jmlr jmlr2005 jmlr2005-21 knowledge-graph by maker-knowledge-mining

21 jmlr-2005-Combining Information Extraction Systems Using Voting and Stacked Generalization


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Author: Georgios Sigletos, Georgios Paliouras, Constantine D. Spyropoulos, Michalis Hatzopoulos

Abstract: This article investigates the effectiveness of voting and stacked generalization -also known as stacking- in the context of information extraction (IE). A new stacking framework is proposed that accommodates well-known approaches for IE. The key idea is to perform cross-validation on the base-level data set, which consists of text documents annotated with relevant information, in order to create a meta-level data set that consists of feature vectors. A classifier is then trained using the new vectors. Therefore, base-level IE systems are combined with a common classifier at the metalevel. Various voting schemes are presented for comparing against stacking in various IE domains. Well known IE systems are employed at the base-level, together with a variety of classifiers at the meta-level. Results show that both voting and stacking work better when relying on probabilistic estimates by the base-level systems. Voting proved to be effective in most domains in the experiments. Stacking, on the other hand, proved to be consistently effective over all domains, doing comparably or better than voting and always better than the best base-level systems. Particular emphasis is also given to explaining the results obtained by voting and stacking at the meta-level, with respect to the varying degree of similarity in the output of the base-level systems. Keywords: stacking, voting, information extraction, cross-validation 1

Reference: text


Summary: the most important sentenses genereted by tfidf model

sentIndex sentText sentNum sentScore

1 GR Department of Informatics and Telecommunications University of Athens Panepistimiopolis, 157 71, Athens, Greece Editor: William Cohen Abstract This article investigates the effectiveness of voting and stacked generalization -also known as stacking- in the context of information extraction (IE). [sent-10, score-0.312]

2 A new stacking framework is proposed that accommodates well-known approaches for IE. [sent-11, score-0.363]

3 Various voting schemes are presented for comparing against stacking in various IE domains. [sent-15, score-0.536]

4 Results show that both voting and stacking work better when relying on probabilistic estimates by the base-level systems. [sent-17, score-0.536]

5 Particular emphasis is also given to explaining the results obtained by voting and stacking at the meta-level, with respect to the varying degree of similarity in the output of the base-level systems. [sent-20, score-0.556]

6 Stacked generalization or stacking (Wolpert, 1992) is a common scheme that deals with the task of learning a meta-level classifier to combine the predictions of multiple base-level classifiers. [sent-25, score-0.503]

7 The success of stacking arises from its ability to exploit the diversity in the predictions of base-level classifiers and thus predicting with higher accuracy at meta-level. [sent-26, score-0.466]

8 Spyropoulos and Michalis Hatzopoulos SIGLETOS, PALIOURAS, SPYROPOULOS AND HATZOPOULOS place when voting on the predictions of multiple classifiers. [sent-28, score-0.226]

9 Voting is typically used as a baseline against which the performance of stacking is compared. [sent-29, score-0.363]

10 Research on voting and stacking has primarily focused on classification. [sent-30, score-0.536]

11 x n > , the predictions of the base-level classifiers form a new feature vector, which is assigned the class value y either by the meta-level classifier or by voting. [sent-41, score-0.21]

12 In this article we investigate the effectiveness of voting and stacking on the task of Information Extraction (IE). [sent-43, score-0.574]

13 IE is a form of shallow text processing that involves the population of a predefined template with relevant fragments extracted from a text document. [sent-44, score-0.537]

14 The key idea behind combining a set of IE systems through stacking is to learn a common meta-level classifier, such as a decision tree or a naiveBayes classifier, based on the output of the IE systems, towards higher extraction performance. [sent-49, score-0.489]

15 In order to apply voting and stacking to IE, the base-level classifiers should be normally replaced by systems that model IE as a classification task. [sent-51, score-0.67]

16 A typical IE system is trained using a set of sample documents, paired with templates that are filled with relevant text fragments from the documents. [sent-54, score-0.341]

17 This way of modelling the IE task, however, results in an enormous increase in the number of candidate text fragments, where only the small number of annotated fragments is considered as positive examples, while all the other fragments are considered as negative examples during training. [sent-56, score-0.359]

18 Table 1 shows the examples that are constructed from a hypothetical text fragment within a page describing laptop products. [sent-57, score-0.531]

