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reflexivity
solves goals which state that a term is equal to itself. reflexivity
has some simplification power, but not as much as simpl
. This tactic will fail if it cannot solve the goal.
reflexivity
makes an attempt to simplify the goal and then apply eq_refl
, where eq_refl
is the sole constructor of the eq
Inductive Proposition, stating that forall {A : Type} (a : A), eq a a
.
(* Simple usage *)
reflexivity.
Before
n: nat
=========================
1/1
n = n
reflexivity.
After
No more goals.