Lists (30)
Sort Name ascending (A-Z)
AI
Algo
APIs
C/C++
Categories -Func. - Ocaml - hs
Cellular Automata
Compil-Langs
CSS - HTML
DataViz
DB
DevOps
EdT-Timetable
Flask-Falcon-Django
Flutter
Images
Image processing toolsJS
Julia
Maths
ML - DeepL
MPI-MP2I
Music
Organisation
Program = Proof
Python
Svelte - Web Components
Testing - CI
Tex -LaTeX
typesetting
UI
Wasm/Rust
Stars
- All languages
- Agda
- Assembly
- Asymptote
- C
- C#
- C++
- CSS
- Clojure
- CodeQL
- CoffeeScript
- Crystal
- Dart
- Dockerfile
- Elm
- Emacs Lisp
- Fluent
- Go
- HCL
- HTML
- Hack
- Haskell
- HolyC
- Isabelle
- Java
- JavaScript
- Julia
- Jupyter Notebook
- Kotlin
- LLVM
- Lean
- Lua
- MDX
- Markdown
- Monkey C
- OCaml
- Objective-C
- Objective-C++
- Odin
- PHP
- PLpgSQL
- Perl
- PostScript
- Processing
- Prolog
- PureScript
- Python
- R
- ReScript
- Ren'Py
- Ruby
- Rust
- SCSS
- Sass
- Scala
- Scheme
- Shell
- Smalltalk
- Stan
- Standard ML
- Svelte
- Swift
- TeX
- TypeScript
- Typst
- Vala
- Vue
- Zig
- kvlang
- q
Lean 4 programming language and theorem prover
Lean 3's obsolete mathematical components library: please use mathlib4
Ongoing Lean formalisation of the proof of Fermat's Last Theorem
Lean 3 material for Kevin Buzzard's 2021 TCC courrse on formalising mathematics. Lean 4 version available here: https://github.com/ImperialCollegeLondon/formalising-mathematics-2024
Lean Library currently studying for a degree at Imperial College
blueprint for prime number theorem and more
Source code for the Mathematics in Lean tutorial.
Lean 3 material for Kevin Buzzard's Jan-Mar 2022 course on formalising mathematics. Lean 4 version available here: https://github.com/ImperialCollegeLondon/formalising-mathematics-2024
A formal consistency proof of Quine's set theory New Foundations
A formalized proof of Carleson's theorem in Lean
Proof in Lean of Fermat Last Theorem for exponent 3