76])
    H(q[128])
    CNOT(q[128], q[15])
    Rz(q[128], PI / 8)
    CZ(q[15], q[122])
    print("scenario", "genomics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(158))
}
505 · Scenario Genomics 05
file: 505_scenario_genomics_05.sqlookup

Problem statement: Genomics researchers need to encode variant or sequence features into a sparse quantum-style workflow that remains explainable. This scenario 05 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 205: Genomic variant prioritization: scenario 05
# Strategy: sparse + sharded execution for 150 logical qubits.
simulate(150, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(150)
    X(q[127])
    X(q[114])
    X(q[103])
    H(q[7])
    CNOT(q[7], q[142])
    Rz(q[7], PI / 4)
    CZ(q[142], q[123])
    print("scenario", "genomics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(150))
}
506 · Scenario Genomics 06
file: 506_scenario_genomics_06.sqlookup

Problem statement: Genomics researchers need to encode variant or sequence features into a sparse quantum-style workflow that remains explainable. This scenario 06 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 206: Genomic variant prioritization: scenario 06
# Strategy: sparse + sharded execution for 152 logical qubits.
simulate(152, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(152)
    X(q[148])
    X(q[61])
    X(q[122])
    H(q[48])
    CNOT(q[48], q[115])
    Rz(q[48], PI / 5)
    CZ(q[115], q[42])
    print("scenario", "genomics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(152))
}
507 · Scenario Genomics 07
file: 507_scenario_genomics_07.sqlookup

Problem statement: Genomics researchers need to encode variant or sequence features into a sparse quantum-style workflow that remains explainable. This scenario 07 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 207: Genomic variant prioritization: scenario 07
# Strategy: sparse + sharded execution for 154 logical qubits.
simulate(154, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(154)
    X(q[139])
    X(q[54])
    X(q[55])
    H(q[19])
    CNOT(q[19], q[8])
    Rz(q[19], PI / 6)
    CZ(q[8], q[115])
    print("scenario", "genomics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(154))
}
508 · Scenario Genomics 08
file: 508_scenario_genomics_08.sqlookup

Problem statement: Genomics researchers need to encode variant or sequence features into a sparse quantum-style workflow that remains explainable. This scenario 08 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 208: Genomic variant prioritization: scenario 08
# Strategy: sparse + sharded execution for 156 logical qubits.
simulate(156, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(156)
    X(q[94])
    X(q[39])
    X(q[88])
    H(q[34])
    CNOT(q[34], q[109])
    Rz(q[34], PI / 7)
    CZ(q[109], q[132])
    print("scenario", "genomics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(156))
}
509 · Scenario Genomics 09
file: 509_scenario_genomics_09.sqlookup

Problem statement: Genomics researchers need to encode variant or sequence features into a sparse quantum-style workflow that remains explainable. This scenario 09 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 209: Genomic variant prioritization: scenario 09
# Strategy: sparse + sharded execution for 158 logical qubits.
simulate(158, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(158)
    X(q[7])
    X(q[10])
    X(q[21])
    H(q[73])
    CNOT(q[73], q[27])
    Rz(q[73], PI / 8)
    CZ(q[27], q[74])
    print("scenario", "genomics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(158))
}
510 · Scenario Genomics 10
file: 510_scenario_genomics_10.sqlookup

Problem statement: Genomics researchers need to encode variant or sequence features into a sparse quantum-style workflow that remains explainable. This scenario 10 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 210: Genomic variant prioritization: scenario 10
# Strategy: sparse + sharded execution for 150 logical qubits.
simulate(150, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(150)
    X(q[132])
    X(q[59])
    X(q[108])
    H(q[72])
    CNOT(q[72], q[27])
    Rz(q[72], PI / 4)
    CZ(q[27], q[38])
    print("scenario", "genomics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(150))
}
511 · Scenario Genomics 11
file: 511_scenario_genomics_11.sqlookup

Problem statement: Genomics researchers need to encode variant or sequence features into a sparse quantum-style workflow that remains explainable. This scenario 11 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 211: Genomic variant prioritization: scenario 11
# Strategy: sparse + sharded execution for 152 logical qubits.
simulate(152, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(152)
    X(q[125])
    X(q[6])
    X(q[83])
    H(q[41])
    CNOT(q[41], q[52])
    Rz(q[41], PI / 5)
    CZ(q[52], q[100])
    print("scenario", "genomics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(152))
}
512 · Scenario Genomics 12
file: 512_scenario_genomics_12.sqlookup

Problem statement: Genomics researchers need to encode variant or sequence features into a sparse quantum-style workflow that remains explainable. This scenario 12 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 212: Genomic variant prioritization: scenario 12
# Strategy: sparse + sharded execution for 154 logical qubits.
simulate(154, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(154)
    X(q[92])
    X(q[149])
    X(q[112])
    H(q[130])
    CNOT(q[130], q[13])
    Rz(q[130], PI / 6)
    CZ(q[13], q[118])
    print("scenario", "genomics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(154))
}
513 · Scenario Genomics 13
file: 513_scenario_genomics_13.sqlookup

Problem statement: Genomics researchers need to encode variant or sequence features into a sparse quantum-style workflow that remains explainable. This scenario 13 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 213: Genomic variant prioritization: scenario 13
# Strategy: sparse + sharded execution for 156 logical qubits.
simulate(156, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(156)
    X(q[27])
    X(q[80])
    X(q[21])
    H(q[135])
    CNOT(q[135], q[138])
    Rz(q[135], PI / 7)
    CZ(q[138], q[77])
    print("scenario", "genomics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(156))
}
514 · Scenario Genomics 14
file: 514_scenario_genomics_14.sqlookup

Problem statement: Genomics researchers need to encode variant or sequence features into a sparse quantum-style workflow that remains explainable. This scenario 14 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 214: Genomic variant prioritization: scenario 14
# Strategy: sparse + sharded execution for 158 logical qubits.
simulate(158, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(158)
    X(q[82])
    X(q[103])
    X(q[136])
    H(q[18])
    CNOT(q[18], q[5])
    Rz(q[18], PI / 8)
    CZ(q[5], q[78])
    print("scenario", "genomics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(158))
}
515 · Scenario Genomics 15
file: 515_scenario_genomics_15.sqlookup

Problem statement: Genomics researchers need to encode variant or sequence features into a sparse quantum-style workflow that remains explainable. This scenario 15 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 215: Genomic variant prioritization: scenario 15
# Strategy: sparse + sharded execution for 150 logical qubits.
simulate(150, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(150)
    X(q[137])
    X(q[62])
    X(q[103])
    H(q[4])
    CNOT(q[4], q[113])
    Rz(q[4], PI / 4)
    CZ(q[113], q[140])
    print("scenario", "genomics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(150))
}
516 · Scenario Genomics 16
file: 516_scenario_genomics_16.sqlookup

Problem statement: Genomics researchers need to encode variant or sequence features into a sparse quantum-style workflow that remains explainable. This scenario 16 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 216: Genomic variant prioritization: scenario 16
# Strategy: sparse + sharded execution for 152 logical qubits.
simulate(152, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(152)
    X(q[102])
    X(q[103])
    X(q[44])
    H(q[34])
    CNOT(q[34], q[141])
    Rz(q[34], PI / 5)
    CZ(q[141], q[124])
    print("scenario", "genomics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(152))
}
517 · Scenario Genomics 17
file: 517_scenario_genomics_17.sqlookup

Problem statement: Genomics researchers need to encode variant or sequence features into a sparse quantum-style workflow that remains explainable. This scenario 17 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 217: Genomic variant prioritization: scenario 17
# Strategy: sparse + sharded execution for 154 logical qubits.
simulate(154, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(154)
    X(q[45])
    X(q[90])
    X(q[15])
    H(q[87])
    CNOT(q[87], q[18])
    Rz(q[87], PI / 6)
    CZ(q[18], q[121])
    print("scenario", "genomics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(154))
}
518 · Scenario Genomics 18
file: 518_scenario_genomics_18.sqlookup

Problem statement: Genomics researchers need to encode variant or sequence features into a sparse quantum-style workflow that remains explainable. This scenario 18 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 218: Genomic variant prioritization: scenario 18
# Strategy: sparse + sharded execution for 156 logical qubits.
simulate(156, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(156)
    X(q[116])
    X(q[121])
    X(q[110])
    H(q[80])
    CNOT(q[80], q[11])
    Rz(q[80], PI / 7)
    CZ(q[11], q[22])
    print("scenario", "genomics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(156))
}
519 · Scenario Genomics 19
file: 519_scenario_genomics_19.sqlookup

Problem statement: Genomics researchers need to encode variant or sequence features into a sparse quantum-style workflow that remains explainable. This scenario 19 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 219: Genomic variant prioritization: scenario 19
# Strategy: sparse + sharded execution for 158 logical qubits.
simulate(158, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(158)
    X(q[157])
    X(q[38])
    X(q[87])
    H(q[121])
    CNOT(q[121], q[0])
    Rz(q[121], PI / 8)
    CZ(q[0], q[135])
    print("scenario", "genomics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(158))
}
520 · Scenario Genomics 20
file: 520_scenario_genomics_20.sqlookup

Problem statement: Genomics researchers need to encode variant or sequence features into a sparse quantum-style workflow that remains explainable. This scenario 20 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 220: Genomic variant prioritization: scenario 20
# Strategy: sparse + sharded execution for 150 logical qubits.
simulate(150, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(150)
    X(q[142])
    X(q[99])
    X(q[118])
    H(q[52])
    CNOT(q[52], q[97])
    Rz(q[52], PI / 4)
    CZ(q[97], q[18])
    print("scenario", "genomics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(150))
}
521 · Scenario Healthcare 01
file: 521_scenario_healthcare_01.sqlookup

Problem statement: Healthcare analytics teams need a cautious educational template for triage or signal classification without making clinical claims. This scenario 01 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 221: Hospital triage and resource allocation: scenario 01
# Strategy: sparse + sharded execution for 130 logical qubits.
simulate(130, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(130)
    X(q[3])
    X(q[78])
    X(q[49])
    H(q[125])
    CNOT(q[125], q[44])
    Rz(q[125], PI / 5)
    CZ(q[44], q[41])
    print("scenario", "healthcare", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(130))
}
522 · Scenario Healthcare 02
file: 522_scenario_healthcare_02.sqlookup

Problem statement: Healthcare analytics teams need a cautious educational template for triage or signal classification without making clinical claims. This scenario 02 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 222: Hospital triage and resource allocation: scenario 02
# Strategy: sparse + sharded execution for 132 logical qubits.
simulate(132, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(132)
    X(q[108])
    X(q[53])
    X(q[6])
    H(q[0])
    CNOT(q[0], q[111])
    Rz(q[0], PI / 6)
    CZ(q[111], q[14])
    print("scenario", "healthcare", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(132))
}
523 · Scenario Healthcare 03
file: 523_scenario_healthcare_03.sqlookup

Problem statement: Healthcare analytics teams need a cautious educational template for triage or signal classification without making clinical claims. This scenario 03 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 223: Hospital triage and resource allocation: scenario 03
# Strategy: sparse + sharded execution for 134 logical qubits.
simulate(134, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(134)
    X(q[11])
    X(q[62])
    X(q[59])
    H(q[35])
    CNOT(q[35], q[40])
    Rz(q[35], PI / 7)
    CZ(q[40], q[123])
    print("scenario", "healthcare", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(134))
}
524 · Scenario Healthcare 04
file: 524_scenario_healthcare_04.sqlookup

Problem statement: Healthcare analytics teams need a cautious educational template for triage or signal classification without making clinical claims. This scenario 04 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 224: Hospital triage and resource allocation: scenario 04
# Strategy: sparse + sharded execution for 136 logical qubits.
simulate(136, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(136)
    X(q[102])
    X(q[63])
    X(q[108])
    H(q[2])
    CNOT(q[2], q[45])
    Rz(q[2], PI / 8)
    CZ(q[45], q[100])
    print("scenario", "healthcare", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(136))
}
525 · Scenario Healthcare 05
file: 525_scenario_healthcare_05.sqlookup

Problem statement: Healthcare analytics teams need a cautious educational template for triage or signal classification without making clinical claims. This scenario 05 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 225: Hospital triage and resource allocation: scenario 05
# Strategy: sparse + sharded execution for 128 logical qubits.
simulate(128, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(128)
    X(q[35])
    X(q[12])
    X(q[25])
    H(q[31])
    CNOT(q[31], q[50])
    Rz(q[31], PI / 4)
    CZ(q[50], q[9])
    print("scenario", "healthcare", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(128))
}
526 · Scenario Healthcare 06
file: 526_scenario_healthcare_06.sqlookup

Problem statement: Healthcare analytics teams need a cautious educational template for triage or signal classification without making clinical claims. This scenario 06 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 226: Hospital triage and resource allocation: scenario 06
# Strategy: sparse + sharded execution for 130 logical qubits.
simulate(130, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(130)
    X(q[118])
    X(q[93])
    X(q[34])
    H(q[70])
    CNOT(q[70], q[99])
    Rz(q[70], PI / 5)
    CZ(q[99], q[116])
    print("scenario", "healthcare", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(130))
}
527 · Scenario Healthcare 07
file: 527_scenario_healthcare_07.sqlookup

Problem statement: Healthcare analytics teams need a cautious educational template for triage or signal classification without making clinical claims. This scenario 07 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 227: Hospital triage and resource allocation: scenario 07
# Strategy: sparse + sharded execution for 132 logical qubits.
simulate(132, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(132)
    X(q[17])
    X(q[82])
    X(q[107])
    H(q[89])
    CNOT(q[89], q[116])
    Rz(q[89], PI / 6)
    CZ(q[116], q[127])
    print("scenario", "healthcare", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(132))
}
528 · Scenario Healthcare 08
file: 528_scenario_healthcare_08.sqlookup

Problem statement: Healthcare analytics teams need a cautious educational template for triage or signal classification without making clinical claims. This scenario 08 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 228: Hospital triage and resource allocation: scenario 08
# Strategy: sparse + sharded execution for 134 logical qubits.
simulate(134, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(134)
    X(q[116])
    X(q[23])
    X(q[74])
    H(q[62])
    CNOT(q[62], q[7])
    Rz(q[62], PI / 7)
    CZ(q[7], q[29])
    print("scenario", "healthcare", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(134))
}
529 · Scenario Healthcare 09
file: 529_scenario_healthcare_09.sqlookup

Problem statement: Healthcare analytics teams need a cautious educational template for triage or signal classification without making clinical claims. This scenario 09 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 229: Hospital triage and resource allocation: scenario 09
# Strategy: sparse + sharded execution for 136 logical qubits.
simulate(136, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(136)
    X(q[7])
    X(q[0])
    X(q[29])
    H(q[3])
    CNOT(q[3], q[70])
    Rz(q[3], PI / 8)
    CZ(q[70], q[45])
    print("scenario", "healthcare", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(136))
}
530 · Scenario Healthcare 10
file: 530_scenario_healthcare_10.sqlookup

Problem statement: Healthcare analytics teams need a cautious educational template for triage or signal classification without making clinical claims. This scenario 10 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 230: Hospital triage and resource allocation: scenario 10
# Strategy: sparse + sharded execution for 128 logical qubits.
simulate(128, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(128)
    X(q[100])
    X(q[29])
    X(q[122])
    H(q[40])
    CNOT(q[40], q[11])
    Rz(q[40], PI / 4)
    CZ(q[11], q[50])
    print("scenario", "healthcare", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(128))
}
531 · Scenario Healthcare 11
file: 531_scenario_healthcare_11.sqlookup

Problem statement: Healthcare analytics teams need a cautious educational template for triage or signal classification without making clinical claims. This scenario 11 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 231: Hospital triage and resource allocation: scenario 11
# Strategy: sparse + sharded execution for 130 logical qubits.
simulate(130, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(130)
    X(q[103])
    X(q[108])
    X(q[19])
    H(q[15])
    CNOT(q[15], q[24])
    Rz(q[15], PI / 5)
    CZ(q[24], q[61])
    print("scenario", "healthcare", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(130))
}
532 · Scenario Healthcare 12
file: 532_scenario_healthcare_12.sqlookup

Problem statement: Healthcare analytics teams need a cautious educational template for triage or signal classification without making clinical claims. This scenario 12 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 232: Hospital triage and resource allocation: scenario 12
# Strategy: sparse + sharded execution for 132 logical qubits.
simulate(132, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(132)
    X(q[58])
    X(q[111])
    X(q[76])
    H(q[46])
    CNOT(q[46], q[121])
    Rz(q[46], PI / 6)
    CZ(q[121], q[108])
    print("scenario", "healthcare", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(132))
}
533 · Scenario Healthcare 13
file: 533_scenario_healthcare_13.sqlookup

Problem statement: Healthcare analytics teams need a cautious educational template for triage or signal classification without making clinical claims. This scenario 13 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 233: Hospital triage and resource allocation: scenario 13
# Strategy: sparse + sharded execution for 134 logical qubits.
simulate(134, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(134)
    X(q[87])
    X(q[118])
    X(q[65])
    H(q[89])
    CNOT(q[89], q[108])
    Rz(q[89], PI / 7)
    CZ(q[108], q[25])
    print("scenario", "healthcare", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(134))
}
534 · Scenario Healthcare 14
file: 534_scenario_healthcare_14.sqlookup

Problem statement: Healthcare analytics teams need a cautious educational template for triage or signal classification without making clinical claims. This scenario 14 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 234: Hospital triage and resource allocation: scenario 14
# Strategy: sparse + sharded execution for 136 logical qubits.
simulate(136, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(136)
    X(q[48])
    X(q[73])
    X(q[86])
    H(q[4])
    CNOT(q[4], q[95])
    Rz(q[4], PI / 8)
    CZ(q[95], q[126])
    print("scenario", "healthcare", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(136))
}
535 · Scenario Healthcare 15
file: 535_scenario_healthcare_15.sqlookup

Problem statement: Healthcare analytics teams need a cautious educational template for triage or signal classification without making clinical claims. This scenario 15 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 235: Hospital triage and resource allocation: scenario 15
# Strategy: sparse + sharded execution for 128 logical qubits.
simulate(128, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(128)
    X(q[37])
    X(q[46])
    X(q[91])
    H(q[49])
    CNOT(q[49], q[100])
    Rz(q[49], PI / 4)
    CZ(q[100], q[108])
    print("scenario", "healthcare", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(128))
}
536 · Scenario Healthcare 16
file: 536_scenario_healthcare_16.sqlookup

Problem statement: Healthcare analytics teams need a cautious educational template for triage or signal classification without making clinical claims. This scenario 16 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 236: Hospital triage and resource allocation: scenario 16
# Strategy: sparse + sharded execution for 130 logical qubits.
simulate(130, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(130)
    X(q[88])
    X(q[123])
    X(q[4])
    H(q[90])
    CNOT(q[90], q[79])
    Rz(q[90], PI / 5)
    CZ(q[79], q[6])
    print("scenario", "healthcare", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(130))
}
537 · Scenario Healthcare 17
file: 537_scenario_healthcare_17.sqlookup

Problem statement: Healthcare analytics teams need a cautious educational template for triage or signal classification without making clinical claims. This scenario 17 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 237: Hospital triage and resource allocation: scenario 17
# Strategy: sparse + sharded execution for 132 logical qubits.
simulate(132, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(132)
    X(q[99])
    X(q[8])
    X(q[45])
    H(q[3])
    CNOT(q[3], q[126])
    Rz(q[3], PI / 6)
    CZ(q[126], q[89])
    print("scenario", "healthcare", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(132))
}
538 · Scenario Healthcare 18
file: 538_scenario_healthcare_18.sqlookup

Problem statement: Healthcare analytics teams need a cautious educational template for triage or signal classification without making clinical claims. This scenario 18 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 238: Hospital triage and resource allocation: scenario 18
# Strategy: sparse + sharded execution for 134 logical qubits.
simulate(134, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(134)
    X(q[58])
    X(q[79])
    X(q[68])
    H(q[116])
    CNOT(q[116], q[75])
    Rz(q[116], PI / 7)
    CZ(q[75], q[110])
    print("scenario", "healthcare", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(134))
}
539 · Scenario Healthcare 19
file: 539_scenario_healthcare_19.sqlookup

Problem statement: Healthcare analytics teams need a cautious educational template for triage or signal classification without making clinical claims. This scenario 19 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 239: Hospital triage and resource allocation: scenario 19
# Strategy: sparse + sharded execution for 136 logical qubits.
simulate(136, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(136)
    X(q[89])
    X(q[10])
    X(q[7])
    H(q[5])
    CNOT(q[5], q[120])
    Rz(q[5], PI / 8)
    CZ(q[120], q[71])
    print("scenario", "healthcare", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(136))
}
540 · Scenario Healthcare 20
file: 540_scenario_healthcare_20.sqlookup

Problem statement: Healthcare analytics teams need a cautious educational template for triage or signal classification without making clinical claims. This scenario 20 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 240: Hospital triage and resource allocation: scenario 20
# Strategy: sparse + sharded execution for 128 logical qubits.
simulate(128, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(128)
    X(q[102])
    X(q[63])
    X(q[60])
    H(q[58])
    CNOT(q[58], q[61])
    Rz(q[58], PI / 4)
    CZ(q[61], q[4])
    print("scenario", "healthcare", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(128))
}
541 · Scenario Aerospace 01
file: 541_scenario_aerospace_01.sqmpshierarchicallookup

Problem statement: Aerospace engineers need a high-dimensional planning example for sensor fusion, fault monitoring, or mission diagnostics. This scenario 01 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 241: Aerospace sensor-fusion fault tree: scenario 01
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(142, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(142)
    block_A = shard("block_A", 10, 19)
    block_B = shard("block_B", 20, 29)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[19], q[20])
    Rz(q[21], PI / 4)
    print("scenario", "aerospace", hierarchical_report())
    print("lookup", lookup_profile())
}
542 · Scenario Aerospace 02
file: 542_scenario_aerospace_02.sqmpshierarchicallookup

Problem statement: Aerospace engineers need a high-dimensional planning example for sensor fusion, fault monitoring, or mission diagnostics. This scenario 02 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 242: Aerospace sensor-fusion fault tree: scenario 02
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(144, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(144)
    block_A = shard("block_A", 20, 29)
    block_B = shard("block_B", 30, 39)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[29], q[30])
    Rz(q[31], PI / 5)
    print("scenario", "aerospace", hierarchical_report())
    print("lookup", lookup_profile())
}
543 · Scenario Aerospace 03
file: 543_scenario_aerospace_03.sqmpshierarchicallookup

Problem statement: Aerospace engineers need a high-dimensional planning example for sensor fusion, fault monitoring, or mission diagnostics. This scenario 03 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 243: Aerospace sensor-fusion fault tree: scenario 03
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(146, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(146)
    block_A = shard("block_A", 30, 39)
    block_B = shard("block_B", 40, 49)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[39], q[40])
    Rz(q[41], PI / 6)
    print("scenario", "aerospace", hierarchical_report())
    print("lookup", lookup_profile())
}
544 · Scenario Aerospace 04
file: 544_scenario_aerospace_04.sqmpshierarchicallookup

Problem statement: Aerospace engineers need a high-dimensional planning example for sensor fusion, fault monitoring, or mission diagnostics. This scenario 04 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 244: Aerospace sensor-fusion fault tree: scenario 04
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(148, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(148)
    block_A = shard("block_A", 0, 9)
    block_B = shard("block_B", 10, 19)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[9], q[10])
    Rz(q[11], PI / 7)
    print("scenario", "aerospace", hierarchical_report())
    print("lookup", lookup_profile())
}
545 · Scenario Aerospace 05
file: 545_scenario_aerospace_05.sqmpshierarchicallookup

