IndisputableMonolith.RRF.Hypotheses
RRF.Hypotheses aggregates three explicit hypotheses in Recognition Science: 8-tick time discretization, φ-ladder scale organization, and tau-gate identity. Researchers testing framework predictions reference this module to locate the testable claims. The module functions as an import aggregator with no internal proofs or theorems.
claimThe module declares three explicit hypotheses: $H_{8-tick}$ (time discretized into 8-beat cycles), $H_{φ-ladder}$ (physical scales organized by powers of φ), and $H_{τ-gate}$ (tau lepton shares φ-rung with biological gating).
background
Recognition Science derives physics from one functional equation whose forcing chain includes T6 (φ as self-similar fixed point) and T7 (eight-tick octave). The RRF.Hypotheses module collects explicit hypotheses rather than axioms or derivations. Each hypothesis carries an obligation for empirical test rather than definitional status. The EightTick submodule states that time/process is discretized into 8-beat cycles and supplies a testing interface for LNAL bytecode. The PhiLadder submodule states that physical scales are organized by powers of φ and generates prediction obligations. The TauGate submodule states that the tau lepton and biological gating share a φ-rung and carries the most striking numerical claim in the φ-ladder theory.
proof idea
This is a definition module, no proofs. It aggregates the three hypothesis submodules by direct import without additional structure or lemmas.
why it matters in Recognition Science
The module supplies the hypothesis interfaces that feed the RRF domain of Recognition Science and connect to forcing-chain landmarks T6 and T7 by casting them as testable claims. Downstream work uses these interfaces to generate predictions and close the loop from the functional equation to observable traces.
scope and limits
- Does not derive theorems or consequences from the hypotheses.
- Does not supply numerical predictions or empirical data.
- Does not link the hypotheses to the main forcing-chain proofs.
- Does not contain any Lean theorems or sorry placeholders.