IndisputableMonolith.Mathematics.ZetaSpecialValuesFromRS
The module ZetaSpecialValuesFromRS supplies definitions for special points of the Riemann zeta function derived inside the Recognition Science setting. Number theorists or RS physicists linking analytic number theory to the phi-ladder and forcing chain would reference these objects. The module is purely definitional, importing the base time quantum and declaring certified points plus their count without any proof bodies.
claimDeclares $ZetaSpecialPoint$ as an RS-derived special point for the zeta function, $zetaSpecialPoint_count$ as the cardinality of such points, and $ZetaSpecialValuesCert$ as a certificate witnessing the special values.
background
Recognition Science starts from the single functional equation whose forcing chain (T0-T8) yields J-uniqueness, the self-similar fixed point phi, the eight-tick octave, and D=3. The imported Constants module fixes the RS time quantum as tau_0 = 1 tick. This module sits in the Mathematics domain and introduces the sibling objects ZetaSpecialPoint, zetaSpecialPoint_count, ZetaSpecialValuesCert, and zetaSpecialValuesCert to encode zeta special values in RS-native units.
proof idea
This is a definition module, no proofs.
why it matters in Recognition Science
The module supplies the mathematical objects that later theorems on zeta values inside the RS framework would invoke. It closes the definitional layer between the base Constants import and any downstream use of special zeta values in mass formulas or alpha-band calculations.
scope and limits
- Does not prove any zeta identity.
- Does not derive numerical values from the phi-ladder.
- Does not link the points to physical observables.
- Does not import or reference the J-cost or defectDist functions.