hex

Verified computational algebra in Lean 4: an aggregator for the released hex libraries.

Manual: https://kim-em.github.io/hex-dev/
API documentation: https://leanprover.github.io/hex/docs

Quickstart

Add to your lakefile.toml:

[[require]]
name = "hex"git = "https://github.com/leanprover/hex.git"rev = "main"

Then import Hex re-exports every library in the table below at a single coherent pinned set:

import Hex
open Hex
-- Exact, fraction-free integer determinant.defM : Matrix Int 33 := #m[2, 1, 1; 1, 2, 1; 1, 1, 2]
#eval M.det -- 4-- LLL: reduce an integer lattice basis and read off a provably short vector.-- The `by decide` arguments discharge the reduction-factor side conditions.defL : Matrix Int 33 := #m[1, 1, 1; 1, 0, 2; 3, 5, 6]
#eval lllNative.firstShortVector L (3 / 4) (by decide +kernel) (by decide +kernel) (by decide)

To depend on just one piece, require that library directly (for example hex-lll for the Mathlib-free LLL core) instead of the aggregator.

Libraries

Each computational library is Mathlib-free; its Mathlib correspondence proofs and Mathlib-facing API, where they exist, live in a separate *-mathlib library.

Component	Computational	Mathlib layer
Foundations	HexBasic	n/a
Exact word arithmetic	HexArith	n/a
Dense univariate polynomials	HexPoly	HexPolyMathlib
Sparse multivariate polynomials	HexMvPoly	HexMvPolyMathlib
Modular arithmetic	HexModArith	HexModArithMathlib
Polynomials over a prime field	HexPolyFp	HexPolyFpMathlib
Sparse univariate polynomials	HexSparsePoly	HexSparsePolyMathlib
Integer polynomials	HexPolyZ	HexPolyZMathlib
Quotient rings `F_p[x]/(f)`	HexGFqRing	n/a
Hensel lifting	HexHensel	HexHenselMathlib
Complex root isolation	HexRoots	HexRootsMathlib
Real root isolation	HexRealRoots	HexRealRootsMathlib
Matrices	HexMatrix	HexMatrixMathlib
Row reduction	HexRowReduce	HexRowReduceMathlib
Finite-field factorization	HexBerlekamp	HexBerlekampMathlib
Conway polynomials	HexConway	n/a
Finite fields `F_p[x]/(f)`	HexGFqField	n/a
Packed GF(2) polynomials	HexGF2	HexGF2Mathlib
Canonical finite fields	HexGFq	HexGFqMathlib
Determinants	HexDeterminant	HexDeterminantMathlib
Bareiss determinant	HexBareiss	HexBareissMathlib
Gram-Schmidt	HexGramSchmidt	HexGramSchmidtMathlib
LLL lattice reduction	HexLLL	HexLLLMathlib
Integer polynomial factorization	HexBerlekampZassenhaus	HexBerlekampZassenhausMathlib

Announcements

LLL lattice reduction (HexLLL): blog post, Zulip, LinkedIn
Integer polynomial factorization (HexBerlekampZassenhaus): blog post, Zulip, LinkedIn

Development of the full project (including unreleased libraries) happens in the hex-dev monorepo.

hex

Verified computational algebra in Lean 4: an aggregator for the released hex libraries.

Manual: https://kim-em.github.io/hex-dev/
API documentation: https://leanprover.github.io/hex/docs

Quickstart

Add to your lakefile.toml:

[[require]]
name = "hex"git = "https://github.com/leanprover/hex.git"rev = "main"

Then import Hex re-exports every library in the table below at a single coherent pinned set:

import Hex
open Hex
-- Exact, fraction-free integer determinant.defM : Matrix Int 33 := #m[2, 1, 1; 1, 2, 1; 1, 1, 2]
#eval M.det -- 4-- LLL: reduce an integer lattice basis and read off a provably short vector.-- The `by decide` arguments discharge the reduction-factor side conditions.defL : Matrix Int 33 := #m[1, 1, 1; 1, 0, 2; 3, 5, 6]
#eval lllNative.firstShortVector L (3 / 4) (by decide +kernel) (by decide +kernel) (by decide)

To depend on just one piece, require that library directly (for example hex-lll for the Mathlib-free LLL core) instead of the aggregator.

