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- W171430503 abstract "Publisher Summary This chapter describes a module-theoretic computation related to the Burnside problem. The Burnside conjecture is known to be true for exponent 4. The bound would be applicable to all groups of exponent 4 because of the natural homomorphisms to groups of exponent 4 on fewer than 8 generators and the fact that, for any group G, G(3) is generated modulo G9 by commutators. To search for an element in a finite additive module is a task most straightforwardly accomplished by representing the module as a finite-dimensional vector space, obtaining a basis and seeing whether the target element is linearly dependent upon this basis." @default.
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- W171430503 title "A module-theoretic computation related to the Burnside problem" @default.
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- W171430503 doi "https://doi.org/10.1016/b978-0-08-012975-4.50022-9" @default.
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