IndisputableMonolith.ArtHistory.FibonacciInComposition
This module defines the golden section as 1/φ and related Fibonacci composition objects inside the Recognition Science treatment of art history. Researchers examining self-similar divisions in artistic structures would cite these definitions. The module is purely definitional with no proofs or theorems.
claimThe golden section of unit length is $1/φ$.
background
The module resides in the ArtHistory domain and imports IndisputableMonolith.Constants, whose sole documented object is the RS time quantum τ₀ = 1 tick. It introduces goldenDivision together with its basic properties and the FibonacciCompositionCert structure. The supplied module doc-comment states the central object directly: golden section of unit length 1/φ.
proof idea
this is a definition module, no proofs
why it matters in Recognition Science
The module supplies goldenDivision and FibonacciCompositionCert for use in composition analysis. No downstream theorems are recorded in the dependency graph. It supplies the phi-based division that aligns with the self-similar fixed point of the Recognition framework.
scope and limits
- Does not derive φ from any forcing chain step.
- Does not contain theorems or proofs.
- Does not reference J-cost, defectDist, or the RCL.
- Does not connect to physical constants beyond the imported τ₀.