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单词 Orientation reversing
释义

Orientation reversing

英语百科

Orientation (vector space)

The left-handed orientation is shown on the left, and the right-handed on the right.
Parallel plane segments with the same attitude, magnitude and orientation, all corresponding to the same bivector a ∧ b.[3]
The orientation of a volume may be determined by the orientation on its boundary, indicated by the circulating arrows.

In mathematics, orientation is a geometric notion that in two dimensions allows one to say when a cycle goes around clockwise or counterclockwise, and in three dimensions when a figure is left-handed or right-handed. In linear algebra, the notion of orientation makes sense in arbitrary finite dimension. In this setting, the orientation of an ordered basis is a kind of asymmetry that makes a reflection impossible to replicate by means of a simple rotation. Thus, in three dimensions, it is impossible to make the left hand of a human figure into the right hand of the figure by applying a rotation alone, but it is possible to do so by reflecting the figure in a mirror. As a result, in the three-dimensional Euclidean space, the two possible basis orientations are called right-handed and left-handed (or right-chiral and left-chiral).

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