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let (a,57)=1 then a^18 congruent to 1 in modulo 57.
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Little Fermat gives you a^18 = 1 ( mod 19 ) a^2 = 1 ( mod 3 )
second congruence implies a^18 = 1 ( mod 3 )
That means a^18 - 1 is divisible by both 3 and 19
Since 3 and 19 are primes we can conclude that a^18 - 1 is also divisible by their product 3*19
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