For every affine algebraic group G over an algebraically closed field, every finite abelian subgroup A with |A| not divisible by the characteristic lies in some maximal torus up to index dividing the Grothendieck torsion index t(G).
We denote the /u1D456-th coordinate of a word /u1D464∈/u1D436by/u1D464/u1D456
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Finite abelian subgroups of algebraic groups
For every affine algebraic group G over an algebraically closed field, every finite abelian subgroup A with |A| not divisible by the characteristic lies in some maximal torus up to index dividing the Grothendieck torsion index t(G).