Problem statement: Aerospace engineers need a high-dimensional planning example for sensor fusion, fault monitoring, or mission diagnostics. This scenario 05 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 245: Aerospace sensor-fusion fault tree: scenario 05
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(140, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(140)
    block_A = shard("block_A", 10, 19)
    block_B = shard("block_B", 20, 29)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[19], q[20])
    Rz(q[21], PI / 8)
    print("scenario", "aerospace", hierarchical_report())
    print("lookup", lookup_profile())
}
546 · Scenario Aerospace 06
file: 546_scenario_aerospace_06.sqmpshierarchicallookup

Problem statement: Aerospace engineers need a high-dimensional planning example for sensor fusion, fault monitoring, or mission diagnostics. This scenario 06 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 246: Aerospace sensor-fusion fault tree: scenario 06
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(142, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(142)
    block_A = shard("block_A", 20, 29)
    block_B = shard("block_B", 30, 39)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[29], q[30])
    Rz(q[31], PI / 3)
    print("scenario", "aerospace", hierarchical_report())
    print("lookup", lookup_profile())
}
547 · Scenario Aerospace 07
file: 547_scenario_aerospace_07.sqmpshierarchicallookup

Problem statement: Aerospace engineers need a high-dimensional planning example for sensor fusion, fault monitoring, or mission diagnostics. This scenario 07 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 247: Aerospace sensor-fusion fault tree: scenario 07
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(144, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(144)
    block_A = shard("block_A", 30, 39)
    block_B = shard("block_B", 40, 49)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[39], q[40])
    Rz(q[41], PI / 4)
    print("scenario", "aerospace", hierarchical_report())
    print("lookup", lookup_profile())
}
548 · Scenario Aerospace 08
file: 548_scenario_aerospace_08.sqmpshierarchicallookup

Problem statement: Aerospace engineers need a high-dimensional planning example for sensor fusion, fault monitoring, or mission diagnostics. This scenario 08 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 248: Aerospace sensor-fusion fault tree: scenario 08
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(146, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(146)
    block_A = shard("block_A", 0, 9)
    block_B = shard("block_B", 10, 19)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[9], q[10])
    Rz(q[11], PI / 5)
    print("scenario", "aerospace", hierarchical_report())
    print("lookup", lookup_profile())
}
549 · Scenario Aerospace 09
file: 549_scenario_aerospace_09.sqmpshierarchicallookup

Problem statement: Aerospace engineers need a high-dimensional planning example for sensor fusion, fault monitoring, or mission diagnostics. This scenario 09 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 249: Aerospace sensor-fusion fault tree: scenario 09
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(148, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(148)
    block_A = shard("block_A", 10, 19)
    block_B = shard("block_B", 20, 29)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[19], q[20])
    Rz(q[21], PI / 6)
    print("scenario", "aerospace", hierarchical_report())
    print("lookup", lookup_profile())
}
550 · Scenario Aerospace 10
file: 550_scenario_aerospace_10.sqmpshierarchicallookup

Problem statement: Aerospace engineers need a high-dimensional planning example for sensor fusion, fault monitoring, or mission diagnostics. This scenario 10 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 250: Aerospace sensor-fusion fault tree: scenario 10
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(140, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(140)
    block_A = shard("block_A", 20, 29)
    block_B = shard("block_B", 30, 39)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[29], q[30])
    Rz(q[31], PI / 7)
    print("scenario", "aerospace", hierarchical_report())
    print("lookup", lookup_profile())
}
551 · Scenario Aerospace 11
file: 551_scenario_aerospace_11.sqmpshierarchicallookup

Problem statement: Aerospace engineers need a high-dimensional planning example for sensor fusion, fault monitoring, or mission diagnostics. This scenario 11 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 251: Aerospace sensor-fusion fault tree: scenario 11
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(142, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(142)
    block_A = shard("block_A", 30, 39)
    block_B = shard("block_B", 40, 49)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[39], q[40])
    Rz(q[41], PI / 8)
    print("scenario", "aerospace", hierarchical_report())
    print("lookup", lookup_profile())
}
552 · Scenario Aerospace 12
file: 552_scenario_aerospace_12.sqmpshierarchicallookup

Problem statement: Aerospace engineers need a high-dimensional planning example for sensor fusion, fault monitoring, or mission diagnostics. This scenario 12 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 252: Aerospace sensor-fusion fault tree: scenario 12
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(144, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(144)
    block_A = shard("block_A", 0, 9)
    block_B = shard("block_B", 10, 19)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[9], q[10])
    Rz(q[11], PI / 3)
    print("scenario", "aerospace", hierarchical_report())
    print("lookup", lookup_profile())
}
553 · Scenario Aerospace 13
file: 553_scenario_aerospace_13.sqmpshierarchicallookup

Problem statement: Aerospace engineers need a high-dimensional planning example for sensor fusion, fault monitoring, or mission diagnostics. This scenario 13 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 253: Aerospace sensor-fusion fault tree: scenario 13
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(146, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(146)
    block_A = shard("block_A", 10, 19)
    block_B = shard("block_B", 20, 29)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[19], q[20])
    Rz(q[21], PI / 4)
    print("scenario", "aerospace", hierarchical_report())
    print("lookup", lookup_profile())
}
554 · Scenario Aerospace 14
file: 554_scenario_aerospace_14.sqmpshierarchicallookup

Problem statement: Aerospace engineers need a high-dimensional planning example for sensor fusion, fault monitoring, or mission diagnostics. This scenario 14 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 254: Aerospace sensor-fusion fault tree: scenario 14
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(148, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(148)
    block_A = shard("block_A", 20, 29)
    block_B = shard("block_B", 30, 39)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[29], q[30])
    Rz(q[31], PI / 5)
    print("scenario", "aerospace", hierarchical_report())
    print("lookup", lookup_profile())
}
555 · Scenario Aerospace 15
file: 555_scenario_aerospace_15.sqmpshierarchicallookup

Problem statement: Aerospace engineers need a high-dimensional planning example for sensor fusion, fault monitoring, or mission diagnostics. This scenario 15 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 255: Aerospace sensor-fusion fault tree: scenario 15
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(140, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(140)
    block_A = shard("block_A", 30, 39)
    block_B = shard("block_B", 40, 49)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[39], q[40])
    Rz(q[41], PI / 6)
    print("scenario", "aerospace", hierarchical_report())
    print("lookup", lookup_profile())
}
556 · Scenario Aerospace 16
file: 556_scenario_aerospace_16.sqmpshierarchicallookup

Problem statement: Aerospace engineers need a high-dimensional planning example for sensor fusion, fault monitoring, or mission diagnostics. This scenario 16 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 256: Aerospace sensor-fusion fault tree: scenario 16
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(142, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(142)
    block_A = shard("block_A", 0, 9)
    block_B = shard("block_B", 10, 19)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[9], q[10])
    Rz(q[11], PI / 7)
    print("scenario", "aerospace", hierarchical_report())
    print("lookup", lookup_profile())
}
557 · Scenario Aerospace 17
file: 557_scenario_aerospace_17.sqmpshierarchicallookup

Problem statement: Aerospace engineers need a high-dimensional planning example for sensor fusion, fault monitoring, or mission diagnostics. This scenario 17 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 257: Aerospace sensor-fusion fault tree: scenario 17
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(144, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(144)
    block_A = shard("block_A", 10, 19)
    block_B = shard("block_B", 20, 29)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[19], q[20])
    Rz(q[21], PI / 8)
    print("scenario", "aerospace", hierarchical_report())
    print("lookup", lookup_profile())
}
558 · Scenario Aerospace 18
file: 558_scenario_aerospace_18.sqmpshierarchicallookup

Problem statement: Aerospace engineers need a high-dimensional planning example for sensor fusion, fault monitoring, or mission diagnostics. This scenario 18 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 258: Aerospace sensor-fusion fault tree: scenario 18
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(146, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(146)
    block_A = shard("block_A", 20, 29)
    block_B = shard("block_B", 30, 39)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[29], q[30])
    Rz(q[31], PI / 3)
    print("scenario", "aerospace", hierarchical_report())
    print("lookup", lookup_profile())
}
559 · Scenario Aerospace 19
file: 559_scenario_aerospace_19.sqmpshierarchicallookup

Problem statement: Aerospace engineers need a high-dimensional planning example for sensor fusion, fault monitoring, or mission diagnostics. This scenario 19 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 259: Aerospace sensor-fusion fault tree: scenario 19
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(148, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(148)
    block_A = shard("block_A", 30, 39)
    block_B = shard("block_B", 40, 49)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[39], q[40])
    Rz(q[41], PI / 4)
    print("scenario", "aerospace", hierarchical_report())
    print("lookup", lookup_profile())
}
560 · Scenario Aerospace 20
file: 560_scenario_aerospace_20.sqmpshierarchicallookup

Problem statement: Aerospace engineers need a high-dimensional planning example for sensor fusion, fault monitoring, or mission diagnostics. This scenario 20 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 260: Aerospace sensor-fusion fault tree: scenario 20
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(140, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(140)
    block_A = shard("block_A", 0, 9)
    block_B = shard("block_B", 10, 19)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[9], q[10])
    Rz(q[11], PI / 5)
    print("scenario", "aerospace", hierarchical_report())
    print("lookup", lookup_profile())
}
561 · Scenario Robotics 01
file: 561_scenario_robotics_01.sqlookup

Problem statement: Robotics teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 01 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 261: Robotics path planning and collision flags: scenario 01
# Strategy: sparse + sharded execution for 152 logical qubits.
simulate(152, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(152)
    X(q[47])
    X(q[64])
    X(q[149])
    H(q[123])
    CNOT(q[123], q[30])
    Rz(q[123], PI / 5)
    CZ(q[30], q[37])
    print("scenario", "robotics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(152))
}
562 · Scenario Robotics 02
file: 562_scenario_robotics_02.sqlookup

Problem statement: Robotics teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 02 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 262: Robotics path planning and collision flags: scenario 02
# Strategy: sparse + sharded execution for 154 logical qubits.
simulate(154, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(154)
    X(q[84])
    X(q[21])
    X(q[66])
    H(q[8])
    CNOT(q[8], q[63])
    Rz(q[8], PI / 6)
    CZ(q[63], q[148])
    print("scenario", "robotics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(154))
}
563 · Scenario Robotics 03
file: 563_scenario_robotics_03.sqlookup

Problem statement: Robotics teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 03 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 263: Robotics path planning and collision flags: scenario 03
# Strategy: sparse + sharded execution for 156 logical qubits.
simulate(156, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(156)
    X(q[137])
    X(q[22])
    X(q[131])
    H(q[53])
    CNOT(q[53], q[116])
    Rz(q[53], PI / 7)
    CZ(q[116], q[151])
    print("scenario", "robotics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(156))
}
564 · Scenario Robotics 04
file: 564_scenario_robotics_04.sqlookup

Problem statement: Robotics teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 04 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 264: Robotics path planning and collision flags: scenario 04
# Strategy: sparse + sharded execution for 158 logical qubits.
simulate(158, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(158)
    X(q[42])
    X(q[85])
    X(q[120])
    H(q[100])
    CNOT(q[100], q[113])
    Rz(q[100], PI / 8)
    CZ(q[113], q[16])
    print("scenario", "robotics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(158))
}
565 · Scenario Robotics 05
file: 565_scenario_robotics_05.sqlookup

Problem statement: Robotics teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 05 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 265: Robotics path planning and collision flags: scenario 05
# Strategy: sparse + sharded execution for 150 logical qubits.
simulate(150, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(150)
    X(q[37])
    X(q[112])
    X(q[3])
    H(q[54])
    CNOT(q[54], q[13])
    Rz(q[54], PI / 4)
    CZ(q[13], q[40])
    print("scenario", "robotics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(150))
}
566 · Scenario Robotics 06
file: 566_scenario_robotics_06.sqlookup

Problem statement: Robotics teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 06 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 266: Robotics path planning and collision flags: scenario 06
# Strategy: sparse + sharded execution for 152 logical qubits.
simulate(152, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(152)
    X(q[24])
    X(q[9])
    X(q[110])
    H(q[116])
    CNOT(q[116], q[119])
    Rz(q[116], PI / 5)
    CZ(q[119], q[78])
    print("scenario", "robotics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(152))
}
567 · Scenario Robotics 07
file: 567_scenario_robotics_07.sqlookup

Problem statement: Robotics teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 07 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 267: Robotics path planning and collision flags: scenario 07
# Strategy: sparse + sharded execution for 154 logical qubits.
simulate(154, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(154)
    X(q[37])
    X(q[116])
    X(q[123])
    H(q[119])
    CNOT(q[119], q[68])
    Rz(q[119], PI / 6)
    CZ(q[68], q[151])
    print("scenario", "robotics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(154))
}
568 · Scenario Robotics 08
file: 568_scenario_robotics_08.sqlookup

Problem statement: Robotics teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 08 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 268: Robotics path planning and collision flags: scenario 08
# Strategy: sparse + sharded execution for 156 logical qubits.
simulate(156, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(156)
    X(q[70])
    X(q[63])
    X(q[64])
    H(q[154])
    CNOT(q[154], q[145])
    Rz(q[154], PI / 7)
    CZ(q[145], q[96])
    print("scenario", "robotics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(156))
}
569 · Scenario Robotics 09
file: 569_scenario_robotics_09.sqlookup

Problem statement: Robotics teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 09 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 269: Robotics path planning and collision flags: scenario 09
# Strategy: sparse + sharded execution for 158 logical qubits.
simulate(158, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(158)
    X(q[117])
    X(q[20])
    X(q[71])
    H(q[45])
    CNOT(q[45], q[108])
    Rz(q[45], PI / 8)
    CZ(q[108], q[73])
    print("scenario", "robotics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(158))
}
570 · Scenario Robotics 10
file: 570_scenario_robotics_10.sqlookup

Problem statement: Robotics teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 10 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 270: Robotics path planning and collision flags: scenario 10
# Strategy: sparse + sharded execution for 150 logical qubits.
simulate(150, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(150)
    X(q[42])
    X(q[149])
    X(q[18])
    H(q[102])
    CNOT(q[102], q[147])
    Rz(q[102], PI / 4)
    CZ(q[147], q[68])
    print("scenario", "robotics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(150))
}
571 · Scenario Robotics 11
file: 571_scenario_robotics_11.sqlookup

Problem statement: Robotics teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 11 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 271: Robotics path planning and collision flags: scenario 11
# Strategy: sparse + sharded execution for 152 logical qubits.
simulate(152, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(152)
    X(q[1])
    X(q[106])
    X(q[71])
    H(q[109])
    CNOT(q[109], q[56])
    Rz(q[109], PI / 5)
    CZ(q[56], q[119])
    print("scenario", "robotics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(152))
}
572 · Scenario Robotics 12
file: 572_scenario_robotics_12.sqlookup

Problem statement: Robotics teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 12 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 272: Robotics path planning and collision flags: scenario 12
# Strategy: sparse + sharded execution for 154 logical qubits.
simulate(154, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(154)
    X(q[144])
    X(q[57])
    X(q[26])
    H(q[76])
    CNOT(q[76], q[73])
    Rz(q[76], PI / 6)
    CZ(q[73], q[0])
    print("scenario", "robotics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(154))
}
573 · Scenario Robotics 13
file: 573_scenario_robotics_13.sqlookup

Problem statement: Robotics teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 13 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 273: Robotics path planning and collision flags: scenario 13
# Strategy: sparse + sharded execution for 156 logical qubits.
simulate(156, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(156)
    X(q[3])
    X(q[104])
    X(q[153])
    H(q[99])
    CNOT(q[99], q[18])
    Rz(q[99], PI / 7)
    CZ(q[18], q[41])
    print("scenario", "robotics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(156))
}
574 · Scenario Robotics 14
file: 574_scenario_robotics_14.sqlookup

Problem statement: Robotics teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 14 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 274: Robotics path planning and collision flags: scenario 14
# Strategy: sparse + sharded execution for 158 logical qubits.
simulate(158, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(158)
    X(q[34])
    X(q[113])
    X(q[22])
    H(q[148])
    CNOT(q[148], q[103])
    Rz(q[148], PI / 8)
    CZ(q[103], q[130])
    print("scenario", "robotics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(158))
}
575 · Scenario Robotics 15
file: 575_scenario_robotics_15.sqlookup

Problem statement: Robotics teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 15 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 275: Robotics path planning and collision flags: scenario 15
# Strategy: sparse + sharded execution for 150 logical qubits.
simulate(150, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(150)
    X(q[47])
    X(q[94])
    X(q[23])
    H(q[17])
    CNOT(q[17], q[32])
    Rz(q[17], PI / 4)
    CZ(q[32], q[133])
    print("scenario", "robotics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(150))
}
576 · Scenario Robotics 16
file: 576_scenario_robotics_16.sqlookup

Problem statement: Robotics teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 16 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 276: Robotics path planning and collision flags: scenario 16
# Strategy: sparse + sharded execution for 152 logical qubits.
simulate(152, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(152)
    X(q[130])
    X(q[51])
    X(q[32])
    H(q[102])
    CNOT(q[102], q[145])
    Rz(q[102], PI / 5)
    CZ(q[145], q[8])
    print("scenario", "robotics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(152))
}
577 · Scenario Robotics 17
file: 577_scenario_robotics_17.sqlookup

Problem statement: Robotics teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 17 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 277: Robotics path planning and collision flags: scenario 17
# Strategy: sparse + sharded execution for 154 logical qubits.
simulate(154, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(154)
    X(q[97])
    X(q[152])
    X(q[83])
    H(q[33])
    CNOT(q[33], q[78])
    Rz(q[33], PI / 6)
    CZ(q[78], q[3])
    print("scenario", "robotics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(154))
}
578 · Scenario Robotics 18
file: 578_scenario_robotics_18.sqlookup

Problem statement: Robotics teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 18 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 278: Robotics path planning and collision flags: scenario 18
# Strategy: sparse + sharded execution for 156 logical qubits.
simulate(156, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(156)
    X(q[92])
    X(q[145])
    X(q[86])
    H(q[44])
    CNOT(q[44], q[47])
    Rz(q[44], PI / 7)
    CZ(q[47], q[142])
    print("scenario", "robotics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(156))
}
579 · Scenario Robotics 19
file: 579_scenario_robotics_19.sqlookup

Problem statement: Robotics teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 19 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 279: Robotics path planning and collision flags: scenario 19
# Strategy: sparse + sharded execution for 158 logical qubits.
simulate(158, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(158)
    X(q[109])
    X(q[48])
    X(q[131])
    H(q[93])
    CNOT(q[93], q[98])
    Rz(q[93], PI / 8)
    CZ(q[98], q[29])
    print("scenario", "robotics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(158))
}
580 · Scenario Robotics 20
file: 580_scenario_robotics_20.sqlookup

Problem statement: Robotics teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 20 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 280: Robotics path planning and collision flags: scenario 20
# Strategy: sparse + sharded execution for 150 logical qubits.
simulate(150, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(150)
    X(q[52])
    X(q[39])
    X(q[28])
    H(q[82])
    CNOT(q[82], q[67])
    Rz(q[82], PI / 4)
    CZ(q[67], q[48])
    print("scenario", "robotics", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(150))
}
581 · Scenario Water Network 01
file: 581_scenario_water_network_01.sqlookup

Problem statement: Water-network operators need to model pressure, flow, and fault signals using a scalable sparse workflow. This scenario 01 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 281: Water-network leakage localization: scenario 01
# Strategy: sparse + sharded execution for 152 logical qubits.
simulate(152, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(152)
    X(q[107])
    X(q[148])
    X(q[145])
    H(q[95])
    CNOT(q[95], q[82])
    Rz(q[95], PI / 5)
    CZ(q[82], q[49])
    print("scenario", "water_network", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(152))
}
582 · Scenario Water Network 02
file: 582_scenario_water_network_02.sqlookup

Problem statement: Water-network operators need to model pressure, flow, and fault signals using a scalable sparse workflow. This scenario 02 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 282: Water-network leakage localization: scenario 02
# Strategy: sparse + sharded execution for 154 logical qubits.
simulate(154, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(154)
    X(q[50])
    X(q[93])
    X(q[140])
    H(q[144])
    CNOT(q[144], q[83])
    Rz(q[144], PI / 6)
    CZ(q[83], q[6])
    print("scenario", "water_network", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(154))
}
583 · Scenario Water Network 03
file: 583_scenario_water_network_03.sqlookup

Problem statement: Water-network operators need to model pressure, flow, and fault signals using a scalable sparse workflow. This scenario 03 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 283: Water-network leakage localization: scenario 03
# Strategy: sparse + sharded execution for 156 logical qubits.
simulate(156, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(156)
    X(q[25])
    X(q[30])
    X(q[19])
    H(q[145])
    CNOT(q[145], q[76])
    Rz(q[145], PI / 7)
    CZ(q[76], q[87])
    print("scenario", "water_network", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(156))
}
584 · Scenario Water Network 04
file: 584_scenario_water_network_04.sqlookup

Problem statement: Water-network operators need to model pressure, flow, and fault signals using a scalable sparse workflow. This scenario 04 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 284: Water-network leakage localization: scenario 04
# Strategy: sparse + sharded execution for 158 logical qubits.
simulate(158, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(158)
    X(q[26])
    X(q[141])
    X(q[82])
    H(q[38])
    CNOT(q[38], q[93])
    Rz(q[38], PI / 8)
    CZ(q[93], q[86])
    print("scenario", "water_network", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(158))
}
585 · Scenario Water Network 05
file: 585_scenario_water_network_05.sqlookup

Problem statement: Water-network operators need to model pressure, flow, and fault signals using a scalable sparse workflow. This scenario 05 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 285: Water-network leakage localization: scenario 05
# Strategy: sparse + sharded execution for 150 logical qubits.
simulate(150, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(150)
    X(q[57])
    X(q[134])
    X(q[33])
    H(q[147])
    CNOT(q[147], q[102])
    Rz(q[147], PI / 4)
    CZ(q[102], q[113])
    print("scenario", "water_network", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(150))
}
586 · Scenario Water Network 06
file: 586_scenario_water_network_06.sqlookup

Problem statement: Water-network operators need to model pressure, flow, and fault signals using a scalable sparse workflow. This scenario 06 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 286: Water-network leakage localization: scenario 06
# Strategy: sparse + sharded execution for 152 logical qubits.
simulate(152, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(152)
    X(q[84])
    X(q[93])
    X(q[106])
    H(q[88])
    CNOT(q[88], q[19])
    Rz(q[88], PI / 5)
    CZ(q[19], q[90])
    print("scenario", "water_network", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(152))
}
587 · Scenario Water Network 07
file: 587_scenario_water_network_07.sqlookup

Problem statement: Water-network operators need to model pressure, flow, and fault signals using a scalable sparse workflow. This scenario 07 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 287: Water-network leakage localization: scenario 07
# Strategy: sparse + sharded execution for 154 logical qubits.
simulate(154, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(154)
    X(q[3])
    X(q[34])
    X(q[43])
    H(q[101])
    CNOT(q[101], q[88])
    Rz(q[101], PI / 6)
    CZ(q[88], q[9])
    print("scenario", "water_network", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(154))
}
588 · Scenario Water Network 08
file: 588_scenario_water_network_08.sqlookup

