Notebooks

Grammatical Inference

25 Sep 2007 14:54

Meaing: inferring the rules of a formal language (its grammar) from examples, positive or negative. I'm mostly interested in the positive case, since I want to describe physical processes as though they were formal languages or (what is equivalent) automata.

See also: Bioinformatics; Computation, Automata and Languages; Computational Mechanics; Linguistics; Machine Learning, Statistical Inference and Induction; Transducers

  • Steffen Lange and Thomas Zeugmann, "Incremental Learning from Positive Data," Journal of Computer and System Sciences 53 (1996): 88--103
  • S. M. Lucas and T. J. Reynolds, "Learning Deterministic Finite Automata with a Smart State Labeling Evolutionary Algorithm", IEEE Transactions on Pattern Analysis and Machine Intelligence 27 (2005): 1063--1074
  • Christopher D. Manning and Hinrich Shutze, Foundations of Statistical Natural Language Processing
  • Marcelo A. Montemurro and Pedro A. Pury, "Long-range fractal correlations in literary corpora," cond-mat/0201139 [The paper doesn't consider grammars, but it's an effect which grammatical inference needs to be able to handle]
  • Katsuhiko Nakamura and Masashi Matsumoto, "Incremental learning of context free grammars based on bottom-up parsing and search", Pattern Recognition 38 (2005): 1384--1392
  • Partha Niyogi
    • The Informational Complexity of Learning: Perspectives on Neural Networks and Generative Grammars [How many licks does it take to get to the core of a context-free grammar, Uncle Noam?]
    • The Computational Nature of Language Learning and Evolution [Blurb]
  • Arlindo L. Oliveira and Joao P. M. Silva, "Efficient Algorithms for the Inference of Minimum Size DFAs," Machine Learning 44 (2001): 93--119
  • David Pico and Francisco Casacuberta, "Some Statistical-Estimation Methods for Stochastic Finite-State Transducers," Machine Learning 44 (2001): 121--141
  • Detlef Prescher, "A Tutorial on the Expectation-Maximization Algorithm Including Maximum-Likelihood Estimation and EM Training of Probabilistic Context-Free Grammars", cs.CL/0412015
  • Juan Ramón Rico-Juan, Jorge Calera-Rubio and Rafael C. Carrasco, "Smoothing and compression with stochastic k-testable tree languages", Pattern Recognition 38 (2005): 1420--1430
  • Peter Rossmanith and Thomas Zeugmann, "Stochastic Finite Learning of the Pattern Languages," Machine Learning 44 (2001): 67--91
  • Yasubumi Sakakibara
  • Patrick Suppes, Language for Humans and Robots
  • J. L. Verdu-Mas, R. C. Carrasco and J. Calera-Rubio, "Parsing with Probabilistic Strictly Locally Testable Tree Languages", IEEE Transactions on Pattern Analysis and Machine Intelligence 27 (2005): 1040--1050 Pattern Recognition 38 (2005):


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