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16.5 Further Reading 607 16.5 Further Reading The purpose of this chapter is to give the student interested in classifi- cation for NLP some orientation points. A recent in-depth introduction to machine learning is (Mitchell 1997). Comparisons of several learning algorithms applied to text categorization can be found in (Yang 1999), (Lewis et al. 1996), and (Schtitze et al. 1995). The features and the data representation based on the features used in this chapter can be downloaded from the book ’s website. Some important classification techniques which we have not covered are: logistic regression and linear discriminant analysis (Schutze et al. 1995); decision lists, where an ordered list of rules that change the clas- sification is learned (Yarowsky 1994); winnow, a mistake-driven online linear threshold learning algorithm (Dagan et al. 1997a); and the Rocchio algorithm (Rocchio 1971; Schapire et al. 1998). N AIVE BAYES Another important classification technique, Naive Buyes, was intro- duced in section 7.2.1. See (Domingos and Pazzani 1997) for a discussion of its properties, in particular the fact that it often does surprisingly well even when the feature independence assumed by Naive Bayes does not hold. Other examples of the application of decision trees to NLP tasks are parsing (Magerman 1994) and tagging (S&mid 1994). The idea of using held out training data to train a linear interpolation over all the distri- butions between a leaf node and the root was used both by Magerman (1994) and earlier work at IBM. Rather than simply using cross-validation to determine an optimal tree size, an alternative is to grow multiple de- cision trees and then to average the judgements of the individual trees. BAGGING Such techniques go under names like bagging and boosting, and have re- BOOSTING cently been widely explored and found to be quite successful (Breiman 1994; Quinlan 1996). One of the first papers to apply decision trees to text categorization is (Lewis and Ringuette 1994). :IMUM ENTROPY Jelinek (1997: ch. 13-14) provides an in-depth introduction to maxi- MoDELrNo mum entropy modeling. See also (Lau 1994) and (Ratnaparkhi 199713). Darroch and Ratcliff (197.2) introduced the generalized iterative scaling procedure, and showed its convergence properties. Feature selection algorithms are described by Berger et al. (1996) and Della Pietra et al. (1997). Maximum entropy modeling has been used for tagging (Ratnaparkhi 1996), text segmentation (Reynar and Ratnaparkhi 1997), prepositional 608 16 Text Categorization phrase attachment (Ratnaparkhi 1998), sentence boundary detection (Mikheev 1998), determining coreference (Kehler 1997), named entity recognition (Borthwick et al. 1998) and partial parsing (Skut and Brants 1998). Another important application is language modeling for speech recognition (Lau et al. 1993; Rosenfeld 1994,1996). Iterative proportional fitting, a technique related to generalized iterative scaling, was used by Franz (1996, 1997) to fit loglinear models for tagging and prepositional phrase attachment. NEURAL NETWORKS Neural networks or multi-layer perceptrons were one of the statistical techniques that revived interest in Statistical NLP in the eighties based on work by Rumelhart and McClelland (1986) on learning the past tense of English verbs and Elman ’s (1990) paper “F inding Structure in Time,” an attempt to come up with an alternative framework for the conceptu- alization and acquisition of hierarchical structure in language. Introduc- tions to neural networks and backpropagation are (Rumelhart et al. 1986), (McClelland et al. 1986), and (Hertz et al. 1991). Other neural network re- search on NLP problems includes tagging (Benello et al. 1989; Schiitze 1993) sentence boundary detection (Palmer and Hearst 1997), and pars- ing (Henderson and Lane 1998). Examples of neural networks used for text categorization are (Wiener et al. 1995) and (Schiitze et al. 1995). Mi- ikkulainen (1993) develops a general neural network framework for NLP. The Perceptron Learning Algorithm in figure 16.7 is adapted from (Lit- tlestone 1995). A proof of the perceptron convergence theorem appears in (Minsky and Papert 1988) and (Duda and Hart 1973: 142). KNN, or memory-based leaming as it is sometimes called, has also been applied to a wide range of different NLP problems, including pronuncia- tion (Daelemans and van den Bosch 1996), tagging (Daelemans et al. 1996; van Halteren et al. 1998), prepositional phrase attachment (Zavrel et al. 1997), shallow parsing (Argamon et al. 1998), word sense disambigua- tion (Ng and Lee 1996) and smoothing of estimates (Zavrel and Daele- mans 1997). For KNN-based text categorization see (Yang 1994), (Yang 1995), (Stanfill and Waltz 1986; Masand et al. 1992), and (Hull et al. 1996). Yang (1994, 1995) suggests methods for weighting neighbors according to their similarity. We used cosine as the similarity measure. Other com- mon metrics are Euclidean distance (which is different only if vectors are not normalized, as discussed in section 8.5.1) and the Value Difference Metric (Stanfill and Waltz 1986). Tiny Statistical Tables THESE TINY TABLES are not a substitute for a decent