Ancient calendars — algebraic theorems mapping time in time
1 · Abstract — precise statement
Ancient calendars decode as algebraic theorems mapping time in time: each tradition is a modular/product/epoch map; nested scales and LCM meshes place phase inside phase (calendar↔calendar · hero rung inside hero cycle).
2 · Introduction
Nine sealed maps recompute via ancientCalendarsDecodedAsAlgebraicTheoremsMappingTimeInTime from mayaLongCount/mayaDays · sexagesimal · coupledCalendarTori · ancientCalendars · FOLDED_CENSUS×1e3 hero · A432_OCTAVES · digitalRoot. Canonical sections only — NOT a Clay Millennium challenge.
3 · Methods & formulas
lcm(260,365)=18980 · lcm(10,12)=60 · 819=7×9×13 · 235=19×12+7 · mayaDays∘mayaLongCount=id · sexagesimal⇄fromSexagesimal · φ_outer=(t mod HERO)/HERO · φ_inner=(t mod HERO/d)/(HERO/d)4 · Results & status
structure-only — maps=9 · CLI npm run quantum:ancient-calendars-algebra
civil Vedic calendar tables absent — mod-9 square only; structural algebra ≠ ephemeris
5 · References & locks
- claySolvedByThisFold
- 0
- physicalFtlClaim
- 0
- fold
- ancientCalendarsDecodedAsAlgebraicTheoremsMappingTimeInTime
4 · Trinity
- forward
modular-map- inverse
calendar↔calendar-lcm- reverse
phase-in-phase
5 · CLI
npm run quantum:ancient-calendars-algebra · pair calendars/decode