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Let p and q be distinct primes and let e and d be integers satisfying
de ≡ 1 (mod (p − 1)(q − 1)).
Suppose further that c is an integer with gcd(c, pq) > 1. Prove that x ≡ cd (mod pq) is a solution to the congruence xe ≡ c (mod pq), thereby completing the proof of Proposition 3.4.
Let p and q be distinct primes and let e ≥ 1 satisfy