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If ppp and qqq are distinct odd primes, then the Legendre Symbol satisfies: (pq)=(ā1)(pā1)(qā1)4(qp)\left( \frac{p}{q} \right)=(-1)^{\frac{(p-1)(q-1)}{4}}\left( \frac{q}{p} \right)(qpā)=(ā1)4(pā1)(qā1)ā(pqā)