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Since Pythagoras had a powerful fondness for number principle, if he have been alive at present he would possibly want to simplify things even further and consider SL(2,Z), the group of 2×2 integer matrices with determinant 1. This acts on "Pythagorean spinors", namely pairs of integers. 2×2 hermitian matrix. If you are a fancy mathematical physicist you already know that the area of 2×2 hermitian matrices is identical as 4d Minkowski spacetime, with the matrices of determinant zero corresponding to the lightlike vectors, so you're performed! In 3d spacetime, the double cowl of the Lorentz group is SL(2,R), the group of 2×2 real matrices with determinant 1. In this dimension, we will take a spinor to be a pair of actual numbers

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