CCFU Proof 14 — Null Vector: Q(φ,1) = 0
05/16/2026
2605165677067

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The eigenvector (φ,1) of the C₂ companion matrix A₂ is null under the characteristic quadratic form Q(x,y) = x²−xy−y². Direct from φ²−φ−1 = 0. Q-null, not Minkowski-null. No dependencies.

Research papers, Thesis, Lecture notes
arctan
proof
lobachevsky
mathematics
parallelism
ccfu
hyperbolic geometry
golden ratio

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Title CCFU Proof 14 — Null Vector: Q(φ,1) = 0
The eigenvector (φ,1) of the C₂ companion matrix A₂ is null under the characteristic quadratic form Q(x,y) = x²−xy−y². Direct from φ²−φ−1 = 0. Q-null, not Minkowski-null. No dependencies.
Work type Research papers, Thesis, Lecture notes
Tags arctan, proof, lobachevsky, mathematics, parallelism, ccfu, hyperbolic geometry, golden ratio

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Identifier 2605165677067
Entry date May 16, 2026, 7:34 PM UTC
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Author 100.00 %. Holder Captain Cookie Face Universe. Date May 16, 2026.


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