OAI/Algebra/Finitistic/Ordinary/OrdinaryBimoduleTotalAssociativity.lean
5 declarations, 0 contain sorry, 0 declared as axioms
- def
OAI.LittleFinitistic.BimoduleComplexTensor.associativeTotalEquivline 19 - theorem
OAI.LittleFinitistic.BimoduleComplexTensor.associative_entryline 24 - theorem
OAI.LittleFinitistic.BimoduleComplexTensor.associative_verticalline 44 - theorem
OAI.LittleFinitistic.BimoduleComplexTensor.associative_differentialline 56 - def
OAI.LittleFinitistic.BimoduleComplexTensor.totalAssociativityIsoline 83Source documentation
Full signed total associativity in S-modules, on every input complex Z.
def totalAssociativityIso : total k S B (middleBimoduleComplex k S A B N Q) Z p hp ≅ total k S A Q (middleLeftComplex k A B N Z) p hp := …Mentions: OAI.LittleFinitistic.BimoduleComplexTensor.total, OAI.LittleFinitistic.BimoduleComplexTensor.middleBimoduleComplex, OAI.LittleFinitistic.middleLeftComplex