`BookProof.ChapterLorentzRealRepDirect.iSup_WFam_eq_top` : (⨆ i, WFam i) = ⊤
ProvedBookProof.ChapterLorentzRealRepDirect.iSup_WFam_eq_toptheoremstimepiece
Prove the following Lean 4 theorem from ChapterLorentzRealRepDirect.
BookProof.ChapterLorentzRealRepDirect.iSup_WFam_eq_top : (⨆ i, WFam i) = ⊤
Formalization note: Lean 4 identifier BookProof.ChapterLorentzRealRepDirect.iSup_WFam_eq_top.
Preamble
-- Generated from ChapterLorentzRealRepDirect.lean — theorem BookProof.ChapterLorentzRealRepDirect.iSup_WFam_eq_top import Definitions.Def_ChapterLorentzRealRepSum import Mathlib import Definitions.Def_ChapterLorentzRealRepDirect import Definitions.Def_ChapterLorentzRealRep import Definitions.Def_ChapterLorentzRealRepFull open BookProof.ChapterLorentzRealRep open BookProof.ChapterLorentzRealRepFull open BookProof.ChapterLorentzRealRepDirect open Matrix Module open BookProof.ChapterLorentzRealRep BookProof.ChapterLorentzRealRepSum open BookProof.ChapterLorentzRealRepFull
Formal statement
theorem BookProof.ChapterLorentzRealRepDirect.iSup_WFam_eq_top : (⨆ i, WFam i) = ⊤ := by sorry