Definition of Univalence. Meaning of Univalence. Synonyms of Univalence

Here you will find one or more explanations in English for the word Univalence. Also in the bottom left of the page several parts of wikipedia pages related to the word Univalence and, of course, Univalence synonyms and on the right images related to the word Univalence.

Definition of Univalence

Univalence
Univalence U*niv"a*lence, n. (Chem.) The quality or state of being univalent.

Meaning of Univalence from wikipedia

- extensionality", which is none other than the restriction to 1-types of the univalence axiom that Vladimir Voevodsky proposed ten years later. (The axiom for...
- foundations and earlier ideas are Voevodsky's 2014 Bernays lectures. The name "univalence" is due to Voevodsky. A more detailed discussion of the history of some...
- properties). Duck typing Identity of indiscernibles Structural typing Univalence axiom Intensional Logic (Stanford Encyclopedia of Philosophy) equality...
- Université de Paris in 1937. His dissertation consisted of two theses, Univalence et automorphie pour les polynômes et les fonctions entières and Sur les...
- proved that f is univalent. In particular a sufficient condition for univalence is |S(f)|≤2.{\displaystyle |S(f)|\leq 2.} The Schwarzian derivative and...
- Nikaido, Hu****ane (10 December 2013). "The Jacobian matrix and global univalence of mappings". Mathematische Annalen. 159 (2): 81–93. doi:10.1007/BF01360282...
- domain of R. proof: R;RT is symmetric and reflexive on its domain. With univalence of R, the transitive requirement for equivalence is fulfilled. Transitive...
- In complex analysis and geometric function theory, the Grunsky matrices, or Grunsky operators, are infinite matrices introduced in 1939 by Helmut Grunsky...
- That is, that every term of an identity type is equal to reflexivity. "Univalence Axiom" holds that equivalence of types is equality of types. The research...
- Logistics Quarterly 10 (1963), pp. 81–87. The Jacobian matrix and global univalence of mappings (with H. Nikaido). Mathematische Annalen 2 (1965), pp. 81–93...