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Active Learning for Optimal Generalization in Trigonometric Polynomial Models

Masashi SUGIYAMA, Hidemitsu OGAWA

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Summary :

In this paper, we consider the problem of active learning, and give a necessary and sufficient condition of sample points for the optimal generalization capability. By utilizing the properties of pseudo orthogonal bases, we clarify the mechanism of achieving the optimal generalization capability. We also show that the condition does not only provide the optimal generalization capability but also reduces the computational complexity and memory required to calculate learning result functions. Based on the optimality condition, we give design methods of optimal sample points for trigonometric polynomial models. Finally, the effectiveness of the proposed active learning method is demonstrated through computer simulations.

Publication
IEICE TRANSACTIONS on Fundamentals Vol.E84-A No.9 pp.2319-2329
Publication Date
2001/09/01
Publicized
Online ISSN
DOI
Type of Manuscript
PAPER
Category
Algorithms and Data Structures

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