Libraries

Each computational library is Mathlib-free; its Mathlib correspondence proofs and Mathlib-facing API, where they exist, live in a separate *-mathlib library.

Component	Computational	Mathlib layer
Foundations	HexBasic	n/a
Exact word arithmetic	HexArith	n/a
Dense univariate polynomials	HexPoly	HexPolyMathlib
Sparse multivariate polynomials	HexMvPoly	HexMvPolyMathlib
Modular arithmetic	HexModArith	HexModArithMathlib
Polynomials over a prime field	HexPolyFp	HexPolyFpMathlib
Sparse univariate polynomials	HexSparsePoly	HexSparsePolyMathlib
Integer polynomials	HexPolyZ	HexPolyZMathlib
Quotient rings `F_p[x]/(f)`	HexGFqRing	n/a
Hensel lifting	HexHensel	HexHenselMathlib
Complex root isolation	HexRoots	HexRootsMathlib
Real root isolation	HexRealRoots	HexRealRootsMathlib
Matrices	HexMatrix	HexMatrixMathlib
Row reduction	HexRowReduce	HexRowReduceMathlib
Finite-field factorization	HexBerlekamp	HexBerlekampMathlib
Conway polynomials	HexConway	n/a
Finite fields `F_p[x]/(f)`	HexGFqField	n/a
Packed GF(2) polynomials	HexGF2	HexGF2Mathlib
Canonical finite fields	HexGFq	HexGFqMathlib
Determinants	HexDeterminant	HexDeterminantMathlib
Bareiss determinant	HexBareiss	HexBareissMathlib
Gram-Schmidt	HexGramSchmidt	HexGramSchmidtMathlib
LLL lattice reduction	HexLLL	HexLLLMathlib
Integer polynomial factorization	HexBerlekampZassenhaus	HexBerlekampZassenhausMathlib

Announcements

LLL lattice reduction (HexLLL): blog post, Zulip, LinkedIn
Integer polynomial factorization (HexBerlekampZassenhaus): blog post, Zulip, LinkedIn

Development of the full project (including unreleased libraries) happens in the hex-dev monorepo.

hex

Verified computational algebra in Lean 4: an aggregator for the released hex libraries.

Manual: https://kim-em.github.io/hex-dev/
API documentation: https://leanprover.github.io/hex/docs

Quickstart

Add to your lakefile.toml:

[[require]]
name = "hex"git = "https://github.com/leanprover/hex.git"rev = "main"

Then import Hex re-exports every library in the table below at a single coherent pinned set:

import Hex
open Hex
-- Exact, fraction-free integer determinant.defM : Matrix Int 33 := #m[2, 1, 1; 1, 2, 1; 1, 1, 2]
#eval M.det -- 4-- LLL: reduce an integer lattice basis and read off a provably short vector.-- The `by decide` arguments discharge the reduction-factor side conditions.defL : Matrix Int 33 := #m[1, 1, 1; 1, 0, 2; 3, 5, 6]
#eval lllNative.firstShortVector L (3 / 4) (by decide +kernel) (by decide +kernel) (by decide)

To depend on just one piece, require that library directly (for example hex-lll for the Mathlib-free LLL core) instead of the aggregator.

Libraries

Each computational library is Mathlib-free; its Mathlib correspondence proofs and Mathlib-facing API, where they exist, live in a separate *-mathlib library.

