IndisputableMonolith.Astrophysics.StellarEvolutionPhasesFromConfigDim
This module defines stellar evolution phases derived from configuration dimension in the Recognition Science framework. It introduces StellarPhase as discrete stages, stellarPhase_count, and StellarEvolutionCert as a linking certificate, all grounded in the imported RS time quantum. Astrophysicists building first-principles stellar models would cite these when connecting lifecycles to the phi-ladder. The module consists entirely of definitions and enumerations with no embedded proofs.
claimIntroduces the type $StellarPhase$ enumerating evolution stages, the constant $stellarPhase_count$ giving their number, and the certificate $StellarEvolutionCert$ asserting that phases are determined by configuration dimension $D$ using the RS time quantum.
background
The module sits in the astrophysics domain and imports the fundamental RS time quantum from Constants, where τ₀ equals one tick. It extends this to stellar contexts by defining phases via configuration dimension, consistent with the phi-ladder and forcing chain landmarks T7 (eight-tick octave) and T8 (D = 3). Sibling objects include StellarPhase as the inductive enumeration of stages, stellarPhase_count as its cardinality, and StellarEvolutionCert as the structure certifying the phase sequence from config dim.
proof idea
this is a definition module, no proofs
why it matters in Recognition Science
This module supplies the phase structure that downstream astrophysics results rely on for modeling stellar evolution within Recognition Science. It bridges the core Constants module to applications by encoding phases from config dim, directly supporting the framework's derivation of D = 3 and the eight-tick octave. No parent theorems are listed in the used-by edges, indicating it serves as a foundational layer for later stellar certificates.
scope and limits
- Does not derive numerical stellar masses, radii, or luminosities.
- Does not incorporate binary interactions or external gravitational fields.
- Does not simulate time evolution or provide differential equations for phase transitions.