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teorth/PFR

PFR

Repository for formalization of the Polynomial Freiman Ruzsa conjecture (and related results)

Therefore indexed 350 complete source declarations from the exact package revision. Individual authorship and independent verification remain unset.

Research project222 GitHub starsApache-2.023 indexed versionsRepositoryFull history on Reservoir
mathadditive-combinatoricsinformation-theory

Head version

v4.33.0-rc1

a177b2e4abe4b31c8024b9afebe646bf6bb8f91b

Toolchain
leanprover/lean4:v4.33.0-rc1
Revision date
16 Jul 2026
Dependencies
11
Versions
23

External build observation

Exact head commit and toolchain

Reservoir recorded build status passed and test status not observed for commit a177b2e4abe4 with leanprover/lean4:v4.33.0-rc1 on 20 Jul 2026. Therefore did not run this build.

Pin this source in lakefile.lean

require PFR from git "https://github.com/teorth/pfr.git" @ "a177b2e4abe4b31c8024b9afebe646bf6bb8f91b"

Source declarations

350 indexed proofs

Package history

Showing 81 to 100 of 350 declarations.

lemma

ProbabilityTheory.Kernel.rdist_triangle

Open the record for the exact Lean statement and complete source.

PFR.ForMathlib.Entropy.Kernel.RuzsaDist · PFR/ForMathlib/Entropy/Kernel/RuzsaDist.lean:350

lemma

ProbabilityTheory.integrable_of_finiteSupport

The countability hypothesis can probably be dropped here. Proof is unwieldy and can probably be golfed.

PFR.ForMathlib.Entropy.Measure · PFR/ForMathlib/Entropy/Measure.lean:151

lemma

ProbabilityTheory.entropy_of_uniformOn

The entropy of a uniform measure is the log of the cardinality of its support.

PFR.ForMathlib.Entropy.Measure · PFR/ForMathlib/Entropy/Measure.lean:385

lemma

ProbabilityTheory.measureEntropy_prod

An ambitious goal would be to replace FiniteSupport with finite entropy.

PFR.ForMathlib.Entropy.Measure · PFR/ForMathlib/Entropy/Measure.lean:470

Static source extraction only. Package code was not executed. Every result keeps its complete declaration, exact file and line range, commit, toolchain, license file, and content hash.