Grammatical Inference: Learning Automata and GrammarsCambridge University Press, 1 Nis 2010 The problem of inducing, learning or inferring grammars has been studied for decades, but only in recent years has grammatical inference emerged as an independent field with connections to many scientific disciplines, including bio-informatics, computational linguistics and pattern recognition. This book meets the need for a comprehensive and unified summary of the basic techniques and results, suitable for researchers working in these various areas. In Part I, the objects of use for grammatical inference are studied in detail: strings and their topology, automata and grammars, whether probabilistic or not. Part II carefully explores the main questions in the field: What does learning mean? How can we associate complexity theory with learning? In Part III the author describes a number of techniques and algorithms that allow us to learn from text, from an informant, or through interaction with the environment. These concern automata, grammars, rewriting systems, pattern languages or transducers. |
İçindekiler
| 1 | |
2 The data and some applications | 27 |
Part I The Tools | 43 |
Part II What Does Learning a Language Mean? | 141 |
Part III Learning Algorithms and Techniques | 215 |
| 394 | |
| 414 | |
Sık kullanılan terimler ve kelime öbekleri
alphabet alternative Angluin automaton BLUE Chapter characteristic sample class of languages complexity compute consider consistent context-free grammars context-free languages corresponding counter-example Dana Angluin defined Definition denote deterministic distribution DPFA edit distance encoding equivalence queries example finite automata finite state machines function given grammar G grammatical inference graphs Higuera idea identifiable ifdef Input k-reversible kernel la Higuera labelled learnable learner learning algorithm learning sample length linear grammars lines of research machine machine learning membership queries merge multiset N₁ non-terminal NP-hard Oncina Oracle Output parse pattern languages polynomial possible prefix presentation probabilistic problem Proof question recognised regular expressions regular languages represented in Figure RPNI rules Section set of strings structurally complete substring Suppose symbol target Theorem transducer transition tree αλ