Component	Computational	Mathlib layer
Foundations	HexBasic	n/a
Exact word arithmetic	HexArith	n/a
Dense univariate polynomials	HexPoly	HexPolyMathlib
Sparse multivariate polynomials	HexMvPoly	HexMvPolyMathlib
Modular arithmetic	HexModArith	HexModArithMathlib
Polynomials over a prime field	HexPolyFp	HexPolyFpMathlib
Sparse univariate polynomials	HexSparsePoly	HexSparsePolyMathlib
Integer polynomials	HexPolyZ	HexPolyZMathlib
Quotient rings `F_p[x]/(f)`	HexGFqRing	n/a
Hensel lifting	HexHensel	HexHenselMathlib
Complex root isolation	HexRoots	HexRootsMathlib
Real root isolation	HexRealRoots	HexRealRootsMathlib
Matrices	HexMatrix	HexMatrixMathlib
Row reduction	HexRowReduce	HexRowReduceMathlib
Finite-field factorization	HexBerlekamp	HexBerlekampMathlib
Conway polynomials	HexConway	n/a
Finite fields `F_p[x]/(f)`	HexGFqField	n/a
Packed GF(2) polynomials	HexGF2	HexGF2Mathlib
Canonical finite fields	HexGFq	HexGFqMathlib
Determinants	HexDeterminant	HexDeterminantMathlib
Bareiss determinant	HexBareiss	HexBareissMathlib
Gram-Schmidt	HexGramSchmidt	HexGramSchmidtMathlib
LLL lattice reduction	HexLLL	HexLLLMathlib
Integer polynomial factorization	HexBerlekampZassenhaus	HexBerlekampZassenhausMathlib

Announcements

LLL lattice reduction (HexLLL): blog post, Zulip, LinkedIn
Integer polynomial factorization (HexBerlekampZassenhaus): blog post, Zulip, LinkedIn

Development of the full project (including unreleased libraries) happens in the hex-dev monorepo.

hex

Verified computational algebra in Lean 4: an aggregator for the released hex libraries.

Manual: https://kim-em.github.io/hex-dev/
API documentation: https://leanprover.github.io/hex/docs

Quickstart

Add to your lakefile.toml:

[[require]]
name = "hex"git = "https://github.com/leanprover/hex.git"rev = "main"

Then import Hex re-exports every library in the table below at a single coherent pinned set:

import Hex
open Hex
-- Exact, fraction-free integer determinant.defM : Matrix Int 33 := #m[2, 1, 1; 1, 2, 1; 1, 1, 2]
#eval M.det -- 4-- LLL: reduce an integer lattice basis and read off a provably short vector.-- The `by decide` arguments discharge the reduction-factor side conditions.defL : Matrix Int 33 := #m[1, 1, 1; 1, 0, 2; 3, 5, 6]
#eval lllNative.firstShortVector L (3 / 4) (by decide +kernel) (by decide +kernel) (by decide)

To depend on just one piece, require that library directly (for example hex-lll for the Mathlib-free LLL core) instead of the aggregator.

Libraries

Each computational library is Mathlib-free; its Mathlib correspondence proofs and Mathlib-facing API, where they exist, live in a separate *-mathlib library.

Component	Computational	Mathlib layer
Foundations	HexBasic	n/a
Exact word arithmetic	HexArith	n/a
Dense univariate polynomials	HexPoly	HexPolyMathlib
Sparse multivariate polynomials	HexMvPoly	HexMvPolyMathlib
Modular arithmetic	HexModArith	HexModArithMathlib
Polynomials over a prime field	HexPolyFp	HexPolyFpMathlib
Sparse univariate polynomials	HexSparsePoly	HexSparsePolyMathlib
Integer polynomials	HexPolyZ	HexPolyZMathlib
Quotient rings `F_p[x]/(f)`	HexGFqRing	n/a
Hensel lifting	HexHensel	HexHenselMathlib
Complex root isolation	HexRoots	HexRootsMathlib
Real root isolation	HexRealRoots	HexRealRootsMathlib
Matrices	HexMatrix	HexMatrixMathlib
Row reduction	HexRowReduce	HexRowReduceMathlib
Finite-field factorization	HexBerlekamp	HexBerlekampMathlib
Conway polynomials	HexConway	n/a
Finite fields `F_p[x]/(f)`	HexGFqField	n/a
Packed GF(2) polynomials	HexGF2	HexGF2Mathlib
Canonical finite fields	HexGFq	HexGFqMathlib
Determinants	HexDeterminant	HexDeterminantMathlib
Bareiss determinant	HexBareiss	HexBareissMathlib
Gram-Schmidt	HexGramSchmidt	HexGramSchmidtMathlib
LLL lattice reduction	HexLLL	HexLLLMathlib
Integer polynomial factorization	HexBerlekampZassenhaus	HexBerlekampZassenhausMathlib

