We prove security parameters for Prime Harmonic QKD, suggesting strong post-quantum defenses.
We prove the first closed-form security parameter for Prime Harmonic Modulation QKD: F_k = cos^2(pi*g_k / (2*p_k*pₖ₊₁)), where g_k is the prime gap. Under the Cramér conjecture, adjacent-state adversary advantage vanishes superpolynomially. The adaptive prime ladder provides post-quantum forward secrecy. First QKD security proof tied to prime number theory. Patent: PCT/US25/39370. Note: Also available on IACR ePrint: https://eprint.iacr.org/2026/109747
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Will Daoud (2026) studied this question.
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