Problem statement: Water-network operators need to model pressure, flow, and fault signals using a scalable sparse workflow. This scenario 08 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 288: Water-network leakage localization: scenario 08
# Strategy: sparse + sharded execution for 156 logical qubits.
simulate(156, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(156)
    X(q[114])
    X(q[71])
    X(q[108])
    H(q[90])
    CNOT(q[90], q[105])
    Rz(q[90], PI / 7)
    CZ(q[105], q[32])
    print("scenario", "water_network", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(156))
}
589 · Scenario Water Network 09
file: 589_scenario_water_network_09.sqlookup

Problem statement: Water-network operators need to model pressure, flow, and fault signals using a scalable sparse workflow. This scenario 09 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 289: Water-network leakage localization: scenario 09
# Strategy: sparse + sharded execution for 158 logical qubits.
simulate(158, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(158)
    X(q[101])
    X(q[76])
    X(q[33])
    H(q[141])
    CNOT(q[141], q[88])
    Rz(q[141], PI / 8)
    CZ(q[88], q[143])
    print("scenario", "water_network", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(158))
}
590 · Scenario Water Network 10
file: 590_scenario_water_network_10.sqlookup

Problem statement: Water-network operators need to model pressure, flow, and fault signals using a scalable sparse workflow. This scenario 10 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 290: Water-network leakage localization: scenario 10
# Strategy: sparse + sharded execution for 150 logical qubits.
simulate(150, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(150)
    X(q[62])
    X(q[137])
    X(q[28])
    H(q[79])
    CNOT(q[79], q[38])
    Rz(q[79], PI / 4)
    CZ(q[38], q[65])
    print("scenario", "water_network", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(150))
}
591 · Scenario Water Network 11
file: 591_scenario_water_network_11.sqlookup

Problem statement: Water-network operators need to model pressure, flow, and fault signals using a scalable sparse workflow. This scenario 11 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 291: Water-network leakage localization: scenario 11
# Strategy: sparse + sharded execution for 152 logical qubits.
simulate(152, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(152)
    X(q[61])
    X(q[38])
    X(q[67])
    H(q[81])
    CNOT(q[81], q[108])
    Rz(q[81], PI / 5)
    CZ(q[108], q[131])
    print("scenario", "water_network", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(152))
}
592 · Scenario Water Network 12
file: 592_scenario_water_network_12.sqlookup

Problem statement: Water-network operators need to model pressure, flow, and fault signals using a scalable sparse workflow. This scenario 12 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 292: Water-network leakage localization: scenario 12
# Strategy: sparse + sharded execution for 154 logical qubits.
simulate(154, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(154)
    X(q[110])
    X(q[129])
    X(q[100])
    H(q[58])
    CNOT(q[58], q[93])
    Rz(q[58], PI / 6)
    CZ(q[93], q[12])
    print("scenario", "water_network", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(154))
}
593 · Scenario Water Network 13
file: 593_scenario_water_network_13.sqlookup

Problem statement: Water-network operators need to model pressure, flow, and fault signals using a scalable sparse workflow. This scenario 13 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 293: Water-network leakage localization: scenario 13
# Strategy: sparse + sharded execution for 156 logical qubits.
simulate(156, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(156)
    X(q[47])
    X(q[112])
    X(q[41])
    H(q[35])
    CNOT(q[35], q[134])
    Rz(q[35], PI / 7)
    CZ(q[134], q[133])
    print("scenario", "water_network", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(156))
}
594 · Scenario Water Network 14
file: 594_scenario_water_network_14.sqlookup

Problem statement: Water-network operators need to model pressure, flow, and fault signals using a scalable sparse workflow. This scenario 14 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 294: Water-network leakage localization: scenario 14
# Strategy: sparse + sharded execution for 158 logical qubits.
simulate(158, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(158)
    X(q[18])
    X(q[11])
    X(q[142])
    H(q[86])
    CNOT(q[86], q[83])
    Rz(q[86], PI / 8)
    CZ(q[83], q[42])
    print("scenario", "water_network", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(158))
}
595 · Scenario Water Network 15
file: 595_scenario_water_network_15.sqlookup

Problem statement: Water-network operators need to model pressure, flow, and fault signals using a scalable sparse workflow. This scenario 15 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 295: Water-network leakage localization: scenario 15
# Strategy: sparse + sharded execution for 150 logical qubits.
simulate(150, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(150)
    X(q[67])
    X(q[24])
    X(q[43])
    H(q[127])
    CNOT(q[127], q[22])
    Rz(q[127], PI / 4)
    CZ(q[22], q[93])
    print("scenario", "water_network", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(150))
}
596 · Scenario Water Network 16
file: 596_scenario_water_network_16.sqlookup

Problem statement: Water-network operators need to model pressure, flow, and fault signals using a scalable sparse workflow. This scenario 16 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 296: Water-network leakage localization: scenario 16
# Strategy: sparse + sharded execution for 152 logical qubits.
simulate(152, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(152)
    X(q[38])
    X(q[135])
    X(q[28])
    H(q[74])
    CNOT(q[74], q[45])
    Rz(q[74], PI / 5)
    CZ(q[45], q[20])
    print("scenario", "water_network", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(152))
}
597 · Scenario Water Network 17
file: 597_scenario_water_network_17.sqlookup

Problem statement: Water-network operators need to model pressure, flow, and fault signals using a scalable sparse workflow. This scenario 17 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 297: Water-network leakage localization: scenario 17
# Strategy: sparse + sharded execution for 154 logical qubits.
simulate(154, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(154)
    X(q[63])
    X(q[70])
    X(q[3])
    H(q[15])
    CNOT(q[15], q[98])
    Rz(q[15], PI / 6)
    CZ(q[98], q[138])
    print("scenario", "water_network", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(154))
}
598 · Scenario Water Network 18
file: 598_scenario_water_network_18.sqlookup

Problem statement: Water-network operators need to model pressure, flow, and fault signals using a scalable sparse workflow. This scenario 18 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 298: Water-network leakage localization: scenario 18
# Strategy: sparse + sharded execution for 156 logical qubits.
simulate(156, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(156)
    X(q[136])
    X(q[7])
    X(q[78])
    H(q[153])
    CNOT(q[153], q[130])
    Rz(q[153], PI / 7)
    CZ(q[130], q[43])
    print("scenario", "water_network", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(156))
}
599 · Scenario Water Network 19
file: 599_scenario_water_network_19.sqlookup

Problem statement: Water-network operators need to model pressure, flow, and fault signals using a scalable sparse workflow. This scenario 19 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 299: Water-network leakage localization: scenario 19
# Strategy: sparse + sharded execution for 158 logical qubits.
simulate(158, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(158)
    X(q[93])
    X(q[104])
    X(q[99])
    H(q[31])
    CNOT(q[31], q[78])
    Rz(q[31], PI / 8)
    CZ(q[78], q[80])
    print("scenario", "water_network", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(158))
}
600 · Scenario Water Network 20
file: 600_scenario_water_network_20.sqlookup

Problem statement: Water-network operators need to model pressure, flow, and fault signals using a scalable sparse workflow. This scenario 20 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 300: Water-network leakage localization: scenario 20
# Strategy: sparse + sharded execution for 150 logical qubits.
simulate(150, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(150)
    X(q[72])
    X(q[119])
    X(q[48])
    H(q[42])
    CNOT(q[42], q[57])
    Rz(q[42], PI / 4)
    CZ(q[57], q[8])
    print("scenario", "water_network", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(150))
}

Programs 601–700

601 · Scenario Agriculture 01
file: 601_scenario_agriculture_01.sqlookup

Problem statement: Agriculture teams need to encode crop, soil, irrigation, and climate signals into a clear optimization-style quantum example. This scenario 01 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 301: Precision-agriculture irrigation scheduling: scenario 01
# Strategy: sparse + sharded execution for 130 logical qubits.
simulate(130, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(130)
    X(q[23])
    X(q[58])
    X(q[69])
    H(q[25])
    CNOT(q[25], q[14])
    Rz(q[25], PI / 5)
    CZ(q[14], q[71])
    print("scenario", "agriculture", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(130))
}
602 · Scenario Agriculture 02
file: 602_scenario_agriculture_02.sqlookup

Problem statement: Agriculture teams need to encode crop, soil, irrigation, and climate signals into a clear optimization-style quantum example. This scenario 02 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 302: Precision-agriculture irrigation scheduling: scenario 02
# Strategy: sparse + sharded execution for 132 logical qubits.
simulate(132, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(132)
    X(q[104])
    X(q[59])
    X(q[106])
    H(q[121])
    CNOT(q[121], q[38])
    Rz(q[121], PI / 6)
    CZ(q[38], q[71])
    print("scenario", "agriculture", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(132))
}
603 · Scenario Agriculture 03
file: 603_scenario_agriculture_03.sqlookup

Problem statement: Agriculture teams need to encode crop, soil, irrigation, and climate signals into a clear optimization-style quantum example. This scenario 03 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 303: Precision-agriculture irrigation scheduling: scenario 03
# Strategy: sparse + sharded execution for 134 logical qubits.
simulate(134, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(134)
    X(q[83])
    X(q[108])
    X(q[107])
    H(q[65])
    CNOT(q[65], q[48])
    Rz(q[65], PI / 7)
    CZ(q[48], q[9])
    print("scenario", "agriculture", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(134))
}
604 · Scenario Agriculture 04
file: 604_scenario_agriculture_04.sqlookup

Problem statement: Agriculture teams need to encode crop, soil, irrigation, and climate signals into a clear optimization-style quantum example. This scenario 04 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 304: Precision-agriculture irrigation scheduling: scenario 04
# Strategy: sparse + sharded execution for 136 logical qubits.
simulate(136, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(136)
    X(q[78])
    X(q[7])
    X(q[68])
    H(q[18])
    CNOT(q[18], q[37])
    Rz(q[18], PI / 8)
    CZ(q[37], q[36])
    print("scenario", "agriculture", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(136))
}
605 · Scenario Agriculture 05
file: 605_scenario_agriculture_05.sqlookup

Problem statement: Agriculture teams need to encode crop, soil, irrigation, and climate signals into a clear optimization-style quantum example. This scenario 05 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 305: Precision-agriculture irrigation scheduling: scenario 05
# Strategy: sparse + sharded execution for 128 logical qubits.
simulate(128, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(128)
    X(q[51])
    X(q[28])
    X(q[41])
    H(q[47])
    CNOT(q[47], q[66])
    Rz(q[47], PI / 4)
    CZ(q[66], q[25])
    print("scenario", "agriculture", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(128))
}
606 · Scenario Agriculture 06
file: 606_scenario_agriculture_06.sqlookup

Problem statement: Agriculture teams need to encode crop, soil, irrigation, and climate signals into a clear optimization-style quantum example. This scenario 06 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 306: Precision-agriculture irrigation scheduling: scenario 06
# Strategy: sparse + sharded execution for 130 logical qubits.
simulate(130, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(130)
    X(q[8])
    X(q[73])
    X(q[54])
    H(q[100])
    CNOT(q[100], q[69])
    Rz(q[100], PI / 5)
    CZ(q[69], q[16])
    print("scenario", "agriculture", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(130))
}
607 · Scenario Agriculture 07
file: 607_scenario_agriculture_07.sqlookup

Problem statement: Agriculture teams need to encode crop, soil, irrigation, and climate signals into a clear optimization-style quantum example. This scenario 07 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 307: Precision-agriculture irrigation scheduling: scenario 07
# Strategy: sparse + sharded execution for 132 logical qubits.
simulate(132, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(132)
    X(q[13])
    X(q[18])
    X(q[7])
    H(q[61])
    CNOT(q[61], q[64])
    Rz(q[61], PI / 6)
    CZ(q[64], q[87])
    print("scenario", "agriculture", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(132))
}
608 · Scenario Agriculture 08
file: 608_scenario_agriculture_08.sqlookup

Problem statement: Agriculture teams need to encode crop, soil, irrigation, and climate signals into a clear optimization-style quantum example. This scenario 08 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 308: Precision-agriculture irrigation scheduling: scenario 08
# Strategy: sparse + sharded execution for 134 logical qubits.
simulate(134, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(134)
    X(q[54])
    X(q[69])
    X(q[110])
    H(q[92])
    CNOT(q[92], q[15])
    Rz(q[92], PI / 7)
    CZ(q[15], q[94])
    print("scenario", "agriculture", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(134))
}
609 · Scenario Agriculture 09
file: 609_scenario_agriculture_09.sqlookup

Problem statement: Agriculture teams need to encode crop, soil, irrigation, and climate signals into a clear optimization-style quantum example. This scenario 09 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 309: Precision-agriculture irrigation scheduling: scenario 09
# Strategy: sparse + sharded execution for 136 logical qubits.
simulate(136, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(136)
    X(q[119])
    X(q[80])
    X(q[125])
    H(q[19])
    CNOT(q[19], q[62])
    Rz(q[19], PI / 8)
    CZ(q[62], q[117])
    print("scenario", "agriculture", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(136))
}
610 · Scenario Agriculture 10
file: 610_scenario_agriculture_10.sqlookup

Problem statement: Agriculture teams need to encode crop, soil, irrigation, and climate signals into a clear optimization-style quantum example. This scenario 10 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 310: Precision-agriculture irrigation scheduling: scenario 10
# Strategy: sparse + sharded execution for 128 logical qubits.
simulate(128, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(128)
    X(q[116])
    X(q[45])
    X(q[10])
    H(q[56])
    CNOT(q[56], q[27])
    Rz(q[56], PI / 4)
    CZ(q[27], q[66])
    print("scenario", "agriculture", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(128))
}
611 · Scenario Agriculture 11
file: 611_scenario_agriculture_11.sqlookup

Problem statement: Agriculture teams need to encode crop, soil, irrigation, and climate signals into a clear optimization-style quantum example. This scenario 11 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 311: Precision-agriculture irrigation scheduling: scenario 11
# Strategy: sparse + sharded execution for 130 logical qubits.
simulate(130, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(130)
    X(q[123])
    X(q[88])
    X(q[39])
    H(q[45])
    CNOT(q[45], q[124])
    Rz(q[45], PI / 5)
    CZ(q[124], q[91])
    print("scenario", "agriculture", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(130))
}
612 · Scenario Agriculture 12
file: 612_scenario_agriculture_12.sqlookup

Problem statement: Agriculture teams need to encode crop, soil, irrigation, and climate signals into a clear optimization-style quantum example. This scenario 12 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 312: Precision-agriculture irrigation scheduling: scenario 12
# Strategy: sparse + sharded execution for 132 logical qubits.
simulate(132, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(132)
    X(q[54])
    X(q[47])
    X(q[108])
    H(q[18])
    CNOT(q[18], q[69])
    Rz(q[18], PI / 6)
    CZ(q[69], q[68])
    print("scenario", "agriculture", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(132))
}
613 · Scenario Agriculture 13
file: 613_scenario_agriculture_13.sqlookup

Problem statement: Agriculture teams need to encode crop, soil, irrigation, and climate signals into a clear optimization-style quantum example. This scenario 13 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 313: Precision-agriculture irrigation scheduling: scenario 13
# Strategy: sparse + sharded execution for 134 logical qubits.
simulate(134, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(134)
    X(q[25])
    X(q[30])
    X(q[113])
    H(q[119])
    CNOT(q[119], q[116])
    Rz(q[119], PI / 7)
    CZ(q[116], q[45])
    print("scenario", "agriculture", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(134))
}
614 · Scenario Agriculture 14
file: 614_scenario_agriculture_14.sqlookup

Problem statement: Agriculture teams need to encode crop, soil, irrigation, and climate signals into a clear optimization-style quantum example. This scenario 14 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 314: Precision-agriculture irrigation scheduling: scenario 14
# Strategy: sparse + sharded execution for 136 logical qubits.
simulate(136, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(136)
    X(q[24])
    X(q[17])
    X(q[46])
    H(q[20])
    CNOT(q[20], q[87])
    Rz(q[20], PI / 8)
    CZ(q[87], q[62])
    print("scenario", "agriculture", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(136))
}
615 · Scenario Agriculture 15
file: 615_scenario_agriculture_15.sqlookup

Problem statement: Agriculture teams need to encode crop, soil, irrigation, and climate signals into a clear optimization-style quantum example. This scenario 15 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 315: Precision-agriculture irrigation scheduling: scenario 15
# Strategy: sparse + sharded execution for 128 logical qubits.
simulate(128, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(128)
    X(q[53])
    X(q[62])
    X(q[107])
    H(q[65])
    CNOT(q[65], q[116])
    Rz(q[65], PI / 4)
    CZ(q[116], q[124])
    print("scenario", "agriculture", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(128))
}
616 · Scenario Agriculture 16
file: 616_scenario_agriculture_16.sqlookup

Problem statement: Agriculture teams need to encode crop, soil, irrigation, and climate signals into a clear optimization-style quantum example. This scenario 16 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 316: Precision-agriculture irrigation scheduling: scenario 16
# Strategy: sparse + sharded execution for 130 logical qubits.
simulate(130, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(130)
    X(q[108])
    X(q[103])
    X(q[24])
    H(q[120])
    CNOT(q[120], q[49])
    Rz(q[120], PI / 5)
    CZ(q[49], q[36])
    print("scenario", "agriculture", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(130))
}
617 · Scenario Agriculture 17
file: 617_scenario_agriculture_17.sqlookup

Problem statement: Agriculture teams need to encode crop, soil, irrigation, and climate signals into a clear optimization-style quantum example. This scenario 17 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 317: Precision-agriculture irrigation scheduling: scenario 17
# Strategy: sparse + sharded execution for 132 logical qubits.
simulate(132, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(132)
    X(q[95])
    X(q[76])
    X(q[77])
    H(q[107])
    CNOT(q[107], q[74])
    Rz(q[107], PI / 6)
    CZ(q[74], q[49])
    print("scenario", "agriculture", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(132))
}
618 · Scenario Agriculture 18
file: 618_scenario_agriculture_18.sqlookup

Problem statement: Agriculture teams need to encode crop, soil, irrigation, and climate signals into a clear optimization-style quantum example. This scenario 18 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 318: Precision-agriculture irrigation scheduling: scenario 18
# Strategy: sparse + sharded execution for 134 logical qubits.
simulate(134, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(134)
    X(q[130])
    X(q[125])
    X(q[116])
    H(q[12])
    CNOT(q[12], q[83])
    Rz(q[12], PI / 7)
    CZ(q[83], q[97])
    print("scenario", "agriculture", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(134))
}
619 · Scenario Agriculture 19
file: 619_scenario_agriculture_19.sqlookup

Problem statement: Agriculture teams need to encode crop, soil, irrigation, and climate signals into a clear optimization-style quantum example. This scenario 19 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 319: Precision-agriculture irrigation scheduling: scenario 19
# Strategy: sparse + sharded execution for 136 logical qubits.
simulate(136, engine="sharded", n_shards=13, workers=4, use_lookup=true) {
    q = quantum_register(136)
    X(q[65])
    X(q[90])
    X(q[103])
    H(q[21])
    CNOT(q[21], q[112])
    Rz(q[21], PI / 8)
    CZ(q[112], q[7])
    print("scenario", "agriculture", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(136))
}
620 · Scenario Agriculture 20
file: 620_scenario_agriculture_20.sqlookup

Problem statement: Agriculture teams need to encode crop, soil, irrigation, and climate signals into a clear optimization-style quantum example. This scenario 20 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 320: Precision-agriculture irrigation scheduling: scenario 20
# Strategy: sparse + sharded execution for 128 logical qubits.
simulate(128, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(128)
    X(q[118])
    X(q[79])
    X(q[76])
    H(q[74])
    CNOT(q[74], q[77])
    Rz(q[74], PI / 4)
    CZ(q[77], q[20])
    print("scenario", "agriculture", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(128))
}
621 · Scenario Manufacturing 01
file: 621_scenario_manufacturing_01.sqmpshierarchicallookup

Problem statement: Manufacturing teams need to capture quality, machine-state, and process signals in a backend-safe quantum workflow. This scenario 01 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 321: Manufacturing quality-control root-cause graph: scenario 01
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(152, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(152)
    block_A = shard("block_A", 10, 19)
    block_B = shard("block_B", 20, 29)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[19], q[20])
    Rz(q[21], PI / 4)
    print("scenario", "manufacturing", hierarchical_report())
    print("lookup", lookup_profile())
}
622 · Scenario Manufacturing 02
file: 622_scenario_manufacturing_02.sqmpshierarchicallookup

Problem statement: Manufacturing teams need to capture quality, machine-state, and process signals in a backend-safe quantum workflow. This scenario 02 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 322: Manufacturing quality-control root-cause graph: scenario 02
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(154, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(154)
    block_A = shard("block_A", 20, 29)
    block_B = shard("block_B", 30, 39)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[29], q[30])
    Rz(q[31], PI / 5)
    print("scenario", "manufacturing", hierarchical_report())
    print("lookup", lookup_profile())
}
623 · Scenario Manufacturing 03
file: 623_scenario_manufacturing_03.sqmpshierarchicallookup

Problem statement: Manufacturing teams need to capture quality, machine-state, and process signals in a backend-safe quantum workflow. This scenario 03 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 323: Manufacturing quality-control root-cause graph: scenario 03
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(156, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(156)
    block_A = shard("block_A", 30, 39)
    block_B = shard("block_B", 40, 49)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[39], q[40])
    Rz(q[41], PI / 6)
    print("scenario", "manufacturing", hierarchical_report())
    print("lookup", lookup_profile())
}
624 · Scenario Manufacturing 04
file: 624_scenario_manufacturing_04.sqmpshierarchicallookup

Problem statement: Manufacturing teams need to capture quality, machine-state, and process signals in a backend-safe quantum workflow. This scenario 04 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 324: Manufacturing quality-control root-cause graph: scenario 04
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(158, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(158)
    block_A = shard("block_A", 0, 9)
    block_B = shard("block_B", 10, 19)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[9], q[10])
    Rz(q[11], PI / 7)
    print("scenario", "manufacturing", hierarchical_report())
    print("lookup", lookup_profile())
}
625 · Scenario Manufacturing 05
file: 625_scenario_manufacturing_05.sqmpshierarchicallookup

Problem statement: Manufacturing teams need to capture quality, machine-state, and process signals in a backend-safe quantum workflow. This scenario 05 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 325: Manufacturing quality-control root-cause graph: scenario 05
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(150, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(150)
    block_A = shard("block_A", 10, 19)
    block_B = shard("block_B", 20, 29)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[19], q[20])
    Rz(q[21], PI / 8)
    print("scenario", "manufacturing", hierarchical_report())
    print("lookup", lookup_profile())
}
626 · Scenario Manufacturing 06
file: 626_scenario_manufacturing_06.sqmpshierarchicallookup

Problem statement: Manufacturing teams need to capture quality, machine-state, and process signals in a backend-safe quantum workflow. This scenario 06 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 326: Manufacturing quality-control root-cause graph: scenario 06
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(152, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(152)
    block_A = shard("block_A", 20, 29)
    block_B = shard("block_B", 30, 39)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[29], q[30])
    Rz(q[31], PI / 3)
    print("scenario", "manufacturing", hierarchical_report())
    print("lookup", lookup_profile())
}
627 · Scenario Manufacturing 07
file: 627_scenario_manufacturing_07.sqmpshierarchicallookup

Problem statement: Manufacturing teams need to capture quality, machine-state, and process signals in a backend-safe quantum workflow. This scenario 07 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 327: Manufacturing quality-control root-cause graph: scenario 07
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(154, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(154)
    block_A = shard("block_A", 30, 39)
    block_B = shard("block_B", 40, 49)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[39], q[40])
    Rz(q[41], PI / 4)
    print("scenario", "manufacturing", hierarchical_report())
    print("lookup", lookup_profile())
}
628 · Scenario Manufacturing 08
file: 628_scenario_manufacturing_08.sqmpshierarchicallookup