Announcements

LLL lattice reduction (HexLLL): blog post, Zulip, LinkedIn
Integer polynomial factorization (HexBerlekampZassenhaus): blog post, Zulip, LinkedIn

Development of the full project (including unreleased libraries) happens in the hex-dev monorepo.

hex

Verified computational algebra in Lean 4: an aggregator for the released hex libraries.

Manual: https://kim-em.github.io/hex-dev/
API documentation: https://leanprover.github.io/hex/docs

Quickstart

Add to your lakefile.toml:

[[require]]
name = "hex"git = "https://github.com/leanprover/hex.git"rev = "main"

Then import Hex re-exports every library in the table below at a single coherent pinned set:

import Hex
open Hex
-- Exact, fraction-free integer determinant.defM : Matrix Int 33 := #m[2, 1, 1; 1, 2, 1; 1, 1, 2]
#eval M.det -- 4-- LLL: reduce an integer lattice basis and read off a provably short vector.-- The `by decide` arguments discharge the reduction-factor side conditions.defL : Matrix Int 33 := #m[1, 1, 1; 1, 0, 2; 3, 5, 6]
#eval lllNative.firstShortVector L (3 / 4) (by decide +kernel) (by decide +kernel) (by decide)

To depend on just one piece, require that library directly (for example hex-lll for the Mathlib-free LLL core) instead of the aggregator.

Libraries

Each computational library is Mathlib-free; its Mathlib correspondence proofs and Mathlib-facing API, where they exist, live in a separate *-mathlib library.

Component	Computational	Mathlib layer
Foundations	HexBasic	n/a
Exact word arithmetic	HexArith	n/a
Dense univariate polynomials	HexPoly	HexPolyMathlib
Sparse multivariate polynomials	HexMvPoly	HexMvPolyMathlib
Modular arithmetic	HexModArith	HexModArithMathlib
Polynomials over a prime field	HexPolyFp	HexPolyFpMathlib
Sparse univariate polynomials	HexSparsePoly	HexSparsePolyMathlib
Integer polynomials	HexPolyZ	HexPolyZMathlib
Quotient rings `F_p[x]/(f)`	HexGFqRing	n/a
Hensel lifting	HexHensel	HexHenselMathlib
Complex root isolation	HexRoots	HexRootsMathlib
Real root isolation	HexRealRoots	HexRealRootsMathlib
Matrices	HexMatrix	HexMatrixMathlib
Row reduction	HexRowReduce	HexRowReduceMathlib
Finite-field factorization	HexBerlekamp	HexBerlekampMathlib
Conway polynomials	HexConway	n/a
Finite fields `F_p[x]/(f)`	HexGFqField	n/a
Packed GF(2) polynomials	HexGF2	HexGF2Mathlib
Canonical finite fields	HexGFq	HexGFqMathlib
Determinants	HexDeterminant	HexDeterminantMathlib
Bareiss determinant	HexBareiss	HexBareissMathlib
Gram-Schmidt	HexGramSchmidt	HexGramSchmidtMathlib
LLL lattice reduction	HexLLL	HexLLLMathlib
Integer polynomial factorization	HexBerlekampZassenhaus	HexBerlekampZassenhausMathlib

Announcements

LLL lattice reduction (HexLLL): blog post, Zulip, LinkedIn
Integer polynomial factorization (HexBerlekampZassenhaus): blog post, Zulip, LinkedIn

Development of the full project (including unreleased libraries) happens in the hex-dev monorepo.

hex

Verified computational algebra in Lean 4: an aggregator for the released hex libraries.

