Learning Integer Lattices

Learning Integer Lattices

Auteur : David Helmbold

Date de publication : 1990

Éditeur : University of California, Santa Cruz, Computer Research Laboratory

Nombre de pages : 34

Résumé du livre

We show that this bound is only a factor of roughly ln ln n larger than the lower bound on the worst case number of mistakes given by the VC dimension of lattices that are restricted to [-n,...,0...,n][superscript k]. This algorithm is used to learn rational lattices, cosets of lattices, an on-line word problem for abelian groups, and a subclass of the commutative regular languages. Furthermore, adapting the results of [HSW90], we can efficiently learn nested differences of each of the above classes (e.g. concepts of the form cÑ - (cÒ - (cÓ - (cÔ - cÕ))) where each c[subscript i] is the coset of a lattice).

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