By Sanjay Jain, Rémi Munos, Frank Stephan, Thomas Zeugmann

This booklet constitutes the complaints of the twenty fourth overseas convention on Algorithmic studying idea, ALT 2013, held in Singapore in October 2013, and co-located with the sixteenth foreign convention on Discovery technology, DS 2013. The 23 papers provided during this quantity have been rigorously reviewed and chosen from 39 submissions. moreover the booklet includes three complete papers of invited talks. The papers are geared up in topical sections named: on-line studying, inductive inference and grammatical inference, instructing and studying from queries, bandit idea, statistical studying thought, Bayesian/stochastic studying, and unsupervised/semi-supervised learning.

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**Additional info for Algorithmic Learning Theory: 24th International Conference, ALT 2013, Singapore, October 6-9, 2013. Proceedings**

**Sample text**

In the (multinomial) logit model, the distribution is extreme value. ) An excellent survey of the ﬁeld and its applications can be found in [29]. For ranking data consisting of complete orderings (rankings) of a ground set of n object (with possible ties), statisticians have deﬁned useful distribution families and corresponding methods for ﬁtting the data. Marden, in his excellent book [25], divides these distribution into several types. ) 1. Thurstonian models: As in the random utility choice models, each object i has an associated continuous, not necessarily independent, unobserved random variable Zi , and the ranking is obtained by sorting these values.

That is, for each 1 ≤ i ≤ m, bi = 1 if and only if Ci is satisﬁed by a. Note that the last m bits b are determined by the ﬁrst k bits a. The reward space L consists of vectors 0k where the ﬁrst k bits are 0 and ∈ [0, 1]m represents the weights. So, the dot product of a concept c = ab and a reward 0k becomes b · , which is the reward of the truth assignment a for the weights , as required. 26 3 E. Takimoto and K. Hatano Online Prediction over Base Polyhedra In this section, we brieﬂy review the result of [22], where they propose a universal online algorithm that works eﬃciently and uniformly for the family of concept classes C such that the convex hull of C is a base polyhedron.

The notion of metarounding is ﬁrst introduced by Carr and Vempala under a totally diﬀerent context [3], where the metarounding is used for approximately solving the multicast congestion problem. Note that the metarounding ﬁnds a good c without seeing , while the approximation algorithm A does so without seeing x. Another diﬀerence is that we allow the metarounding to be randomized but algorithm A should be deterministic. Thus our new assumption is the following: Assumption 2. The ﬁrst and third assumptions are the same as in Assumption 1, but the second assumption is replaced by the existence of a polynomial time metarounding algorithm.