Problem statement: Manufacturing teams need to capture quality, machine-state, and process signals in a backend-safe quantum workflow. This scenario 08 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 328: Manufacturing quality-control root-cause graph: scenario 08
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(156, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(156)
    block_A = shard("block_A", 0, 9)
    block_B = shard("block_B", 10, 19)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[9], q[10])
    Rz(q[11], PI / 5)
    print("scenario", "manufacturing", hierarchical_report())
    print("lookup", lookup_profile())
}
629 · Scenario Manufacturing 09
file: 629_scenario_manufacturing_09.sqmpshierarchicallookup

Problem statement: Manufacturing teams need to capture quality, machine-state, and process signals in a backend-safe quantum workflow. This scenario 09 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 329: Manufacturing quality-control root-cause graph: scenario 09
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(158, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(158)
    block_A = shard("block_A", 10, 19)
    block_B = shard("block_B", 20, 29)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[19], q[20])
    Rz(q[21], PI / 6)
    print("scenario", "manufacturing", hierarchical_report())
    print("lookup", lookup_profile())
}
630 · Scenario Manufacturing 10
file: 630_scenario_manufacturing_10.sqmpshierarchicallookup

Problem statement: Manufacturing teams need to capture quality, machine-state, and process signals in a backend-safe quantum workflow. This scenario 10 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 330: Manufacturing quality-control root-cause graph: scenario 10
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(150, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(150)
    block_A = shard("block_A", 20, 29)
    block_B = shard("block_B", 30, 39)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[29], q[30])
    Rz(q[31], PI / 7)
    print("scenario", "manufacturing", hierarchical_report())
    print("lookup", lookup_profile())
}
631 · Scenario Manufacturing 11
file: 631_scenario_manufacturing_11.sqmpshierarchicallookup

Problem statement: Manufacturing teams need to capture quality, machine-state, and process signals in a backend-safe quantum workflow. This scenario 11 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 331: Manufacturing quality-control root-cause graph: scenario 11
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(152, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(152)
    block_A = shard("block_A", 30, 39)
    block_B = shard("block_B", 40, 49)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[39], q[40])
    Rz(q[41], PI / 8)
    print("scenario", "manufacturing", hierarchical_report())
    print("lookup", lookup_profile())
}
632 · Scenario Manufacturing 12
file: 632_scenario_manufacturing_12.sqmpshierarchicallookup

Problem statement: Manufacturing teams need to capture quality, machine-state, and process signals in a backend-safe quantum workflow. This scenario 12 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 332: Manufacturing quality-control root-cause graph: scenario 12
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(154, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(154)
    block_A = shard("block_A", 0, 9)
    block_B = shard("block_B", 10, 19)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[9], q[10])
    Rz(q[11], PI / 3)
    print("scenario", "manufacturing", hierarchical_report())
    print("lookup", lookup_profile())
}
633 · Scenario Manufacturing 13
file: 633_scenario_manufacturing_13.sqmpshierarchicallookup

Problem statement: Manufacturing teams need to capture quality, machine-state, and process signals in a backend-safe quantum workflow. This scenario 13 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 333: Manufacturing quality-control root-cause graph: scenario 13
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(156, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(156)
    block_A = shard("block_A", 10, 19)
    block_B = shard("block_B", 20, 29)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[19], q[20])
    Rz(q[21], PI / 4)
    print("scenario", "manufacturing", hierarchical_report())
    print("lookup", lookup_profile())
}
634 · Scenario Manufacturing 14
file: 634_scenario_manufacturing_14.sqmpshierarchicallookup

Problem statement: Manufacturing teams need to capture quality, machine-state, and process signals in a backend-safe quantum workflow. This scenario 14 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 334: Manufacturing quality-control root-cause graph: scenario 14
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(158, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(158)
    block_A = shard("block_A", 20, 29)
    block_B = shard("block_B", 30, 39)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[29], q[30])
    Rz(q[31], PI / 5)
    print("scenario", "manufacturing", hierarchical_report())
    print("lookup", lookup_profile())
}
635 · Scenario Manufacturing 15
file: 635_scenario_manufacturing_15.sqmpshierarchicallookup

Problem statement: Manufacturing teams need to capture quality, machine-state, and process signals in a backend-safe quantum workflow. This scenario 15 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 335: Manufacturing quality-control root-cause graph: scenario 15
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(150, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(150)
    block_A = shard("block_A", 30, 39)
    block_B = shard("block_B", 40, 49)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[39], q[40])
    Rz(q[41], PI / 6)
    print("scenario", "manufacturing", hierarchical_report())
    print("lookup", lookup_profile())
}
636 · Scenario Manufacturing 16
file: 636_scenario_manufacturing_16.sqmpshierarchicallookup

Problem statement: Manufacturing teams need to capture quality, machine-state, and process signals in a backend-safe quantum workflow. This scenario 16 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 336: Manufacturing quality-control root-cause graph: scenario 16
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(152, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(152)
    block_A = shard("block_A", 0, 9)
    block_B = shard("block_B", 10, 19)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[9], q[10])
    Rz(q[11], PI / 7)
    print("scenario", "manufacturing", hierarchical_report())
    print("lookup", lookup_profile())
}
637 · Scenario Manufacturing 17
file: 637_scenario_manufacturing_17.sqmpshierarchicallookup

Problem statement: Manufacturing teams need to capture quality, machine-state, and process signals in a backend-safe quantum workflow. This scenario 17 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 337: Manufacturing quality-control root-cause graph: scenario 17
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(154, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(154)
    block_A = shard("block_A", 10, 19)
    block_B = shard("block_B", 20, 29)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[19], q[20])
    Rz(q[21], PI / 8)
    print("scenario", "manufacturing", hierarchical_report())
    print("lookup", lookup_profile())
}
638 · Scenario Manufacturing 18
file: 638_scenario_manufacturing_18.sqmpshierarchicallookup

Problem statement: Manufacturing teams need to capture quality, machine-state, and process signals in a backend-safe quantum workflow. This scenario 18 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 338: Manufacturing quality-control root-cause graph: scenario 18
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(156, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(156)
    block_A = shard("block_A", 20, 29)
    block_B = shard("block_B", 30, 39)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[29], q[30])
    Rz(q[31], PI / 3)
    print("scenario", "manufacturing", hierarchical_report())
    print("lookup", lookup_profile())
}
639 · Scenario Manufacturing 19
file: 639_scenario_manufacturing_19.sqmpshierarchicallookup

Problem statement: Manufacturing teams need to capture quality, machine-state, and process signals in a backend-safe quantum workflow. This scenario 19 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 339: Manufacturing quality-control root-cause graph: scenario 19
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(158, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(158)
    block_A = shard("block_A", 30, 39)
    block_B = shard("block_B", 40, 49)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[39], q[40])
    Rz(q[41], PI / 4)
    print("scenario", "manufacturing", hierarchical_report())
    print("lookup", lookup_profile())
}
640 · Scenario Manufacturing 20
file: 640_scenario_manufacturing_20.sqmpshierarchicallookup

Problem statement: Manufacturing teams need to capture quality, machine-state, and process signals in a backend-safe quantum workflow. This scenario 20 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 340: Manufacturing quality-control root-cause graph: scenario 20
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(150, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(150)
    block_A = shard("block_A", 0, 9)
    block_B = shard("block_B", 10, 19)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[9], q[10])
    Rz(q[11], PI / 5)
    print("scenario", "manufacturing", hierarchical_report())
    print("lookup", lookup_profile())
}
641 · Scenario Fraud 01
file: 641_scenario_fraud_01.sqlookup

Problem statement: Fraud analysts need to encode transaction-risk indicators into a sparse or stabilizer-friendly workflow for explainable experimentation. This scenario 01 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 341: Payments fraud graph screening: scenario 01
# Strategy: sparse + sharded execution for 152 logical qubits.
simulate(152, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(152)
    X(q[135])
    X(q[96])
    X(q[133])
    H(q[11])
    CNOT(q[11], q[86])
    Rz(q[11], PI / 5)
    CZ(q[86], q[85])
    print("scenario", "fraud", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(152))
}
642 · Scenario Fraud 02
file: 642_scenario_fraud_02.sqlookup

Problem statement: Fraud analysts need to encode transaction-risk indicators into a sparse or stabilizer-friendly workflow for explainable experimentation. This scenario 02 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 342: Payments fraud graph screening: scenario 02
# Strategy: sparse + sharded execution for 154 logical qubits.
simulate(154, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(154)
    X(q[102])
    X(q[1])
    X(q[54])
    H(q[90])
    CNOT(q[90], q[143])
    Rz(q[90], PI / 6)
    CZ(q[143], q[42])
    print("scenario", "fraud", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(154))
}
643 · Scenario Fraud 03
file: 643_scenario_fraud_03.sqlookup

Problem statement: Fraud analysts need to encode transaction-risk indicators into a sparse or stabilizer-friendly workflow for explainable experimentation. This scenario 03 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 343: Payments fraud graph screening: scenario 03
# Strategy: sparse + sharded execution for 156 logical qubits.
simulate(156, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(156)
    X(q[1])
    X(q[54])
    X(q[151])
    H(q[109])
    CNOT(q[109], q[112])
    Rz(q[109], PI / 7)
    CZ(q[112], q[51])
    print("scenario", "fraud", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(156))
}
644 · Scenario Fraud 04
file: 644_scenario_fraud_04.sqlookup

Problem statement: Fraud analysts need to encode transaction-risk indicators into a sparse or stabilizer-friendly workflow for explainable experimentation. This scenario 04 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 344: Payments fraud graph screening: scenario 04
# Strategy: sparse + sharded execution for 158 logical qubits.
simulate(158, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(158)
    X(q[136])
    X(q[151])
    X(q[126])
    H(q[10])
    CNOT(q[10], q[33])
    Rz(q[10], PI / 8)
    CZ(q[33], q[138])
    print("scenario", "fraud", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(158))
}
645 · Scenario Fraud 05
file: 645_scenario_fraud_05.sqlookup

Problem statement: Fraud analysts need to encode transaction-risk indicators into a sparse or stabilizer-friendly workflow for explainable experimentation. This scenario 05 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 345: Payments fraud graph screening: scenario 05
# Strategy: sparse + sharded execution for 150 logical qubits.
simulate(150, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(150)
    X(q[117])
    X(q[74])
    X(q[93])
    H(q[27])
    CNOT(q[27], q[72])
    Rz(q[27], PI / 4)
    CZ(q[72], q[143])
    print("scenario", "fraud", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(150))
}
646 · Scenario Fraud 06
file: 646_scenario_fraud_06.sqlookup

Problem statement: Fraud analysts need to encode transaction-risk indicators into a sparse or stabilizer-friendly workflow for explainable experimentation. This scenario 06 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 346: Payments fraud graph screening: scenario 06
# Strategy: sparse + sharded execution for 152 logical qubits.
simulate(152, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(152)
    X(q[112])
    X(q[41])
    X(q[94])
    H(q[4])
    CNOT(q[4], q[23])
    Rz(q[4], PI / 5)
    CZ(q[23], q[126])
    print("scenario", "fraud", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(152))
}
647 · Scenario Fraud 07
file: 647_scenario_fraud_07.sqlookup

Problem statement: Fraud analysts need to encode transaction-risk indicators into a sparse or stabilizer-friendly workflow for explainable experimentation. This scenario 07 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 347: Payments fraud graph screening: scenario 07
# Strategy: sparse + sharded execution for 154 logical qubits.
simulate(154, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(154)
    X(q[55])
    X(q[96])
    X(q[111])
    H(q[47])
    CNOT(q[47], q[148])
    Rz(q[47], PI / 6)
    CZ(q[148], q[45])
    print("scenario", "fraud", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(154))
}
648 · Scenario Fraud 08
file: 648_scenario_fraud_08.sqlookup

Problem statement: Fraud analysts need to encode transaction-risk indicators into a sparse or stabilizer-friendly workflow for explainable experimentation. This scenario 08 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 348: Payments fraud graph screening: scenario 08
# Strategy: sparse + sharded execution for 156 logical qubits.
simulate(156, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(156)
    X(q[90])
    X(q[95])
    X(q[84])
    H(q[54])
    CNOT(q[54], q[141])
    Rz(q[54], PI / 7)
    CZ(q[141], q[152])
    print("scenario", "fraud", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(156))
}
649 · Scenario Fraud 09
file: 649_scenario_fraud_09.sqlookup

Problem statement: Fraud analysts need to encode transaction-risk indicators into a sparse or stabilizer-friendly workflow for explainable experimentation. This scenario 09 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 349: Payments fraud graph screening: scenario 09
# Strategy: sparse + sharded execution for 158 logical qubits.
simulate(158, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(158)
    X(q[53])
    X(q[86])
    X(q[77])
    H(q[113])
    CNOT(q[113], q[28])
    Rz(q[113], PI / 8)
    CZ(q[28], q[37])
    print("scenario", "fraud", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(158))
}
650 · Scenario Fraud 10
file: 650_scenario_fraud_10.sqlookup

Problem statement: Fraud analysts need to encode transaction-risk indicators into a sparse or stabilizer-friendly workflow for explainable experimentation. This scenario 10 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 350: Payments fraud graph screening: scenario 10
# Strategy: sparse + sharded execution for 150 logical qubits.
simulate(150, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(150)
    X(q[122])
    X(q[19])
    X(q[98])
    H(q[92])
    CNOT(q[92], q[107])
    Rz(q[92], PI / 4)
    CZ(q[107], q[58])
    print("scenario", "fraud", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(150))
}
651 · Scenario Fraud 11
file: 651_scenario_fraud_11.sqlookup

Problem statement: Fraud analysts need to encode transaction-risk indicators into a sparse or stabilizer-friendly workflow for explainable experimentation. This scenario 11 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 351: Payments fraud graph screening: scenario 11
# Strategy: sparse + sharded execution for 152 logical qubits.
simulate(152, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(152)
    X(q[89])
    X(q[138])
    X(q[55])
    H(q[149])
    CNOT(q[149], q[112])
    Rz(q[149], PI / 5)
    CZ(q[112], q[15])
    print("scenario", "fraud", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(152))
}
652 · Scenario Fraud 12
file: 652_scenario_fraud_12.sqlookup

Problem statement: Fraud analysts need to encode transaction-risk indicators into a sparse or stabilizer-friendly workflow for explainable experimentation. This scenario 12 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 352: Payments fraud graph screening: scenario 12
# Strategy: sparse + sharded execution for 154 logical qubits.
simulate(154, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(154)
    X(q[8])
    X(q[37])
    X(q[14])
    H(q[4])
    CNOT(q[4], q[153])
    Rz(q[4], PI / 6)
    CZ(q[153], q[48])
    print("scenario", "fraud", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(154))
}
653 · Scenario Fraud 13
file: 653_scenario_fraud_13.sqlookup

Problem statement: Fraud analysts need to encode transaction-risk indicators into a sparse or stabilizer-friendly workflow for explainable experimentation. This scenario 13 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 353: Payments fraud graph screening: scenario 13
# Strategy: sparse + sharded execution for 156 logical qubits.
simulate(156, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(156)
    X(q[23])
    X(q[136])
    X(q[17])
    H(q[155])
    CNOT(q[155], q[14])
    Rz(q[155], PI / 7)
    CZ(q[14], q[97])
    print("scenario", "fraud", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(156))
}
654 · Scenario Fraud 14
file: 654_scenario_fraud_14.sqlookup

Problem statement: Fraud analysts need to encode transaction-risk indicators into a sparse or stabilizer-friendly workflow for explainable experimentation. This scenario 14 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 354: Payments fraud graph screening: scenario 14
# Strategy: sparse + sharded execution for 158 logical qubits.
simulate(158, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(158)
    X(q[128])
    X(q[21])
    X(q[28])
    H(q[58])
    CNOT(q[58], q[23])
    Rz(q[58], PI / 8)
    CZ(q[23], q[94])
    print("scenario", "fraud", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(158))
}
655 · Scenario Fraud 15
file: 655_scenario_fraud_15.sqlookup

Problem statement: Fraud analysts need to encode transaction-risk indicators into a sparse or stabilizer-friendly workflow for explainable experimentation. This scenario 15 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 355: Payments fraud graph screening: scenario 15
# Strategy: sparse + sharded execution for 150 logical qubits.
simulate(150, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(150)
    X(q[127])
    X(q[114])
    X(q[103])
    H(q[7])
    CNOT(q[7], q[142])
    Rz(q[7], PI / 4)
    CZ(q[142], q[123])
    print("scenario", "fraud", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(150))
}
656 · Scenario Fraud 16
file: 656_scenario_fraud_16.sqlookup

Problem statement: Fraud analysts need to encode transaction-risk indicators into a sparse or stabilizer-friendly workflow for explainable experimentation. This scenario 16 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 356: Payments fraud graph screening: scenario 16
# Strategy: sparse + sharded execution for 152 logical qubits.
simulate(152, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(152)
    X(q[66])
    X(q[83])
    X(q[16])
    H(q[142])
    CNOT(q[142], q[49])
    Rz(q[142], PI / 5)
    CZ(q[49], q[56])
    print("scenario", "fraud", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(152))
}
657 · Scenario Fraud 17
file: 657_scenario_fraud_17.sqlookup

Problem statement: Fraud analysts need to encode transaction-risk indicators into a sparse or stabilizer-friendly workflow for explainable experimentation. This scenario 17 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 357: Payments fraud graph screening: scenario 17
# Strategy: sparse + sharded execution for 154 logical qubits.
simulate(154, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(154)
    X(q[115])
    X(q[4])
    X(q[51])
    H(q[132])
    CNOT(q[132], q[71])
    Rz(q[132], PI / 6)
    CZ(q[71], q[148])
    print("scenario", "fraud", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(154))
}
658 · Scenario Fraud 18
file: 658_scenario_fraud_18.sqlookup

Problem statement: Fraud analysts need to encode transaction-risk indicators into a sparse or stabilizer-friendly workflow for explainable experimentation. This scenario 18 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 358: Payments fraud graph screening: scenario 18
# Strategy: sparse + sharded execution for 156 logical qubits.
simulate(156, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(156)
    X(q[112])
    X(q[21])
    X(q[106])
    H(q[100])
    CNOT(q[100], q[43])
    Rz(q[100], PI / 7)
    CZ(q[43], q[42])
    print("scenario", "fraud", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(156))
}
659 · Scenario Fraud 19
file: 659_scenario_fraud_19.sqlookup

Problem statement: Fraud analysts need to encode transaction-risk indicators into a sparse or stabilizer-friendly workflow for explainable experimentation. This scenario 19 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 359: Payments fraud graph screening: scenario 19
# Strategy: sparse + sharded execution for 158 logical qubits.
simulate(158, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(158)
    X(q[45])
    X(q[114])
    X(q[137])
    H(q[3])
    CNOT(q[3], q[18])
    Rz(q[3], PI / 8)
    CZ(q[18], q[151])
    print("scenario", "fraud", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(158))
}
660 · Scenario Fraud 20
file: 660_scenario_fraud_20.sqlookup

Problem statement: Fraud analysts need to encode transaction-risk indicators into a sparse or stabilizer-friendly workflow for explainable experimentation. This scenario 20 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 360: Payments fraud graph screening: scenario 20
# Strategy: sparse + sharded execution for 150 logical qubits.
simulate(150, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(150)
    X(q[132])
    X(q[59])
    X(q[108])
    H(q[72])
    CNOT(q[72], q[27])
    Rz(q[72], PI / 4)
    CZ(q[27], q[38])
    print("scenario", "fraud", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(150))
}
661 · Scenario Iot Edge 01
file: 661_scenario_iot_edge_01.sqmpshierarchicallookup

Problem statement: Iot edge teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 01 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 361: IoT edge fleet anomaly grouping: scenario 01
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(122, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(122)
    block_A = shard("block_A", 10, 19)
    block_B = shard("block_B", 20, 29)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[19], q[20])
    Rz(q[21], PI / 4)
    print("scenario", "iot_edge", hierarchical_report())
    print("lookup", lookup_profile())
}
662 · Scenario Iot Edge 02
file: 662_scenario_iot_edge_02.sqmpshierarchicallookup

Problem statement: Iot edge teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 02 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 362: IoT edge fleet anomaly grouping: scenario 02
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(124, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(124)
    block_A = shard("block_A", 20, 29)
    block_B = shard("block_B", 30, 39)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[29], q[30])
    Rz(q[31], PI / 5)
    print("scenario", "iot_edge", hierarchical_report())
    print("lookup", lookup_profile())
}
663 · Scenario Iot Edge 03
file: 663_scenario_iot_edge_03.sqmpshierarchicallookup

Problem statement: Iot edge teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 03 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 363: IoT edge fleet anomaly grouping: scenario 03
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(126, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(126)
    block_A = shard("block_A", 30, 39)
    block_B = shard("block_B", 40, 49)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[39], q[40])
    Rz(q[41], PI / 6)
    print("scenario", "iot_edge", hierarchical_report())
    print("lookup", lookup_profile())
}
664 · Scenario Iot Edge 04
file: 664_scenario_iot_edge_04.sqmpshierarchicallookup

Problem statement: Iot edge teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 04 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 364: IoT edge fleet anomaly grouping: scenario 04
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(128, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(128)
    block_A = shard("block_A", 0, 9)
    block_B = shard("block_B", 10, 19)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[9], q[10])
    Rz(q[11], PI / 7)
    print("scenario", "iot_edge", hierarchical_report())
    print("lookup", lookup_profile())
}
665 · Scenario Iot Edge 05
file: 665_scenario_iot_edge_05.sqmpshierarchicallookup

Problem statement: Iot edge teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 05 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 365: IoT edge fleet anomaly grouping: scenario 05
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(120, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(120)
    block_A = shard("block_A", 10, 19)
    block_B = shard("block_B", 20, 29)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[19], q[20])
    Rz(q[21], PI / 8)
    print("scenario", "iot_edge", hierarchical_report())
    print("lookup", lookup_profile())
}
666 · Scenario Iot Edge 06
file: 666_scenario_iot_edge_06.sqmpshierarchicallookup

Problem statement: Iot edge teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 06 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 366: IoT edge fleet anomaly grouping: scenario 06
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(122, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(122)
    block_A = shard("block_A", 20, 29)
    block_B = shard("block_B", 30, 39)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[29], q[30])
    Rz(q[31], PI / 3)
    print("scenario", "iot_edge", hierarchical_report())
    print("lookup", lookup_profile())
}
667 · Scenario Iot Edge 07
file: 667_scenario_iot_edge_07.sqmpshierarchicallookup

Problem statement: Iot edge teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 07 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 367: IoT edge fleet anomaly grouping: scenario 07
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(124, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(124)
    block_A = shard("block_A", 30, 39)
    block_B = shard("block_B", 40, 49)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[39], q[40])
    Rz(q[41], PI / 4)
    print("scenario", "iot_edge", hierarchical_report())
    print("lookup", lookup_profile())
}
668 · Scenario Iot Edge 08
file: 668_scenario_iot_edge_08.sqmpshierarchicallookup

Problem statement: Iot edge teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 08 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 368: IoT edge fleet anomaly grouping: scenario 08
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(126, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(126)
    block_A = shard("block_A", 0, 9)
    block_B = shard("block_B", 10, 19)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[9], q[10])
    Rz(q[11], PI / 5)
    print("scenario", "iot_edge", hierarchical_report())
    print("lookup", lookup_profile())
}
669 · Scenario Iot Edge 09
file: 669_scenario_iot_edge_09.sqmpshierarchicallookup

