Canonical ZeroData Provider

Abstract

Package an actual exhaustive zeta-zero enumeration and prove canonicality for permutation-invariant zero sums.

Theorem 1.1 (Canonicality at the observable level).

Lean statement: D5/S3/Weil/ZeroData/CanonicalZeroDataProvider.canonical_zeroSum_eq

Proof. Machine-checked in Lean as D5/S3/Weil/ZeroData/CanonicalZeroDataProvider.canonical_zeroSum_eq (✓ std3). ∎

Source. Repository-derived.

Commentary.

The provider is selected by classical choice from a proof that the actual nontrivial zeta-zero set is infinite. It is exhaustive, duplicate-free, multiplicity-aware, reflection faithful, conjugation faithful, and locally finite.

The ordering is not asserted to be intrinsic. Existing enumeration-invariance theorems show that finite symmetric sums, convergence, and zero-sum values agree with every other valid ZeroData enumeration.

References

• Truth anchor: D5/S3/Weil/ZeroData/CanonicalZeroDataProvider.canonical_zeroSum_eq
• Dependency: D5/S3/Weil/ZeroData/CanonicalZeroDataFromRiemannVonMangoldt
• Dependency: D5/S3/Weil/ZetaBridge/ZeroSumEnumerationInvariance