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Created page with "=Minimal prime limit= ==Definition== A positive rational number q belongs to the pmin-min-prime-limit, called the '''minimal prime limit''', for a given prime number pmin if..."
 
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A positive rational number q belongs to the pmin-min-prime-limit, called the '''minimal prime limit''', for a given prime number pmin if and only if it can be factored into primes (with positive or negative integer exponents) of size more than or equal to pmin.
A positive rational number q belongs to the pmin-min-prime-limit, called the '''minimal prime limit''', for a given prime number pmin if and only if it can be factored into primes (with positive or negative integer exponents) of size more than or equal to pmin.


In other words, a positive rational number q belongs to the pmin-limit if and only if all primes of its factorization into primes are left-bounded to pmin.
In other words, a positive rational number q belongs to the pmin-min-prime-limit if and only if all primes of its factorization into primes are left-bounded to pmin.


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