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sigmaFiberFromRel
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Mathlib/Data/Sym/Sym2.lean
@@ -677,7 +677,7 @@ theorem fromRelNdrec_mk {motive : Sort*} {sym : Symmetric r} {a b : α} (hz : r
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rfl
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/-- The `fromRel` set of a symmetric relation `r` is equivalent to summing that set restricted to
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-fibers of `f` -/
+fibers of a function `f`, given that `f` agrees on elements related by `r`. -/
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@[simps]
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def _root_.Equiv.sigmaFiberFromRel (sym : Symmetric r) {f : α → β} (hf : r ≤ Setoid.ker f) :
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fromRel sym ≃ Σ b : β, fromRel (α := { a // f a = b }) <| sym.comap (↑) where
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