19 An indicative example of recognizing an instance of the field ram (highlighted in bold) from a page that describes a laptop product and the set of examples it generates. [sent-59, score-0.491]

20 Although the size of the candidate text fragments can be somehow reduced by using various heuristics (Freitag, 2000), modelling IE in this manner, does not seem natural. [sent-60, score-0.214]

21 The task here is to recognize starting and ending token boundaries of relevant fragments within a document and then extract the enclosed content. [sent-65, score-0.216]

22 (a) Part of a Web page describing laptop products (b) The hand-filled template for this page. [sent-67, score-0.346]

23 Recent effort on adaptive IE (Ciravegna, 2001; Ciravegna and Lavelli, 2003), motivates the development of IE systems that can handle different text types, from rigidly structured to almost free text -where common wrappers fail- including mixed types. [sent-91, score-0.212]

24 < f > and < /f > tags for each relevant field f ∈ { f 1 . [sent-102, score-0.261]

25 Despite its simplicity, stacking offers the advantage of being highly extensible to more algorithms at both base-level and meta-level, regardless of their internal structure. [sent-119, score-0.363]

26 Specifically, for each relevant field f ∈ { f 1 . [sent-122, score-0.239]

27 In case of more than one predictions of the field f for a fragment t ( s, e) , a combined probability is estimated for < t(s, e), f > using (1). [sent-126, score-0.526]

28 PC =1 − ∏ (1 − p j ), (1) j where P C is the combined probabilistic estimate that the text fragment t ( s, e) belongs to the field f , and p j the probabilistic estimate that some IE system E j has predicted the field f for t ( s, e) . [sent-127, score-0.834]

29 Actually, P C measures the probability that at least one of those IE systems that have predicted the field f for t ( s, e) , has predicted correctly, which equals the probability that not all predictions for f are wrong. [sent-128, score-0.395]

30 For example, a page in the domain of computer science (CS) courses should describe only one course, and thus should contain only one instance of the field course title. [sent-131, score-0.24]

31 Assuming in Table 3 that one hypothetical IE system predicts “256 MB” and “1 GB” as ram instances, while another system predicts only “256 MB” as ram. [sent-134, score-0.242]

32 Supposing that the correct instance is <"256 MB" , ram > The OPD field constraint, though useful in certain cases, is restrictive for IE in general and does not hold for all relevant fields. [sent-143, score-0.382]

33 For example, a Web page may describe more than one laptop products, and thus more than one ram instances may exist. [sent-144, score-0.284]

34 The motivation behind mapping confidence scores to probabilistic estimates is that confidence scores are not always reliable, since incorrect matches may be assigned high scores. [sent-149, score-0.22]

35 Thus voting on different IE systems using confidence scores may not always be reliable. [sent-150, score-0.289]

36 The concept of the merged template is introduced, which is important for combining different IE systems either through voting or stacking. [sent-158, score-0.506]

37 3, against which the performance of stacking for IE will be compared. [sent-161, score-0.363]

38 LN be a set of N learning algorithms, designed for IE, which are given a corpus D of training documents, annotated with relevant field instances. [sent-166, score-0.268]

39 We suggest in this article that a merged template can be constructed from T 1 . [sent-183, score-0.346]

40 T N as follows: all text fragments t ( s, e) identified by E 1 . [sent-186, score-0.317]

41 Duplicate fragments are removed: two fragments differ if either their start or end boundary differs. [sent-193, score-0.232]

42 E N are collected and inserted together with the correct field in the template. [sent-197, score-0.245]

43 If some IE system does not predict a field for a text fragment, then the corresponding cell in the merged template is empty. [sent-198, score-0.614]

44 If a text fragment does not exist in the hand-filled template, then the corresponding cell in the last column is also empty. [sent-199, score-0.343]

45 Table 4 shows an illustrative example of a merged template that has been constructed by the output T 1 , T 2 of two IE systems E 1 , E 2 , for the page of Table 2(a). [sent-200, score-0.386]

46 Each entry corresponds to a text fragment that has been identified by at least one system. [sent-204, score-0.494]

47 For two text fragments (“TransPort ZX”, “1GB”) the predicted fields by E 1 and E 2 differ. [sent-206, score-0.366]

48 Comparing to the hand-filled template of Table 2(b), we conclude that “TransPort ZX” has been correctly identified as model only by E 1 , while E 2 identified the same fragment as manuf (the manufacturer of the laptop). [sent-207, score-0.729]

