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Experimental Validation of Quantum Entanglement on IBM's 156-Qubit Heron Processor: A PBR-Inspired Test of Wave Function Realism

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Zenodo2025-12-10 更新2026-05-26 收录
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This dataset contains the complete experimental results, analysis code, and manuscript for a test of wave function ontology based on the Pusey-Barrett-Rudolph (PBR) theorem, executed on IBM's 156-qubit Heron r2 quantum processor (ibm_fez) on December 9, 2025. KEY ACHIEVEMENT:We achieved a quantum correlation of ⟨Z₀Z₁⟩ = 0.930 ± 0.010 and concurrence of 0.931 ± 0.010 on real NISQ hardware, demonstrating 96.1% fidelity compared to ideal simulator predictions. KEY RESULTS:- Correlation: 0.9302 (93% quantum correlation on hardware)- Concurrence: 0.9310 (strong entanglement preserved)- Fidelity: 96.1% (exceptional for NISQ devices)- Circuit depth: 4 logical gates, 8-9 transpiled- Hardware: IBM Quantum Heron r2 (156 qubits)- Execution date: December 9, 2025 CONTENTS:- Full manuscript (34-page PDF)- Raw experimental data (JSON, CSV)- Complete analysis code (Python/Qiskit)- Visualizations (4 publication-quality figures)- IBM Quantum job IDs for verification- Citation file and documentation SIGNIFICANCE:This experiment validates that current NISQ hardware can maintain sufficient quantum coherence for applications requiring genuine entanglement. The 93% correlation value exceeds thresholds required to rule out simple hidden variable models, supporting wave function realism while acknowledging nuanced philosophical implications (Hossenfelder, 2024). REPRODUCIBILITY:All data, code, and methods are openly available. IBM Quantum job IDs provided for independent verification. IBM QUANTUM JOB IDS (for verification):- psi0: d4sblsk5fjns73d284i0- psi1: d4sbluc5fjns73d284kg- phi0: d4sblvvt3pms73992f20- phi1: d4sbm1jher1c73bd4m7g- product_00: d4sbm3c5fjns73d284pg- product_11: d4sbm57t3pms73992f90- superposition: d4sbm6rher1c73bd4md0 (KEY RESULT: 93% correlation) IMPLICATIONS:- Establishes NISQ hardware benchmarks (96% fidelity)- Validates shallow circuit efficacy for quantum algorithms- Provides guidelines for variational quantum circuits- Supports wave function ontology with experimental data AUTHOR:Amit Brahmbhatt (amitb@quantum-clarity.com)Quantum-Clarity LLC (www.quantum-clarity.com)

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Zenodo
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2025-12-10
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