empiricallyReady_all
plain-language theorem explainer
Every implemented Option A combination satisfies the EmpiricallyReady predicate, which assembles a falsifiable protocol, analysis action, deliverable artifact, and pipeline record. Researchers auditing the empirical validation layer cite it to confirm the first-pass schedule meets operational criteria before execution. The proof is a direct term-mode construction that invokes the four component existence theorems.
Claim. For every combination identifier $c$, the readiness predicate holds: ProtocolFalsifiable$(c) ∧$ HasAnalysisAction$(c) ∧$ HasDeliverable$(c) ∧$ HasPipeline$(c)$.
background
The module supplies a readiness gate for Option A empirical work. A combination is ready precisely when it possesses four operational layers: a falsifier protocol, an analysis action, a deliverable artifact, and a unified pipeline record. The key definition states that EmpiricallyReady$(c)$ holds exactly when ProtocolFalsifiable $c$, HasAnalysisAction $c$, HasDeliverable $c$, and HasPipeline $c$ are all true.
proof idea
The proof is a one-line term-mode wrapper that constructs the EmpiricallyReady record by applying the four upstream theorems: protocolFalsifiable_all $c$, hasAnalysisAction_all $c$, hasDeliverable_all $c$, and hasPipeline_all $c$.
why it matters
This result supplies the central readiness gate that feeds allImplementedReady, the specific instances c3_ready and c5_ready, and the EmpiricalProgramCert structure used by scheduled_program_ready. It closes the operational specification for the first-pass schedule of implemented combinations, ensuring the empirical pipeline is fully assembled before any execution step.
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