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P-problem

P problems

composite number problem | linear programming problem over the integers | marriage problem

Statements

The composite number problem is the determination of if for a given positive integer N, there exist positive integers m and n such that N = mn.

The linear programming problem over the integers asks if there is a rational vector x such that the linear system of inequalities Ax>=b holds.

The marriage problem asks, given n unmarried men and n unmarried women, along with a list of all male-female partners who would be willing to marry one another, if it is possible to arrange n marriages so that polygamy is avoided and everyone receives an acceptable spouse.

Alternate description

Is a given positive integer prime?

History

Associated equations

P element P

Ax>=b

Common classes

P problems | mathematical problems | solved mathematics problems

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