Problem statement: Iot edge teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 09 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 369: IoT edge fleet anomaly grouping: scenario 09
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(128, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(128)
    block_A = shard("block_A", 10, 19)
    block_B = shard("block_B", 20, 29)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[19], q[20])
    Rz(q[21], PI / 6)
    print("scenario", "iot_edge", hierarchical_report())
    print("lookup", lookup_profile())
}
670 · Scenario Iot Edge 10
file: 670_scenario_iot_edge_10.sqmpshierarchicallookup

Problem statement: Iot edge teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 10 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 370: IoT edge fleet anomaly grouping: scenario 10
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(120, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(120)
    block_A = shard("block_A", 20, 29)
    block_B = shard("block_B", 30, 39)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[29], q[30])
    Rz(q[31], PI / 7)
    print("scenario", "iot_edge", hierarchical_report())
    print("lookup", lookup_profile())
}
671 · Scenario Iot Edge 11
file: 671_scenario_iot_edge_11.sqmpshierarchicallookup

Problem statement: Iot edge teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 11 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 371: IoT edge fleet anomaly grouping: scenario 11
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(122, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(122)
    block_A = shard("block_A", 30, 39)
    block_B = shard("block_B", 40, 49)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[39], q[40])
    Rz(q[41], PI / 8)
    print("scenario", "iot_edge", hierarchical_report())
    print("lookup", lookup_profile())
}
672 · Scenario Iot Edge 12
file: 672_scenario_iot_edge_12.sqmpshierarchicallookup

Problem statement: Iot edge teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 12 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 372: IoT edge fleet anomaly grouping: scenario 12
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(124, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(124)
    block_A = shard("block_A", 0, 9)
    block_B = shard("block_B", 10, 19)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[9], q[10])
    Rz(q[11], PI / 3)
    print("scenario", "iot_edge", hierarchical_report())
    print("lookup", lookup_profile())
}
673 · Scenario Iot Edge 13
file: 673_scenario_iot_edge_13.sqmpshierarchicallookup

Problem statement: Iot edge teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 13 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 373: IoT edge fleet anomaly grouping: scenario 13
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(126, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(126)
    block_A = shard("block_A", 10, 19)
    block_B = shard("block_B", 20, 29)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[19], q[20])
    Rz(q[21], PI / 4)
    print("scenario", "iot_edge", hierarchical_report())
    print("lookup", lookup_profile())
}
674 · Scenario Iot Edge 14
file: 674_scenario_iot_edge_14.sqmpshierarchicallookup

Problem statement: Iot edge teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 14 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 374: IoT edge fleet anomaly grouping: scenario 14
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(128, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(128)
    block_A = shard("block_A", 20, 29)
    block_B = shard("block_B", 30, 39)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[29], q[30])
    Rz(q[31], PI / 5)
    print("scenario", "iot_edge", hierarchical_report())
    print("lookup", lookup_profile())
}
675 · Scenario Iot Edge 15
file: 675_scenario_iot_edge_15.sqmpshierarchicallookup

Problem statement: Iot edge teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 15 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 375: IoT edge fleet anomaly grouping: scenario 15
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(120, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(120)
    block_A = shard("block_A", 30, 39)
    block_B = shard("block_B", 40, 49)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[39], q[40])
    Rz(q[41], PI / 6)
    print("scenario", "iot_edge", hierarchical_report())
    print("lookup", lookup_profile())
}
676 · Scenario Iot Edge 16
file: 676_scenario_iot_edge_16.sqmpshierarchicallookup

Problem statement: Iot edge teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 16 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 376: IoT edge fleet anomaly grouping: scenario 16
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(122, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(122)
    block_A = shard("block_A", 0, 9)
    block_B = shard("block_B", 10, 19)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[9], q[10])
    Rz(q[11], PI / 7)
    print("scenario", "iot_edge", hierarchical_report())
    print("lookup", lookup_profile())
}
677 · Scenario Iot Edge 17
file: 677_scenario_iot_edge_17.sqmpshierarchicallookup

Problem statement: Iot edge teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 17 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 377: IoT edge fleet anomaly grouping: scenario 17
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(124, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(124)
    block_A = shard("block_A", 10, 19)
    block_B = shard("block_B", 20, 29)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[19], q[20])
    Rz(q[21], PI / 8)
    print("scenario", "iot_edge", hierarchical_report())
    print("lookup", lookup_profile())
}
678 · Scenario Iot Edge 18
file: 678_scenario_iot_edge_18.sqmpshierarchicallookup

Problem statement: Iot edge teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 18 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 378: IoT edge fleet anomaly grouping: scenario 18
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(126, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(126)
    block_A = shard("block_A", 20, 29)
    block_B = shard("block_B", 30, 39)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[29], q[30])
    Rz(q[31], PI / 3)
    print("scenario", "iot_edge", hierarchical_report())
    print("lookup", lookup_profile())
}
679 · Scenario Iot Edge 19
file: 679_scenario_iot_edge_19.sqmpshierarchicallookup

Problem statement: Iot edge teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 19 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 379: IoT edge fleet anomaly grouping: scenario 19
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(128, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(128)
    block_A = shard("block_A", 30, 39)
    block_B = shard("block_B", 40, 49)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[39], q[40])
    Rz(q[41], PI / 4)
    print("scenario", "iot_edge", hierarchical_report())
    print("lookup", lookup_profile())
}
680 · Scenario Iot Edge 20
file: 680_scenario_iot_edge_20.sqmpshierarchicallookup

Problem statement: Iot edge teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 20 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 380: IoT edge fleet anomaly grouping: scenario 20
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(120, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(120)
    block_A = shard("block_A", 0, 9)
    block_B = shard("block_B", 10, 19)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[9], q[10])
    Rz(q[11], PI / 5)
    print("scenario", "iot_edge", hierarchical_report())
    print("lookup", lookup_profile())
}
681 · Scenario Quantum Network 01
file: 681_scenario_quantum_network_01.sqstabilizer

Problem statement: Quantum-network researchers need to model routing, entanglement distribution, or key-health checks with explicit backend constraints. This scenario 01 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 381: Quantum-network repeater and QKD planning: scenario 01
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(514, engine="stabilizer") {
    q = quantum_register(514)
    for i in range(0, 220, 21) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "quantum_network", "backend", plan_backend(514, []))
    print("sample", measure_all(shots=2))
}
682 · Scenario Quantum Network 02
file: 682_scenario_quantum_network_02.sqstabilizer

Problem statement: Quantum-network researchers need to model routing, entanglement distribution, or key-health checks with explicit backend constraints. This scenario 02 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 382: Quantum-network repeater and QKD planning: scenario 02
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(516, engine="stabilizer") {
    q = quantum_register(516)
    for i in range(0, 220, 22) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "quantum_network", "backend", plan_backend(516, []))
    print("sample", measure_all(shots=2))
}
683 · Scenario Quantum Network 03
file: 683_scenario_quantum_network_03.sqstabilizer

Problem statement: Quantum-network researchers need to model routing, entanglement distribution, or key-health checks with explicit backend constraints. This scenario 03 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 383: Quantum-network repeater and QKD planning: scenario 03
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(518, engine="stabilizer") {
    q = quantum_register(518)
    for i in range(0, 220, 23) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "quantum_network", "backend", plan_backend(518, []))
    print("sample", measure_all(shots=2))
}
684 · Scenario Quantum Network 04
file: 684_scenario_quantum_network_04.sqstabilizer

Problem statement: Quantum-network researchers need to model routing, entanglement distribution, or key-health checks with explicit backend constraints. This scenario 04 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 384: Quantum-network repeater and QKD planning: scenario 04
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(520, engine="stabilizer") {
    q = quantum_register(520)
    for i in range(0, 220, 24) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "quantum_network", "backend", plan_backend(520, []))
    print("sample", measure_all(shots=2))
}
685 · Scenario Quantum Network 05
file: 685_scenario_quantum_network_05.sqstabilizer

Problem statement: Quantum-network researchers need to model routing, entanglement distribution, or key-health checks with explicit backend constraints. This scenario 05 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 385: Quantum-network repeater and QKD planning: scenario 05
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(512, engine="stabilizer") {
    q = quantum_register(512)
    for i in range(0, 220, 25) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "quantum_network", "backend", plan_backend(512, []))
    print("sample", measure_all(shots=2))
}
686 · Scenario Quantum Network 06
file: 686_scenario_quantum_network_06.sqstabilizer

Problem statement: Quantum-network researchers need to model routing, entanglement distribution, or key-health checks with explicit backend constraints. This scenario 06 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 386: Quantum-network repeater and QKD planning: scenario 06
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(514, engine="stabilizer") {
    q = quantum_register(514)
    for i in range(0, 220, 26) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "quantum_network", "backend", plan_backend(514, []))
    print("sample", measure_all(shots=2))
}
687 · Scenario Quantum Network 07
file: 687_scenario_quantum_network_07.sqstabilizer

Problem statement: Quantum-network researchers need to model routing, entanglement distribution, or key-health checks with explicit backend constraints. This scenario 07 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 387: Quantum-network repeater and QKD planning: scenario 07
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(516, engine="stabilizer") {
    q = quantum_register(516)
    for i in range(0, 220, 20) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "quantum_network", "backend", plan_backend(516, []))
    print("sample", measure_all(shots=2))
}
688 · Scenario Quantum Network 08
file: 688_scenario_quantum_network_08.sqstabilizer

Problem statement: Quantum-network researchers need to model routing, entanglement distribution, or key-health checks with explicit backend constraints. This scenario 08 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 388: Quantum-network repeater and QKD planning: scenario 08
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(518, engine="stabilizer") {
    q = quantum_register(518)
    for i in range(0, 220, 21) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "quantum_network", "backend", plan_backend(518, []))
    print("sample", measure_all(shots=2))
}
689 · Scenario Quantum Network 09
file: 689_scenario_quantum_network_09.sqstabilizer

Problem statement: Quantum-network researchers need to model routing, entanglement distribution, or key-health checks with explicit backend constraints. This scenario 09 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 389: Quantum-network repeater and QKD planning: scenario 09
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(520, engine="stabilizer") {
    q = quantum_register(520)
    for i in range(0, 220, 22) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "quantum_network", "backend", plan_backend(520, []))
    print("sample", measure_all(shots=2))
}
690 · Scenario Quantum Network 10
file: 690_scenario_quantum_network_10.sqstabilizer

Problem statement: Quantum-network researchers need to model routing, entanglement distribution, or key-health checks with explicit backend constraints. This scenario 10 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 390: Quantum-network repeater and QKD planning: scenario 10
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(512, engine="stabilizer") {
    q = quantum_register(512)
    for i in range(0, 220, 23) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "quantum_network", "backend", plan_backend(512, []))
    print("sample", measure_all(shots=2))
}
691 · Scenario Quantum Network 11
file: 691_scenario_quantum_network_11.sqstabilizer

Problem statement: Quantum-network researchers need to model routing, entanglement distribution, or key-health checks with explicit backend constraints. This scenario 11 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 391: Quantum-network repeater and QKD planning: scenario 11
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(514, engine="stabilizer") {
    q = quantum_register(514)
    for i in range(0, 220, 24) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "quantum_network", "backend", plan_backend(514, []))
    print("sample", measure_all(shots=2))
}
692 · Scenario Quantum Network 12
file: 692_scenario_quantum_network_12.sqstabilizer

Problem statement: Quantum-network researchers need to model routing, entanglement distribution, or key-health checks with explicit backend constraints. This scenario 12 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 392: Quantum-network repeater and QKD planning: scenario 12
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(516, engine="stabilizer") {
    q = quantum_register(516)
    for i in range(0, 220, 25) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "quantum_network", "backend", plan_backend(516, []))
    print("sample", measure_all(shots=2))
}
693 · Scenario Quantum Network 13
file: 693_scenario_quantum_network_13.sqstabilizer

Problem statement: Quantum-network researchers need to model routing, entanglement distribution, or key-health checks with explicit backend constraints. This scenario 13 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 393: Quantum-network repeater and QKD planning: scenario 13
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(518, engine="stabilizer") {
    q = quantum_register(518)
    for i in range(0, 220, 26) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "quantum_network", "backend", plan_backend(518, []))
    print("sample", measure_all(shots=2))
}
694 · Scenario Quantum Network 14
file: 694_scenario_quantum_network_14.sqstabilizer

Problem statement: Quantum-network researchers need to model routing, entanglement distribution, or key-health checks with explicit backend constraints. This scenario 14 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 394: Quantum-network repeater and QKD planning: scenario 14
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(520, engine="stabilizer") {
    q = quantum_register(520)
    for i in range(0, 220, 20) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "quantum_network", "backend", plan_backend(520, []))
    print("sample", measure_all(shots=2))
}
695 · Scenario Quantum Network 15
file: 695_scenario_quantum_network_15.sqstabilizer

Problem statement: Quantum-network researchers need to model routing, entanglement distribution, or key-health checks with explicit backend constraints. This scenario 15 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 395: Quantum-network repeater and QKD planning: scenario 15
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(512, engine="stabilizer") {
    q = quantum_register(512)
    for i in range(0, 220, 21) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "quantum_network", "backend", plan_backend(512, []))
    print("sample", measure_all(shots=2))
}
696 · Scenario Quantum Network 16
file: 696_scenario_quantum_network_16.sqstabilizer

Problem statement: Quantum-network researchers need to model routing, entanglement distribution, or key-health checks with explicit backend constraints. This scenario 16 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 396: Quantum-network repeater and QKD planning: scenario 16
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(514, engine="stabilizer") {
    q = quantum_register(514)
    for i in range(0, 220, 22) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "quantum_network", "backend", plan_backend(514, []))
    print("sample", measure_all(shots=2))
}
697 · Scenario Quantum Network 17
file: 697_scenario_quantum_network_17.sqstabilizer

Problem statement: Quantum-network researchers need to model routing, entanglement distribution, or key-health checks with explicit backend constraints. This scenario 17 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 397: Quantum-network repeater and QKD planning: scenario 17
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(516, engine="stabilizer") {
    q = quantum_register(516)
    for i in range(0, 220, 23) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "quantum_network", "backend", plan_backend(516, []))
    print("sample", measure_all(shots=2))
}
698 · Scenario Quantum Network 18
file: 698_scenario_quantum_network_18.sqstabilizer

Problem statement: Quantum-network researchers need to model routing, entanglement distribution, or key-health checks with explicit backend constraints. This scenario 18 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 398: Quantum-network repeater and QKD planning: scenario 18
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(518, engine="stabilizer") {
    q = quantum_register(518)
    for i in range(0, 220, 24) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "quantum_network", "backend", plan_backend(518, []))
    print("sample", measure_all(shots=2))
}
699 · Scenario Quantum Network 19
file: 699_scenario_quantum_network_19.sqstabilizer

Problem statement: Quantum-network researchers need to model routing, entanglement distribution, or key-health checks with explicit backend constraints. This scenario 19 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 399: Quantum-network repeater and QKD planning: scenario 19
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(520, engine="stabilizer") {
    q = quantum_register(520)
    for i in range(0, 220, 25) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "quantum_network", "backend", plan_backend(520, []))
    print("sample", measure_all(shots=2))
}
700 · Scenario Quantum Network 20
file: 700_scenario_quantum_network_20.sqstabilizer

Problem statement: Quantum-network researchers need to model routing, entanglement distribution, or key-health checks with explicit backend constraints. This scenario 20 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints probabilities or shot measurements. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Scenario 400: Quantum-network repeater and QKD planning: scenario 20
# Strategy: Clifford-only large circuit via stabilizer tableau.
simulate(512, engine="stabilizer") {
    q = quantum_register(512)
    for i in range(0, 220, 26) {
        H(q[i])
        CNOT(q[i], q[i + 1])
        CZ(q[i + 1], q[i + 2])
        S(q[i + 2])
    }
    print("scenario", "quantum_network", "backend", plan_backend(512, []))
    print("sample", measure_all(shots=2))
}

Programs 701–800

701 · Scenario Pqc Migration 01
file: 701_scenario_pqc_migration_01.sqlookup

Problem statement: Security teams need a migration planning example for post-quantum cryptography readiness and inventory risk. This scenario 01 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 401: Post-quantum cryptography migration audit: scenario 01
# Strategy: sparse + sharded execution for 152 logical qubits.
simulate(152, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(152)
    X(q[11])
    X(q[44])
    X(q[121])
    H(q[79])
    CNOT(q[79], q[90])
    Rz(q[79], PI / 5)
    CZ(q[90], q[138])
    print("scenario", "pqc_migration", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(152))
}
702 · Scenario Pqc Migration 02
file: 702_scenario_pqc_migration_02.sqlookup

Problem statement: Security teams need a migration planning example for post-quantum cryptography readiness and inventory risk. This scenario 02 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 402: Post-quantum cryptography migration audit: scenario 02
# Strategy: sparse + sharded execution for 154 logical qubits.
simulate(154, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(154)
    X(q[0])
    X(q[63])
    X(q[122])
    H(q[36])
    CNOT(q[36], q[49])
    Rz(q[36], PI / 6)
    CZ(q[49], q[78])
    print("scenario", "pqc_migration", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(154))
}
703 · Scenario Pqc Migration 03
file: 703_scenario_pqc_migration_03.sqlookup

Problem statement: Security teams need a migration planning example for post-quantum cryptography readiness and inventory risk. This scenario 03 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 403: Post-quantum cryptography migration audit: scenario 03
# Strategy: sparse + sharded execution for 156 logical qubits.
simulate(156, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(156)
    X(q[133])
    X(q[78])
    X(q[127])
    H(q[73])
    CNOT(q[73], q[148])
    Rz(q[73], PI / 7)
    CZ(q[148], q[15])
    print("scenario", "pqc_migration", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(156))
}
704 · Scenario Pqc Migration 04
file: 704_scenario_pqc_migration_04.sqlookup

Problem statement: Security teams need a migration planning example for post-quantum cryptography readiness and inventory risk. This scenario 04 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 404: Post-quantum cryptography migration audit: scenario 04
# Strategy: sparse + sharded execution for 158 logical qubits.
simulate(158, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(158)
    X(q[88])
    X(q[3])
    X(q[12])
    H(q[140])
    CNOT(q[140], q[131])
    Rz(q[140], PI / 8)
    CZ(q[131], q[32])
    print("scenario", "pqc_migration", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(158))
}
705 · Scenario Pqc Migration 05
file: 705_scenario_pqc_migration_05.sqlookup

Problem statement: Security teams need a migration planning example for post-quantum cryptography readiness and inventory risk. This scenario 05 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 405: Post-quantum cryptography migration audit: scenario 05
# Strategy: sparse + sharded execution for 150 logical qubits.
simulate(150, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(150)
    X(q[27])
    X(q[14])
    X(q[3])
    H(q[57])
    CNOT(q[57], q[42])
    Rz(q[57], PI / 4)
    CZ(q[42], q[23])
    print("scenario", "pqc_migration", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(150))
}
706 · Scenario Pqc Migration 06
file: 706_scenario_pqc_migration_06.sqlookup

Problem statement: Security teams need a migration planning example for post-quantum cryptography readiness and inventory risk. This scenario 06 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 406: Post-quantum cryptography migration audit: scenario 06
# Strategy: sparse + sharded execution for 152 logical qubits.
simulate(152, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(152)
    X(q[140])
    X(q[141])
    X(q[82])
    H(q[72])
    CNOT(q[72], q[27])
    Rz(q[72], PI / 5)
    CZ(q[27], q[10])
    print("scenario", "pqc_migration", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(152))
}
707 · Scenario Pqc Migration 07
file: 707_scenario_pqc_migration_07.sqlookup

Problem statement: Security teams need a migration planning example for post-quantum cryptography readiness and inventory risk. This scenario 07 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 407: Post-quantum cryptography migration audit: scenario 07
# Strategy: sparse + sharded execution for 154 logical qubits.
simulate(154, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(154)
    X(q[107])
    X(q[4])
    X(q[25])
    H(q[147])
    CNOT(q[147], q[54])
    Rz(q[147], PI / 6)
    CZ(q[54], q[81])
    print("scenario", "pqc_migration", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(154))
}
708 · Scenario Pqc Migration 08
file: 708_scenario_pqc_migration_08.sqlookup

Problem statement: Security teams need a migration planning example for post-quantum cryptography readiness and inventory risk. This scenario 08 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 408: Post-quantum cryptography migration audit: scenario 08
# Strategy: sparse + sharded execution for 156 logical qubits.
simulate(156, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(156)
    X(q[66])
    X(q[119])
    X(q[60])
    H(q[18])
    CNOT(q[18], q[21])
    Rz(q[18], PI / 7)
    CZ(q[21], q[116])
    print("scenario", "pqc_migration", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(156))
}
709 · Scenario Pqc Migration 09
file: 709_scenario_pqc_migration_09.sqlookup

Problem statement: Security teams need a migration planning example for post-quantum cryptography readiness and inventory risk. This scenario 09 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 409: Post-quantum cryptography migration audit: scenario 09
# Strategy: sparse + sharded execution for 158 logical qubits.
simulate(158, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(158)
    X(q[5])
    X(q[96])
    X(q[121])
    H(q[85])
    CNOT(q[85], q[126])
    Rz(q[85], PI / 8)
    CZ(q[126], q[89])
    print("scenario", "pqc_migration", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(158))
}
710 · Scenario Pqc Migration 10
file: 710_scenario_pqc_migration_10.sqlookup

Problem statement: Security teams need a migration planning example for post-quantum cryptography readiness and inventory risk. This scenario 10 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 410: Post-quantum cryptography migration audit: scenario 10
# Strategy: sparse + sharded execution for 150 logical qubits.
simulate(150, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(150)
    X(q[32])
    X(q[109])
    X(q[8])
    H(q[122])
    CNOT(q[122], q[77])
    Rz(q[122], PI / 4)
    CZ(q[77], q[88])
    print("scenario", "pqc_migration", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(150))
}
711 · Scenario Pqc Migration 11
file: 711_scenario_pqc_migration_11.sqlookup

Problem statement: Security teams need a migration planning example for post-quantum cryptography readiness and inventory risk. This scenario 11 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 411: Post-quantum cryptography migration audit: scenario 11
# Strategy: sparse + sharded execution for 152 logical qubits.
simulate(152, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(152)
    X(q[117])
    X(q[86])
    X(q[43])
    H(q[65])
    CNOT(q[65], q[116])
    Rz(q[65], PI / 5)
    CZ(q[116], q[51])
    print("scenario", "pqc_migration", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(152))
}
712 · Scenario Pqc Migration 12
file: 712_scenario_pqc_migration_12.sqlookup

Problem statement: Security teams need a migration planning example for post-quantum cryptography readiness and inventory risk. This scenario 12 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 412: Post-quantum cryptography migration audit: scenario 12
# Strategy: sparse + sharded execution for 154 logical qubits.
simulate(154, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(154)
    X(q[60])
    X(q[99])
    X(q[82])
    H(q[104])
    CNOT(q[104], q[59])
    Rz(q[104], PI / 6)
    CZ(q[59], q[84])
    print("scenario", "pqc_migration", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(154))
}
713 · Scenario Pqc Migration 13
file: 713_scenario_pqc_migration_13.sqlookup

Problem statement: Security teams need a migration planning example for post-quantum cryptography readiness and inventory risk. This scenario 13 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 413: Post-quantum cryptography migration audit: scenario 13
# Strategy: sparse + sharded execution for 156 logical qubits.
simulate(156, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(156)
    X(q[155])
    X(q[4])
    X(q[149])
    H(q[119])
    CNOT(q[119], q[50])
    Rz(q[119], PI / 7)
    CZ(q[50], q[61])
    print("scenario", "pqc_migration", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(156))
}
714 · Scenario Pqc Migration 14
file: 714_scenario_pqc_migration_14.sqlookup

