On finitely generated profinite groups II, products in quasisimple groups
We prove two results. (1) There is an absolute constant $D$ such that for any finite quasisimple group $S$, given 2D arbitrary automorphisms of $S$, every element of $S$ is equal to a product of $D$ `twisted commutators' defined by the given automorphisms. (2) Given a natural number $q$, ther...
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| Médium: | Journal article |
| Jazyk: | English |
| Vydáno: |
2006
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