Definition:Content of Polynomial/Integer
< Definition:Content of Polynomial(Redirected from Definition:Content of Integer Polynomial)
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Definition
Let $f \in \Z \sqbrk X$ be a polynomial with integer coefficients.
Then the content of $f$, denoted $\cont f$, is the greatest common divisor of the coefficients of $f$.
Also denoted as
The content of a polynomial $f$ can be seen in the literature variously denoted as:
- $\cont f$ (currently used on $\mathsf{Pr} \infty \mathsf{fWiki}$)
- $c_f$
- $\left\langle \! \left\langle {f} \right\rangle \! \right\rangle$
Also see
- Results about Content of Polynomial can be found here.