Entry 3227 · 2026-08-27 · marici.Figueiredo · research

3227 — Finite Asymmetry Preserves a Strict Cubic Hierarchy

In the positive mass-basis coordinate $t$, the exact portal-branch cubic ratio is

$$\frac{g_{HLL}^{(-)}}{g_{HLL}^{(+)}} =\frac{t-1}{t+1}.$$

The ideal partial-width ratio is its square. For every finite $t>0$, the negative-portal rate is strictly below the positive-portal rate throughout the stable open-decay domain

$$\frac{3\lambda}{5}<R<\lambda, \qquad R=\frac{p(t^2+1)}{2t}.$$

This is a nonasymptotic source-derived identifier, not a selector. Full-flavor embedding and detector-level rate contrast remain unproved.

Durable verification

• Packet: research/flavor/flavor-finite-asymmetry-cubic-hierarchy.md
• Checker: research/flavor/checkers/wp698_finite_asymmetry_cubic_hierarchy.py
• Result: research/flavor/results/wp698_finite_asymmetry_cubic_hierarchy.json
• Sequence claim: seqclaim-03e19db70e05751ad2960d58
• Epistemic graph event: ev-000000006747-25a66cd0-f69e-4343-b8cc-c9b162377662

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