OAI/Analysis/Commutator/ProjectionEquivalence.lean
16 declarations, 0 contain sorry, 0 declared as axioms
- def
OAI.Kadison.PartialIsometryOrder.SubEquivalentline 18 - def
OAI.Kadison.PartialIsometryOrder.Equivalentline 21 - def
OAI.Kadison.PartialIsometryOrder.Link.adjointline 28 - lemma
OAI.Kadison.PartialIsometryOrder.Link.adjoint_initialline 34 - lemma
OAI.Kadison.PartialIsometryOrder.Link.adjoint_finalline 37 - def
OAI.Kadison.PartialIsometryOrder.Link.compFullline 40 - lemma
OAI.Kadison.PartialIsometryOrder.Link.compFull_initialline 57 - lemma
OAI.Kadison.PartialIsometryOrder.Link.compFull_finalline 64 - lemma
OAI.Kadison.PartialIsometryOrder.subEquivalent_of_leline 73 - lemma
OAI.Kadison.PartialIsometryOrder.equivalent_reflline 80 - lemma
OAI.Kadison.PartialIsometryOrder.Equivalent.symmline 88 - lemma
OAI.Kadison.PartialIsometryOrder.Equivalent.subEquivalentline 93 - lemma
OAI.Kadison.PartialIsometryOrder.SubEquivalent.transline 98 - lemma
OAI.Kadison.PartialIsometryOrder.Equivalent.transline 105 - lemma
OAI.Kadison.PartialIsometryOrder.factor_subEquivalent_totalline 113 - lemma
OAI.Kadison.PartialIsometryOrder.finite_subEquivalent_antisymm_of_leline 122