Given a user-selected point on an approximated Pareto front, the method computes linear metric weights from the front's gradient and colors parallel coordinates accordingly.
Weighted Random Search for Hyperparameter Optimization
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abstract
We introduce an improved version of Random Search (RS), used here for hyperparameter optimization of machine learning algorithms. Unlike the standard RS, which generates for each trial new values for all hyperparameters, we generate new values for each hyperparameter with a probability of change. The intuition behind our approach is that a value that already triggered a good result is a good candidate for the next step, and should be tested in new combinations of hyperparameter values. Within the same computational budget, our method yields better results than the standard RS. Our theoretical results prove this statement. We test our method on a variation of one of the most commonly used objective function for this class of problems (the Grievank function) and for the hyperparameter optimization of a deep learning CNN architecture. Our results can be generalized to any optimization problem defined on a discrete domain.
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Preference-Optimal Multi-Metric Weighting for Parallel Coordinate Plots
Given a user-selected point on an approximated Pareto front, the method computes linear metric weights from the front's gradient and colors parallel coordinates accordingly.