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Forecasting Algorithms

## Time Series Forecasting: Classical Methods, ARIMA, and Common Models Time series forecasting is the process of predicting future values of a time series based on its historical data. It is used in a wide variety of applications, such as financial forecasting, weather forecasting, and inventory management. ### Classical Methods for Time Series Forecasting The classical methods for time series forecasting include: * **Moving averages:** This method involves calculating the average of the most recent n values in the time series. The value of n is typically chosen to be a multiple of the seasonality of the data. * **Exponential smoothing:** This method is similar to moving averages, but it weights the most recent values more heavily. This can help to reduce the impact of outliers. * **Holt-Winters:** This method is a combination of moving averages and exponential smoothing. It is specifically designed for time series that have a trend and seasonality. ### ARIMA Modeling ARIMA (AutoRegressive Integrated Moving Average) modeling is a more sophisticated time series forecasting method. It is based on the assumption that the time series can be represented as a linear combination of its own past values, the past errors in forecasting, and the past values of the error term. ARIMA models are typically specified by three parameters: * **p:** The order of the autoregressive term. * **d:** The order of the differencing term. * **q:** The order of the moving average term. ### The 6 Models Commonly Used In Forecasting Algorithms * **Moving Average (MA)**: A linear combination of past forecast errors. * **AutoRegressive (AR)**: A linear combination of past values of the time series. * **AutoRegressive Moving Average (ARMA)**: A combination of AR and MA models. * **AutoRegressive Integrated Moving Average (ARIMA)**: A generalization of the ARMA model that includes a differencing term. * **Seasonal AutoRegressive Integrated Moving Average (SARIMA)**: An ARIMA model that includes a seasonal component. * **Exponential Smoothing (ETS)**: A family of models that use exponential weighting to forecast future values.


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