IndisputableMonolith.Relativity.GRLimit
The Relativity.GRLimit module defines the scaling regime in which the Recognition Science J-functional recovers the Einstein field equations. Researchers examining emergent gravity or classical limits of the framework would cite it when connecting the Recognition Composition Law to spacetime curvature. The module consists entirely of definitions and statements with no embedded proofs or dependencies.
claimThe GR limit is the regime in which the Recognition Composition Law $J(xy) + J(x/y) = 2J(x)J(y) + 2J(x) + 2J(y)$ reduces to the Einstein-Hilbert action under the phi-ladder scaling with $G = \phi^5 / \pi$.
background
Recognition Science derives all physics from the single functional equation whose solutions are governed by the J-cost. The GRLimit module sits in the relativity domain and introduces the classical limit without upstream dependencies or module imports. It builds on the forcing chain landmarks T5 through T8 that fix J-uniqueness, the phi fixed point, the eight-tick octave, and D = 3 spatial dimensions.
proof idea
this is a definition module, no proofs
why it matters in Recognition Science
The module feeds into parent results in the Relativity section that recover classical gravity from the J-functional. It supports the T8 step of the UnifiedForcingChain and the emergence of the constants c = 1, ħ = ϕ^{-5}, G = ϕ^5 / π in the appropriate scaling limit.