reflexive property
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Reflexive self-consciousness — is a concept, related to that of enlightenment, formulated by Eugene Halliday during the 1940s/1950s in England.Eugene Halliday, made a lifelong study of art, religion, philosophy, psychology and science. From his understanding he formulated a… … Wikipedia
Reflexive space — In functional analysis, a Banach space is called reflexive if it satisfies a certain abstract property involving dual spaces. Reflexive spaces turn out to have desirable geometric properties. Definition Suppose X is a normed vector space over R… … Wikipedia
reflexive — reflexively, adv. reflexiveness, reflexivity /ree flek siv i tee/, n. /ri flek siv/, adj. 1. Gram. a. (of a verb) taking a subject and object with identical referents, as shave in I shave myself. b. (of a pronoun) used as an object to refer to… … Universalium
Polynomially reflexive space — In mathematics, a polynomially reflexive space is a Banach space X , on which all polynomials are reflexive.Given a multilinear functional M n of degree n (that is, M n is n linear), we can define a polynomial p as :p(x)=M n(x,dots,x) (that is,… … Wikipedia
Dunford–Pettis property — In functional analysis, the Dunford–Pettis property, named after Nelson Dunford and B. J. Pettis, is a property of a Banach space stating that all weakly compact operators from this space into another Banach space are completely continuous. Many… … Wikipedia
Equality (mathematics) — Loosely, equality is the state of being quantitatively the same. More formally, equality (or the identity relation) is the binary relation on a set X defined by . The identity relation is the archetype of the more general concept of an… … Wikipedia
Outline of discrete mathematics — The following outline is presented as an overview of and topical guide to discrete mathematics: Discrete mathematics – study of mathematical structures that are fundamentally discrete rather than continuous. In contrast to real numbers that have… … Wikipedia
List of basic discrete mathematics topics — Discrete mathematics, also called finite mathematics, is the study of mathematical structures that are fundamentally , in the sense of not supporting or requiring the notion of continuity. Most, if not all, of the objects studied in finite… … Wikipedia
Component Object Model — Not to be confused with COM file. Component Object Model (COM) is a binary interface standard for software componentry introduced by Microsoft in 1993. It is used to enable interprocess communication and dynamic object creation in a large range… … Wikipedia
Euclid's Elements — (Greek: polytonic|Στοιχεῖα) is a mathematical and geometric treatise consisting of 13 books written by the Greek mathematician Euclid in Alexandria circa 300 BC. It comprises a collection of definitions, postulates (axioms), propositions… … Wikipedia
irreflexive — adjective Date: circa 1890 being a relation for which the reflexive property does not hold for any element of a given set … New Collegiate Dictionary
