The Coq Proof Assistant

# Library Ltac2.FSet

From Ltac2 Require Import Init.
Module Import Tags.
Ltac2 Type 'a tag.
Ltac2 @ external ident_tag : ident tag := "coq-core.plugins.ltac2" "fmap_ident_tag".
Ltac2 @ external int_tag : int tag := "coq-core.plugins.ltac2" "fmap_int_tag".
Ltac2 @ external inductive_tag : inductive tag := "coq-core.plugins.ltac2" "fmap_inductive_tag".
Ltac2 @ external constructor_tag : constructor tag := "coq-core.plugins.ltac2" "fmap_constructor_tag".
Ltac2 @ external constant_tag : constant tag := "coq-core.plugins.ltac2" "fmap_constant_tag".
Ltac2 @ external string_tag : string tag := "coq-core.plugins.ltac2" "fmap_string_tag".
End Tags.
Ltac2 Type 'a t.
Ltac2 @ external empty : 'a tag -> 'a t := "coq-core.plugins.ltac2" "fset_empty".
Ltac2 @ external is_empty : 'a t -> bool := "coq-core.plugins.ltac2" "fset_is_empty".
Ltac2 @ external mem : 'a -> 'a t -> bool := "coq-core.plugins.ltac2" "fset_mem".
Ltac2 @ external add : 'a -> 'a t -> 'a t := "coq-core.plugins.ltac2" "fset_add".
Ltac2 @ external remove : 'a -> 'a t -> 'a t := "coq-core.plugins.ltac2" "fset_remove".
Ltac2 @ external union : 'a t -> 'a t -> 'a t := "coq-core.plugins.ltac2" "fset_union".
Ltac2 @ external inter : 'a t -> 'a t -> 'a t := "coq-core.plugins.ltac2" "fset_inter".
Ltac2 @ external diff : 'a t -> 'a t -> 'a t := "coq-core.plugins.ltac2" "fset_diff".
Ltac2 @ external equal : 'a t -> 'a t -> bool := "coq-core.plugins.ltac2" "fset_equal".
Ltac2 @ external subset : 'a t -> 'a t -> bool := "coq-core.plugins.ltac2" "fset_subset".
Ltac2 @ external cardinal : 'a t -> int := "coq-core.plugins.ltac2" "fset_cardinal".
Ltac2 @ external elements : 'a t -> 'a list := "coq-core.plugins.ltac2" "fset_elements".