Library mathcomp.ssreflect.ssreflect

(* (c) Copyright 2006-2016 Microsoft Corporation and Inria.                  
 Distributed under the terms of CeCILL-B.                                  *)

From Coq Require Export ssreflect.

Local additions:
[elaborate x] == triggers coq elaboration to fill the holes of the term x The main use case is to trigger typeclass inference in the body of a ssreflect have := [elaborate body].
Intro pattern ltac views:
  • calling rewrite from an intro pattern, use with parsimony => / [1! rules] := rewrite rules => / [! rules] := rewrite !rules

Reserved Notation "[ 'elaborate' x ]" (at level 0).

Notation "[ 'elaborate' x ]" := (ltac:(refine x)) (only parsing).

Module Export ipat.

Notation "'[' '1' '!' rules ']'" := (ltac:(rewrite rules))
  (at level 0, rules at level 200, only parsing) : ssripat_scope.
Notation "'[' '!' rules ']'" := (ltac:(rewrite !rules))
  (at level 0, rules at level 200, only parsing) : ssripat_scope.

End ipat.

A class to trigger reduction by rewriting. Usage: rewrite [pattern]vm_compute. Alternatively one may redefine a lemma as in algebra/rat.v : Lemma rat_vm_compute n (x : rat) : vm_compute_eq n%:Q x -> n%:Q = x. Proof. exact. Qed.

Class vm_compute_eq {T : Type} (x y : T) := vm_compute : x = y.

#[global]
Hint Extern 0 (@vm_compute_eq _ _ _) ⇒
       vm_compute; reflexivity : typeclass_instances.