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A note on word chains and regular languages
Information Processing Letters, 1989Word chains have recently obtained some attention. We present a result that connects word chains to regular languages. Namely, we derive the inequality: \(\ell (L_{\leq n})/| L_{\leq n}| \leq 2+O(1/n),\) where \(L_{\leq n}\) denotes all words of length at most n that are members of an infinite regular language L, and \(\ell (L_{\leq n})\) is the length
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Improving word sense disambiguation in lexical chaining
2003Previous algorithms to compute lexical chains suffer either from a lack of accuracy in word sense disambiguation (WSD) or from computational inefficiency. In this paper, we present a new linear-time algorithm for lexical chaining that adopts the assumption of one sense per discourse.
Michel Galley, Kathleen R. McKeown
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An Overview on the Distribution of Word Counts in Markov Chains
Journal of Computational Biology, 2000In this paper, we give an overview about the different results existing on the statistical distribution of word counts in a Markovian sequence of letters. Results concerning the number of overlapping occurrences, the number of renewals and the number of clumps will be presented. Counts of single words and also multiple words are considered. Most of the
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Word Chains: A Simulation of Proof
The Mathematics Teacher, 1977Here's a word game to be played before you introduce your students to proofs, and it just might help them avoid the usual first proof frustrations.
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Isolated word recognition using Markov chain models
IEEE Transactions on Speech and Audio Processing, 1995The paper describes how Markov chains may be applied to speech recognition. In this application, a spectral vector is modeled by a state of the Markov chain, and an utterance is represented by a sequence of states. The Markov chain model (MCM) offers a substantial reduction in computation, but at the expense of a significant increase in memory ...
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Journal of Computational Biology, 1998
We derive a Poisson process approximation for the occurrences of clumps of multiple words and a compound Poisson process approximation for the number of occurrences of multiple words in a sequence of letters generated by a stationary Markov chain. Using the Chen-Stein method, we provide a bound on the error in the approximations.
Gesine Reinert, Sophie Schbath
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We derive a Poisson process approximation for the occurrences of clumps of multiple words and a compound Poisson process approximation for the number of occurrences of multiple words in a sequence of letters generated by a stationary Markov chain. Using the Chen-Stein method, we provide a bound on the error in the approximations.
Gesine Reinert, Sophie Schbath
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On chains of word equations and test sets
Bull. EATCS, 1999Summary: Ehrenfeucht's conjecture is equivalent with the ascending chain condition for word equations. A related conjecture concerns the descending chain condition for word equations. We show that if this conjecture holds then an arbitrary infinite language \(L\) possesses a finite subset \(F\) such that the language \(L-F\) is a disjoint union of its ...
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Circular Tonal Chain Shifts in Jiaoxian Compound Words
Language and Linguistics, 2015This study examines the tonal chain shifts in pre-neutral toned syllables of Jiaoxian compound words, using the framework of Optimality Theory. The tonal chain shifts are motivated by reducing articulatory effort according to the tonal markedness scale.
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Increasing Students’ Vocabulary Using Word Chain Game
JOLIES : Journal of Linguistic and English StudiesThis study aimed to determine whether the use of the Word Chain Game could improve students’ vocabulary at the second grade of MTs Muhammadiyah 02 Aimas. The research applied a Classroom Action Research (CAR) design conducted in two cycles, each consisting of planning, acting, observing, and reflecting stages.
Habib Nuruddin +2 more
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Norms for Chains of Word Associations
Psychological Reports, 1965S H, OSIPOW, R R, GROOMS
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