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| WikiPedia definition of "transformations" |
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In linear algebra, linear transformations can be represented by matrices. If T is a linear transformation mapping R n to R m and x is a column vector with n entries, then
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... the core semantic relations of a sentence, and was mapped on to the surface structure (which followed the phonological form of the sentence very closely) via transformations.
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The Lorentz transformations describe only the transformations in which the event at x = 0, t = 0 is left fixed, so they can be considered as a rotation of Minkowski space.
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Projective transformations do not preserve sizes or angles but do preserve incidence and cross-ratio: two properties which are important in projective geometry.
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In geometry, a Möbius transformation is a rational function of the form: where z, a, b, c, d are complex numbers satisfying ad − bc ≠ 0. Möbius transformations are named in ...
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Extensible Stylesheet Language Transformations (XSLT) is an XML-based language used for the transformation of XML documents into other XML or "human-readable" documents.
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In mathematics a transform is an operator applied to a function so that under the transform certain operations are simplified. For example, in arithmetic when finding the logarithm ...
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In general, an affine transform is composed of zero or more linear transformations (rotation, scaling or shear) and a translation (or "shift"). Several linear transformations can be ...
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Transformations include multiplication, rotation, permutation (i.e. transposition, inversion, and retrograde), and combinations thereof. See also
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In essence, the Galilean transformations embody the intuitive notion of addition and subtraction of velocities. The assumption that time can be treated as absolute is at heart of ...
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