Manual: https://kim-em.github.io/hex-dev/
API documentation: https://leanprover.github.io/hex/docs

Quickstart

Add to your lakefile.toml:

[[require]]
name = "hex"git = "https://github.com/leanprover/hex.git"rev = "main"

Then import Hex re-exports every library in the table below at a single coherent pinned set:

import Hex
open Hex
-- Exact, fraction-free integer determinant.defM : Matrix Int 33 := #m[2, 1, 1; 1, 2, 1; 1, 1, 2]
#eval M.det -- 4-- LLL: reduce an integer lattice basis and read off a provably short vector.-- The `by decide` arguments discharge the reduction-factor side conditions.defL : Matrix Int 33 := #m[1, 1, 1; 1, 0, 2; 3, 5, 6]
#eval lllNative.firstShortVector L (3 / 4) (by decide +kernel) (by decide +kernel) (by decide)

To depend on just one piece, require that library directly (for example hex-lll for the Mathlib-free LLL core) instead of the aggregator.

Libraries

Each computational library is Mathlib-free; its Mathlib correspondence proofs and Mathlib-facing API, where they exist, live in a separate *-mathlib library.

Component	Computational	Mathlib layer
Foundations	HexBasic	n/a
Exact word arithmetic	HexArith	n/a
Dense univariate polynomials	HexPoly	HexPolyMathlib
Sparse multivariate polynomials	HexMvPoly	HexMvPolyMathlib
Modular arithmetic	HexModArith	HexModArithMathlib
Polynomials over a prime field	HexPolyFp	HexPolyFpMathlib
Sparse univariate polynomials	HexSparsePoly	HexSparsePolyMathlib
Integer polynomials	HexPolyZ	HexPolyZMathlib
Quotient rings `F_p[x]/(f)`	HexGFqRing	n/a
Hensel lifting	HexHensel	HexHenselMathlib
Complex root isolation	HexRoots	HexRootsMathlib
Real root isolation	HexRealRoots	HexRealRootsMathlib
Matrices	HexMatrix	HexMatrixMathlib
Row reduction	HexRowReduce	HexRowReduceMathlib
Finite-field factorization	HexBerlekamp	HexBerlekampMathlib
Conway polynomials	HexConway	n/a
Finite fields `F_p[x]/(f)`	HexGFqField	n/a
Packed GF(2) polynomials	HexGF2	HexGF2Mathlib
Canonical finite fields	HexGFq	HexGFqMathlib
Determinants	HexDeterminant	HexDeterminantMathlib
Bareiss determinant	HexBareiss	HexBareissMathlib
Gram-Schmidt	HexGramSchmidt	HexGramSchmidtMathlib
LLL lattice reduction	HexLLL	HexLLLMathlib
Integer polynomial factorization	HexBerlekampZassenhaus	HexBerlekampZassenhausMathlib

Announcements

LLL lattice reduction (HexLLL): blog post, Zulip, LinkedIn
Integer polynomial factorization (HexBerlekampZassenhaus): blog post, Zulip, LinkedIn

Development of the full project (including unreleased libraries) happens in the hex-dev monorepo.

hex

Verified computational algebra in Lean 4: an aggregator for the released hex libraries.

