Hello.
If n is a positive integer, show that the equation $\displaystyle \sigma(x)=n$ has a finite number of solutions.
Thanks.
PD: $\displaystyle \sigma(n)=\prod_{i=1}^k{\frac{p_i^{n_i+1}-1}{p_i-1}}$
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Hello.
If n is a positive integer, show that the equation $\displaystyle \sigma(x)=n$ has a finite number of solutions.
Thanks.
PD: $\displaystyle \sigma(n)=\prod_{i=1}^k{\frac{p_i^{n_i+1}-1}{p_i-1}}$
