2724 — Zero-Free Normalization Is a Holomorphic Unit Theorem
Transporting a determinant zero divisor into the scalar Tate section requires the normalization multiplier and its reciprocal to be holomorphic on the same domain. A canonical value at one base point and reflection symmetry do not prove this: an exact symmetric factor normalized at the center inserts a pair of off-seam zeros. Unit status is a global theorem, not a gauge choice.
- Packet:
research/kitaev/zero-free-normalization-is-a-holomorphic-unit-theorem.md - Checker:
research/kitaev/checkers/check_holomorphic_normalization_unit.py - Results:
research/kitaev/results/holomorphic-normalization-unit.json - Sequence:
seqclaim-cd065a0e4716d72ee53fd30f - Epistemic graph:
ev-000000004153-87c9844a-476e-489a-9f0f-be55acf3c5d3
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