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The fit procedure is a statistical tool used to assess the goodness of fit of one or more models by displaying various descriptive statistics computed from the residual series. The notation used and the statistics computed, including mean error, mean percent error, mean absolute error, mean absolute percent error, sum of square error, mean square error, root mean square error, and durbin-watson statistics.
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Procedure FIT displays a variety of descriptive statistics computed from theresidual series as an aid in evaluating the goodness of fit of one or more models.
The following notation is used throughout this chapter unless otherwise stated: DFH Hypothesis degrees of freedom DFE Error degrees of freedom e 1 , K, en Residual (error) series X 1 , K, X (^) n Observed series n Number of cases
Mean Error (ME)
ME e (^) i n i
= n โ= 1
Mean Percent Error (MPE)
MPE (^) n ei Xi i
= n โ=
1
Mean Absolute Error (MAE)
MAE e (^) i n i
= n โ= 1
Mean Absolute Percent Error (MAPE)
MAPE (^) n e (^) i Xi i
= n โ=
1
Sum of Square Error (SSE)
SSE ei i
= n โ= 2 1
Mean Square Error (MSE)
MSE
SSE n DFE DFH SSE DFE DFE DFH DFE n DFH
% &KK 'KK
if none of and is specified if is specified or is specified; then = -.
Root Mean Square Error (RMS)
RMS = MSE