Algorithmic Learning Theory: 18th International Conference, by Marcus Hutter PDF

By Marcus Hutter

ISBN-10: 3540752242

ISBN-13: 9783540752240

This quantity includes the papers offered on the 18th overseas Conf- ence on Algorithmic studying thought (ALT 2007), which used to be held in Sendai (Japan) in the course of October 1–4, 2007. the most goal of the convention was once to supply an interdisciplinary discussion board for top of the range talks with a powerful theore- cal heritage and scienti?c interchange in components akin to question types, online studying, inductive inference, algorithmic forecasting, boosting, aid vector machines, kernel equipment, complexity and studying, reinforcement studying, - supervised studying and grammatical inference. The convention used to be co-located with the 10th foreign convention on Discovery technological know-how (DS 2007). This quantity comprises 25 technical contributions that have been chosen from 50 submissions through the ProgramCommittee. It additionally comprises descriptions of the ?ve invited talks of ALT and DS; longer types of the DS papers are available the court cases of DS 2007. those invited talks have been provided to the viewers of either meetings in joint sessions.

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Extra info for Algorithmic Learning Theory: 18th International Conference, ALT 2007, Sendai, Japan, October 1-4, 2007. Proceedings

Sample text

By the Cantor Normal Form theorem, each ordinal γ, 0 < γ < ω α has exactly one representation such that γ = 0 δi i=k ω × ni , where α > δk > . . > δ0 ≥ 0 and nk , . . 19, page 323]). Define a system S by the following assignment of notations. For each γ with 0 < γ < ω α , the representation as above and dk , . . , d0 notations in S for δk , . . , δ0 , respectively, let dk , nk , . . , d0 , n0 be a notation in S for γ. From here we omit most remaining details. To show (e) for S : We apply Lemma 5.

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Following Rogers [Rog67], we say that a system of ordinal notations S is univalent iff νS is 1-1; we define the relation ≤S on natural numbers such that: u ≤S v ⇔ [u, v ∈ S ∧ νS (u) ≤ νS (v)]. Also following Rogers, we say a system of ordinal notations S is computably related iff ≤S is computably decidable, and computably decidable iff the set of notations S is computably decidable. Analogously, we define a system S to be feasibly related iff ≤S is feasibly decidable, and feasibly decidable iff the set S is feasibly decidable.

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Algorithmic Learning Theory: 18th International Conference, ALT 2007, Sendai, Japan, October 1-4, 2007. Proceedings by Marcus Hutter


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