package coq-mathcomp-ssreflect
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Small Scale Reflection
Install
Dune Dependency
Authors
Maintainers
Sources
mathcomp-1.18.0.tar.gz
sha512=4b428e6ec4b290716fa3e5fe512e271d1a140394aa44deb8fa131d1417f3a31862eed4020e6ffa62d7847e2512da846041b027d6fd1f724a080923f3a496a1e7
Description
This library includes the small scale reflection proof language extension and the minimal set of libraries to take advantage of it. This includes libraries on lists (seq), boolean and boolean predicates, natural numbers and types with decidable equality, finite types, finite sets, finite functions, finite graphs, basic arithmetics and prime numbers, big operators
Tags
keyword:small scale reflection keyword:mathematical components keyword:odd order theorem logpath:mathcomp.ssreflectPublished: 01 Nov 2023
Dependencies (1)
-
coq
>= "8.16" & < "8.19~"
Dev Dependencies
None
Used by (42)
-
coq-actuary
>= "2.5"
-
coq-addition-chains
>= "0.9"
-
coq-algorand
>= "1.4"
- coq-coqeal-theory
-
coq-coquelicot
>= "2.1.1" & < "3.1.0" | >= "3.3.1"
-
coq-deriving
< "0.2.0"
- coq-dijkstra
-
coq-disel
>= "2.3"
-
coq-disel-examples
>= "2.3"
-
coq-extructures
= "0.3.1"
-
coq-fcsl-pcm
= "1.8.0"
-
coq-fourcolor
= "1.2.5"
-
coq-gaia-numbers
= "1.17"
-
coq-gaia-ordinals
= "1.17"
-
coq-gaia-schutte
= "1.17"
-
coq-gaia-stern
= "1.17"
-
coq-gaia-theory-of-sets
= "1.17"
-
coq-graph-theory
= "0.9.2"
-
coq-graph-theory-planar
< "0.9.3"
- coq-hanoi
-
coq-htt
= "1.3.0"
-
coq-infotheo
>= "0.5.2" & < "0.7.0"
- coq-interval
-
coq-mathcomp-algebra-tactics
= "1.1.1"
- coq-mathcomp-bigenough
-
coq-mathcomp-classical
>= "0.6.6" & < "1.0.0"
-
coq-mathcomp-fingroup
= "1.18.0"
-
coq-mathcomp-finmap
= "1.5.2"
-
coq-mathcomp-multinomials
= "1.6.0"
-
coq-mathcomp-real-closed
= "1.1.4"
-
coq-mathcomp-word
>= "2.1" & < "3.0"
-
coq-mathcomp-zify
= "1.3.0+1.12+8.13"
-
coq-monae
>= "0.5" & < "0.7.0"
- coq-msets-extra
- coq-num-analysis
-
coq-plouffe
>= "1.2.0"
-
coq-quickchick
>= "1.1.0"
-
coq-regexp-brzozowski
= "1.1"
-
coq-reglang
= "1.1.3"
- coq-type-infer
- coq-vellvm
- coq-wasm
Conflicts
None
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