This program calculates the order of non-zero elements that are not zero-divisors in the ring \(\mathbb{Z}_p[x]/\langle f(x)\rangle\). Please do not enter any space for a polynomial input.
Enter \(p\) for the ring \(\mathbb{Z}_p[x]\)
You can enter the factors of \(f(x)\) to calcultate \(f(x)\):
Enter another polynomial \(g(x)\) to calculate its order. Note that no space is allowed.
You can enter the factors of \(g(x)\) to calculate \(g(x)\):
Click the button below to compute the possible orders of all elements of \(Z_p[x]/\langle f(x)\rangle\) with multiplicity
Show the elements of a specific order:
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