weight-elimination
Generalization by Weight-Elimination with Application to Forecasting
Inspired by the information theoretic idea of minimum description length, we add a term to the back propagation cost function that penalizes network complexity. We give the details of the procedure, called weight-elimination, describe its dynamics, and clarify the meaning of the parameters involved. From a Bayesian perspective, the complexity term can be usefully interpreted as an assumption about prior distribution of the weights. We use this procedure to predict the sunspot time series and the notoriously noisy series of currency exchange rates.
Generalization by Weight-Elimination with Application to Forecasting
Weigend, Andreas S., Rumelhart, David E., Huberman, Bernardo A.
Bernardo A. Huberman Dynamics of Computation XeroxPARC Palo Alto, CA 94304 Inspired by the information theoretic idea of minimum description length, we add a term to the back propagation cost function that penalizes network complexity. We give the details of the procedure, called weight-elimination, describe its dynamics, and clarify the meaning of the parameters involved. From a Bayesian perspective, the complexity term can be usefully interpreted as an assumption about prior distribution of the weights. We use this procedure to predict the sunspot time series and the notoriously noisy series of currency exchange rates. 1 INTRODUCTION Learning procedures for connectionist networks are essentially statistical devices for performing inductiveinference. There is a tradeoff between two goals: on the one hand, we want such devices to be as general as possible so that they are able to learn a broad range of problems.
- North America > United States > California > Santa Clara County > Palo Alto (0.24)
- North America > United States > California > Santa Clara County > Stanford (0.05)
- North America > Canada (0.04)
- Europe > United Kingdom > England > Oxfordshire > Oxford (0.04)
Generalization by Weight-Elimination with Application to Forecasting
Weigend, Andreas S., Rumelhart, David E., Huberman, Bernardo A.
Inspired by the information theoretic idea of minimum description length, we add a term to the back propagation cost function that penalizes network complexity. We give the details of the procedure, called weight-elimination, describe its dynamics, and clarify the meaning of the parameters involved. From a Bayesian perspective, the complexity term can be usefully interpreted as an assumption about prior distribution of the weights. We use this procedure to predict the sunspot time series and the notoriously noisy series of currency exchange rates. 1 INTRODUCTION Learning procedures for connectionist networks are essentially statistical devices for performing inductive inference. There is a tradeoff between two goals: on the one hand, we want such devices to be as general as possible so that they are able to learn a broad range of problems.
- North America > United States > California > Santa Clara County > Stanford (0.05)
- North America > United States > California > Santa Clara County > Palo Alto (0.04)
- North America > Canada (0.04)
- Europe > United Kingdom > England > Oxfordshire > Oxford (0.04)
Generalization by Weight-Elimination with Application to Forecasting
Weigend, Andreas S., Rumelhart, David E., Huberman, Bernardo A.
Inspired by the information theoretic idea of minimum description length, we add a term to the back propagation cost function that penalizes network complexity. We give the details of the procedure, called weight-elimination, describe its dynamics, and clarify the meaning of the parameters involved. From a Bayesian perspective, the complexity term can be usefully interpreted as an assumption about prior distribution of the weights. We use this procedure to predict the sunspot time series and the notoriously noisy series of currency exchange rates. 1 INTRODUCTION Learning procedures for connectionist networks are essentially statistical devices for performing inductive inference. There is a tradeoff between two goals: on the one hand, we want such devices to be as general as possible so that they are able to learn a broad range of problems.
- North America > United States > California > Santa Clara County > Stanford (0.05)
- North America > United States > California > Santa Clara County > Palo Alto (0.04)
- North America > Canada (0.04)
- Europe > United Kingdom > England > Oxfordshire > Oxford (0.04)