Let p be smallest prime divisor of n, If p greater than n^(1/3), Show n = pq where q is prime

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Discrete Math: Each integer n greater than 1 has a prime divisor.

If p doesn't divide n for all primes less that n^(1/3), then p is prime or a product of two primes .

Japanese Method #shorts #fyp

If n is not a prime, then there must be a prime p less than or equal to sqrt(n) that divides n.

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