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  2. Conformal linear transformation - Wikipedia

    en.wikipedia.org/.../Conformal_linear_transformation

    Conformal linear transformations come in two types, proper transformations preserve the orientation of the space whereas improper transformations reverse it. As linear transformations, conformal linear transformations are representable by matrices once the vector space has been given a basis , composing with each-other and transforming vectors ...

  3. Geometric transformation - Wikipedia

    en.wikipedia.org/wiki/Geometric_transformation

    Conformal transformations preserve angles, and are, in the first order, similarities. Equiareal transformations, preserve areas in the planar case or volumes in the three dimensional case. [9] and are, in the first order, affine transformations of determinant 1. Homeomorphisms (bicontinuous transformations) preserve the neighborhoods of points.

  4. Conformal geometry - Wikipedia

    en.wikipedia.org/wiki/Conformal_geometry

    A conformal transformation on S is a projective linear transformation of P(R n+2) that leaves the quadric invariant. In a related construction, the quadric S is thought of as the celestial sphere at infinity of the null cone in the Minkowski space R n +1,1 , which is equipped with the quadratic form q as above.

  5. Möbius transformation - Wikipedia

    en.wikipedia.org/wiki/Möbius_transformation

    These transformations preserve angles, map every straight line to a line or circle, and map every circle to a line or circle. The Möbius transformations are the projective transformations of the complex projective line. They form a group called the Möbius group, which is the projective linear group PGL(2, C).

  6. List of common coordinate transformations - Wikipedia

    en.wikipedia.org/wiki/List_of_common_coordinate...

    Note: solving for ′ returns the resultant angle in the first quadrant (< <). To find , one must refer to the original Cartesian coordinate, determine the quadrant in which lies (for example, (3,−3) [Cartesian] lies in QIV), then use the following to solve for :

  7. Homothety - Wikipedia

    en.wikipedia.org/wiki/Homothety

    In mathematics, a homothety (or homothecy, or homogeneous dilation) is a transformation of an affine space determined by a point S called its center and a nonzero number k called its ratio, which sends point X to a point X ′ by the rule, [1]

  8. Trump is already trying to put his stamp on AI - AOL

    www.aol.com/trump-already-trying-put-stamp...

    It was a sign that Trump wants to put his own stamp on how the United States should adopt and develop the fast-moving, critical technology – and perhaps an indication that AI would be a big ...

  9. Scale invariance - Wikipedia

    en.wikipedia.org/wiki/Scale_invariance

    The technical term for this transformation is a dilatation (also known as dilation). Dilatations can form part of a larger conformal symmetry . In mathematics, scale invariance usually refers to an invariance of individual functions or curves .