OAI/Algebra/Finitistic/Bar/RecursiveSuffixTotal.lean
9 declarations, 0 contain sorry, 0 declared as axioms
- def
OAI.DerivedBar.ParityBridge.innerTotalEmbeddingline 28Source documentation
The same canonical embedding on the actual recursive total, through the previously proved finite-sum flattening.
def innerTotalEmbedding (r n : ℕ) : (RecursiveTotal.iter B Z r).X n →ₗ[k] term k A N (r+n) := …Mentions: OAI.DerivedBar.RecursiveTotal.iter, OAI.DerivedBar.term
- theorem
OAI.DerivedBar.ParityBridge.innerTotalEmbedding_assembleline 33 - theorem
OAI.DerivedBar.ParityBridge.innerTotalEmbedding_differentialline 43 - theorem
OAI.DerivedBar.ParityBridge.innerTotalEmbedding_smulline 56 - theorem
OAI.DerivedBar.ParityBridge.innerTotalEmbedding_ideal_zeroline 67 - theorem
OAI.DerivedBar.ParityBridge.innerTotalEmbedding_bottomline 72 - theorem
OAI.DerivedBar.ParityBridge.innerTotalEmbedding_inclusionline 77 - theorem
OAI.DerivedBar.ParityBridge.innerTotalEmbedding_zeroline 85 - theorem
OAI.DerivedBar.ParityBridge.innerTotalEmbedding_zero_succline 92