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|    Message 621 of 1,954    |
|    Diego Andres Alvarez to All    |
|    Functional approximation in higher dimen    |
|    22 Feb 05 19:58:24    |
      XPost: comp.ai.neural-nets, sci.math.num-analysis, sci.math       From: diegoandresalvarez@lycos.co.uk              Hi!              we all know that neural networks are a very good algorithm for       functional approximation. However they are good when we work in low       dimensions (i.e. X, the input vector has less than let's say 15       elements), because in higher dimensions the computational overhead       becomes the training really computational expensive.              In this sense, there is any technique that allows an approximation to a       function in problems with a higher number of dimensions? lets say X \in       R^1000.              Thanks,              Diego Andres              [ comp.ai is moderated. To submit, just post and be patient, or if ]       [ that fails mail your article to |
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