Dear Forum, suppose a is an indeterminate over rationals and I want to create a group consisting of this a raised to all integer powers:
gap> a := Indeterminate( Rationals,"a" ); a gap> g := Group( a ); #I default `IsGeneratorsOfMagmaWithInverses' method returns `true' for [ a ] <group with 1 generators> gap> Now the question: does this mean that I should better do it another way? Or proceed bravely? Also, is there a way to define the group of all nonzero rationals other than GL(1,Rationals) ? Best, Igor _______________________________________________ Forum mailing list Forum@mail.gap-system.org http://mail.gap-system.org/mailman/listinfo/forum