49 On the other hand, the fragment “1GB” does not exist in the handfilled template. [sent-208, score-0.266]

50 Therefore, the fields predicted by the two systems for this fragment are false. [sent-209, score-0.464]

51 Furthermore, some text fragments have been identified by only one of the two IE systems. [sent-210, score-0.317]

52 The fragment “15''” has been identified only by E 1 , while the fragment “40 GB” has been identified only by E 2 . [sent-211, score-0.78]

53 The desirable result is to automatically fill the last column in the merged template of Table 4 with the correct fields. [sent-214, score-0.348]

54 In other words, we would like to assign the correct field to each text fragment that has been identified by at least one base-level system. [sent-215, score-0.694]

55 2 Majority Voting A simple idea for combining the predictions of different IE systems is to use majority voting: for each entry in the merged template, we count the predicted fields by the available systems and select the field with the highest count. [sent-217, score-0.652]

56 Note that Table 4 contains missing values, reflecting the natural fact that some system may not have predicted a field for a text fragment that has been identified by another system. [sent-219, score-0.795]

57 For example, if some system predicts an incorrect field f for a text fragment t ( s, e) , while the remaining systems do not predict any field at all, then ignoring missing values during voting harms precision, since the incorrect field is returned. [sent-221, score-1.272]

58 An alternative is to record a missing value as “false”, providing evidence that no field should be predicted for t ( s, e ) . [sent-222, score-0.306]

59 If the value with the highest count is “false” then no field is assigned to t ( s, e) . [sent-223, score-0.207]

60 If, however, f is the correct field for t ( s, e) , interpreting the missing predictions by the remaining systems as “false” values harms overall extraction performance, since the correct field is rejected. [sent-224, score-0.658]

61 Therefore, two different settings of majority voting are defined, depending on whether missing values are ignored or encoded as “false” values that indicate rejection of prediction. [sent-225, score-0.265]

62 3 Voting Using Probabilities The voting with probabilities scheme that is presented in this section shares many features with multistrategy learning, as described in (Freitag, 2000) and was briefly outlined in Section 2. [sent-227, score-0.271]

63 Multistrategy learning considers each field in isolation during combination and relies on the OPD constraint for improving the extraction accuracy, as demonstrated by the example of Table 1759 SIGLETOS, PALIOURAS, SPYROPOULOS AND HATZOPOULOS 3. [sent-232, score-0.269]

64 On the other hand, voting using probabilities takes place on a merged template, like the one in Table 4, while no OPD assumption is required for any relevant field. [sent-233, score-0.328]

65 This allows the case of contradictory field predictions among different systems during combination, as demonstrated in Table 4, where the fragment “1GB” has been identified as ram by the first system and as HDcapacity by the second one. [sent-234, score-0.82]

66 2 two different settings of majority voting were defined, depending on whether absence of prediction by some system for a text fragment, i. [sent-238, score-0.291]

67 Thus, two different settings for voting using probabilities are defined as follows: In the first setting, missing values are ignored, similar to the first setting of majority voting. [sent-243, score-0.261]

68 Given a fragment t ( s, e) , the field f with the highest probabilistic estimate by those systems that have predicted a field for t ( s, e) is returned. [sent-244, score-0.76]

69 Then a new stacking framework for IE is presented, along with an extension that relies on using probabilistic estimates on the output of the base-level systems. [sent-253, score-0.383]

70 1 Motivation for Performing Learning Examining the merged template of Table 4, we wonder whether we can learn to predict the correct field, based on the fields predicted by the available systems, rather than simply voting. [sent-255, score-0.501]

71 For example, if a system correctly predicts ram for the hypothetical fragment “1,5 GB”, while the other systems erroneously predict HDcapacity, then voting chooses the latter value. [sent-257, score-0.66]

72 Therefore, it would be desirable to perform learning in order to induce a rule of the form: if the first IE system predicts “ram” and the other systems predict “HDcapacity”, then the correct field is “ram”. [sent-258, score-0.298]

73 The idea suggested in this article is to create a feature vector for every row entry of the merged template, i. [sent-260, score-0.208]

