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Fixed braces problem
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Update: I do not why the usual latex brace brackets do not work on this laptop. I'm going to use the round bracket instead of the brace ones.

Consider the set $S=(2,3,...)$$S=\{2,3,\ldots\}$ equipped with the operation $n\cdot m=n^m$.

Question: Do there exist a mean on $S$ which is left and right invariant with respect to $\cdot$?

Thanks in advance,

Valerio

Update: I do not why the usual latex brace brackets do not work on this laptop. I'm going to use the round bracket instead of the brace ones.

Consider the set $S=(2,3,...)$ equipped with the operation $n\cdot m=n^m$.

Question: Do there exist a mean on $S$ which is left and right invariant with respect to $\cdot$?

Thanks in advance,

Valerio

Consider the set $S=\{2,3,\ldots\}$ equipped with the operation $n\cdot m=n^m$.

Question: Do there exist a mean on $S$ which is left and right invariant with respect to $\cdot$?

Thanks in advance,

Valerio

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Mean on the natural numbers which is invariant with respect to the power

Update: I do not why the usual latex brace brackets do not work on this laptop. I'm going to use the round bracket instead of the brace ones.

Consider the set $S=(2,3,...)$ equipped with the operation $n\cdot m=n^m$.

Question: Do there exist a mean on $S$ which is left and right invariant with respect to $\cdot$?

Thanks in advance,

Valerio