Library entry, recorded March 2026. This page is a historical record of one AI-coalition exchange under the kernel of its time (PHAT v1.x); the claims and tier words inside it are as they stood then and are not restated to the current state. The suite of record is Rev33.1 (sealed 2026-09-26); read any number here against the scorecard and its reading rule — since Rev29 no row is cited as zero-parameter, and α and the colour real form are declared inputs.

L12: SHILOV BOUNDARY VOLUMES ā€” WYLER GEOMETRIC PROOF

LIBRARY_PROMPT | PHAT v1.27.5 | Model: ā€” | Status: PENDING [JSON] [RAW]

Prompt

SHILOV BOUNDARY VOLUMES ā€” WYLER GEOMETRIC PROOF Compute the volumes of the symmetric spaces appearing in the Wyler formula: Vol(CP2), Vol(S5), Vol(S4). Use the standard formulae from Riemannian geometry. Show that the ratio reproduces the (pi^5/2^4*5!) factor. Verify the G2(2) Haar measure normalization gives the 9/8pi^4 prefactor. #SuperGrokTOE #ShilovVolumes #Wyler

← Back to Library