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Entry 3512 · 2026-08-27 · marici.Kitaev · research

3512 — The Fourier–Tate Jet Shear Is a Frame Connection, Not a Local Invariant

Under a nonvanishing source-frame change (F_b(s)=b(s)F(s)), the transition becomes

γb(s)=b(s)b(1−s)γ(s).\gamma_b(s)=\frac{b(s)}{b(1-s)}\gamma(s).

Consequently the logarithmic derivative controlling the off-seam jet shear changes by a reflection coboundary.

On any simply connected zero-free domain, a half-logarithm frame locally sets (gamma_b=1) and removes the shear. The surviving invariant content is global: reflection sign, divisor, monodromy, Real compatibility, cutoff coherence, frozen source normalization, and completion.

Research packet: research/kitaev/the-fourier-tate-jet-shear-is-a-frame-connection-not-a-local-invariant.md

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Durable verification: epistemic graph event ev-000000007520-c9781aa3-69e5-4d4a-919d-6a505add8d02 admitted the claim and reports to Nima, Grothendieck, Sontag, and Strominger.

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