FlocqLecture

Floating point tutorial

An introductory course on formalizing floating-point numbers and their applications in Coq

GitHub

6 stars
3 watching
1 forks
Language: Coq
last commit: almost 2 years ago
Linked from 1 awesome list

coq-formalizationfloating-pointieee-754lecture

Backlinks from these awesome lists:

Related projects:

Repository Description Stars
pa-ba/calc-comp Formalizations of compiler design and virtual machine calculations in Coq 30
vlopezj/coq-course A self-reading Coq course for PhD students covering fundamental topics in functional programming and formal verification. 38
discus-lang/iron Formalizations of functional languages with a focus on proof and verification 141
thery/mathcomp-extra A collection of reusable mathematical components and algorithms implemented in Coq 5
math-comp/tutorial_material Tutorials and materials for teaching Coq-based mathematical component development 17
fblanqui/color A comprehensive Coq library providing formal definitions and proofs of rewriting theory, lambda-calculus, and termination. 35
coq-community/fav-ssr A comprehensive library of verified data structures and algorithms in Coq 45
xavierleroy/cdf-program-logics Companion Coq development for teaching program logics 40
thery/coqprime A proof assistant library for prime number certification using elliptic curves and Pocklington certificates 37
dawsonjon/fpu A synthesizable IEEE 754 floating point library in Verilog. 529
ilyasergey/pnp A tutorial project on using Coq to mechanize mathematics with dependent types 160
mgrabovsky/fm-notes A collection of notes and resources on formal methods, type theory, and theorem proving using Coq. 20
xavierleroy/cdf-mech-sem Development of formal semantics and verification tools for imperative languages and functional programming languages. 64
reynir/brainfuck Formalizing Brainfuck in Coq to prove its properties and verify a compiler for simple arithmetic expressions. 26
charguer/tlc A Coq library providing an alternative set of axioms and type class mechanisms for building and proving mathematical theorems. 38