The aim of this text is to discuss the fundamental ideas which lie behind the statistical theory of learning and generalization. It considers learning from the general point of view of function estimation based on empirical data. Omitting proofs and technical details, the author concentrates on discussing the main results of learning theory and their connection to fundamental problems in statistics. These include: the general setting of learning problems and the general model of minimizing the risk functional from empirical data; an analysis of the empirical risk minimization principle and shows how this allows for the construction of necessary and sufficient conditions for consistency; non-asymptotic bounds for the risk achieved using the empirical risk minimization principle; princples for controlling the generalization ability of learning machines using small sample sizes; and introducing a new type of universal learning machine that controls the generalization ability.
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"This interesting book helps a reader to understand the interconnections between various streams in the empirical modeling realm and may be recommended to any reader who feels lost in modern terminology." V.V. Fedorov, Oak Ridge National Laboratory, USA
Introduction.- Setting of the Learning Problem.- Consistency of Learning Processes.- Bounds on the Rate of Convergence of Learning Processes.- Controlling the Generalization Ability of Learning Processes.- Constructing Learning Algorithms.- What is Important in Learning Theory?- References. - Index.
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