Autoregressive moving-average model
= Autoregressive moving-average model
{title2=$\operatorname{ARMA}(p,q)$}
{wiki}
An autoregressive–moving-average model satisfies
$$
\phi(B)X_t=\theta(B)\varepsilon_t,
$$
where $B$ is the backshift operator, $\phi$ and $\theta$ are finite polynomials, and $\varepsilon$ is white noise.
= Autoregressive moving-average process
{synonym}