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  • This description then tells us which properties are'affine '.
  • The affine concept of parallelism forms an equivalence relation on lines.
  • These are categorized as " Twisted affine " diagrams.
  • Piecewise linear functions may be defined on affine linear functions .)
  • Curvature and torsion are the main invariants of an affine connection.
  • There is a distinguished derivation of the affine Lie algebra defined by
  • Examples include linear transformations and affine transformations, rotations, matrices.
  • Where \ cdot is the affine action of the Weyl group.
  • As usual, the affine construction then glues to arbitrary varieties.
  • This is an example of non-linear affine transformation ).
  • The Bolza surface is the smooth completion of the affine curve.
  • The special affine group is a subgroup of the affine group.
  • The special affine group is a subgroup of the affine group.
  • We let the affine line play the role of the interval.
  • My first question is, does this cover all affine operations?
  • I would like to try some things out with affine transformations.
  • Sometimes other algebraic sites replace the category of affine schemes.
  • Also, sets of parallel lines remain parallel after an affine transformation.
  • Thus, if we denote one positively oriented affine simplex as
  • Fractional pixel affine transformations lead to bleeding between adjacent pixels.
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