IndisputableMonolith.Gravity.Analysis.Q3PatchSeatingAudit
Audit module for the canonical seating of three Pattern-3 cube axes plus record-time into a Fin 16 holographic patch. Gravity analysts cite it when checking that the frozen G1 world of the order-sensitive gravity proposition packs axes into bits 0–2 and time into bit 3 without pulling the heavy gravity chain. Structure is import-and-audit of the seating definitions rather than a new existence proof.
claimModule auditing the canonical map that seats three Pattern-3 spatial axes and one record-time coordinate into the $16$-element patch $\mathrm{Fin}\,16$, with axes on bits $0,1,2$ and record-time on bit $3$, in the frozen G1 world of the order-sensitive gravity proposition.
background
Recognition Science gravity work uses a finite holographic patch of cardinality $16$ (four bits) to seat discrete geometric data. The upstream seating module freezes world G1 from the order-sensitive gravity proposition plan and packs Pattern-3 cube axes into patch bits $0,1,2$ while placing record-time on bit $3$. That seating deliberately avoids importing the heavy gravity analysis chain, keeping the combinatorial packing lightweight.
This audit module sits one layer above that seating. Its role is to re-export and check the seating conventions so downstream gravity arguments can rely on a single, named packing of three-cube geometry plus time into $\mathrm{Fin},16$ without re-deriving bit assignments.
proof idea
Definition and audit module, not a theorem-proving development. It imports the canonical three-cube × record-time seating and exposes audit-facing names and checks around the bit packing (axes on bits $0,1,2$, record-time on bit $3$). No independent existence or uniqueness argument is constructed here; the mathematical content lives in the imported seating module.
why it matters in Recognition Science
Keeps the G1 frozen-world seating of the order-sensitive gravity proposition inspectable without dragging in the full gravity analysis stack. Downstream gravity and holography arguments that need a stable Fin 16 patch layout for Pattern-3 axes plus record-time can point at this audit layer rather than at ad-hoc bit assignments. No used-by edges are recorded yet; the module is infrastructure for later gravity propositions that consume the seating. It touches the discrete-geometry side of RS gravity (finite patch, eight-tick and dimensional constraints appear elsewhere in the chain) by locking the combinatorial address map.
scope and limits
- Does not prove existence or uniqueness of the Fin 16 seating; that lives upstream.
- Does not import or re-run the heavy gravity analysis chain.
- Does not assign physical units or mass/ladder data to patch bits.
- Does not claim a used-by consumer theorem in the current graph.
- Does not alter bit packing: axes stay on bits 0–2, record-time on bit 3.