univalence

the univalence property is crucial for understanding higher category theory.

we investigated the univalence axioms in the context of type theory.

univalence allows for a more general notion of equality.

the univalence condition simplifies certain calculations in homotopy type theory.

we proved the univalence of the identity morphism.

univalence provides a powerful tool for reasoning about types.

the concept of univalence is central to higher-dimensional algebra.

we explored the implications of univalence for model checking.

univalence plays a significant role in the foundations of mathematics.

the univalence axioms are essential for constructing higher-order universes.

we studied the univalence of interval types.