Rezk by HIT #22
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Rezk by HIT #22
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Exercise to learn to work with higher inductive types.
Following the book proof (ch 9.9, second proof) but currently stuck on showing that the reflexive path on C [ a , b ] from isoToPath, where the isomorphism is by postcomposing by 1_b both ways, is equal to refl C [ a , b ]
-- if it's even true?
Tabling this to work on the (binary) cartesian product solver.
Also TODO: copy over category lift from my fork so the interface to the rezk completion doesn't force the user to lift their (pre)category themselves.