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Theorems · Theorem · Lie groups

ContinuousMulEquiv.symm_trans_self

∀ {M : Type u_1} {N : Type u_2} [inst : TopologicalSpace M] [inst_1 : TopologicalSpace N] [inst_2 : Mul M]
  [inst_3 : Mul N] (e : M ≃ₜ* N), e.symm.trans e = ContinuousMulEquiv.refl N
Defined in
Mathlib.Topology.Algebra.ContinuousMonoidHom
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Foundations
Depth 22 from the axioms · uses Quot.sound
Assumes
TopologicalSpaceTopologicalSpaceMulMul
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TopologicalSpace · cited by 24529TopologicalSpaceDFunLike.ext · cited by 240DFunLike.extContinuousMulEquiv · cited by 65ContinuousMulEquivContinuousMulEquiv.symm · cited by 27ContinuousMulEquiv.symmContinuousMulEquiv.trans · cited by 7ContinuousMulEquiv.transContinuousMulEquiv.refl · cited by 6ContinuousMulEquiv.reflContinuousMulEquiv.apply_symm_apply · cited by 2ContinuousMulEquiv.apply_…ContinuousMulEquiv.symm_trans…CITED BYCITES

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