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==Definition==
==Definition==


A positive rational number q belongs to the minp-maxp-f-mmpfactor-limit, called the '''minimal and maximal primes factor limit''', for a given prime number minp, a given prime number maxp with maxp>=minp and a given positive integer f if and only if there isn't primes less than minp into q factorization, the maximal prime number into q factorization into primes is maxp, and the sum of the exponent absolutes of q factorization into primes is less than or equal to f.
A positive rational number q belongs to the minp-maxp-f-mmpfactor-limit, called the '''minimal and maximal primes factor limit''', for a given prime number minp, a given prime number maxp with maxp>=minp and a given positive integer f if and only if the mininal prime of q factorization into primes is more than or equal to minp, the maximal prime number into q factorization into primes is maxp, and the sum of the exponent absolutes of q factorization into primes is less than or equal to f.


===Examples===
===Examples===