Project-declaredLean 4.32.0
Lipschitz On With of i Lip ENorm ne top
LipschitzOnWith.of_iLipENorm_ne_top
Plain-language statement
If the project’s inhomogeneous Lipschitz norm of on the ball is finite, then is Lipschitz on that ball. A valid Lipschitz constant is the finite normalized norm divided by .
harmonic analysisFourier analysismeasure theory
Source project: Carleson formalization
Person-level attribution pending.