There are infinitely many $n$ such that $\lambda(n) = k$ (Carmichael function)?
For example: $k = 4$.
How efficiently we can generate all $n$ for which $\lambda(n) = 4$?
There are infinitely many $n$ such that $\lambda(n) = k$ (Carmichael function)?
For example: $k = 4$.
How efficiently we can generate all $n$ for which $\lambda(n) = 4$?
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