this post was submitted on 09 Oct 2023
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[–] [email protected] 21 points 1 year ago (2 children)
[–] [email protected] 7 points 1 year ago (1 children)
[–] [email protected] 6 points 1 year ago* (last edited 1 year ago)

"In geometry and physics, spinors /spɪnər/ are elements of a complex number-based vector space that can be associated with Euclidean space.[b] A spinor transforms linearly when the Euclidean space is subjected to a slight (infinitesimal) rotation,[c] but unlike geometric vectors and tensors, a spinor transforms to its negative when the space rotates through 360° (see picture). It takes a rotation of 720° for a spinor to go back to its original state. This property characterizes spinors: spinors can be viewed as the "square roots" of vectors (although this is inaccurate and may be misleading; they are better viewed as "square roots" of sections of vector bundles – in the case of the exterior algebra bundle of the cotangent bundle, they thus become "square roots" of differential forms)."


Seems pretty self-explanatory to me! /s