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- etimologia
Cosa (chi) è rotationally$71143$ - definizione
FUNCTION DEFINED ON AN INNER PRODUCT SPACE IS SAID TO HAVE ROTATIONAL INVARIANCE IF ITS VALUE DOES NOT CHANGE WHEN ARBITRARY ROTATIONS ARE APPLIED TO ITS ARGUMENT
Rotationally invariant
Rotational invariance
In mathematics, a function defined on an inner product space is said to have rotational invariance if its value does not change when arbitrary rotations are applied to its argument.
axisymmetric
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SYMMETRY (SOMETHING LOOKING THE SAME) UNDER ROTATION
Rotation symmetry; Axisymmetric; Rotational Symmetry; Trilateral symmetry; Rotational symmetric; Rotational symetry; Axisymmetrical; Axisymmetry; Symmetry axis; Rotational symmetries; Rotationally symmetric; Pinwheeling; Rationally symmetrical; Rotationally symmetrical; Discrete rotational symmetry
[?aks?s?'m?tr?k]
¦ adjective Geometry symmetrical about an axis.
Rotational symmetry
SYMMETRY (SOMETHING LOOKING THE SAME) UNDER ROTATION
Rotation symmetry; Axisymmetric; Rotational Symmetry; Trilateral symmetry; Rotational symmetric; Rotational symetry; Axisymmetrical; Axisymmetry; Symmetry axis; Rotational symmetries; Rotationally symmetric; Pinwheeling; Rationally symmetrical; Rotationally symmetrical; Discrete rotational symmetry
Rotational symmetry, also known as radial symmetry in geometry, is the property a shape has when it looks the same after some rotation by a partial turn. An object's degree of rotational symmetry is the number of distinct orientations in which it looks exactly the same for each rotation.
Wikipedia
Rotational invariance
In mathematics, a function defined on an inner product space is said to have rotational invariance if its value does not change when arbitrary rotations are applied to its argument.
