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A group acts faithfully on a G -set X if the identity is the only element of G that leaves every element of X xed. Show that G acts faithfully on X if and only if no two distinct elements of G have the same action on each element of X .
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@uri
@FutureMathProfessor I have a problem with the representation of the problem. I can't fully understand it because of that.
A group G acts faithfully on a G-set X if the identity is the only element of G that leaves every element of X fixed. Show that G acts faithfully on X if and only if no two distinct elements of G have the same action on each element of X.
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