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Actually, Ilya explains his statement regarding minimizing training errors in his comment exchange with Bengio: "Although I didn't define it in the article, ge
by p1esk 12y ago
Actually, Ilya explains his statement regarding minimizing training errors in his comment exchange with Bengio:
"Although I didn't define it in the article, generalization (to me) means that the gap between the training and the test error is small. So for example, a very bad model that has similar training and test errors does not overfit, and hence generalizes, according to the way I use these concepts. It follows that generalization is easy to achieve whenever the capacity of the model (as measured by the number of parameters or its VC-dimension) is limited --- we merely need to use more training cases than the model has parameters / VC dimension. Thus, the difficult part is to get a low training error."