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f6. Let G be a group and let a e G. Prove that the function f : G - G defined by is a bijection.

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\f6. Let G be a group and let a e G. Prove that the function f : G - G defined by is a bijection. (Note that if G is a finite group this gives an alternate proof of the fact that each element of G appears precisely once in each row of the group table of G.)

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