Guide-linked quiz · Medium Level
ARIMA Models Quiz
Map p, d and q to ARIMA components; distinguish seasonal orders, stationarity checks and residual diagnostics for time-series forecasting.
Question 1 of 8
In ARIMA(p,d,q), what does p specify?
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- In ARIMA(p,d,q), what does p specify?
- The number of autoregressive lags
- The differencing count
- The moving-average error lags
- The seasonal period
- In ARIMA(p,d,q), what does d count?
- Lagged forecast errors
- Nonseasonal differencing operations
- Seasonal cycles per year
- Number of exogenous regressors
- What does q represent in the nonseasonal order?
- Seasonal differencing
- Lagged observed values
- Lagged forecast-error terms
- The forecast horizon
- What does s=12 commonly represent in monthly seasonal ARIMA?
- A twelve-month forecast horizon
- Twelve ordinary AR lags
- Twelve differences required
- A seasonal period of twelve observations
- What does the seasonal differencing order D do?
- Adds D ordinary error lags
- Differences observations separated by the seasonal period
- Selects the number of forecast steps
- Removes every trend and residual pattern
- Why can excessive differencing be harmful?
- It makes p and q equal
- It always increases forecast accuracy
- It can remove useful structure and add unnecessary noise
- It converts seasonal periods into labels
- What should be checked after fitting an ARIMA model?
- Whether all future values are positive
- Only whether training predictions are identical to observations
- Whether the order contains equal p and q
- Residual patterns and time-ordered forecast performance
- Why compare an ARIMA forecast with a seasonal-naive baseline?
- To determine whether model complexity adds useful forecast skill
- To guarantee the ARIMA model is stationary
- To calculate the number of seasonal periods
- To replace residual diagnostics
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