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Relation or Relations may refer to. General use : Kinship , relationship by genealogical origin. Social relation s, in social science, social
Kaynak: Relation

In mathematics , a binary relation on a set A is a collection of ordered pair s of elements of A. In other words, it is a subset of the
Kaynak: Binary relation

In social science , a social relation or social interaction is any relationship between two or more individuals. Social relations derived
Kaynak: Social relation

In set theory and logic , a relation is a property that assigns truth values to k-tuples of individuals. Typically, the property
Kaynak: Finitary relation

In relational database theory, a relation is a set of tuple s (d 1, d 2, ...,  used in the definition of a relation is called an attribute,
Kaynak: Relation (database)

Sign relation: Anything is a sign — not absolutely as itself, but instead in some relation or other. The sign relation is the key.
Kaynak: Charles Sanders Peirce

proposed in 1969 by Edgar F. Codd In the relational model of a database, all data is represented in terms of tuple s, grouped into relation s.
Kaynak: Relational model

Close relation is developed in those societies where family ties are quite strong. This term is usually used in the Indian subcontinent.
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Table is another term for relation s; although there is the difference in that a table is usually a multiset (bag) of rows whereas a
Kaynak: Table (database)

Note the similarity with the symmetric group; the only difference is the removal of the relation sigma_i^2 1. | the tetrahedral group
Kaynak: Presentation of a group

A relation is often considered date March 2011 to be a more general case of a property. Relations are true of several particulars, or
Kaynak: Property (philosophy)

In philosophy, a relation is a type of fact that is true or false of two things. For instance, "being taller than" is a relation that is
Kaynak: Relation of Ideas

So we can say that there is a relation between the apple and the table: namely, the relation of sitting-on. say that that relation has being.
Kaynak: Category of being

In mathematics , an equivalence relation is a relation that, loosely speaking, partitions a set so that every element of the set is a
Kaynak: Equivalence relation

In mathematics , a reflexive relation is a binary relation on a set for which every element is related to itself. a relation ~ on a set S
Kaynak: Reflexive relation