Problem statement: Security teams need a migration planning example for post-quantum cryptography readiness and inventory risk. This scenario 14 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 414: Post-quantum cryptography migration audit: scenario 14
# Strategy: sparse + sharded execution for 158 logical qubits.
simulate(158, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(158)
    X(q[80])
    X(q[31])
    X(q[72])
    H(q[30])
    CNOT(q[30], q[121])
    Rz(q[30], PI / 8)
    CZ(q[121], q[146])
    print("scenario", "pqc_migration", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(158))
}
715 · Scenario Pqc Migration 15
file: 715_scenario_pqc_migration_15.sqlookup

Problem statement: Security teams need a migration planning example for post-quantum cryptography readiness and inventory risk. This scenario 15 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 415: Post-quantum cryptography migration audit: scenario 15
# Strategy: sparse + sharded execution for 150 logical qubits.
simulate(150, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(150)
    X(q[37])
    X(q[112])
    X(q[3])
    H(q[54])
    CNOT(q[54], q[13])
    Rz(q[54], PI / 4)
    CZ(q[13], q[40])
    print("scenario", "pqc_migration", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(150))
}
716 · Scenario Pqc Migration 16
file: 716_scenario_pqc_migration_16.sqlookup

Problem statement: Security teams need a migration planning example for post-quantum cryptography readiness and inventory risk. This scenario 16 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 416: Post-quantum cryptography migration audit: scenario 16
# Strategy: sparse + sharded execution for 152 logical qubits.
simulate(152, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(152)
    X(q[94])
    X(q[31])
    X(q[4])
    H(q[58])
    CNOT(q[58], q[53])
    Rz(q[58], PI / 5)
    CZ(q[53], q[92])
    print("scenario", "pqc_migration", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(152))
}
717 · Scenario Pqc Migration 17
file: 717_scenario_pqc_migration_17.sqlookup

Problem statement: Security teams need a migration planning example for post-quantum cryptography readiness and inventory risk. This scenario 17 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 417: Post-quantum cryptography migration audit: scenario 17
# Strategy: sparse + sharded execution for 154 logical qubits.
simulate(154, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(154)
    X(q[13])
    X(q[40])
    X(q[139])
    H(q[61])
    CNOT(q[61], q[64])
    Rz(q[61], PI / 6)
    CZ(q[64], q[87])
    print("scenario", "pqc_migration", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(154))
}
718 · Scenario Pqc Migration 18
file: 718_scenario_pqc_migration_18.sqlookup

Problem statement: Security teams need a migration planning example for post-quantum cryptography readiness and inventory risk. This scenario 18 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 418: Post-quantum cryptography migration audit: scenario 18
# Strategy: sparse + sharded execution for 156 logical qubits.
simulate(156, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(156)
    X(q[88])
    X(q[45])
    X(q[82])
    H(q[64])
    CNOT(q[64], q[79])
    Rz(q[64], PI / 7)
    CZ(q[79], q[6])
    print("scenario", "pqc_migration", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(156))
}
719 · Scenario Pqc Migration 19
file: 719_scenario_pqc_migration_19.sqlookup

Problem statement: Security teams need a migration planning example for post-quantum cryptography readiness and inventory risk. This scenario 19 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 419: Post-quantum cryptography migration audit: scenario 19
# Strategy: sparse + sharded execution for 158 logical qubits.
simulate(158, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(158)
    X(q[155])
    X(q[124])
    X(q[23])
    H(q[133])
    CNOT(q[133], q[116])
    Rz(q[133], PI / 8)
    CZ(q[116], q[45])
    print("scenario", "pqc_migration", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(158))
}
720 · Scenario Pqc Migration 20
file: 720_scenario_pqc_migration_20.sqlookup

Problem statement: Security teams need a migration planning example for post-quantum cryptography readiness and inventory risk. This scenario 20 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 420: Post-quantum cryptography migration audit: scenario 20
# Strategy: sparse + sharded execution for 150 logical qubits.
simulate(150, engine="sharded", n_shards=15, workers=4, use_lookup=true) {
    q = quantum_register(150)
    X(q[42])
    X(q[149])
    X(q[18])
    H(q[102])
    CNOT(q[102], q[147])
    Rz(q[102], PI / 4)
    CZ(q[147], q[68])
    print("scenario", "pqc_migration", "nnz", engine_nnz())
    print("lookup", lookup_profile())
    print("estimate", estimate_qubits(150))
}
721 · Scenario Qec Satellite 01
file: 721_scenario_qec_satellite_01.sqqeclookup

Problem statement: Satellite and communications engineers need to explore error-correction workflows for fragile links and noisy channels. This scenario 01 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and builds error-correction or syndrome steps. It shows when precomputed lookup kernels can speed up supported gates; It focuses on logical-qubit or syndrome-style error-correction reasoning.

# Scenario 421: Quantum error correction for satellite links: scenario 01
# Strategy: logical qubit QEC workflow with syndrome extraction and correction.
simulate(27, engine="sparse", use_lookup=true) {
    q = quantum_register(27)
    logical = qec_logical("phase_flip", base=0, name="satellite_link_1")
    qec_encode(logical)
    qec_inject_error(logical, "X", 1)
    syndrome = qec_syndrome_and_correct(logical)
    logical_z(logical)
    print("scenario", "qec_satellite", "code", "phase_flip", "syndrome", syndrome)
    print("stim", qec_stim_syndrome_text(logical))
}
722 · Scenario Qec Satellite 02
file: 722_scenario_qec_satellite_02.sqqeclookup

Problem statement: Satellite and communications engineers need to explore error-correction workflows for fragile links and noisy channels. This scenario 02 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and builds error-correction or syndrome steps. It shows when precomputed lookup kernels can speed up supported gates; It focuses on logical-qubit or syndrome-style error-correction reasoning.

# Scenario 422: Quantum error correction for satellite links: scenario 02
# Strategy: logical qubit QEC workflow with syndrome extraction and correction.
simulate(27, engine="sparse", use_lookup=true) {
    q = quantum_register(27)
    logical = qec_logical("shor9", base=0, name="satellite_link_2")
    qec_encode(logical)
    qec_inject_error(logical, "X", 2)
    syndrome = qec_syndrome_and_correct(logical)
    logical_z(logical)
    print("scenario", "qec_satellite", "code", "shor9", "syndrome", syndrome)
    print("stim", qec_stim_syndrome_text(logical))
}
723 · Scenario Qec Satellite 03
file: 723_scenario_qec_satellite_03.sqqeclookup

Problem statement: Satellite and communications engineers need to explore error-correction workflows for fragile links and noisy channels. This scenario 03 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and builds error-correction or syndrome steps. It shows when precomputed lookup kernels can speed up supported gates; It focuses on logical-qubit or syndrome-style error-correction reasoning.

# Scenario 423: Quantum error correction for satellite links: scenario 03
# Strategy: logical qubit QEC workflow with syndrome extraction and correction.
simulate(27, engine="sparse", use_lookup=true) {
    q = quantum_register(27)
    logical = qec_logical("steane7", base=0, name="satellite_link_3")
    qec_encode(logical)
    qec_inject_error(logical, "X", 0)
    syndrome = qec_syndrome_and_correct(logical)
    logical_z(logical)
    print("scenario", "qec_satellite", "code", "steane7", "syndrome", syndrome)
    print("stim", qec_stim_syndrome_text(logical))
}
724 · Scenario Qec Satellite 04
file: 724_scenario_qec_satellite_04.sqqeclookup

Problem statement: Satellite and communications engineers need to explore error-correction workflows for fragile links and noisy channels. This scenario 04 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and builds error-correction or syndrome steps. It shows when precomputed lookup kernels can speed up supported gates; It focuses on logical-qubit or syndrome-style error-correction reasoning.

# Scenario 424: Quantum error correction for satellite links: scenario 04
# Strategy: logical qubit QEC workflow with syndrome extraction and correction.
simulate(27, engine="sparse", use_lookup=true) {
    q = quantum_register(27)
    logical = qec_logical("five_qubit", base=0, name="satellite_link_4")
    qec_encode(logical)
    qec_inject_error(logical, "X", 1)
    syndrome = qec_syndrome_and_correct(logical)
    logical_z(logical)
    print("scenario", "qec_satellite", "code", "five_qubit", "syndrome", syndrome)
    print("stim", qec_stim_syndrome_text(logical))
}
725 · Scenario Qec Satellite 05
file: 725_scenario_qec_satellite_05.sqqeclookup

Problem statement: Satellite and communications engineers need to explore error-correction workflows for fragile links and noisy channels. This scenario 05 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and builds error-correction or syndrome steps. It shows when precomputed lookup kernels can speed up supported gates; It focuses on logical-qubit or syndrome-style error-correction reasoning.

# Scenario 425: Quantum error correction for satellite links: scenario 05
# Strategy: logical qubit QEC workflow with syndrome extraction and correction.
simulate(27, engine="sparse", use_lookup=true) {
    q = quantum_register(27)
    logical = qec_logical("bit_flip", base=0, name="satellite_link_5")
    qec_encode(logical)
    qec_inject_error(logical, "X", 2)
    syndrome = qec_syndrome_and_correct(logical)
    logical_z(logical)
    print("scenario", "qec_satellite", "code", "bit_flip", "syndrome", syndrome)
    print("stim", qec_stim_syndrome_text(logical))
}
726 · Scenario Qec Satellite 06
file: 726_scenario_qec_satellite_06.sqqeclookup

Problem statement: Satellite and communications engineers need to explore error-correction workflows for fragile links and noisy channels. This scenario 06 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and builds error-correction or syndrome steps. It shows when precomputed lookup kernels can speed up supported gates; It focuses on logical-qubit or syndrome-style error-correction reasoning.

# Scenario 426: Quantum error correction for satellite links: scenario 06
# Strategy: logical qubit QEC workflow with syndrome extraction and correction.
simulate(27, engine="sparse", use_lookup=true) {
    q = quantum_register(27)
    logical = qec_logical("phase_flip", base=0, name="satellite_link_6")
    qec_encode(logical)
    qec_inject_error(logical, "X", 0)
    syndrome = qec_syndrome_and_correct(logical)
    logical_z(logical)
    print("scenario", "qec_satellite", "code", "phase_flip", "syndrome", syndrome)
    print("stim", qec_stim_syndrome_text(logical))
}
727 · Scenario Qec Satellite 07
file: 727_scenario_qec_satellite_07.sqqeclookup

Problem statement: Satellite and communications engineers need to explore error-correction workflows for fragile links and noisy channels. This scenario 07 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and builds error-correction or syndrome steps. It shows when precomputed lookup kernels can speed up supported gates; It focuses on logical-qubit or syndrome-style error-correction reasoning.

# Scenario 427: Quantum error correction for satellite links: scenario 07
# Strategy: logical qubit QEC workflow with syndrome extraction and correction.
simulate(27, engine="sparse", use_lookup=true) {
    q = quantum_register(27)
    logical = qec_logical("shor9", base=0, name="satellite_link_7")
    qec_encode(logical)
    qec_inject_error(logical, "X", 1)
    syndrome = qec_syndrome_and_correct(logical)
    logical_z(logical)
    print("scenario", "qec_satellite", "code", "shor9", "syndrome", syndrome)
    print("stim", qec_stim_syndrome_text(logical))
}
728 · Scenario Qec Satellite 08
file: 728_scenario_qec_satellite_08.sqqeclookup

Problem statement: Satellite and communications engineers need to explore error-correction workflows for fragile links and noisy channels. This scenario 08 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and builds error-correction or syndrome steps. It shows when precomputed lookup kernels can speed up supported gates; It focuses on logical-qubit or syndrome-style error-correction reasoning.

# Scenario 428: Quantum error correction for satellite links: scenario 08
# Strategy: logical qubit QEC workflow with syndrome extraction and correction.
simulate(27, engine="sparse", use_lookup=true) {
    q = quantum_register(27)
    logical = qec_logical("steane7", base=0, name="satellite_link_8")
    qec_encode(logical)
    qec_inject_error(logical, "X", 2)
    syndrome = qec_syndrome_and_correct(logical)
    logical_z(logical)
    print("scenario", "qec_satellite", "code", "steane7", "syndrome", syndrome)
    print("stim", qec_stim_syndrome_text(logical))
}
729 · Scenario Qec Satellite 09
file: 729_scenario_qec_satellite_09.sqqeclookup

Problem statement: Satellite and communications engineers need to explore error-correction workflows for fragile links and noisy channels. This scenario 09 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and builds error-correction or syndrome steps. It shows when precomputed lookup kernels can speed up supported gates; It focuses on logical-qubit or syndrome-style error-correction reasoning.

# Scenario 429: Quantum error correction for satellite links: scenario 09
# Strategy: logical qubit QEC workflow with syndrome extraction and correction.
simulate(27, engine="sparse", use_lookup=true) {
    q = quantum_register(27)
    logical = qec_logical("five_qubit", base=0, name="satellite_link_9")
    qec_encode(logical)
    qec_inject_error(logical, "X", 0)
    syndrome = qec_syndrome_and_correct(logical)
    logical_z(logical)
    print("scenario", "qec_satellite", "code", "five_qubit", "syndrome", syndrome)
    print("stim", qec_stim_syndrome_text(logical))
}
730 · Scenario Qec Satellite 10
file: 730_scenario_qec_satellite_10.sqqeclookup

Problem statement: Satellite and communications engineers need to explore error-correction workflows for fragile links and noisy channels. This scenario 10 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and builds error-correction or syndrome steps. It shows when precomputed lookup kernels can speed up supported gates; It focuses on logical-qubit or syndrome-style error-correction reasoning.

# Scenario 430: Quantum error correction for satellite links: scenario 10
# Strategy: logical qubit QEC workflow with syndrome extraction and correction.
simulate(27, engine="sparse", use_lookup=true) {
    q = quantum_register(27)
    logical = qec_logical("bit_flip", base=0, name="satellite_link_10")
    qec_encode(logical)
    qec_inject_error(logical, "X", 1)
    syndrome = qec_syndrome_and_correct(logical)
    logical_z(logical)
    print("scenario", "qec_satellite", "code", "bit_flip", "syndrome", syndrome)
    print("stim", qec_stim_syndrome_text(logical))
}
731 · Scenario Qec Satellite 11
file: 731_scenario_qec_satellite_11.sqqeclookup

Problem statement: Satellite and communications engineers need to explore error-correction workflows for fragile links and noisy channels. This scenario 11 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and builds error-correction or syndrome steps. It shows when precomputed lookup kernels can speed up supported gates; It focuses on logical-qubit or syndrome-style error-correction reasoning.

# Scenario 431: Quantum error correction for satellite links: scenario 11
# Strategy: logical qubit QEC workflow with syndrome extraction and correction.
simulate(27, engine="sparse", use_lookup=true) {
    q = quantum_register(27)
    logical = qec_logical("phase_flip", base=0, name="satellite_link_11")
    qec_encode(logical)
    qec_inject_error(logical, "X", 2)
    syndrome = qec_syndrome_and_correct(logical)
    logical_z(logical)
    print("scenario", "qec_satellite", "code", "phase_flip", "syndrome", syndrome)
    print("stim", qec_stim_syndrome_text(logical))
}
732 · Scenario Qec Satellite 12
file: 732_scenario_qec_satellite_12.sqqeclookup

Problem statement: Satellite and communications engineers need to explore error-correction workflows for fragile links and noisy channels. This scenario 12 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and builds error-correction or syndrome steps. It shows when precomputed lookup kernels can speed up supported gates; It focuses on logical-qubit or syndrome-style error-correction reasoning.

# Scenario 432: Quantum error correction for satellite links: scenario 12
# Strategy: logical qubit QEC workflow with syndrome extraction and correction.
simulate(27, engine="sparse", use_lookup=true) {
    q = quantum_register(27)
    logical = qec_logical("shor9", base=0, name="satellite_link_12")
    qec_encode(logical)
    qec_inject_error(logical, "X", 0)
    syndrome = qec_syndrome_and_correct(logical)
    logical_z(logical)
    print("scenario", "qec_satellite", "code", "shor9", "syndrome", syndrome)
    print("stim", qec_stim_syndrome_text(logical))
}
733 · Scenario Qec Satellite 13
file: 733_scenario_qec_satellite_13.sqqeclookup

Problem statement: Satellite and communications engineers need to explore error-correction workflows for fragile links and noisy channels. This scenario 13 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and builds error-correction or syndrome steps. It shows when precomputed lookup kernels can speed up supported gates; It focuses on logical-qubit or syndrome-style error-correction reasoning.

# Scenario 433: Quantum error correction for satellite links: scenario 13
# Strategy: logical qubit QEC workflow with syndrome extraction and correction.
simulate(27, engine="sparse", use_lookup=true) {
    q = quantum_register(27)
    logical = qec_logical("steane7", base=0, name="satellite_link_13")
    qec_encode(logical)
    qec_inject_error(logical, "X", 1)
    syndrome = qec_syndrome_and_correct(logical)
    logical_z(logical)
    print("scenario", "qec_satellite", "code", "steane7", "syndrome", syndrome)
    print("stim", qec_stim_syndrome_text(logical))
}
734 · Scenario Qec Satellite 14
file: 734_scenario_qec_satellite_14.sqqeclookup

Problem statement: Satellite and communications engineers need to explore error-correction workflows for fragile links and noisy channels. This scenario 14 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and builds error-correction or syndrome steps. It shows when precomputed lookup kernels can speed up supported gates; It focuses on logical-qubit or syndrome-style error-correction reasoning.

# Scenario 434: Quantum error correction for satellite links: scenario 14
# Strategy: logical qubit QEC workflow with syndrome extraction and correction.
simulate(27, engine="sparse", use_lookup=true) {
    q = quantum_register(27)
    logical = qec_logical("five_qubit", base=0, name="satellite_link_14")
    qec_encode(logical)
    qec_inject_error(logical, "X", 2)
    syndrome = qec_syndrome_and_correct(logical)
    logical_z(logical)
    print("scenario", "qec_satellite", "code", "five_qubit", "syndrome", syndrome)
    print("stim", qec_stim_syndrome_text(logical))
}
735 · Scenario Qec Satellite 15
file: 735_scenario_qec_satellite_15.sqqeclookup

Problem statement: Satellite and communications engineers need to explore error-correction workflows for fragile links and noisy channels. This scenario 15 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and builds error-correction or syndrome steps. It shows when precomputed lookup kernels can speed up supported gates; It focuses on logical-qubit or syndrome-style error-correction reasoning.

# Scenario 435: Quantum error correction for satellite links: scenario 15
# Strategy: logical qubit QEC workflow with syndrome extraction and correction.
simulate(27, engine="sparse", use_lookup=true) {
    q = quantum_register(27)
    logical = qec_logical("bit_flip", base=0, name="satellite_link_15")
    qec_encode(logical)
    qec_inject_error(logical, "X", 0)
    syndrome = qec_syndrome_and_correct(logical)
    logical_z(logical)
    print("scenario", "qec_satellite", "code", "bit_flip", "syndrome", syndrome)
    print("stim", qec_stim_syndrome_text(logical))
}
736 · Scenario Qec Satellite 16
file: 736_scenario_qec_satellite_16.sqqeclookup

Problem statement: Satellite and communications engineers need to explore error-correction workflows for fragile links and noisy channels. This scenario 16 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and builds error-correction or syndrome steps. It shows when precomputed lookup kernels can speed up supported gates; It focuses on logical-qubit or syndrome-style error-correction reasoning.

# Scenario 436: Quantum error correction for satellite links: scenario 16
# Strategy: logical qubit QEC workflow with syndrome extraction and correction.
simulate(27, engine="sparse", use_lookup=true) {
    q = quantum_register(27)
    logical = qec_logical("phase_flip", base=0, name="satellite_link_16")
    qec_encode(logical)
    qec_inject_error(logical, "X", 1)
    syndrome = qec_syndrome_and_correct(logical)
    logical_z(logical)
    print("scenario", "qec_satellite", "code", "phase_flip", "syndrome", syndrome)
    print("stim", qec_stim_syndrome_text(logical))
}
737 · Scenario Qec Satellite 17
file: 737_scenario_qec_satellite_17.sqqeclookup

Problem statement: Satellite and communications engineers need to explore error-correction workflows for fragile links and noisy channels. This scenario 17 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and builds error-correction or syndrome steps. It shows when precomputed lookup kernels can speed up supported gates; It focuses on logical-qubit or syndrome-style error-correction reasoning.

# Scenario 437: Quantum error correction for satellite links: scenario 17
# Strategy: logical qubit QEC workflow with syndrome extraction and correction.
simulate(27, engine="sparse", use_lookup=true) {
    q = quantum_register(27)
    logical = qec_logical("shor9", base=0, name="satellite_link_17")
    qec_encode(logical)
    qec_inject_error(logical, "X", 2)
    syndrome = qec_syndrome_and_correct(logical)
    logical_z(logical)
    print("scenario", "qec_satellite", "code", "shor9", "syndrome", syndrome)
    print("stim", qec_stim_syndrome_text(logical))
}
738 · Scenario Qec Satellite 18
file: 738_scenario_qec_satellite_18.sqqeclookup

Problem statement: Satellite and communications engineers need to explore error-correction workflows for fragile links and noisy channels. This scenario 18 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and builds error-correction or syndrome steps. It shows when precomputed lookup kernels can speed up supported gates; It focuses on logical-qubit or syndrome-style error-correction reasoning.

# Scenario 438: Quantum error correction for satellite links: scenario 18
# Strategy: logical qubit QEC workflow with syndrome extraction and correction.
simulate(27, engine="sparse", use_lookup=true) {
    q = quantum_register(27)
    logical = qec_logical("steane7", base=0, name="satellite_link_18")
    qec_encode(logical)
    qec_inject_error(logical, "X", 0)
    syndrome = qec_syndrome_and_correct(logical)
    logical_z(logical)
    print("scenario", "qec_satellite", "code", "steane7", "syndrome", syndrome)
    print("stim", qec_stim_syndrome_text(logical))
}
739 · Scenario Qec Satellite 19
file: 739_scenario_qec_satellite_19.sqqeclookup

Problem statement: Satellite and communications engineers need to explore error-correction workflows for fragile links and noisy channels. This scenario 19 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and builds error-correction or syndrome steps. It shows when precomputed lookup kernels can speed up supported gates; It focuses on logical-qubit or syndrome-style error-correction reasoning.

# Scenario 439: Quantum error correction for satellite links: scenario 19
# Strategy: logical qubit QEC workflow with syndrome extraction and correction.
simulate(27, engine="sparse", use_lookup=true) {
    q = quantum_register(27)
    logical = qec_logical("five_qubit", base=0, name="satellite_link_19")
    qec_encode(logical)
    qec_inject_error(logical, "X", 1)
    syndrome = qec_syndrome_and_correct(logical)
    logical_z(logical)
    print("scenario", "qec_satellite", "code", "five_qubit", "syndrome", syndrome)
    print("stim", qec_stim_syndrome_text(logical))
}
740 · Scenario Qec Satellite 20
file: 740_scenario_qec_satellite_20.sqqeclookup

Problem statement: Satellite and communications engineers need to explore error-correction workflows for fragile links and noisy channels. This scenario 20 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and builds error-correction or syndrome steps. It shows when precomputed lookup kernels can speed up supported gates; It focuses on logical-qubit or syndrome-style error-correction reasoning.

