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Adaptive Linear Models for Regression: improving prediction when population has changed

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Table 1: Complexity (number of parameters ν ) of the transformation models.
Figure 1: Regression models of the populations P and P ∗ and simulated observations of population P ∗ : the model of P was estimated on a basis of cubic Spline functions with 5 degrees of freedom and the model of P ∗ was obtained from the model of P by mul
Table 2: Evaluation of the model selection and of the parameter estimation on data simulated according to the model M2 on a basis of cubic Spline functions for different dataset sizes: PRESS, BIC, AIC and MSE values are per point, and the MSE value was com
Figure 2: Parameter estimation with the different linear transformation models on data simulated according to the transformation model M2 on a basis of cubic Spline functions.
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