OAI/Algebra/Finitistic/Encoding/EncodingModuleAssembly.lean
2 declarations, 0 contain sorry, 0 declared as axioms
- abbrev
OAI.LittleFinitistic.EncodingModuleAssembly.systemline 15 - def
OAI.LittleFinitistic.EncodingModuleAssembly.equivline 20Source documentation
Reconstruct a full module isomorphism from the three actual vertex-space isomorphisms and the two finite arrow families. Its underlying vector-space map is precisely the direct-sum assembly of the supplied vertex isomorphisms.
def equiv (E : ∀ i, Space (system P) M i ≃ₗ[k] Space (system P) N i) (h01 : ∀ a x, E 1 (arrow (system P) (i := 0) (j := 1) (arrow01 P a) …Mentions: OAI.LittleFinitistic.EncodingModuleAssembly.system