Try to apply a simp
congruence theorem.
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Try to apply implies_congr
.
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def
Lean.MVarId.congrN
(mvarId : Lean.MVarId)
(depth : optParam Nat 1000000)
(closePre : optParam Bool true)
(closePost : optParam Bool true)
:
Given a goal of the form ⊢ f as = f bs
, ⊢ (p → q) = (p' → q')
, or ⊢ HEq (f as) (f bs)
, try to apply congruence.
It takes proof irrelevance into account, and the fact that Decidable p
is a subsingleton.
- Applies
congr
recursively up to depthdepth
. - If
closePre := true
, it will attempt to close new goals usingEq.refl
,HEq.refl
, andassumption
with reducible transparency. - If
closePost := true
, it will try again on goals on whichcongr
failed to make progress with default transparency.
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def
Lean.MVarId.congrN.go
(closePre : optParam Bool true)
(closePost : optParam Bool true)
(n : Nat)
(mvarId : Lean.MVarId)
:
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