CGB Quantum Counting Paradox Deposition

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DEPO-008-ABNORMAL
$700,000.00

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Samples
Preview
n qubits hold 2^n states but measurement collapses to one. Grover's algorithm recovers the answer with sinusoidal probability, optimal at k = floor(pi/4 * sqrt(N)).
Links
Abnormal

CGB Quantum Counting Paradox Deposition

A Novel Mathematical Deposition by Christopher Gabriel Brown

The Formula

2^n states != 2^n computations implies P(correct) = sin^2(pi*k / (4*sqrt(N))) after k = floor((pi/4)*sqrt(N)) iterations

Simplified

n qubits hold 2^n states but measurement collapses to one. Grover's algorithm recovers the answer with sinusoidal probability, optimal at k = floor(pi/4 * sqrt(N)).

Plain Language

A quantum chip holds a million answers at once, but you only see one when you look. The trick is rotating the invisible answer into view with exactly the right number of nudges. Too few: wrong. Too many: overshoot. The magic count is roughly the square root of total answers.

What You Get

  • Complete mathematical deposition document (HTML, print-ready)
  • Full formula with three interpretation levels
  • Detailed analysis and historical significance
  • Practical applications across multiple engineering domains
  • Connection to AutoPhi voxel computing architecture
Classification: Abnormal | Project: 27 — Mathematical Depositions | Deposition Date: March 15, 2026
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