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11 relations: Reflectivism, Reflexive, Reflexive operator algebra, Reflexive pronoun, Reflexive relation, Reflexive space, Reflexive verb, Reflexivity (grammar), Reflexivity (social theory), Self-reference, Sesquilinear form.
Reflectivism
Reflectivism is a broad umbrella label, used primarily in International Relations theory, for a range of theoretical approaches which oppose rational-choice accounts of social phenomena and, perhaps, positivism more generally.
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Reflexive
Reflexive may refer to: In fiction.
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Reflexive operator algebra
In functional analysis, a reflexive operator algebra A is an operator algebra that has enough invariant subspaces to characterize it.
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Reflexive pronoun
In language, a reflexive pronoun, sometimes simply called a reflexive, is a pronoun that is preceded or followed by the noun, adjective, adverb or pronoun to which it refers (its antecedent) within the same clause.
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Reflexive relation
In mathematics, a binary relation R over a set X is reflexive if every element of X is related to itself.
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Reflexive space
In the area of mathematics known as functional analysis, a reflexive space is a Banach space (or more generally a locally convex topological vector space) that coincides with the continuous dual of its continuous dual space, both as linear space and as topological space.
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Reflexive verb
In grammar, a reflexive verb is, loosely, a verb whose direct object is the same as its subject, for example, "I wash myself".
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Reflexivity (grammar)
In grammar, reflexivity is a property of syntactic constructs whereby two arguments (actual or implicit) of an action or relation expressed by a single predicate have the same reference.
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Reflexivity (social theory)
In epistemology, and more specifically, the sociology of knowledge, reflexivity refers to circular relationships between cause and effect, especially as embedded in human belief structures.
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Self-reference
Self-reference occurs in natural or formal languages when a sentence, idea or formula refers to itself.
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Sesquilinear form
In mathematics, a sesquilinear form is a generalization of a bilinear form that, in turn, is a generalization of the concept of the dot product of Euclidean space.
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