How does the concept of homotopy type theory (HoTT) enable the unification of homotopy theory and higher category theory in mathematical foundations?

HoTT unifies homotopy theory and higher category theory by using types as mathematical objects, enabling homotopical and categorical structures to coexist

How does the concept of homotopy type theory (HoTT) enable the unification of homotopy theory and higher category theory in mathematical foundations?

HoTT unifies homotopy theory and higher category theory by using types as mathematical objects, enabling homotopical and categorical structures to coexist

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