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Computational Number Theory is for explicit calculations or algorithms involving anything of interest to number theorists.

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Counting $\mathrm{mod}\:p$ solutions of Diophantine equation in two variables taking $O(p^2)...

Are there Diophantine equations in two variables such that counting solutions $\mathrm{mod}\:p$ requires $O(p^2)$ time? Geometrically this means we have to sort through a positive proportion of the af …
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