# Scenario 440: Quantum error correction for satellite links: scenario 20
# Strategy: logical qubit QEC workflow with syndrome extraction and correction.
simulate(27, engine="sparse", use_lookup=true) {
    q = quantum_register(27)
    logical = qec_logical("bit_flip", base=0, name="satellite_link_20")
    qec_encode(logical)
    qec_inject_error(logical, "X", 2)
    syndrome = qec_syndrome_and_correct(logical)
    logical_z(logical)
    print("scenario", "qec_satellite", "code", "bit_flip", "syndrome", syndrome)
    print("stim", qec_stim_syndrome_text(logical))
}
741 · Scenario Hardware Calibration 01
file: 741_scenario_hardware_calibration_01.sqlookuphardwareqiskit

Problem statement: Hardware teams need to organize calibration, transpilation, and diagnostic signals before sending circuits to provider tools. This scenario 01 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and generates an export or provider-facing payload. It shows when precomputed lookup kernels can speed up supported gates; It separates circuit export from real provider execution and credential requirements.

# Scenario 441: Quantum hardware calibration export and verification: scenario 01
# Strategy: generate a scalable sparse circuit and export the hardware payload.
simulate(123, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(123)
    H(q[0])
    CNOT(q[0], q[1])
    X(q[122])
    Rz(q[1], PI / 8)
    print("scenario", "hardware_calibration", hardware_payload_summary())
    print(export_hardware("qiskit"))
}
742 · Scenario Hardware Calibration 02
file: 742_scenario_hardware_calibration_02.sqlookuphardwarebraket

Problem statement: Hardware teams need to organize calibration, transpilation, and diagnostic signals before sending circuits to provider tools. This scenario 02 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and generates an export or provider-facing payload. It shows when precomputed lookup kernels can speed up supported gates; It separates circuit export from real provider execution and credential requirements.

# Scenario 442: Quantum hardware calibration export and verification: scenario 02
# Strategy: generate a scalable sparse circuit and export the hardware payload.
simulate(125, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(125)
    H(q[0])
    CNOT(q[0], q[1])
    X(q[124])
    Rz(q[2], PI / 8)
    print("scenario", "hardware_calibration", hardware_payload_summary())
    print(export_hardware("braket"))
}
743 · Scenario Hardware Calibration 03
file: 743_scenario_hardware_calibration_03.sqlookuphardwareazure

Problem statement: Hardware teams need to organize calibration, transpilation, and diagnostic signals before sending circuits to provider tools. This scenario 03 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and generates an export or provider-facing payload. It shows when precomputed lookup kernels can speed up supported gates; It separates circuit export from real provider execution and credential requirements.

# Scenario 443: Quantum hardware calibration export and verification: scenario 03
# Strategy: generate a scalable sparse circuit and export the hardware payload.
simulate(127, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(127)
    H(q[0])
    CNOT(q[0], q[1])
    X(q[126])
    Rz(q[3], PI / 8)
    print("scenario", "hardware_calibration", hardware_payload_summary())
    print(export_hardware("azure"))
}
744 · Scenario Hardware Calibration 04
file: 744_scenario_hardware_calibration_04.sqlookuphardwarecirq

Problem statement: Hardware teams need to organize calibration, transpilation, and diagnostic signals before sending circuits to provider tools. This scenario 04 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and generates an export or provider-facing payload. It shows when precomputed lookup kernels can speed up supported gates; It separates circuit export from real provider execution and credential requirements.

# Scenario 444: Quantum hardware calibration export and verification: scenario 04
# Strategy: generate a scalable sparse circuit and export the hardware payload.
simulate(129, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(129)
    H(q[0])
    CNOT(q[0], q[1])
    X(q[128])
    Rz(q[4], PI / 8)
    print("scenario", "hardware_calibration", hardware_payload_summary())
    print(export_hardware("cirq"))
}
745 · Scenario Hardware Calibration 05
file: 745_scenario_hardware_calibration_05.sqlookuphardwarepennylane

Problem statement: Hardware teams need to organize calibration, transpilation, and diagnostic signals before sending circuits to provider tools. This scenario 05 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and generates an export or provider-facing payload. It shows when precomputed lookup kernels can speed up supported gates; It separates circuit export from real provider execution and credential requirements.

# Scenario 445: Quantum hardware calibration export and verification: scenario 05
# Strategy: generate a scalable sparse circuit and export the hardware payload.
simulate(121, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(121)
    H(q[0])
    CNOT(q[0], q[1])
    X(q[120])
    Rz(q[5], PI / 8)
    print("scenario", "hardware_calibration", hardware_payload_summary())
    print(export_hardware("pennylane"))
}
746 · Scenario Hardware Calibration 06
file: 746_scenario_hardware_calibration_06.sqlookuphardware

Problem statement: Hardware teams need to organize calibration, transpilation, and diagnostic signals before sending circuits to provider tools. This scenario 06 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and generates an export or provider-facing payload. It shows when precomputed lookup kernels can speed up supported gates; It separates circuit export from real provider execution and credential requirements.

# Scenario 446: Quantum hardware calibration export and verification: scenario 06
# Strategy: generate a scalable sparse circuit and export the hardware payload.
simulate(123, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(123)
    H(q[0])
    CNOT(q[0], q[1])
    X(q[122])
    Rz(q[6], PI / 8)
    print("scenario", "hardware_calibration", hardware_payload_summary())
    print(export_hardware("openqasm3"))
}
747 · Scenario Hardware Calibration 07
file: 747_scenario_hardware_calibration_07.sqlookuphardwareqiskit

Problem statement: Hardware teams need to organize calibration, transpilation, and diagnostic signals before sending circuits to provider tools. This scenario 07 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and generates an export or provider-facing payload. It shows when precomputed lookup kernels can speed up supported gates; It separates circuit export from real provider execution and credential requirements.

# Scenario 447: Quantum hardware calibration export and verification: scenario 07
# Strategy: generate a scalable sparse circuit and export the hardware payload.
simulate(125, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(125)
    H(q[0])
    CNOT(q[0], q[1])
    X(q[124])
    Rz(q[7], PI / 8)
    print("scenario", "hardware_calibration", hardware_payload_summary())
    print(export_hardware("qiskit"))
}
748 · Scenario Hardware Calibration 08
file: 748_scenario_hardware_calibration_08.sqlookuphardwarebraket

Problem statement: Hardware teams need to organize calibration, transpilation, and diagnostic signals before sending circuits to provider tools. This scenario 08 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and generates an export or provider-facing payload. It shows when precomputed lookup kernels can speed up supported gates; It separates circuit export from real provider execution and credential requirements.

# Scenario 448: Quantum hardware calibration export and verification: scenario 08
# Strategy: generate a scalable sparse circuit and export the hardware payload.
simulate(127, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(127)
    H(q[0])
    CNOT(q[0], q[1])
    X(q[126])
    Rz(q[8], PI / 8)
    print("scenario", "hardware_calibration", hardware_payload_summary())
    print(export_hardware("braket"))
}
749 · Scenario Hardware Calibration 09
file: 749_scenario_hardware_calibration_09.sqlookuphardwareazure

Problem statement: Hardware teams need to organize calibration, transpilation, and diagnostic signals before sending circuits to provider tools. This scenario 09 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and generates an export or provider-facing payload. It shows when precomputed lookup kernels can speed up supported gates; It separates circuit export from real provider execution and credential requirements.

# Scenario 449: Quantum hardware calibration export and verification: scenario 09
# Strategy: generate a scalable sparse circuit and export the hardware payload.
simulate(129, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(129)
    H(q[0])
    CNOT(q[0], q[1])
    X(q[128])
    Rz(q[9], PI / 8)
    print("scenario", "hardware_calibration", hardware_payload_summary())
    print(export_hardware("azure"))
}
750 · Scenario Hardware Calibration 10
file: 750_scenario_hardware_calibration_10.sqlookuphardwarecirq

Problem statement: Hardware teams need to organize calibration, transpilation, and diagnostic signals before sending circuits to provider tools. This scenario 10 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and generates an export or provider-facing payload. It shows when precomputed lookup kernels can speed up supported gates; It separates circuit export from real provider execution and credential requirements.

# Scenario 450: Quantum hardware calibration export and verification: scenario 10
# Strategy: generate a scalable sparse circuit and export the hardware payload.
simulate(121, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(121)
    H(q[0])
    CNOT(q[0], q[1])
    X(q[120])
    Rz(q[10], PI / 8)
    print("scenario", "hardware_calibration", hardware_payload_summary())
    print(export_hardware("cirq"))
}
751 · Scenario Hardware Calibration 11
file: 751_scenario_hardware_calibration_11.sqlookuphardwarepennylane

Problem statement: Hardware teams need to organize calibration, transpilation, and diagnostic signals before sending circuits to provider tools. This scenario 11 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and generates an export or provider-facing payload. It shows when precomputed lookup kernels can speed up supported gates; It separates circuit export from real provider execution and credential requirements.

# Scenario 451: Quantum hardware calibration export and verification: scenario 11
# Strategy: generate a scalable sparse circuit and export the hardware payload.
simulate(123, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(123)
    H(q[0])
    CNOT(q[0], q[1])
    X(q[122])
    Rz(q[11], PI / 8)
    print("scenario", "hardware_calibration", hardware_payload_summary())
    print(export_hardware("pennylane"))
}
752 · Scenario Hardware Calibration 12
file: 752_scenario_hardware_calibration_12.sqlookuphardware

Problem statement: Hardware teams need to organize calibration, transpilation, and diagnostic signals before sending circuits to provider tools. This scenario 12 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and generates an export or provider-facing payload. It shows when precomputed lookup kernels can speed up supported gates; It separates circuit export from real provider execution and credential requirements.

# Scenario 452: Quantum hardware calibration export and verification: scenario 12
# Strategy: generate a scalable sparse circuit and export the hardware payload.
simulate(125, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(125)
    H(q[0])
    CNOT(q[0], q[1])
    X(q[124])
    Rz(q[12], PI / 8)
    print("scenario", "hardware_calibration", hardware_payload_summary())
    print(export_hardware("openqasm3"))
}
753 · Scenario Hardware Calibration 13
file: 753_scenario_hardware_calibration_13.sqlookuphardwareqiskit

Problem statement: Hardware teams need to organize calibration, transpilation, and diagnostic signals before sending circuits to provider tools. This scenario 13 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and generates an export or provider-facing payload. It shows when precomputed lookup kernels can speed up supported gates; It separates circuit export from real provider execution and credential requirements.

# Scenario 453: Quantum hardware calibration export and verification: scenario 13
# Strategy: generate a scalable sparse circuit and export the hardware payload.
simulate(127, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(127)
    H(q[0])
    CNOT(q[0], q[1])
    X(q[126])
    Rz(q[13], PI / 8)
    print("scenario", "hardware_calibration", hardware_payload_summary())
    print(export_hardware("qiskit"))
}
754 · Scenario Hardware Calibration 14
file: 754_scenario_hardware_calibration_14.sqlookuphardwarebraket

Problem statement: Hardware teams need to organize calibration, transpilation, and diagnostic signals before sending circuits to provider tools. This scenario 14 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and generates an export or provider-facing payload. It shows when precomputed lookup kernels can speed up supported gates; It separates circuit export from real provider execution and credential requirements.

# Scenario 454: Quantum hardware calibration export and verification: scenario 14
# Strategy: generate a scalable sparse circuit and export the hardware payload.
simulate(129, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(129)
    H(q[0])
    CNOT(q[0], q[1])
    X(q[128])
    Rz(q[14], PI / 8)
    print("scenario", "hardware_calibration", hardware_payload_summary())
    print(export_hardware("braket"))
}
755 · Scenario Hardware Calibration 15
file: 755_scenario_hardware_calibration_15.sqlookuphardwareazure

Problem statement: Hardware teams need to organize calibration, transpilation, and diagnostic signals before sending circuits to provider tools. This scenario 15 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and generates an export or provider-facing payload. It shows when precomputed lookup kernels can speed up supported gates; It separates circuit export from real provider execution and credential requirements.

# Scenario 455: Quantum hardware calibration export and verification: scenario 15
# Strategy: generate a scalable sparse circuit and export the hardware payload.
simulate(121, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(121)
    H(q[0])
    CNOT(q[0], q[1])
    X(q[120])
    Rz(q[15], PI / 8)
    print("scenario", "hardware_calibration", hardware_payload_summary())
    print(export_hardware("azure"))
}
756 · Scenario Hardware Calibration 16
file: 756_scenario_hardware_calibration_16.sqlookuphardwarecirq

Problem statement: Hardware teams need to organize calibration, transpilation, and diagnostic signals before sending circuits to provider tools. This scenario 16 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and generates an export or provider-facing payload. It shows when precomputed lookup kernels can speed up supported gates; It separates circuit export from real provider execution and credential requirements.

# Scenario 456: Quantum hardware calibration export and verification: scenario 16
# Strategy: generate a scalable sparse circuit and export the hardware payload.
simulate(123, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(123)
    H(q[0])
    CNOT(q[0], q[1])
    X(q[122])
    Rz(q[16], PI / 8)
    print("scenario", "hardware_calibration", hardware_payload_summary())
    print(export_hardware("cirq"))
}
757 · Scenario Hardware Calibration 17
file: 757_scenario_hardware_calibration_17.sqlookuphardwarepennylane

Problem statement: Hardware teams need to organize calibration, transpilation, and diagnostic signals before sending circuits to provider tools. This scenario 17 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and generates an export or provider-facing payload. It shows when precomputed lookup kernels can speed up supported gates; It separates circuit export from real provider execution and credential requirements.

# Scenario 457: Quantum hardware calibration export and verification: scenario 17
# Strategy: generate a scalable sparse circuit and export the hardware payload.
simulate(125, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(125)
    H(q[0])
    CNOT(q[0], q[1])
    X(q[124])
    Rz(q[17], PI / 8)
    print("scenario", "hardware_calibration", hardware_payload_summary())
    print(export_hardware("pennylane"))
}
758 · Scenario Hardware Calibration 18
file: 758_scenario_hardware_calibration_18.sqlookuphardware

Problem statement: Hardware teams need to organize calibration, transpilation, and diagnostic signals before sending circuits to provider tools. This scenario 18 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and generates an export or provider-facing payload. It shows when precomputed lookup kernels can speed up supported gates; It separates circuit export from real provider execution and credential requirements.

# Scenario 458: Quantum hardware calibration export and verification: scenario 18
# Strategy: generate a scalable sparse circuit and export the hardware payload.
simulate(127, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(127)
    H(q[0])
    CNOT(q[0], q[1])
    X(q[126])
    Rz(q[18], PI / 8)
    print("scenario", "hardware_calibration", hardware_payload_summary())
    print(export_hardware("openqasm3"))
}
759 · Scenario Hardware Calibration 19
file: 759_scenario_hardware_calibration_19.sqlookuphardwareqiskit

Problem statement: Hardware teams need to organize calibration, transpilation, and diagnostic signals before sending circuits to provider tools. This scenario 19 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and generates an export or provider-facing payload. It shows when precomputed lookup kernels can speed up supported gates; It separates circuit export from real provider execution and credential requirements.

# Scenario 459: Quantum hardware calibration export and verification: scenario 19
# Strategy: generate a scalable sparse circuit and export the hardware payload.
simulate(129, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(129)
    H(q[0])
    CNOT(q[0], q[1])
    X(q[128])
    Rz(q[19], PI / 8)
    print("scenario", "hardware_calibration", hardware_payload_summary())
    print(export_hardware("qiskit"))
}
760 · Scenario Hardware Calibration 20
file: 760_scenario_hardware_calibration_20.sqlookuphardwarebraket

Problem statement: Hardware teams need to organize calibration, transpilation, and diagnostic signals before sending circuits to provider tools. This scenario 20 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and generates an export or provider-facing payload. It shows when precomputed lookup kernels can speed up supported gates; It separates circuit export from real provider execution and credential requirements.

# Scenario 460: Quantum hardware calibration export and verification: scenario 20
# Strategy: generate a scalable sparse circuit and export the hardware payload.
simulate(121, engine="sharded", n_shards=12, workers=4, use_lookup=true) {
    q = quantum_register(121)
    H(q[0])
    CNOT(q[0], q[1])
    X(q[120])
    Rz(q[20], PI / 8)
    print("scenario", "hardware_calibration", hardware_payload_summary())
    print(export_hardware("braket"))
}
761 · Scenario Semiconductor 01
file: 761_scenario_semiconductor_01.sqmpshierarchicallookup

Problem statement: Semiconductor teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 01 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 461: Semiconductor process-control anomaly map: scenario 01
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(162, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(162)
    block_A = shard("block_A", 10, 19)
    block_B = shard("block_B", 20, 29)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[19], q[20])
    Rz(q[21], PI / 4)
    print("scenario", "semiconductor", hierarchical_report())
    print("lookup", lookup_profile())
}
762 · Scenario Semiconductor 02
file: 762_scenario_semiconductor_02.sqmpshierarchicallookup

Problem statement: Semiconductor teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 02 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 462: Semiconductor process-control anomaly map: scenario 02
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(164, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(164)
    block_A = shard("block_A", 20, 29)
    block_B = shard("block_B", 30, 39)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[29], q[30])
    Rz(q[31], PI / 5)
    print("scenario", "semiconductor", hierarchical_report())
    print("lookup", lookup_profile())
}
763 · Scenario Semiconductor 03
file: 763_scenario_semiconductor_03.sqmpshierarchicallookup

Problem statement: Semiconductor teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 03 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 463: Semiconductor process-control anomaly map: scenario 03
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(166, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(166)
    block_A = shard("block_A", 30, 39)
    block_B = shard("block_B", 40, 49)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[39], q[40])
    Rz(q[41], PI / 6)
    print("scenario", "semiconductor", hierarchical_report())
    print("lookup", lookup_profile())
}
764 · Scenario Semiconductor 04
file: 764_scenario_semiconductor_04.sqmpshierarchicallookup

Problem statement: Semiconductor teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 04 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 464: Semiconductor process-control anomaly map: scenario 04
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(168, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(168)
    block_A = shard("block_A", 0, 9)
    block_B = shard("block_B", 10, 19)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[9], q[10])
    Rz(q[11], PI / 7)
    print("scenario", "semiconductor", hierarchical_report())
    print("lookup", lookup_profile())
}
765 · Scenario Semiconductor 05
file: 765_scenario_semiconductor_05.sqmpshierarchicallookup

Problem statement: Semiconductor teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 05 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 465: Semiconductor process-control anomaly map: scenario 05
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(160, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(160)
    block_A = shard("block_A", 10, 19)
    block_B = shard("block_B", 20, 29)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[19], q[20])
    Rz(q[21], PI / 8)
    print("scenario", "semiconductor", hierarchical_report())
    print("lookup", lookup_profile())
}
766 · Scenario Semiconductor 06
file: 766_scenario_semiconductor_06.sqmpshierarchicallookup

Problem statement: Semiconductor teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 06 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 466: Semiconductor process-control anomaly map: scenario 06
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(162, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(162)
    block_A = shard("block_A", 20, 29)
    block_B = shard("block_B", 30, 39)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[29], q[30])
    Rz(q[31], PI / 3)
    print("scenario", "semiconductor", hierarchical_report())
    print("lookup", lookup_profile())
}
767 · Scenario Semiconductor 07
file: 767_scenario_semiconductor_07.sqmpshierarchicallookup

Problem statement: Semiconductor teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 07 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 467: Semiconductor process-control anomaly map: scenario 07
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(164, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(164)
    block_A = shard("block_A", 30, 39)
    block_B = shard("block_B", 40, 49)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[39], q[40])
    Rz(q[41], PI / 4)
    print("scenario", "semiconductor", hierarchical_report())
    print("lookup", lookup_profile())
}
768 · Scenario Semiconductor 08
file: 768_scenario_semiconductor_08.sqmpshierarchicallookup

Problem statement: Semiconductor teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 08 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 468: Semiconductor process-control anomaly map: scenario 08
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(166, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(166)
    block_A = shard("block_A", 0, 9)
    block_B = shard("block_B", 10, 19)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[9], q[10])
    Rz(q[11], PI / 5)
    print("scenario", "semiconductor", hierarchical_report())
    print("lookup", lookup_profile())
}
769 · Scenario Semiconductor 09
file: 769_scenario_semiconductor_09.sqmpshierarchicallookup

Problem statement: Semiconductor teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 09 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 469: Semiconductor process-control anomaly map: scenario 09
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(168, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(168)
    block_A = shard("block_A", 10, 19)
    block_B = shard("block_B", 20, 29)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[19], q[20])
    Rz(q[21], PI / 6)
    print("scenario", "semiconductor", hierarchical_report())
    print("lookup", lookup_profile())
}
770 · Scenario Semiconductor 10
file: 770_scenario_semiconductor_10.sqmpshierarchicallookup

Problem statement: Semiconductor teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 10 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 470: Semiconductor process-control anomaly map: scenario 10
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(160, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(160)
    block_A = shard("block_A", 20, 29)
    block_B = shard("block_B", 30, 39)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[29], q[30])
    Rz(q[31], PI / 7)
    print("scenario", "semiconductor", hierarchical_report())
    print("lookup", lookup_profile())
}
771 · Scenario Semiconductor 11
file: 771_scenario_semiconductor_11.sqmpshierarchicallookup

Problem statement: Semiconductor teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 11 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 471: Semiconductor process-control anomaly map: scenario 11
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(162, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(162)
    block_A = shard("block_A", 30, 39)
    block_B = shard("block_B", 40, 49)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[39], q[40])
    Rz(q[41], PI / 8)
    print("scenario", "semiconductor", hierarchical_report())
    print("lookup", lookup_profile())
}
772 · Scenario Semiconductor 12
file: 772_scenario_semiconductor_12.sqmpshierarchicallookup

Problem statement: Semiconductor teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 12 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 472: Semiconductor process-control anomaly map: scenario 12
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(164, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(164)
    block_A = shard("block_A", 0, 9)
    block_B = shard("block_B", 10, 19)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[9], q[10])
    Rz(q[11], PI / 3)
    print("scenario", "semiconductor", hierarchical_report())
    print("lookup", lookup_profile())
}
773 · Scenario Semiconductor 13
file: 773_scenario_semiconductor_13.sqmpshierarchicallookup

Problem statement: Semiconductor teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 13 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 473: Semiconductor process-control anomaly map: scenario 13
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(166, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(166)
    block_A = shard("block_A", 10, 19)
    block_B = shard("block_B", 20, 29)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[19], q[20])
    Rz(q[21], PI / 4)
    print("scenario", "semiconductor", hierarchical_report())
    print("lookup", lookup_profile())
}
774 · Scenario Semiconductor 14
file: 774_scenario_semiconductor_14.sqmpshierarchicallookup

Problem statement: Semiconductor teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 14 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 474: Semiconductor process-control anomaly map: scenario 14
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(168, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(168)
    block_A = shard("block_A", 20, 29)
    block_B = shard("block_B", 30, 39)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[29], q[30])
    Rz(q[31], PI / 5)
    print("scenario", "semiconductor", hierarchical_report())
    print("lookup", lookup_profile())
}
775 · Scenario Semiconductor 15
file: 775_scenario_semiconductor_15.sqmpshierarchicallookup

Problem statement: Semiconductor teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 15 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 475: Semiconductor process-control anomaly map: scenario 15
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(160, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(160)
    block_A = shard("block_A", 30, 39)
    block_B = shard("block_B", 40, 49)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[39], q[40])
    Rz(q[41], PI / 6)
    print("scenario", "semiconductor", hierarchical_report())
    print("lookup", lookup_profile())
}
776 · Scenario Semiconductor 16
file: 776_scenario_semiconductor_16.sqmpshierarchicallookup

