Displaying 1-20 of 282 packages depending on leanprover-community/plausible
Sort by
  1. b-mehta/ABCExceptionsusesv4.21.0-rc3

    Exceptions to the ABC conjecture in Lean
  2. YaelDillies/AddCombiusesv4.27.0

    The (currently unofficial) sublibrary of Mathlib dedicated to additive combinatorics
  3. lindy-labs/aegisusesv4.20.0-rc2

    Verify Cairo contracts in Lean 4
  4. b-mehta/AharoniKormanusesv4.16.0-rc1

    Disproof of the Aharoni–Korman conjecture
  5. astrainfinita/algorithmusesv4.27.0-rc1

    Verified efficient algorithms in Lean4.
  6. jsm28/AMusesv4.29.0-rc1

    Lean formalization of aperiodic monotiles papers (staging repository for material not yet in mathlib)
  7. dwrensha/animateusesv4.26.0

    tool for turning Lean proofs into Blender animations
  8. YaelDillies/APAPusesv4.28.0-rc1

    Formalisation of the Kelley-Meka bound on Roth numbers
  9. mdbrnowski/Apportionmentlibusesv4.28.0

    Formal verification of apportionment theory.
  10. misaka10987/archimedesusesv4.25.0-rc2

    Don't disturb my circle!
  11. FormalizedFormalLogic/arithmetizationusesv4.17.0-rc1

    Formalization of Arithmetization of Mathematics/Metamathematics
  12. Verified-zkEVM/Arklibusesv4.26.0

    Formally Verified Arguments of Knowledge in Lean
  13. GasStationManager/ArtificialAlgorithmsusesv4.26.0

    Verified algorithms in Lean, implemented and proved by AIs
  14. JobPetrovcic/ArtinWedderburnuses42dc02b

    A formalized proof of Artin-Wedderburn theorem in Lean4
  15. ctchou/AutomataTheoryuses9f49266

    Automata theory in Lean
  16. eshelyaron/bddusesv4.27.0

    Binary Decision Diagrams in Lean 4
  17. mseri/BETusesv4.28.0-rc1

    Project for "Machine-Checked Mathematics" at the Lorentz Center
  18. atlas-computing-org/bignumusesv4.28.0-rc1

    port of s2n-bignum to Lean
  19. lua-vr/BirkhoffErgodicThmusesv4.20.0-rc2

    A proof of Pointwise Birkhoff Ergodic Theorem in Lean
  20. roos-j/BooleanFunusesv4.16.0-rc1

    Formalization project on analysis of Boolean functions in Lean 4, including a proof of Arrow's theorem via Fourier analysis.