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glide reflection वाक्य

"glide reflection" हिंदी मेंglide reflection in a sentence
उदाहरण वाक्यमोबाइल
  • In the case of "'glide reflection symmetry "', the symmetry group of an object contains a glide reflection, and hence the group generated by it.
  • In the case of "'glide reflection symmetry "', the symmetry group of an object contains a glide reflection, and hence the group generated by it.
  • If the translation vector of a glide reflection is itself an element of the translation group, then the corresponding glide reflection symmetry reduces to a combination of reflection symmetry and translational symmetry.
  • If the translation vector of a glide reflection is itself an element of the translation group, then the corresponding glide reflection symmetry reduces to a combination of reflection symmetry and translational symmetry.
  • In the geometry of the Euclidean plane, a translation is an example of a continuous map of the plane to itself that leaves no point fixed; so is a glide reflection.
  • Combining two equal glide reflections gives a pure translation with a translation vector that is twice that of the glide reflection, so the even powers of the glide reflection form a translation group.
  • Combining two equal glide reflections gives a pure translation with a translation vector that is twice that of the glide reflection, so the even powers of the glide reflection form a translation group.
  • Combining two equal glide reflections gives a pure translation with a translation vector that is twice that of the glide reflection, so the even powers of the glide reflection form a translation group.
  • Escher used irregular polygons when tiling the plane and often used reflections, glide reflections, and impossible staircase " created by the medical scientist Lionel Penrose and his son the mathematician Roger Penrose.
  • In this example, the top border pattern utilizes glide reflection of a unit formed by three stylized curly leaves, whereas in the side borders, the unit of repeat has five stylized leaves.
  • This is a glide reflection, except in the special case that the translation is perpendicular to the line of reflection, in which case the combination is itself just a reflection in a parallel line.
  • In Euclidean geometry a transformation is a one-to-one correspondence between two sets of points or a mapping from one plane to another . ) A translation can be described as a reflections and glide reflections.
  • Glide reflection symmetry with respect to two parallel lines with the same translation implies that there is also translational symmetry in the direction perpendicular to these lines, with a translation distance which is twice the distance between glide reflection lines.
  • Glide reflection symmetry with respect to two parallel lines with the same translation implies that there is also translational symmetry in the direction perpendicular to these lines, with a translation distance which is twice the distance between glide reflection lines.
  • Along with translations, rotations, reflections, as well as the identity transformation, Euclidean motions comprise also glide reflections ( for ), screw operations and rotoreflections ( for ), and even more complex combinations of primitive transformations for.
  • The symmetry group is sometimes also called "'full symmetry group "'in order to emphasize that it includes the orientation-reversing isometries ( like reflections, glide reflections and improper rotations ) under which the figure is invariant.
  • The axis of the mirror or glide reflection is perpendicular to the main axis for the first letter, and either parallel or tilted 180?/ " n " ( when " n " > 2 ) for the second letter.
  • Two 2-uniform colorings have a single vertex figure, 11123, with two colors of squares, but are not 1-uniform, repeated either by reflection or glide reflection, or in general each row of squares can be shifted around independently.
  • The same applies for a change of angle between translation vectors, provided that it does not add or remove any symmetry ( this is only the case if there are no mirrors and no glide reflections, and rotational symmetry is at most of order 2 ).
  • A " random " isometry, like taking a sheet of paper from a table and randomly laying it back, " almost surely " is a rotation or a glide reflection ( they have three uniformly distributed and the length of the added vector has a continuous distribution.
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