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give an example of a group such that \(a^{-1}ba\neq b\) Please, help
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@kirbykirby
what group give us ab not equal to ba?
in other words, can you think of a non commutative group?
matrix
yep
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matrix composition
a group is defined for associativity. only abelian groups are commutative. i recall a 6 element group of matrixes that are not commutative with composition: (fog)(x) not= (gof)(x)
what to call it tho ... i dont think dihedral is right, maybe Z2 x Z3 ?
I don't know .:) I am new in the field, try to come up with a new concept. :)
or was it 8 elements ... youll prolly have a clearer memory of it than i at the moment
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