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Qué (quién) es kinematically similar - definición
EQUIVALENCE RELATION BETWEEN MATRICES
Similar (linear algebra); Similar matrices; Similar matrix; Similar transformation
Similar fact evidence
Similar fact principle
In the law of evidence, similar fact evidence (or the similar fact principle) establishes the conditions under which factual evidence of past misconduct of the accused can be admitted at trial for the purpose of inferring that the accused committed the misconduct at issue.
Matrix similarity
In linear algebra, two n-by-n matrices and are called similar if there exists an invertible n-by-n matrix such that
Similarity (geometry)
![non-periodic infinite tiling]].](https://commons.wikimedia.org/wiki/Special:FilePath/A proportion to conceive square root of 5.svg?width=200 "non-periodic infinite tiling]].")
![A self-similar set constructed with two similitudes z'=0.1[(4+i)z+4] and z'=0.1[(4+7i)z*+5-2i](https://commons.wikimedia.org/wiki/Special:FilePath/Epi17.png?width=200 "A self-similar set constructed with two similitudes z'=0.1[(4+i)z+4] and z'=0.1[(4+7i)z*+5-2i")
![log 2}} {{=}} log<sub>2</sub>3}}, which is approximately 1.58. (From [[Hausdorff dimension]].)](https://commons.wikimedia.org/wiki/Special:FilePath/Sierpinski deep.svg?width=200 "log 2}} {{=}} log<sub>2</sub>3}}, which is approximately 1.58. (From [[Hausdorff dimension]].)")
IDEA IN GEOMETRY
Similar triangle; Aaa theorem; Similar triangles; Similitude (geometry); Similar figures; Similar polygons; Similar polygon; Similar shapes; Similarity transformation (geometry); Similar (geometry); Geometric similarity; Geometrically similar
In Euclidean geometry, two objects are similar if they have the same shape, or one has the same shape as the mirror image of the other. More precisely, one can be obtained from the other by uniformly scaling (enlarging or reducing), possibly with additional translation, rotation and reflection.
Wikipedia
Matrix similarity
In linear algebra, two n-by-n matrices A and B are called similar if there exists an invertible n-by-n matrix P such that
Similar matrices represent the same linear map under two (possibly) different bases, with P being the change of basis matrix.A transformation A ↦ P−1AP is called a similarity transformation or conjugation of the matrix A. In the general linear group, similarity is therefore the same as conjugacy, and similar matrices are also called conjugate; however, in a given subgroup H of the general linear group, the notion of conjugacy may be more restrictive than similarity, since it requires that P be chosen to lie in H.
