Description Usage Arguments Value References Examples
Function that selects a Fay Herriot model based on the mean squared error (MSE),
based on all possible combinations of p
variables
1 |
x |
|
yhat |
Name of the column in |
Sd.yhat |
Name of the column in |
Xk |
Vector which contains the names of the auxiliary variables. These must
be contained in |
p |
Maximum number of combinations to make with the covariantes.
By default |
y |
Optional. Name of the column in |
Returns an object of the data.frame
class, which has the summary measures
employed for the selection of the desired model.
List of models resulting from ∑_{i=1}^{p} {{p}\choose{i}}
Quality measures related to the model based on the likelihood function
Mean squared error obtained for observations without missing data in their covariantes.
Number of observations without missing data.
Mean squared error obtained for the forecasts.
Number of observations with prediction
Mean square error obtained for predictions with observations missing covariates
Number of observations with missing data
Fay, R.E. and Herriot, R.A. (1979). Estimation of income from small places: An application of James-Stein procedures to census data. Journal of the American Statistical Association 74, 269-277.
Marhuenda, Y., Morales, D. and Pardo, M.C. (2014). Information criteria for Fay-Herriot model selection. Computational Statistics and Data Analysis 70, 268-280
Rao, J.N.K. (2003). Small Area Estimation. Wiley, London.
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