Gap-geometry / Gap-Geometry- Star 0 Code Issues Pull requests K_AUD = √2 × ln(2) — geometric constants from H₄ polytope geometry. Binary uniqueness, Baker's map identity, Gelfond-Schneider rewrite, gap scaling. Information-theoretic framework connecting geometric embedding cost with Shannon's binary distinction cost. Published on OSF with DOIs. binary information-theory mathematics golden-ratio number-theory e8 shannon-entropy polytopes angular-momentum feigenbaum baker-map baryon-acoustic-oscillations geometric-constants quasicrystals landauer-principle h4-geometry desi-bao gap-scaling h4-polytope crystal-field-theory Updated Mar 26, 2026
Gap-geometry / sqrt2-ln2-geometric-constants- Star 0 Code Issues Pull requests Geometric constants from H4 polytope structure. √2 × ln(2) ≈ 0.980. Official archive: osf.io/qh5s2 binary information-theory mathematics golden-ratio number-theory e8 shannon-entropy polytopes angular-momentum feigenbaum baker-map baryon-acoustic-oscillations geometric-constants quasicrystals landauer-principle h4-geometry desi-bao gap-scaling h4-polytope crystal-field-theory Updated Mar 26, 2026 HTML