IndisputableMonolith.Flight.Report
The Flight.Report module supplies a compact printable status summary string for the Flight subtheory. Researchers formalizing spiral-field propulsion would cite it to obtain a quick RS-native overview of geometry, scheduling, and falsifier status. It is a pure definition module that assembles the string from three imported submodules with no proofs or computations.
claimThe Flight report is the string $S$ that displays the current status of the $φ$-tetrahedral geometry, 8-tick schedule, and trace falsifiers using only Recognition Science terminology.
background
The Flight subtheory is assembled from three imported modules. Flight.Geometry supplies the purely geometric layer: the $φ$-tetrahedral angle and log-spiral rotor paths derived from the RS constant $φ$, with all lemmas kept mathematical and free of physical claims. Flight.Schedule defines a minimal control surface that reuses the existing 8-window neutrality predicates. Flight.Falsifiers provides executable predicates over recorded traces that encode what must hold in data if the physical hypotheses are true.
proof idea
This is a definition module with no proofs; it constructs a single pure string from the imported submodules.
why it matters in Recognition Science
The module is imported by IndisputableMonolith.Flight, the convenience facade that re-exports the Flight submodules. Its purpose is to keep mathematical lemmas provable in Lean while isolating physical hypotheses as explicit assumptions, supporting the overall $φ$-Vortex Drive scaffold.
scope and limits
- Does not contain theorem statements or proofs.
- Does not introduce new geometric or scheduling definitions.
- Does not execute or evaluate falsifier predicates.
- Limits output to a single printable string.