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  • RPR Closure Period Theorem in a Base-12 Cyclic Framework: Exact Recurrence Lengths from Divisor Structure in Z12
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RPR Closure Period Theorem in a Base-12 Cyclic Framework: Exact Recurrence Lengths from Divisor Structure in Z12

Fuente: Zenodo
Salvato in:
Dettagli Bibliografici
Autore principale: Lesperance, Joel Michael
Natura: Recurso digital
Pubblicazione: Zenodo 2026
Soggetti:
Relative Phase Recursion, RPR operator, Z12 cyclic group, modular arithmetic, closure theorem, minimal recurrence period, gcd structure, divisor completeness, orbit classification, cyclic symmetry, discrete phase evolution, finite group theory, modular indexing, recurrence length, cyclic subcycles, group generators, modular closure, phase recurrence theorem, algebraic symmetry structure, base-12 framework
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Accesso online

https://doi.org/10.5281/zenodo.18748269

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