Iterative Construction of Sparse Polynomial Approximations
Sanger, Terence D., Sutton, Richard S., Matheus, Christopher J.
–Neural Information Processing Systems
Terence D. Sanger Richard S. Sutton Christopher J. Matheus Massachusetts Institute GTE Laboratories GTE Laboratories of Technology Incorporated Incorporated Room E25-534 40 Sylvan Road 40 Sylvan Road Cambridge, MA 02139 Waltham, MA 02254 Waltham, MA 02254 tds@ai.mit.edu Abstract We present an iterative algorithm for nonlinear regression based on construction of sparse polynomials. Polynomials are built sequentially from lower to higher order. Selection of new terms is accomplished using a novel look-ahead approach that predicts whether a variable contributes to the remaining error. The algorithm is based on the tree-growing heuristic in LMS Trees which we have extended to approximation of arbitrary polynomials of the input features.
Neural Information Processing Systems
Dec-31-1992
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