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IndisputableMonolith.Flight.GravityBridge

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GravityBridge supplies rotation-period and dynamical-time definitions that link angular velocity to RS time quanta for rotating devices. Researchers modeling Podkletnov shielding or spiral-field propulsion cite these bridges. The module assembles imported geometry, schedule, and gravity primitives into a single interface. Its structure consists of declarative definitions with no internal proofs.

claimFor a device with angular velocity $ω$, the rotation period is $T=2π/ω$. The module also defines device dynamical time $T_ dyn$, lab-scale ratios, and mappings from these quantities to the RS time quantum $τ_0=1$ tick.

background

The module resides in the Flight domain, which scaffolds spiral-field propulsion on top of φ-tetrahedral geometry and 8-tick scheduling. It imports the fundamental RS time quantum $τ_0=1$ tick, the φ-tetrahedral angles and log-spiral rotor paths, the 8-window neutrality predicates, and Newtonian rotation identities together with ILG time kernels. The short module doc-comment states that a rotating device with angular velocity ω has period T=2π/ω.

proof idea

This is a definition module. It performs four module imports and declares a collection of bridge constants and functions (rotationPeriod, deviceDynamicalTime, labScaleRatio, etc.). No tactics or terms are applied; the file contains only declarations.

why it matters in Recognition Science

The module feeds the top-level Flight facade and supplies the rotating-disk model required by the Podkletnov gravity-shielding hypothesis. It also supports decoherence timescale calculations by providing dynamical-time ratios. It closes the interface between Gravity rotation curves and Flight scheduling within the eight-tick octave.

scope and limits

used by (3)

From the project-wide theorem graph. These declarations reference this one in their body.

depends on (4)

Lean names referenced from this declaration's body.

declarations in this module (22)