Adjective:

संलग्न,

univalence's Usage Examples:

 Raghavan, and of two research monographs, one on optimization and one on univalence theory, published by Springer-Verlag.

This means, for example, that it would be difficult to formulate univalence in this theory—there are contractible types in each of the Vi but it is.

In particular a sufficient condition for univalence is | S ( f ) | ≤ 2.

Here, type theory is extended by the univalence axiom ("equivalence is equivalent to equality") which permits homotopy.

remarkable fact, fundamental to the theory of univalent functions, that univalence is essentially preserved under uniform convergence.

extensionality", which is none other than the restriction to 1-types of the univalence axiom that Vladimir Voevodsky proposed ten years later.

The Jacobian matrix and global univalence of mappings (with H.

"The Jacobian matrix and global univalence of mappings".

The name "univalence" is due to Voevodsky.

In intensional type theories with the univalence axiom, this correspondence holds up to homotopy (propositional equality).

The univalence property of functions describes a relation R {\displaystyle R} that satisfies.

This shows up as the univalence superselection rule: phases between states of spin 0, 1, 2 etc.