74 for each text fragment that has been identified by at least one base-level system. [sent-262, score-0.467]

75 Table 5 shows the new feature vectors created by the merged template of Table 4. [sent-263, score-0.328]

76 , procSpeed, ram, HDcapacity, HDcapacity, Class model screenSize screenType false procName procSpeed ram false HDcapacity Table 5. [sent-268, score-0.281]

77 Feature vectors created by the merged template of Table 4. [sent-269, score-0.308]

78 If a text fragment does not exist in the hand-filled template, the class attribute of the corresponding vector takes the value “false” that indicates rejection of prediction. [sent-272, score-0.372]

79 Having specified the format of the feature vector, the remaining issue is to construct the full set of vectors for training the meta-level classifier using cross-validation, as described for the stacking framework in Section 2. [sent-274, score-0.47]

80 This disparity between base-level and meta-level data sets is handled by sampling from documents during cross-validation, rather than from feature vectors as in stacking for classification. [sent-277, score-0.419]

81 2 Stacking Using Nominal Values The key idea behind stacking for IE, is to learn a meta-level classifier based on the output of baselevel systems via cross-validation as follows: At the jth fold, j = 1. [sent-279, score-0.514]

82 Figure 2 presents an algorithmic description of the new stacking framework for IE. [sent-306, score-0.363]

83 A vector classified as “false” indicates that the corresponding fragment t ( s, e) does not exist in the hand-filled template, and thus the available base-level systems should not have predicted a field for it (for example the fragment “1 GB” in Table 5). [sent-308, score-0.858]

84 f Q , false} = the correct field for t ( s, e) MD j = MD j ∪ vector < f 1 ,. [sent-327, score-0.227]

85 1761 SIGLETOS, PALIOURAS, SPYROPOULOS AND HATZOPOULOS The key difference among stacking for IE and common stacking is that cross-validation operates on text documents paired with hand-filled templates, instead of feature vectors labelled with class values. [sent-335, score-0.859]

86 This removes the constraint of performing common classification at base-level, thus allowing the application of stacking to IE. [sent-336, score-0.422]

87 The size of the meta-level data set is not a-priori known in stacking for IE, unlike common stacking where there is a one-to-one correspondence between base-level and meta-level vectors. [sent-344, score-0.726]

88 In IE, however, a text fragment that is relevant to our task may not have been identified by any of the available base-level systems. [sent-352, score-0.499]

89 In that case, there is no possibility of identifying that fragment at meta-level, since no feature vector is created and thus resulting in loss of information. [sent-353, score-0.286]

90 This observation suggests that IE systems biased towards recall (percentage of the annotated field instances that were identified), should be generally preferred for combination, expecting to reduce the loss of information at meta-level. [sent-354, score-0.261]

91 Moreover, a meta-level vector in common stacking for classification does not contain missing values, since each base-level classifier predicts a nominal class value or a probability distribution over the relevant classes. [sent-355, score-0.609]

92 On the other hand, a meta-level vector in stacking for IE may contain missing values, as shown in Table 5, since some system may not have predicted a field for a fragment that has been identified by another system. [sent-356, score-1.081]

93 Another issue in stacking for IE is the choice of J in the J -fold cross-validation process depicted in Figure 2. [sent-366, score-0.363]

94 E N are used to identify relevant field instances and fill the corresponding templates T 1 . [sent-394, score-0.302]

95 f Q then the corresponding instance < t(s, e), f > is inserted in the final template for d . [sent-416, score-0.24]

96 At runtime, the stacking framework for IE is graphically depicted in Figure 3. [sent-419, score-0.363]

97 1762 INFORMATION EXTRACTION USING VOTING AND STACKING E1 E2 New document d T1 T2 Merged template Feature vectors CM Final template T … EN TN Figure 3. [sent-420, score-0.405]

98 In contrast, both input and output in the runtime stacking for classification architecture of Figure 1(b), consist of a single feature vector. [sent-423, score-0.495]

99 4 Stacking Using Probabilities A straightforward extension of stacking with nominal values is to rely on the confidence scores by the base-level systems that have been converted into probabilistic estimates of correctness. [sent-425, score-0.479]

100 The new framework is described as follows: • Instead of predicting one of the Q relevant fields for each fragment t ( s, e) , each system generates a confidence score c k for the predicted field f k . [sent-426, score-0.766]


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