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skew symmetrization - translation to russian
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 symmetrization
математика
антисимметризация
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
общая лексика
скрещивающиеся прямые
skew line
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
перекошенная строка
Definition
skew
¦ adjective
1. neither parallel nor at right angles to a specified or implied line; askew.
2. Mathematics (of a pair of lines) neither parallel nor intersecting.
(of a curve) not lying in a plane.
3. Statistics (of a statistical distribution) not symmetrical.
¦ noun
1. an oblique angle; a slant.
2. a bias towards one particular group or subject.
3. Statistics the state of not being symmetrical.
¦ verb
1. suddenly change direction or move at an angle.
2. make biased or distorted.
3. Statistics cause (a distribution) to be asymmetrical.
Derivatives
skewness noun
Origin
ME: shortening of Old North. Fr. eskiuwer, var. of OFr. eschiver 'eschew'.
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.
