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The Universal Centrifuge: Two Laws of Irregular Prime Distribution Across the 2ᵃ×3ᵇ Lattice Family

Fuente: Zenodo
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Auteur principal: Griff gurwell
Format: Recurso digital
Publié: Zenodo 2026
Sujets:
universal centrifuge, two universal laws, irregular prime distribution, Lock=0 avoidance, Lock=1 attraction, static node repulsion, kinetic node attraction, generalized lattice partition theorems, power sum residues 2a times 3b, N equals 36 48 72 144 288, modular periodicity, Chinese Remainder Theorem, Type A Type B classification, complementary pair cancellation, R2(a) times R3(b) formula, R2 sequence, R3 sequence, universal residue classes, lock values prime-power skeleton, irregular primes Bernoulli numbers, OEIS A000928, binomial test Bonferroni correction, centrifuge effect, static avoidance law, unity attraction law, 2a 3b lattice family, N=288 self-referential, 144 as lock value in 288, Faulhaber conjecture, elementary number theory, computational verification, power sum k-independence, arithmetic identity attraction, arithmetic zero avoidance, irregular prime lattice statistics, universal law number theory, prime residue classification, 3-smooth moduli, Hamming numbers arithmetic
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