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

Univalent

Univalent U*niv"a*lent, a. [Uni- + L. valens, -entis, p. pr. See Valence.] (Chem.) Having a valence of one; capable of combining with, or of being substituted for, one atom of hydrogen; monovalent; -- said of certain atoms and radicals.

Univalent U*niv"a*lent, a. [Uni- + L. valens, -entis, p. pr. See Valence.] (Chem.) Having a valence of one; capable of combining with, or of being substituted for, one atom of hydrogen; monovalent; -- said of certain atoms and radicals.

- Univalent may refer to: Univalent function – an injective holomorphic function on an open subset of the complex plane Univalent foundations – a type-based...

- Univalent foundations are an approach to the foundations of mathematics in which mathematical structures are built out of objects called types. Types...

- holomorphic function on an open subset of the complex plane is called univalent if it is injective. Consider the application ϕ a {\displaystyle \phi _{a}}...

- overlap between the work referred to as homotopy type theory, and as the univalent foundations project. Although neither is precisely delineated, and the...

- the Milnor conjecture and motivic Bloch–Kato conjectures and for the univalent foundations of mathematics and homotopy type theory. Vladimir Voevodsky's...

- Lewis diagrams. Valence is defined by the IUPAC as: The maximum number of univalent atoms (originally hydrogen or chlorine atoms) that may combine with an...

- Four covalent bonds. Carbon has four valence electrons and here a valence of four. Each hydrogen atom has one valence electron and is univalent....

- and 5 to 25. Functional (also called right-unique, right-definite or univalent): for all x in X, and y and z in Y, if xRy and xRz then y = z; such a...

- homotopy type theory. Altenkirch was part of the 2012/2013 special year on univalent foundations at the Institute for Advanced Study. At Nottingham he co-chairs...

- generalizes the notion of a univalent semigroup. The Loewner differential equation has led to inequalities for univalent functions that pla**** an important...

- Univalent foundations are an approach to the foundations of mathematics in which mathematical structures are built out of objects called types. Types...

- holomorphic function on an open subset of the complex plane is called univalent if it is injective. Consider the application ϕ a {\displaystyle \phi _{a}}...

- overlap between the work referred to as homotopy type theory, and as the univalent foundations project. Although neither is precisely delineated, and the...

- the Milnor conjecture and motivic Bloch–Kato conjectures and for the univalent foundations of mathematics and homotopy type theory. Vladimir Voevodsky's...

- Lewis diagrams. Valence is defined by the IUPAC as: The maximum number of univalent atoms (originally hydrogen or chlorine atoms) that may combine with an...

- Four covalent bonds. Carbon has four valence electrons and here a valence of four. Each hydrogen atom has one valence electron and is univalent....

- and 5 to 25. Functional (also called right-unique, right-definite or univalent): for all x in X, and y and z in Y, if xRy and xRz then y = z; such a...

- homotopy type theory. Altenkirch was part of the 2012/2013 special year on univalent foundations at the Institute for Advanced Study. At Nottingham he co-chairs...

- generalizes the notion of a univalent semigroup. The Loewner differential equation has led to inequalities for univalent functions that pla**** an important...

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