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Computes the Hitchin bilinear form of Ω_W explicitly. Block-diagonal: one 1×1 block (−6) and three 2×2 hyperbolic blocks [[0,3],[3,0]]. Eigenvalues −6, −3(×3), +3(×3). Signature (3,4) — split, not compact. Hand computation. Verified by CCFU Script 1 (verify_higher_closure.py, Parts 2-3). Dependency: Proof 22.
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Title CCFU Proof 24 — sig(b_{Ω_W}) = (3,4)
Computes the Hitchin bilinear form of Ω_W explicitly. Block-diagonal: one 1×1 block (−6) and three 2×2 hyperbolic blocks [[0,3],[3,0]]. Eigenvalues −6, −3(×3), +3(×3). Signature (3,4) — split, not compact. Hand computation. Verified by CCFU Script 1 (verify_higher_closure.py, Parts 2-3). Dependency: Proof 22.
Work type Research papers, Thesis, Lecture notes
Tags mathematics, explicit construction, proof, spectrum, invariant form, ccfu, signature, companion matrix
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Identifier 2605245776109
Entry date May 24, 2026, 11:30 PM UTC
License All rights reserved
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Author 100.00 %. Holder Captain Cookie Face Universe. Date May 24, 2026.
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