statistics text- book or computer software, but they give the key values most commonly needed in Statistical NLP applications. Standard normal distribution. Entries give the proportion of the area under a standard normal curve from oc) to z for selected values of z. Z -3 -2 -1 0 1 2 3 Froaortion 0.0013 0.023 0.159 0.5 0.841 0.977 0.9987 (Student ’s ) t test critical values. A t distribution with d.f. degrees of freedom has percentage C of the area under the curve between -t* and t* (two-tailed), and proportion p of the area under the curve between t* and 03 (one tailed). The values with infinite degrees of freedom are the same as critical values for the z test. P 0.05 0.025 0.01 0.005 0.001 0.0005 C 90% 95% 98% 99% 99.8% 99.9% d.f. 1 6.314 12.71 31.82 63.66 318.3 636.6 10 1.812 2.228 2.764 3.169 4.144 4.587 20 1.725 2.086 2.528 2.845 3.552 3.850 (z) cXJ 1.645 1.960 2.326 2.576 3.091 3.291 x2 critical values. A table entry is the point x2* with proportion p of the area under the curve being in the right-hand tail from x2* to 00 of a x2 curve with d.f. degrees of freedom. (When using an Y x c table, there are (Y - l)(c - 1) degrees of freedom.) 610 Tiny Statistical Tables P 0.99 0.95 0.10 0.05 0.01 0.005 0.001 d.f. 1 0.00016 0.0039 2.71 3.84 6.63 7.88 10.83 2 0.020 0.10 4.60 5.99 9.21 10.60 13.82 3 0.115 0.35 6.25 7.81 11.34 12.84 16.27 4 0.297 0.71 7.78 9.49 13.28 14.86 18.47 100 70.06 77.93 118.5 124.3 135.8 140.2 149.4 Bibliography The following conference abbreviations are used in this bibliography: ACL n Proceedings of the nth Annual Meeting of the Association for Computa- tional Linguistics ANLP n Proceedings of the nth conference on Applied Natural Language Pro- cessing COLZNG n Proceedings of the nth International Conference on Computational Linguistics (COLING-year) EACL n Proceedings of the nth Conference of the European Chapter of the As- sociation for Computational Linguistics EMNLP n Proceedings of the nth Conference on Empirical Methods in Natural Language Processing WVLC n Proceedings of the n rh Workshop on Very Large Corpora These conference proceedings are all available from the Association for Com- putational Linguistics, P.O. Box 6090, Somerset NJ 08875, USA, acl@aclweb.org, http://www.aclweb.org. SZGZR ‘y Proceedings of the (y - 771th Annual International ACM/SIGIR Con- ference on Research and Development in Information Retrieval. Avail- able from the Association for Computing Machinery, acmhelp@acm.org, http://www.acm.org. Many papers are also available from the Computation and Language subject area of the Computing Research Repository e-print archive, a part of the xxx.lanl.gov e-print archive on the World Wide Web. Abney, Steven. 1991. Parsing by chunks. In Robert C. Berwick, Steven P. Ab- ney, and Carol Tenny (eds.), Principle-Bused Pursing, pp. 2 5 7-2 78. Dordrecht: Kluwer Academic. 611 612 7 Bibliography 1 3 Abney, Steven. 1996a. Part-of-speech tagging and partial parsing. In Steve Young and Gerrit Bloothooft (eds.), Corpus-Based Methods in Language and Speech Processing, pp. 118-136. Dordrecht: Kluwer Academic. Abney, Steven. 1996b. Statistical methods and linguistics. In Judith L. Klavans and Philip Resnik (eds.), The Balancing Act: Combining Symbolic and Statistical Approaches to Language, pp. 1-26. Cambridge, MA: MIT Press. Abney, Steven P. 1997. Stochastic attribute-value grammars. Computational Linguistics 23:597-618. Ackley, D. H., G. E. Hinton, and T. J. Sejnowski. 1985. A learning algorithm for Boltzmamr machines. Cognitive Science 9:147-169. Aho, Alfred V., Ravi Sethi, and Jeffrey D. Ullman. 1986. Compilers: Principles, Techniques, and Tools. Reading, MA: Addison-Wesley. Allen, James. 1995. Natural Language Understanding. Redwood City, CA: Ben- jamin Cummings. Alshawi, Hiyan, Adam L. Buchsbaum, and Fei Xia. 1997. A comparison of head transducers and transfer for a limited domain translation application. In ACL 35/EACL 8, pp. 360-365. Alshawi, Hiyan, and David Carter. 1994. Training and scaling preference func- tions for disambiguation. Computational Linguistics 20:635-648. Anderson, John R. 1983. The architecture of cognition. 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Mercer 1992a Analysis, statistical transfer, and synthesis in machine translation In Proceedings of the 4th International Conference on Theoretical and Methodological Issues in Machine Translation, pp 83 -100 Brown, Peter F., Stephen A Della Pietra, Vincent J Della Pietra, Jennifer C Lai, and Robert L Mercer 1992b An estimate of an upper bound for the entropy of English Computational Linguistics 18:31-40 . 1) degrees of freedom.) 610 Tiny Statistical Tables P 0.99 0.95 0 .10 0.05 0.01 0.005 0.001 d.f. 1 0.00016 0.0039 2.71 3.84 6.63 7.88 10. 83 2 0.020 0 .10 4.60 5.99 9.21 10. 60 13.82 3 0.115 0.35. Proceedings of the Thirteenth National Conference on Artificial Intelligence (AAAI ‘9 6), pp. 103 1 -103 6. Charniak, Eugene. 1997a. Statistical parsing with a context-free grammar and word statistics modeling. In ACL 34, pp. 3 10- 3 18. Chen, Stanley F., and Joshua Goodman. 1998. An empirical study of smooth- ing techniques for language modeling. Technical Report TR -10- 98, Center for Research

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