Problem statement: Semiconductor teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 16 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 476: Semiconductor process-control anomaly map: scenario 16
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(162, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(162)
    block_A = shard("block_A", 0, 9)
    block_B = shard("block_B", 10, 19)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[9], q[10])
    Rz(q[11], PI / 7)
    print("scenario", "semiconductor", hierarchical_report())
    print("lookup", lookup_profile())
}
777 · Scenario Semiconductor 17
file: 777_scenario_semiconductor_17.sqmpshierarchicallookup

Problem statement: Semiconductor teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 17 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 477: Semiconductor process-control anomaly map: scenario 17
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(164, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(164)
    block_A = shard("block_A", 10, 19)
    block_B = shard("block_B", 20, 29)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[19], q[20])
    Rz(q[21], PI / 8)
    print("scenario", "semiconductor", hierarchical_report())
    print("lookup", lookup_profile())
}
778 · Scenario Semiconductor 18
file: 778_scenario_semiconductor_18.sqmpshierarchicallookup

Problem statement: Semiconductor teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 18 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 478: Semiconductor process-control anomaly map: scenario 18
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(166, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(166)
    block_A = shard("block_A", 20, 29)
    block_B = shard("block_B", 30, 39)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[29], q[30])
    Rz(q[31], PI / 3)
    print("scenario", "semiconductor", hierarchical_report())
    print("lookup", lookup_profile())
}
779 · Scenario Semiconductor 19
file: 779_scenario_semiconductor_19.sqmpshierarchicallookup

Problem statement: Semiconductor teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 19 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 479: Semiconductor process-control anomaly map: scenario 19
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(168, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(168)
    block_A = shard("block_A", 30, 39)
    block_B = shard("block_B", 40, 49)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[39], q[40])
    Rz(q[41], PI / 4)
    print("scenario", "semiconductor", hierarchical_report())
    print("lookup", lookup_profile())
}
780 · Scenario Semiconductor 20
file: 780_scenario_semiconductor_20.sqmpshierarchicallookup

Problem statement: Semiconductor teams need a practical, domain-specific quantum workflow that keeps the simulation backend and memory assumptions explicit. This scenario 20 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 480: Semiconductor process-control anomaly map: scenario 20
# Strategy: 10-qubit dense local blocks with safe MPS promotion for bridge gates.
simulate(160, engine="hierarchical", block_size=10, max_bond_dim=null, cutoff=0.0, use_lookup=true) {
    q = quantum_register(160)
    block_A = shard("block_A", 0, 9)
    block_B = shard("block_B", 10, 19)
    apply_block("H", block_A)
    apply_block("X", block_B)
    CNOT(q[9], q[10])
    Rz(q[11], PI / 5)
    print("scenario", "semiconductor", hierarchical_report())
    print("lookup", lookup_profile())
}
781 · Scenario Seismology 01
file: 781_scenario_seismology_01.sqmpslookup

Problem statement: Seismology teams need to encode seismic features and anomaly signals in a sparse/mps workflow suitable for large-dimensional data. This scenario 01 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 481: Seismic event correlation screening: scenario 01
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(138, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(138)
    H(q[0])
    for i in range(0, 61) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 6)
    }
    print("scenario", "seismology", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(138))
}
782 · Scenario Seismology 02
file: 782_scenario_seismology_02.sqmpslookup

Problem statement: Seismology teams need to encode seismic features and anomaly signals in a sparse/mps workflow suitable for large-dimensional data. This scenario 02 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 482: Seismic event correlation screening: scenario 02
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(140, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(140)
    H(q[0])
    for i in range(0, 62) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 7)
    }
    print("scenario", "seismology", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(140))
}
783 · Scenario Seismology 03
file: 783_scenario_seismology_03.sqmpslookup

Problem statement: Seismology teams need to encode seismic features and anomaly signals in a sparse/mps workflow suitable for large-dimensional data. This scenario 03 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 483: Seismic event correlation screening: scenario 03
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(142, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(142)
    H(q[0])
    for i in range(0, 63) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 8)
    }
    print("scenario", "seismology", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(142))
}
784 · Scenario Seismology 04
file: 784_scenario_seismology_04.sqmpslookup

Problem statement: Seismology teams need to encode seismic features and anomaly signals in a sparse/mps workflow suitable for large-dimensional data. This scenario 04 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 484: Seismic event correlation screening: scenario 04
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(144, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(144)
    H(q[0])
    for i in range(0, 64) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 5)
    }
    print("scenario", "seismology", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(144))
}
785 · Scenario Seismology 05
file: 785_scenario_seismology_05.sqmpslookup

Problem statement: Seismology teams need to encode seismic features and anomaly signals in a sparse/mps workflow suitable for large-dimensional data. This scenario 05 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 485: Seismic event correlation screening: scenario 05
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(136, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(136)
    H(q[0])
    for i in range(0, 65) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 6)
    }
    print("scenario", "seismology", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(136))
}
786 · Scenario Seismology 06
file: 786_scenario_seismology_06.sqmpslookup

Problem statement: Seismology teams need to encode seismic features and anomaly signals in a sparse/mps workflow suitable for large-dimensional data. This scenario 06 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 486: Seismic event correlation screening: scenario 06
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(138, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(138)
    H(q[0])
    for i in range(0, 66) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 7)
    }
    print("scenario", "seismology", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(138))
}
787 · Scenario Seismology 07
file: 787_scenario_seismology_07.sqmpslookup

Problem statement: Seismology teams need to encode seismic features and anomaly signals in a sparse/mps workflow suitable for large-dimensional data. This scenario 07 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 487: Seismic event correlation screening: scenario 07
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(140, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(140)
    H(q[0])
    for i in range(0, 67) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 8)
    }
    print("scenario", "seismology", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(140))
}
788 · Scenario Seismology 08
file: 788_scenario_seismology_08.sqmpslookup

Problem statement: Seismology teams need to encode seismic features and anomaly signals in a sparse/mps workflow suitable for large-dimensional data. This scenario 08 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 488: Seismic event correlation screening: scenario 08
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(142, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(142)
    H(q[0])
    for i in range(0, 68) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 5)
    }
    print("scenario", "seismology", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(142))
}
789 · Scenario Seismology 09
file: 789_scenario_seismology_09.sqmpslookup

Problem statement: Seismology teams need to encode seismic features and anomaly signals in a sparse/mps workflow suitable for large-dimensional data. This scenario 09 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 489: Seismic event correlation screening: scenario 09
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(144, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(144)
    H(q[0])
    for i in range(0, 69) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 6)
    }
    print("scenario", "seismology", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(144))
}
790 · Scenario Seismology 10
file: 790_scenario_seismology_10.sqmpslookup

Problem statement: Seismology teams need to encode seismic features and anomaly signals in a sparse/mps workflow suitable for large-dimensional data. This scenario 10 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 490: Seismic event correlation screening: scenario 10
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(136, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(136)
    H(q[0])
    for i in range(0, 70) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 7)
    }
    print("scenario", "seismology", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(136))
}
791 · Scenario Seismology 11
file: 791_scenario_seismology_11.sqmpslookup

Problem statement: Seismology teams need to encode seismic features and anomaly signals in a sparse/mps workflow suitable for large-dimensional data. This scenario 11 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 491: Seismic event correlation screening: scenario 11
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(138, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(138)
    H(q[0])
    for i in range(0, 71) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 8)
    }
    print("scenario", "seismology", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(138))
}
792 · Scenario Seismology 12
file: 792_scenario_seismology_12.sqmpslookup

Problem statement: Seismology teams need to encode seismic features and anomaly signals in a sparse/mps workflow suitable for large-dimensional data. This scenario 12 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 492: Seismic event correlation screening: scenario 12
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(140, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(140)
    H(q[0])
    for i in range(0, 72) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 5)
    }
    print("scenario", "seismology", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(140))
}
793 · Scenario Seismology 13
file: 793_scenario_seismology_13.sqmpslookup

Problem statement: Seismology teams need to encode seismic features and anomaly signals in a sparse/mps workflow suitable for large-dimensional data. This scenario 13 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 493: Seismic event correlation screening: scenario 13
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(142, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(142)
    H(q[0])
    for i in range(0, 73) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 6)
    }
    print("scenario", "seismology", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(142))
}
794 · Scenario Seismology 14
file: 794_scenario_seismology_14.sqmpslookup

Problem statement: Seismology teams need to encode seismic features and anomaly signals in a sparse/mps workflow suitable for large-dimensional data. This scenario 14 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 494: Seismic event correlation screening: scenario 14
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(144, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(144)
    H(q[0])
    for i in range(0, 74) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 7)
    }
    print("scenario", "seismology", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(144))
}
795 · Scenario Seismology 15
file: 795_scenario_seismology_15.sqmpslookup

Problem statement: Seismology teams need to encode seismic features and anomaly signals in a sparse/mps workflow suitable for large-dimensional data. This scenario 15 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 495: Seismic event correlation screening: scenario 15
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(136, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(136)
    H(q[0])
    for i in range(0, 75) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 8)
    }
    print("scenario", "seismology", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(136))
}
796 · Scenario Seismology 16
file: 796_scenario_seismology_16.sqmpslookup

Problem statement: Seismology teams need to encode seismic features and anomaly signals in a sparse/mps workflow suitable for large-dimensional data. This scenario 16 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 496: Seismic event correlation screening: scenario 16
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(138, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(138)
    H(q[0])
    for i in range(0, 76) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 5)
    }
    print("scenario", "seismology", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(138))
}
797 · Scenario Seismology 17
file: 797_scenario_seismology_17.sqmpslookup

Problem statement: Seismology teams need to encode seismic features and anomaly signals in a sparse/mps workflow suitable for large-dimensional data. This scenario 17 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 497: Seismic event correlation screening: scenario 17
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(140, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(140)
    H(q[0])
    for i in range(0, 77) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 6)
    }
    print("scenario", "seismology", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(140))
}
798 · Scenario Seismology 18
file: 798_scenario_seismology_18.sqmpslookup

Problem statement: Seismology teams need to encode seismic features and anomaly signals in a sparse/mps workflow suitable for large-dimensional data. This scenario 18 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 498: Seismic event correlation screening: scenario 18
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(142, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(142)
    H(q[0])
    for i in range(0, 78) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 7)
    }
    print("scenario", "seismology", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(142))
}
799 · Scenario Seismology 19
file: 799_scenario_seismology_19.sqmpslookup

Problem statement: Seismology teams need to encode seismic features and anomaly signals in a sparse/mps workflow suitable for large-dimensional data. This scenario 19 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 499: Seismic event correlation screening: scenario 19
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(144, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(144)
    H(q[0])
    for i in range(0, 79) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 8)
    }
    print("scenario", "seismology", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(144))
}
800 · Scenario Seismology 20
file: 800_scenario_seismology_20.sqmpslookup

Problem statement: Seismology teams need to encode seismic features and anomaly signals in a sparse/mps workflow suitable for large-dimensional data. This scenario 20 version gives learners a concrete problem frame, then shows how the Sansqrit DSL encodes the data, selects an execution style, and prints a result or diagnostic that can be inspected.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It shows when precomputed lookup kernels can speed up supported gates.

# Scenario 500: Seismic event correlation screening: scenario 20
# Strategy: MPS/tensor-network for low-entanglement neighbor structure.
simulate(136, engine="mps", max_bond_dim=64, cutoff=1e-12, use_lookup=true) {
    q = quantum_register(136)
    H(q[0])
    for i in range(0, 80) {
        CNOT(q[i], q[i + 1])
        Rz(q[i + 1], PI / 5)
    }
    print("scenario", "seismology", "mps_low_entanglement_chain")
    print("estimate", estimate_qubits(136))
}

Programs 801–820

801 · Adaptive Planner 120Q Sparse
file: 801_adaptive_planner_120q_sparse.sq120q

Problem statement: Choose an execution backend automatically based on qubit count, gates, sparsity, and circuit structure. The problem is to make backend selection visible so users understand why the planner did not choose dense simulation.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion.

# 120-qubit sparse IoT anomaly circuit with adaptive backend explanation
simulate(120, engine="auto") {
    q = quantum_register(120)
    X(q[119])
    H(q[0])
    CNOT(q[0], q[1])
    Rz(q[50], PI/8)
    print(explain_backend(120, [("X", [119], []), ("H", [0], []), ("CNOT", [0,1], []), ("Rz", [50], [PI/8])]))
    print(engine_nnz())
}
802 · Extended Stabilizer 500Q Few T
file: 802_extended_stabilizer_500q_few_t.sqstabilizer

Problem statement: Represent a large Clifford-dominated circuit with stabilizer methods instead of a dense vector. The problem is to teach why some very large circuits are tractable only when their gate structure is restricted.

What the program does: The program applies the main gates or parameterized rotations. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# Mostly Clifford 500-qubit city graph with two non-Clifford feature injections
print(explain_backend(500, [("H", [0], []), ("CNOT", [0,1], []), ("T", [10], []), ("Tdg", [20], [])]))
803 · Hierarchical Components 160Q Lookup
file: 803_hierarchical_components_160q_lookup.sqhierarchicallookup

Problem statement: A learner needs a concrete worked example for hierarchical components 160q lookup. The problem is to show the goal, the backend choice, the key Sansqrit operations, and the result that should be inspected after running the program.

What the program does: The program applies the main gates or parameterized rotations. It demonstrates hierarchical shard planning and bridge handling; It shows when precomputed lookup kernels can speed up supported gates.

# 160 qubits as independent <=10q components, suitable for hierarchical lookup shards
ops = [("H", [0], []), ("CNOT", [0,1], []), ("H", [20], []), ("CNOT", [20,21], []), ("X", [150], [])]
print(planner_features(160, ops))
print(explain_backend(160, ops))
804 · Qasm3 Mid Circuit Control
file: 804_qasm3_mid_circuit_control.sqsansqrit

Problem statement: A learner needs a concrete worked example for qasm3 mid circuit control. The problem is to show the goal, the backend choice, the key Sansqrit operations, and the result that should be inspected after running the program.

What the program does: The program generates an export or provider-facing payload. It separates circuit export from real provider execution and credential requirements.

# OpenQASM 3 mid-circuit measurement and classical control template
print(qasm3_mid_circuit_template(2))
805 · Gpu Cuquantum Planning
file: 805_gpu_cuquantum_planning.sqgpu

Problem statement: Plan a GPU-accelerated execution path while respecting memory limits. The problem is to show that GPU support helps selected workloads but does not remove exponential scaling.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement. It demonstrates GPU planning while still respecting memory limits.

# GPU and cuQuantum capability planning for a 28-qubit dense subproblem
print(gpu_capabilities())
print(gpu_memory_estimate(28))
print(cuquantum_recommendation(28, "dense"))
806 · Distributed Cluster Capabilities
file: 806_distributed_cluster_capabilities.sqdistributed

Problem statement: Plan a distributed execution workflow for partitionable sparse state. The problem is to show how coordinator and worker capabilities are checked before claiming a workload can run across machines.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement. It demonstrates coordinator/worker style distributed planning for partitionable workloads.

# Distributed sparse cluster feature discovery
print(distributed_capabilities())
807 · Qec Stim Surface Task
file: 807_qec_stim_surface_task.sqqecsurface

Problem statement: Build an error-correction oriented workflow using logical qubits, syndrome extraction, or decoder-style outputs. The problem is to help users understand protection logic before connecting to realistic hardware noise.

What the program does: The program builds error-correction or syndrome steps. It focuses on logical-qubit or syndrome-style error-correction reasoning.

# Stim-style surface-code task; uses real Stim generator if installed, fallback text otherwise
print(qec_stim_surface_task(3, 3, 0.001))
808 · Qec Threshold Sweep Plan
file: 808_qec_threshold_sweep_plan.sqqec

Problem statement: Build an error-correction oriented workflow using logical qubits, syndrome extraction, or decoder-style outputs. The problem is to help users understand protection logic before connecting to realistic hardware noise.

What the program does: The program builds error-correction or syndrome steps. It focuses on logical-qubit or syndrome-style error-correction reasoning.

# QEC threshold sweep plan for external Stim/PyMatching runs
print(qec_threshold_sweep())
809 · Qec Resource Estimate Satellite
file: 809_qec_resource_estimate_satellite.sqqec

Problem statement: Build an error-correction oriented workflow using logical qubits, syndrome extraction, or decoder-style outputs. The problem is to help users understand protection logic before connecting to realistic hardware noise.

What the program does: The program builds error-correction or syndrome steps. It focuses on logical-qubit or syndrome-style error-correction reasoning.

# Rough logical-to-physical estimate for a satellite QEC link
print(qec_logical_resource_estimate(128, 50000, 5, 12))
810 · Conformance Report Bell
file: 810_conformance_report_bell.sqsansqrit

Problem statement: Produce diagnostics that explain backend selection, lookup usage, or circuit conformance. The problem is to make hidden runtime decisions visible so users can debug examples and documentation claims.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation.

# Verify a Bell circuit against installed external simulators where available
simulate(2) {
    q = quantum_register(2)
    H(q[0])
    CNOT(q[0], q[1])
    print(conformance_report())
}
811 · Finance 140Q Sparse Portfolio
file: 811_finance_140q_sparse_portfolio.sqsansqrit

Problem statement: A finance use case needs a backend-aware quantum workflow rather than an abstract gate demo. The problem is to encode the domain signal, select a realistic execution strategy, and inspect the output in a way learners can connect to real applications.

What the program does: The program allocates a quantum register and applies the main gates or parameterized rotations.

# 140-qubit sparse financial risk flags; planner should avoid dense simulation
ops = [("X", [3], []), ("X", [77], []), ("H", [0], []), ("CNOT", [0,77], []), ("Rz", [139], [PI/16])]
print(explain_backend(140, ops))
simulate(140, engine="sharded", n_shards=16, workers=4) {
    q = quantum_register(140)
    X(q[3]); X(q[77]); H(q[0]); CNOT(q[0], q[77]); Rz(q[139], PI/16)
    print(engine_nnz())
}
812 · Cybersecurity 1000Q Stabilizer
file: 812_cybersecurity_1000q_stabilizer.sqstabilizer

Problem statement: Represent a large Clifford-dominated circuit with stabilizer methods instead of a dense vector. The problem is to teach why some very large circuits are tractable only when their gate structure is restricted.

What the program does: The program applies the main gates or parameterized rotations. It uses stabilizer/Clifford structure so very large registers can be handled symbolically.

# 1000-qubit Clifford graph-state cybersecurity correlation screen
ops = [("H", [0], []), ("CNOT", [0,1], []), ("CZ", [1,2], []), ("H", [999], [])]
print(explain_backend(1000, ops))
813 · Supply Chain 180Q Mps Bridge
file: 813_supply_chain_180q_mps_bridge.sqmpshierarchical

Problem statement: Model a low-entanglement or chain-like circuit with an MPS backend. The problem is to show how tensor-network structure can make selected large circuits explainable and memory-aware.

What the program does: The program applies the main gates or parameterized rotations. It uses an MPS/tensor-network view for low-entanglement structure; It demonstrates hierarchical shard planning and bridge handling.

# 180-qubit supply-chain chain with limited bridges; planner should prefer MPS/hierarchical
ops = [("H", [9], []), ("CNOT", [9,10], []), ("CNOT", [19,20], []), ("Rz", [55], [0.01])]
print(explain_backend(180, ops))
814 · Drug Discovery 124Q Mps Feature Map
file: 814_drug_discovery_124q_mps_feature_map.sqmps

Problem statement: Model a low-entanglement or chain-like circuit with an MPS backend. The problem is to show how tensor-network structure can make selected large circuits explainable and memory-aware.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement. It uses an MPS/tensor-network view for low-entanglement structure.

# 124-qubit low-entanglement molecular feature map planning
ops = [("Ry", [i], [0.01 * i]) for i in range(0, 12)]
print(explain_backend(124, ops))
815 · Azure Openqasm3 Payload
file: 815_azure_openqasm3_payload.sqhardwareazure

Problem statement: Take a Sansqrit circuit and convert it into a portable QASM-style representation. The problem is to teach users that writing a circuit, exporting it, and running it on a provider are separate steps.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and generates an export or provider-facing payload. It separates circuit export from real provider execution and credential requirements.

# Hardware-neutral OpenQASM 3 export payload for cloud submission
simulate(3) {
    q = quantum_register(3)
    H(q[0]); CNOT(q[0], q[1]); Rz(q[2], PI/4)
    print(export_hardware("azure"))
}
816 · Cudaq Export Payload
file: 816_cudaq_export_payload.sqhardware

Problem statement: Export or translate a Sansqrit circuit for an external quantum ecosystem. The problem is to demonstrate provider-facing payload creation while keeping provider credentials, topology, and transpilation as separate responsibilities.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and generates an export or provider-facing payload. It separates circuit export from real provider execution and credential requirements.

# CUDA-Q/cuQuantum-oriented OpenQASM 3 fallback payload
simulate(4) {
    q = quantum_register(4)
    H(q[0]); CNOT(q[0], q[1]); CNOT(q[2], q[3])
    print(export_hardware("cudaq"))
}
817 · Surface Code Matching Adapter
file: 817_surface_code_matching_adapter.sqqecsurface

Problem statement: Build an error-correction oriented workflow using logical qubits, syndrome extraction, or decoder-style outputs. The problem is to help users understand protection logic before connecting to realistic hardware noise.

What the program does: The program builds error-correction or syndrome steps. It focuses on logical-qubit or syndrome-style error-correction reasoning.

# Surface-code decoder and threshold planning metadata
code = qec_code("surface", 3)
print(code)
print(qec_threshold_sweep([3,5], [0.001, 0.005]))
818 · Dense Refusal 120Q Explanation
file: 818_dense_refusal_120q_explanation.sq120q

Problem statement: Explain why a requested dense large-qubit simulation must be refused or rerouted. The problem is to teach users that honest simulation tools should reject impossible dense memory requests.

What the program does: The program runs the helper function and prints a result that users can compare with the problem statement. It emphasizes safe large-logical-qubit execution rather than impossible dense state-vector expansion.

# Explain why dense 120-qubit state-vector simulation is unsafe
print(explain_120_qubits_dense())
print(explain_backend(120, [("H", [i], []) for i in range(0, 120)]))
819 · Lookup Profile 10Q Kernel
file: 819_lookup_profile_10q_kernel.sqlookup

Problem statement: Produce diagnostics that explain backend selection, lookup usage, or circuit conformance. The problem is to make hidden runtime decisions visible so users can debug examples and documentation claims.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and prints diagnostics for validation. It shows when precomputed lookup kernels can speed up supported gates.

# Packaged lookup tables for <=10q component execution
simulate(10, engine="sparse", use_lookup=true) {
    q = quantum_register(10)
    H(q[0]); X(q[9]); SX(q[5]); CNOT(q[0], q[1])
    print(lookup_profile())
}
820 · Multicloud Export Summary
file: 820_multicloud_export_summary.sqqechardwarebraketazureqiskitcirq

Problem statement: Export or translate a Sansqrit circuit for an external quantum ecosystem. The problem is to demonstrate provider-facing payload creation while keeping provider credentials, topology, and transpilation as separate responsibilities.

What the program does: The program allocates a quantum register, applies the main gates or parameterized rotations and builds error-correction or syndrome steps. It focuses on logical-qubit or syndrome-style error-correction reasoning; It separates circuit export from real provider execution and credential requirements.

# Hardware target summary for IBM/Qiskit, AWS/Braket, Azure, Cirq, PennyLane, CUDA-Q and QEC tools
simulate(2) {
    q = quantum_register(2)
    H(q[0]); CNOT(q[0], q[1])
    print(hardware_payload_summary())
    print(hardware_targets())
}