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Boolean Groups
1982
groups are constructed as equivalence c1asses from elements of Boolean algebra (A,u,n,~,-) associated to the elements of the sequence of natural numbers whose model is N = < 0,0), + , . >, where apartition modulo-m is a subc1ass defined on the Boolean equivalence and congruence relation IN defining NmcA/ lJ with IN associated with identity. This gives a Boolean algebra 91, whose groups, then, are not multiplicative sets, but c1asses of rn-partition subc1asses of the model N_of the Boolean
doi:10.24355/dbbs.084-201307091041-0
fatcat:smr4w4i43zgtjdjhd44spocalm