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Fundamental Theorem of Arithmetic: Every +ve integer > 1 has a divisor which is prime every +ve integer greater than 1 can be written uniquely as a product of primes. E.g. 100= 2 2 5 5 ;999= 3 3 37 . gcd a, b = p 1 min a 1 , b 1 p 2 min a 2 , b 2 … p n min a n , b n lcm a, b = p 1 max a 1 , b 1 p 2 max a 2 , b 2 … p n max a n , b n ................
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