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Qué (quién) es linear identity - definición
EXPRESSION CONSTRUCTED FROM A SET OF TERMS BY THE ADDITION OF TERMS IN THE SET TO EACH OTHER ANY NUMBER OF TIMES
Linear Algebra/Linear Combination; Linear combinations; Linear Combination; Linear algebra/Linear combination; Infinite linear combination
sameness
RELATION EACH THING BEARS TO ITSELF ALONE
Transitivity of identity; Sameness; Qualitative identity; Numerical identity; Identity (Philosophy); Same (philosophy); Philosophers of identity; Numerically identical; Metaphysics of identity
n.
1.
Identity, identicalness, oneness.
2.
Similarity, resemblance, correspondence, likeness.
3.
Monotony, want of variety.
Identity (social science)
![Narcissus]] gazing upon the water after falling in love with his own reflection.](https://commons.wikimedia.org/wiki/Special:FilePath/Narcissus-Caravaggio (1594-96) edited.jpg?width=200 "Narcissus]] gazing upon the water after falling in love with his own reflection.")
QUALITIES, BELIEFS, PERSONALITY, LOOKS AND/OR EXPRESSIONS THAT DISTINGUISH A PERSON OR GROUP
Psychological identity; Identity (psychology); Social identity
Identity is the qualities, beliefs, personality traits, appearance, and/or expressions that characterize a person or group.Compare Collins Dictionary of Sociology, quoted in
sameness
RELATION EACH THING BEARS TO ITSELF ALONE
Transitivity of identity; Sameness; Qualitative identity; Numerical identity; Identity (Philosophy); Same (philosophy); Philosophers of identity; Numerically identical; Metaphysics of identity
The sameness of something is its lack of variety.
He grew bored by the sameness of the speeches.
N-UNCOUNT: usu with supp
Wikipedia
Linear combination
In mathematics, a linear combination is an expression constructed from a set of terms by multiplying each term by a constant and adding the results (e.g. a linear combination of x and y would be any expression of the form ax + by, where a and b are constants). The concept of linear combinations is central to linear algebra and related fields of mathematics. Most of this article deals with linear combinations in the context of a vector space over a field, with some generalizations given at the end of the article.
