达布罗夫斯基hdr公司
dabrowski hdr coq (2024-06-15, Coq, 0KB, 下载0次)
贝叶斯2024
Bayes2024 (2024-04-24, Coq, 0KB, 下载0次)
贝叶斯建模
Bayesian modelling (2024-04-22, Coq, 0KB, 下载0次)
尼古拉斯·布尔巴吉（Nicolas Bourbaki）的丛书《数学建模》（éléments de Mathematique）的Coq中的形式化。
Formalization in Coq of the book series "éléments de mathématique" by Nicolas Bourbaki. (2024-04-13, Coq, 0KB, 下载0次)
斯宾诺莎伦理学第一命题的考克证明
A tentative proof of the first propositions of Spinoza s Ethics using Coq (2024-02-05, Coq, 0KB, 下载0次)
蒙得维的亚大学Tipos de la Universidad de Montevideo正式课程实践研究。
Ejercicios de practica de la materia Construcción Formal de Programas en Teoría de Tipos de la Universidad de Montevideo. (2023-11-20, Coq, 0KB, 下载0次)
赫拉克勒斯在考克获胜，
Hercules wins in Coq, (2023-10-15, Coq, 0KB, 下载0次)
本杰明·皮尔斯（Benjamin C.Pierce）《软件基础》（Software Foundations）中的一些练习的答案，
Answers to some of exercises from "Software Foundations" by Benjamin C. Pierce, (2020-08-25, Coq, 0KB, 下载0次)
斯大林分类在Coq中的形式化，
Formalisation of stalin-sort in Coq, (2019-11-21, Coq, 0KB, 下载0次)
科克帕克索斯，，
CoqPaxos,, (2020-04-14, Coq, 0KB, 下载0次)
Test solution for
杰森·格罗斯（Jason Gross）的《考克》（Coq）中的范畴理论，
Category theory in Coq, by Jason Gross, (2015-01-29, Coq, 0KB, 下载0次)
本杰明·皮尔斯类型和编程语言中类型化语言属性的Coq实现和证明，
Coq implementations of and proofs of properties of typed-languages in Benjamin Pierce s Types and Programming Languages, (2020-10-03, Coq, 0KB, 下载0次)
皮尔斯书中练习的考证，
Coq proofs of exercises in Pierce s book, (2016-02-18, Coq, 0KB, 下载0次)
朗斯，国家是你的父亲。。。我可以证明！，
Lens, State is your father... and I can prove It!, (2018-01-25, Coq, 0KB, 下载0次)
伊斯兰coq基础设施，
isla coq infrastructure, (2023-07-17, Coq, 0KB, 下载0次)
在哥斯达黎加技术（ITCR）中创建的浮点运算符和浮点单元的存储库，位于DCILab内。，
Repository for the floating point operators and the floating point unit created in the Tecnological of Costa Rica (ITCR), inside the DCILab., (2016-12-07, Coq, 0KB, 下载0次)
与ZFC库和托马斯·耶赫《集合论》一书有关的一些定理。
Some theorems connected with ZFC library and Tomas Jech "Set Theory" book. (2020-09-13, Coq, 61KB, 下载0次)
...依赖于三个独立的层次，逻辑（又称原论）、莱斯涅夫斯基本体论（LO）和语言学。每个我...
LesniewskiMereology is a Coq library created by R. Dapoigny and P. Barlatier whose purpose is to implement the alternative to Set Theory of Stanislaw Lesniewski. It is part of an on-going project using the Coq language and called KDTL (Knowledge-based Dependently Typed Language) to build an alternative to Description Logics. The developed (2020-10-18, Coq, 19KB, 下载0次)
使用Coq（和其他正式工具）构建一个正式验证的Nand 2俄罗斯方块课程的教育版本。
Build an educational formally verified version of the Nand 2 Tetris course using Coq (and other formal tools). (2021-12-24, Coq, 68KB, 下载0次)