Manual: https://kim-em.github.io/hex-dev/
API documentation: https://leanprover.github.io/hex/docs

Quickstart

Add to your lakefile.toml:

[[require]]
name = "hex"git = "https://github.com/leanprover/hex.git"rev = "main"

Then import Hex re-exports every library in the table below at a single coherent pinned set:

import Hex
open Hex
-- Exact, fraction-free integer determinant.defM : Matrix Int 33 := #m[2, 1, 1; 1, 2, 1; 1, 1, 2]
#eval M.det -- 4-- LLL: reduce an integer lattice basis and read off a provably short vector.-- The `by decide` arguments discharge the reduction-factor side conditions.defL : Matrix Int 33 := #m[1, 1, 1; 1, 0, 2; 3, 5, 6]
#eval lllNative.firstShortVector L (3 / 4) (by decide +kernel) (by decide +kernel) (by decide)

To depend on just one piece, require that library directly (for example hex-lll for the Mathlib-free LLL core) instead of the aggregator.

Libraries

Each computational library is Mathlib-free; its Mathlib correspondence proofs and Mathlib-facing API, where they exist, live in a separate *-mathlib library.

Component	Computational	Mathlib layer
Foundations	HexBasic	n/a
Exact word arithmetic	HexArith	n/a
Dense univariate polynomials	HexPoly	HexPolyMathlib
Sparse multivariate polynomials	HexMvPoly	HexMvPolyMathlib
Modular arithmetic	HexModArith	HexModArithMathlib
Polynomials over a prime field	HexPolyFp	HexPolyFpMathlib
Sparse univariate polynomials	HexSparsePoly	HexSparsePolyMathlib
Integer polynomials	HexPolyZ	HexPolyZMathlib
Quotient rings `F_p[x]/(f)`	HexGFqRing	n/a
Hensel lifting	HexHensel	HexHenselMathlib
Complex root isolation	HexRoots	HexRootsMathlib
Real root isolation	HexRealRoots	HexRealRootsMathlib
Matrices	HexMatrix	HexMatrixMathlib
Row reduction	HexRowReduce	HexRowReduceMathlib
Finite-field factorization	HexBerlekamp	HexBerlekampMathlib
Conway polynomials	HexConway	n/a
Finite fields `F_p[x]/(f)`	HexGFqField	n/a
Packed GF(2) polynomials	HexGF2	HexGF2Mathlib
Canonical finite fields	HexGFq	HexGFqMathlib
Determinants	HexDeterminant	HexDeterminantMathlib
Bareiss determinant	HexBareiss	HexBareissMathlib
Gram-Schmidt	HexGramSchmidt	HexGramSchmidtMathlib
LLL lattice reduction	HexLLL	HexLLLMathlib
Integer polynomial factorization	HexBerlekampZassenhaus	HexBerlekampZassenhausMathlib

Announcements

LLL lattice reduction (HexLLL): blog post, Zulip, LinkedIn
Integer polynomial factorization (HexBerlekampZassenhaus): blog post, Zulip, LinkedIn

Development of the full project (including unreleased libraries) happens in the hex-dev monorepo.

hex

Verified computational algebra in Lean 4: an aggregator for the released hex libraries.

Manual: https://kim-em.github.io/hex-dev/
API documentation: https://leanprover.github.io/hex/docs

Quickstart

Add to your lakefile.toml:

[[require]]
name = "hex"git = "https://github.com/leanprover/hex.git"rev = "main"

Then import Hex re-exports every library in the table below at a single coherent pinned set:

import Hex
open Hex
-- Exact, fraction-free integer determinant.defM : Matrix Int 33 := #m[2, 1, 1; 1, 2, 1; 1, 1, 2]
#eval M.det -- 4-- LLL: reduce an integer lattice basis and read off a provably short vector.-- The `by decide` arguments discharge the reduction-factor side conditions.defL : Matrix Int 33 := #m[1, 1, 1; 1, 0, 2; 3, 5, 6]
#eval lllNative.firstShortVector L (3 / 4) (by decide +kernel) (by decide +kernel) (by decide)

To depend on just one piece, require that library directly (for example hex-lll for the Mathlib-free LLL core) instead of the aggregator.

Libraries

Each computational library is Mathlib-free; its Mathlib correspondence proofs and Mathlib-facing API, where they exist, live in a separate *-mathlib library.

