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Minimax relative loss analysis for sequential prediction algorithms using parametric hypotheses
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Source Annual Workshop on Computational Learning Theory archive
Proceedings of the eleventh annual conference on Computational learning theory table of contents
Madison, Wisconsin, United States
Pages: 32 - 43  
Year of Publication: 1998
ISBN:1-58113-057-0
Author
Kenji Yamanishi  Theory NEC Laboratory, Real World Computing Partnership, C&C Media Research Laboratories, NEC Corporation, 1-1, 4-chome, Miyazaki, Miyamae-ku, Kawasaki, Kanagawa 216, Japan
Sponsors
University of Wisconsin : University of Wisconsin
UC @ Santa Cruz : UC @ Santa Cruz
SIGACT: ACM Special Interest Group on Algorithms and Computation Theory
SIGART: ACM Special Interest Group on Artificial Intelligence
Publisher
ACM  New York, NY, USA
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REFERENCES

Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.

 
1
N. Cesa-Bianchi, P. Long, and M. Warmuth, "Worst-case quadratic loss bounds for linear functions and gradient descent," {EEE Trans. Neural Networks, 7(3), pp.604-619, 1996.
2
 
3
4
 
5
 
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M. Opper and D. Haussler, "Worst case prediction over sequence under log loss," in Proc. of 1MA Workshop in Information, Coding, and Distribution, Springer, 1997.
 
7
J. Rissanen, "Stochastic complexity," in J. R. Star. Soc. B, vol.49, 3, pp.223-239, 1987.
 
8
Y.M. Shtar'kov, "Universal sequential coding of single messages," Problems of Information and Transmission, pp.175-86, 1987.
 
9
J.Takeuchi and A.R. Barton, "Asymptotically minimax regret for exponential and curved exponential families," to appear in Proc. 1998 IEEE Int. Symp. on Information Theory, 1998.
 
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Q. Xie and A.R. Barton, "Asymptotic minimax redundancy for data compression, gambling, and prediction,'' to appear in IEEE Trans. Inform. Theory, 1998.
 
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K. Yamanishi, "Generalized stochastic complexity and its applications to learning," in Proceedings of the 1994 Conference on Information Science and Systems, vol.2, 1994, pp.763-768.
 
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K. Yamanishi, "A decision-theoretic extension of stochastic complexity and its approximation to learning," to appear in {EEE Trans. on Inform. Theory, 1998.
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