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Refers to the AutoRegressive Integrated Moving Average model used in time series modeling both for data description and for forecasting. This model generalizes the ARMA model by including a term for differencing, which is useful for removing trends and handling some types of non-stationarity.

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How can I fit the model “Y(t) = αX + βY(t-1) - βY(t-2)" in R?

Which theory suggests that model? Something that isn't clear: $\beta$ is a vector that contains $\beta_1, \beta_2, ..., \beta_n$? If it is not, $\beta$ is the same, so $Y(t) = \alpha X + \beta Y_{t …
André Oliveira's user avatar
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ARIMAX: Time series modeling with X and D (exogenous qttative and qualitative variables)

, library: TSA), with variables like $Y = $ time series that I want to predict/forecast $X_{i} =$ exogenous quantitative variables $D_{j} =$ qualitative variables (dummies) As far as I know, the ARIMA
André Oliveira's user avatar