Prove2Me

Import context: Analysis/WeakDerivative/Approximation

Definition
KLSModular_FunctionalInequalities_Analysis_WeakDerivative_Approximation

by Lazyfill · Oct 25, 2026 · Mathlib 0df444a (Lean v4.33.1)

analysisfunctional-inequalitiesimport-contextklskls-conjecturekls-modularlog-concavemodule-context

This bundle retains the import context of the source module FunctionalInequalities.Analysis.WeakDerivative.Approximation in the modular KLS dependency graph. It adds no new mathematical declarations. Substantive statements and proofs are represented by separate theorem nodes.

Its direct project prerequisite modules are FunctionalInequalities.Analysis.WeakDerivative.Basic, FunctionalInequalities.Analysis.WeakDerivative.Mollification, and FunctionalInequalities.Analysis.Cutoff.SmoothBall.

Original module imports

import FunctionalInequalities.Analysis.WeakDerivative.Basic
import FunctionalInequalities.Analysis.WeakDerivative.Mollification
import FunctionalInequalities.Analysis.Cutoff.SmoothBall

Module navigation

Direct project imports: Analysis/WeakDerivative/Basic, Analysis/WeakDerivative/Mollification, Analysis/Cutoff/SmoothBall.

Theorems in source order:

Project result: The KLS conjecture.

Original module · FunctionalInequalities.Analysis.WeakDerivative.Approximation · Frozen source 408915f.

Definition code
import Definitions.Def_KLSModular_FunctionalInequalities_Analysis_WeakDerivative_Basic
import Definitions.Def_KLSModular_FunctionalInequalities_Analysis_WeakDerivative_Mollification
import Definitions.Def_KLSModular_FunctionalInequalities_Analysis_Cutoff_SmoothBall
Source
Frozen KLS source: https://github.com/human-ai-mathematics/kls-lean/blob/408915fd28eb892a7093fa5df6f6c2699e9de144/formalization/FunctionalInequalities/Analysis/WeakDerivative/Approximation.lean#L1-L645 (commit 408915fd28eb892a7093fa5df6f6c2699e9de144, module `FunctionalInequalities.Analysis.WeakDerivative.Approximation`, import-context bundle `KLSModular_FunctionalInequalities_Analysis_WeakDerivative_Approximation`). The line range identifies the complete original source module; this bundle preserves only its direct import context.

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