Download e-book for iPad: Algorithmic Learning Theory: 15th International Conference, by Ayumi Shinohara (auth.), Shoham Ben-David, John Case, Akira

By Ayumi Shinohara (auth.), Shoham Ben-David, John Case, Akira Maruoka (eds.)

ISBN-10: 1846289564

ISBN-13: 9781846289569

Algorithmic studying idea is arithmetic approximately machine courses which research from event. This includes huge interplay among quite a few mathematical disciplines together with conception of computation, facts, and c- binatorics. there's additionally massive interplay with the sensible, empirical ?elds of computing device and statistical studying within which a important goal is to foretell, from prior info approximately phenomena, priceless gains of destiny info from an identical phenomena. The papers during this quantity disguise a huge diversity of subject matters of present learn within the ?eld of algorithmic studying thought. we have now divided the 29 technical, contributed papers during this quantity into 8 different types (corresponding to 8 periods) re?ecting this extensive diversity. the types featured are Inductive Inf- ence, Approximate Optimization Algorithms, on-line series Prediction, S- tistical research of Unlabeled information, PAC studying & Boosting, Statistical - pervisedLearning,LogicBasedLearning,andQuery&ReinforcementLearning. lower than we supply a short evaluate of the ?eld, putting each one of those themes within the basic context of the ?eld. Formal versions of automatic studying re?ect numerous features of the big variety of actions that may be considered as studying. A ?rst dichotomy is among viewing studying as an inde?nite strategy and viewing it as a ?nite task with a de?ned termination. Inductive Inference versions specialise in inde?nite studying approaches, requiring simply eventual luck of the learner to converge to a passable conclusion.

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Extra resources for Algorithmic Learning Theory: 15th International Conference, ALT 2004, Padova, Italy, October 2-5, 2004. Proceedings

Example text

Fails) in the knowledge base B. 2 Furthermore, we assume the prior probability of is given as it denotes the probability that for a random substitution is true (resp. false). This can then be used to define the covers relation as follows (we delete the B as it is fixed): Applying the naïve Bayes assumption yields Finally, since we can without through normalization. we can compute Example 4. 97 to example 225 because both features fail for Hence, 2 The query succeeds in B if there is a substitution such that 26 L.

Maximum likelihood from incomplete data via the EM algorithm. J. Royal Stat. , B 39:1–39, 1977. [11] T. Dietterich, L. Getoor, and K. Murphy, editors. Working Notes of the ICML2004 Workshop on Statistical Relational Learning and its Connections to Other Fields (SRL-04), 2004. [12] A. Eisele. Towards probabilistic extensions of contraint-based grammars. In J. Dörne, editor, Computational Aspects of Constraint-Based Linguistics Decription-II. B, 1994. [13] J. Fürnkranz. Separate-and-Conquer Rule Learning.

Gunetti. Inductive Logic Programming: From Machine Learning to Software Engeneering. MIT Press, 1996. 34 L. De Raedt and K. Kersting [4] J. Cussens. Loglinear models for first-order probabilistic reasoning. In K. Laskey and H. Prade, editors, Proceedings of the Fifteenth Annual Conference on Uncertainty in Artificial Intelligence (UAI-99), pages 126–133, Stockholm, Sweden, 1999. Morgan Kaufmann. [5] J. Cussens. Parameter estimation in stochastic logic programs. Machine Learning, 44(3):245–271, 2001.

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Algorithmic Learning Theory: 15th International Conference, ALT 2004, Padova, Italy, October 2-5, 2004. Proceedings by Ayumi Shinohara (auth.), Shoham Ben-David, John Case, Akira Maruoka (eds.)


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