Reflexive_Euclidean_Relation_is_Equivalence
Provedequivalence-relationsproofwikirelation-theory
A relation that is both reflexive and right-Euclidean is an equivalence relation.
Preamble
import Mathlib.Analysis.Complex.Basic
Formal statement
theorem Reflexive_Euclidean_Relation_is_Equivalence {α : Type _} (R : α → α → Prop) (hRefl : ∀ x, R x x) (hEucl : ∀ x y z, R x y → R x z → R y z) : Equivalence R := by sorrySource