Assertion: isometry | /r/HasProperty | reflection
Facets:
value: over an axis
type: OTHER
Source sentences:
text: Isometries: Reflections, rotations, translations, glide reflections
text: The norm on L^2(W) should be define as the integral on [0;T] of the expectation, because here the isometry presented is trivial, and doesn't use the isometry formula...
text: We will attempt to identify the isometry that will take one to the other by analyzing all the cases: one reflection, two reflections, three reflections.
text: We will attempt to identify the isometry that will take one to the other by analyzing all the cases: one reflection, two reflections, three reflections.
text: Every isometry of period two (two applications of the transformation preserving lengths in the original configuration) is either a reflection or a half-turn rotation.
text: Isometries: Reflections, rotations, translations, glide reflections ...
text: Of course, if an isometry consists of a single reflection, it is a reflection.
text: If an isometry in the plane has more than one fixed point, it is either a reflection (over an axis which crosses that point) or the identity transformation.
text: (An isometry is a transformation , such as translation , rotation , or reflection , that doesn't change the distance between any two points.) ...
text: In a chapter on "Employing isometry", ( isometries in the plane being linear transformations that preserve distances, such as reflection, rotation and translations (
text: It's a theorem that the only isometries of the line are translations and reflection.
text: It's a theorem that the only isometries of the line are translations and reflection.
text: By using the theorem that all isometries of the plane are translations, rotations, reflections, and compositions of translations and reflections (that is, a translation followed by a reflection).