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Find all m>1 such that 511≡368(mod m).
Remember $a \equiv b \pmod{m}$ if $m | b -a$.
For example, $42 \equiv 12 \pmod{5}$, since $5 | 42 - 12$, and also $42 \equiv 12 \pmod{15}$, since $15 | 42 - 12$.
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