Classifications of periodic words and their application in group theory.- On the word problem for groups defined by periodic relations.- An application of the nilpotent quotient program.- Groups of exponent eight.- Finiteness proofs for groups of exponent 8.- Application of computers to questions like those of Burnside.- On certain groups of exponent eight generated by three involutions.- Generalized power laws.- Problems.
Classifications of periodic words and their application in group theory.- On the word problem for groups defined by periodic relations.- An application of the nilpotent quotient program.- Groups of exponent eight.- Finiteness proofs for groups of exponent 8.- Application of computers to questions like those of Burnside.- On certain groups of exponent eight generated by three involutions.- Generalized power laws.- Problems.
Classifications of periodic words and their application in group theory.- On the word problem for groups defined by periodic relations.- An application of the nilpotent quotient program.- Groups of exponent eight.- Finiteness proofs for groups of exponent 8.- Application of computers to questions like those of Burnside.- On certain groups of exponent eight generated by three involutions.- Generalized power laws.- Problems.
Classifications of periodic words and their application in group theory.- On the word problem for groups defined by periodic relations.- An application of the nilpotent quotient program.- Groups of exponent eight.- Finiteness proofs for groups of exponent 8.- Application of computers to questions like those of Burnside.- On certain groups of exponent eight generated by three involutions.- Generalized power laws.- Problems.
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