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Jakob Botsch Nielsen
stdpp
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master
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13
ci/artifacts
ci/buildcache
ci/coqdoc
ci/debug
ci/maximedenes/stdpp-instance-nobody-open-proof
ci/opam2
ci/perf
ci/ralf/mangled
coq-stdpp-1.0
editorconfig
master
default
protected
options
ralf/exact_vm_cast
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coq-stdpp-1.1.0
coq-stdpp-1.0.0
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Add a .editorconfig file
editorconfig
editorconfig
tweak COQTEST output
make NO_TEST=1 skips the tests
Make `mapset_elem_of` Opaque.
Put list notations like `(++)` in `list_scope` instead of `stdpp_scope`.
remove a stale comment
Merge branch 'ralf/readme' into 'master'
master
master
move the (very brief) contribution guide to the README
Merge branch 'robbert/gset_definition' into 'master'
Make `gset` a `Definition` instead of `Notation`.
Make `mapset_countable` a global instance.
Removed unused argument for `map_seq` lemmas.
Make `fresh` stuff `simpl never`.
Merge branch 'robbert/infinite' into 'master'
Prove `pred_infinite (λ _: A, True)` for `A` infinite.
Overhaul of the `Infinite`/`Fresh` infrastructure.
Ensure that `Nat.max` only `simpl`s if it does not result into a pattern match.
Permutation Proper instance for `omap` on lists.
More properties about filter on lists.
Monotonicity for `Acc`.
auto-detect timing project name even more
auto-detect timing project name
Some properties of `list_to_set_disj`.
Bit of refactoring for multiset singleton.
Move conversion functions list/option to set/disj_set to base.
reenable coqchk
add list_to_set_disj (replacing the list_to_set on gmultiset)
Merge branch 'robbert/pred_infinite' into 'master'
Merge branch 'hai/list' into 'master'
Additionally lemmas for insert, nth, take, and list_find
Lemma for `x ∈ _ ⊎ _` on multisets.
Merge branch 'robbert/disj_union' into 'master'
Support `_ ∈ _ ⊎ _ ` in `set_solver`.
Add distributive laws for multisets.
Use disjoint union name/class/symbol for sum on multisets.
Operational type class for disjoint union.
coq's build system is affected by VALIDATE, let's not use that
Merge branch 'ci/ralf/warnings' into 'master'
tweak proofs
Alternative versions of finite/infinite predicates in terms of sets.
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