This PR replaces the (unfinished, non-dependent) universal property of identity types of pushouts with the induction principle, expressed as the property of being an identity system.
I show that the canonical descent data for identity types is an identity system, and that identity systems are uniquely unique.
This PR replaces the (unfinished, non-dependent) universal property of identity types of pushouts with the induction principle, expressed as the property of being an identity system.
I show that the canonical descent data for identity types is an identity system, and that identity systems are uniquely unique.