feat: add heq_comm (#5456)
Requested [on Zulip](https://leanprover.zulipchat.com/#narrow/stream/217875-Is-there-code-for-X.3F/topic/heq_comm/near/472516757).
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@ -837,6 +837,9 @@ instance : Trans Iff Iff Iff where
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theorem Eq.comm {a b : α} : a = b ↔ b = a := Iff.intro Eq.symm Eq.symm
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theorem eq_comm {a b : α} : a = b ↔ b = a := Eq.comm
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theorem HEq.comm {a : α} {b : β} : HEq a b ↔ HEq b a := Iff.intro HEq.symm HEq.symm
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theorem heq_comm {a : α} {b : β} : HEq a b ↔ HEq b a := HEq.comm
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@[symm] theorem Iff.symm (h : a ↔ b) : b ↔ a := Iff.intro h.mpr h.mp
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theorem Iff.comm: (a ↔ b) ↔ (b ↔ a) := Iff.intro Iff.symm Iff.symm
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theorem iff_comm : (a ↔ b) ↔ (b ↔ a) := Iff.comm
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