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# Primpoly

An irreducible polynomial $P\left(x\right)$ of degree $n$ over a finite field ${𝔽}_{p}$ is primitive, if its order is equal to ${p}^{n}-1$.

This tool allows you to search for primitive polynomials over prime fields ${𝔽}_{p}$, where $p$ is a prime. This is a service to education and scientific research; we strongly advise against using the results of these searches in real crypting.

Define your search: up to polynomials of degree sur ${𝔽}_{p}$ where $p$ = , going , presented as Explanations

Search starts:

• from the first polynomial
• from a random polynomial.
• from a given polynomial Help
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