Component	Computational	Mathlib layer
Foundations	HexBasic	n/a
Exact word arithmetic	HexArith	n/a
Dense univariate polynomials	HexPoly	HexPolyMathlib
Sparse multivariate polynomials	HexMvPoly	HexMvPolyMathlib
Modular arithmetic	HexModArith	HexModArithMathlib
Polynomials over a prime field	HexPolyFp	HexPolyFpMathlib
Sparse univariate polynomials	HexSparsePoly	HexSparsePolyMathlib
Integer polynomials	HexPolyZ	HexPolyZMathlib
Quotient rings `F_p[x]/(f)`	HexGFqRing	n/a
Hensel lifting	HexHensel	HexHenselMathlib
Complex root isolation	HexRoots	HexRootsMathlib
Real root isolation	HexRealRoots	HexRealRootsMathlib
Matrices	HexMatrix	HexMatrixMathlib
Row reduction	HexRowReduce	HexRowReduceMathlib
Finite-field factorization	HexBerlekamp	HexBerlekampMathlib
Conway polynomials	HexConway	n/a
Finite fields `F_p[x]/(f)`	HexGFqField	n/a
Packed GF(2) polynomials	HexGF2	HexGF2Mathlib
Canonical finite fields	HexGFq	HexGFqMathlib
Determinants	HexDeterminant	HexDeterminantMathlib
Bareiss determinant	HexBareiss	HexBareissMathlib
Gram-Schmidt	HexGramSchmidt	HexGramSchmidtMathlib
LLL lattice reduction	HexLLL	HexLLLMathlib
Integer polynomial factorization	HexBerlekampZassenhaus	HexBerlekampZassenhausMathlib

Announcements

LLL lattice reduction (HexLLL): blog post, Zulip, LinkedIn
Integer polynomial factorization (HexBerlekampZassenhaus): blog post, Zulip, LinkedIn

Development of the full project (including unreleased libraries) happens in the hex-dev monorepo.

Name		Name	Last commit message	Last commit date
.claude		.claude
.github/workflows		.github/workflows
docs		docs
.gitignore		.gitignore
AGENTS.md		AGENTS.md
Hex.lean		Hex.lean
LICENSE		LICENSE
README.md		README.md
lake-manifest.json		lake-manifest.json
lakefile.toml		lakefile.toml
lean-toolchain		lean-toolchain

Name		Name	Last commit message	Last commit date
.claude		.claude
.github/workflows		.github/workflows
docs		docs
.gitignore		.gitignore
AGENTS.md		AGENTS.md
Hex.lean		Hex.lean
LICENSE		LICENSE
README.md		README.md
lake-manifest.json		lake-manifest.json
lakefile.toml		lakefile.toml
lean-toolchain		lean-toolchain

Name		Name	Last commit message	Last commit date
.claude		.claude
.github/workflows		.github/workflows
docs		docs
.gitignore		.gitignore
AGENTS.md		AGENTS.md
Hex.lean		Hex.lean
LICENSE		LICENSE
README.md		README.md
lake-manifest.json		lake-manifest.json
lakefile.toml		lakefile.toml
lean-toolchain		lean-toolchain

Name		Name	Last commit message	Last commit date
.claude		.claude
.github/workflows		.github/workflows
docs		docs
.gitignore		.gitignore
AGENTS.md		AGENTS.md
Hex.lean		Hex.lean
LICENSE		LICENSE
README.md		README.md
lake-manifest.json		lake-manifest.json
lakefile.toml		lakefile.toml
lean-toolchain		lean-toolchain

Name		Name	Last commit message	Last commit date
.claude		.claude
.github/workflows		.github/workflows
docs		docs
.gitignore		.gitignore
AGENTS.md		AGENTS.md
Hex.lean		Hex.lean
LICENSE		LICENSE
README.md		README.md
lake-manifest.json		lake-manifest.json
lakefile.toml		lakefile.toml
lean-toolchain		lean-toolchain

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