Identity Theorem
The τ-Identity Theorem establishes that if two τ-holomorphic functions agree at a single orbit depth, they agree everywhere. This is a far stronger rigidity res…
In plain language
The τ-Identity Theorem establishes that if two τ-holomorphic functions agree at a single orbit depth, they agree everywhere. This is a far stronger rigidity res…
Overview
The τ-Identity Theorem establishes that if two τ-holomorphic functions agree at a single orbit depth, they agree everywhere. This is a far stronger rigidity result than the classical identity theorem, which requires agreement on a set with an accumulation point.
Result Statement
Agreement at one orbit depth implies agreement everywhere (τ-Identity Theorem). Status: Internally addressed.
Cross-references
Glossary terms
Metaphysics: Identity (address persistence through change)