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What (who) is skew symmetrization - definition
POLYGON WHOSE VERTICES DO NOT LIE IN A PLANE
Regular skew polygon; Space polygon; Saddle polygon; Regular skew pentagon; Regular skew decagon; Regular skew dodecagon
![A uniform ''n''-gonal [[antiprism]] has a 2''n''-sided regular skew polygon defined along its side edges.](https://commons.wikimedia.org/wiki/Special:FilePath/Dodecagonal antiprism.png?width=200 "A uniform ''n''-gonal [[antiprism]] has a 2''n''-sided regular skew polygon defined along its side edges.")
Skew lines
![fibration]] of [[projective space]] by skew lines on nested [[hyperboloid]]s.](https://commons.wikimedia.org/wiki/Special:FilePath/Nested hyperboloids.png?width=200 "fibration]] of [[projective space]] by skew lines on nested [[hyperboloid]]s.")
LINES IN 3D THAT DO NOT INTERSECT AND NEITHER DO THEY POINT THE SAME DIRECTION
Skew line; Skew straight lines; Skew flats; Distance between two skew lines; Nearest distance between skew lines
In three-dimensional geometry, skew lines are two lines that do not intersect and are not parallel. A simple example of a pair of skew lines is the pair of lines through opposite edges of a regular tetrahedron.
Clock skew
PHENOMENON OF A SYNCHRONOUS DIGITAL CIRCUIT'S CLOCK SIGNAL ARRIVING OVER MULTIPLE PATHS AT DIFFERENT TIMES
Timing skew; Clock shear
Clock skew (sometimes called timing skew) is a phenomenon in synchronous digital circuit systems (such as computer systems) in which the same sourced clock signal arrives at different components at different times due to gate or, in more advanced semiconductor technology, wire signal propagation delay. The instantaneous difference between the readings of any two clocks is called their skew.
Symmetrization
PROCESS THAT CONVERTS ANY FUNCTION IN N VARIABLES TO A SYMMETRIC FUNCTION IN N VARIABLES
Symmetric map; Symmetrisation; Anti-symmetrization
In mathematics, symmetrization is a process that converts any function in n variables to a symmetric function in n variables.
Wikipedia
Skew polygon
In geometry, a skew polygon is a polygon whose vertices are not all coplanar. Skew polygons must have at least four vertices. The interior surface (or area) of such a polygon is not uniquely defined.
Skew infinite polygons (apeirogons) have vertices which are not all colinear.
A zig-zag skew polygon or antiprismatic polygon has vertices which alternate on two parallel planes, and thus must be even-sided.
Regular skew polygons in 3 dimensions (and regular skew apeirogons in two dimensions) are always zig-zag.
