OAI/Combinatorics/TwoWayAutomata/RelationBridge.lean
3 declarations, 0 contain sorry, 0 declared as axioms
- def
OAI.TwoWayComplementation.CompanionBridge.relationEquivline 12Source documentation
Exact currying/uncurrying equivalence of the two full relation alphabets.
def relationEquiv (H : Type*) : BRel H ≃ SetRel H H where …
- theorem
OAI.TwoWayComplementation.CompanionBridge.relationProduct_mapline 19Source documentation
Both products compose in path order, including the identity for the empty word.
theorem relationProduct_map {H : Type*} (w : List (BRel H)) : relationProduct (w.map (relationEquiv H)) = relationEquiv H w.prod := by …Mentions: OAI.TwoWayComplementation.relationProduct, OAI.TwoWayComplementation.CompanionBridge.relationEquiv
- theorem
OAI.TwoWayComplementation.CompanionBridge.sourceLanguage_map_iffline 29