| Fundamentals of Statistics contains material of various lectures and courses of H. Lohninger on statistics, data analysis and chemometrics......click here for more. |

Table of Contents Multivariate Data Modeling Neural Networks Generalization and Overtraining |
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| See also: extrapolation, ANN introduction | ||
Generalization and OvertrainingThe problem with any modeling method which does not need any assumption
about the type of model ("model-free methods") is that these models
tend to adapt to any data - even noise - if they are used in the wrong
way. In the specific case of neural networks, this effect is called overtraining
or overfitting. Overtraining occurs if the neural network is too
powerful for the current problem. It then does not "recognize" the underlying
trend in the data, but learns the data by heart (including the noise in
the data). This results in poor generalization and too good a fit
to the training data. Click on this As you can see from the interactive example above, good generalization
is quite important for useful models. There are several methods available
to check the degree of generalization and/or to detect overfitting:
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