Embedding Syntax and Semantics of Prepositions via Tensor Decomposition

22295

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nan

Abstract

AbstractPrepositions are among the most frequent words in English and play complex roles in the syntax and semantics of sentences. Not surprisingly, they pose well-known difficulties in automatic processing of sentences (prepositional attachment ambiguities and idiosyncratic uses in phrases). Existing methods on preposition representation treat prepositions no different from content words (e.g., word2vec and GloVe). In addition, recent studies aiming at solving prepositional attachment and preposition selection problems depend heavily on external linguistic resources and use dataset-specific word representations. In this paper we use word-triple counts (one of the triples being a preposition) to capture a preposition’s interaction with its attachment and complement. We then derive preposition embeddings via tensor decomposition on a large unlabeled corpus. We reveal a new geometry involving Hadamard products and empirically demonstrate its utility in paraphrasing phrasal verbs. Furthermore, our preposition embeddings are used as simple features in two challenging downstream tasks: preposition selection and prepositional attachment disambiguation. We achieve results comparable to or better than the state-of-the-art on multiple standardized datasets.

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Proceedings of NAACL-HLT 2018, pages 896–906 New Orleans, Louisiana, June 1 - 6, 2018. c⃝2018 Association for Computational Linguistics Embedding Syntax and Semantics of Prepositions via Tensor Decomposition Hongyu Gong, Suma Bhat, Pramod Viswanath {hgong6, spbhat2, pramodv}@illinois.edu Department of Electrical and Computer Engineering University of Illinois at Urbana-Champaign, USA Abstract Prepositions are among the most frequent words in English and play complex roles in the syntax and semantics of sentences. Not surprisingly, they pose well-known difficulties in automatic processing of sentences (prepo- sitional attachment ambiguities and idiosyn- cratic uses in phrases). Existing methods on preposition representation treat preposi- tions no different from content words (e.g., word2vec and GloVe). In addition, recent studies aiming at solving prepositional attach- ment and preposition selection problems de- pend heavily on external linguistic resources and use dataset-specific word representations. In this paper we use word-triple counts (one of the triples being a preposition) to capture a preposition’s interaction with its attachment and complement. We then derive preposi- tion embeddings via tensor decomposition on a large unlabeled corpus. We reveal a new ge- ometry involving Hadamard products and em- pirically demonstrate its utility in paraphras- ing phrasal verbs. Furthermore, our preposi- tion embeddings are used as simple features in two challenging downstream tasks: prepo- sition selection and prepositional attachment disambiguation. We achieve results compara- ble to or better than the state-of-the-art on mul- tiple standardized datasets. 1 Introduction Prepositions are a linguistically closed class com- prising some of the most frequent words; they play an important role in the English language since they encode rich syntactic and semantic informa- tion. Many preposition-related tasks are challeng- ing in computational linguistics because of their polysemous nature and flexible usage patterns. An accurate understanding and representation of prepositions’ linguistic role is key to several im- portant NLP tasks such as grammatical error cor- rection and prepositional phrase attachment. A first-order approach is to represent prepositions as real-valued vectors via word embeddings such as word2vec (Mikolov et al., 2013) and GloVe (Pen- nington et al., 2014). Word embeddings have brought a renaissance in NLP research; they have been very successful in capturing word similarities as well as analo- gies (both syntactic and semantic) and are now mainstream in nearly all downstream NLP tasks (such as question-answering (Chen et al., 2017)). Despite this success, available literature does not highlight any specific properties of word embed- dings of prepositions. Indeed, many of the com- mon prepositions have very similar vector rep- resentations as shown in Table 1 for preposition vectors trained using word2vec and GloVe (Ten- sor embedding is our proposed representation for prepositions). While this suggests that using avail- able representations for prepositions diminishes the distinguishing aspect between prepositions, one could hypothesize that this is primarily be- cause standard word embedding algorithms treat prepositions no different from other content words such as verbs and nouns, i.e., embeddings are cre- ated based on co-occurrences with other words. However, prepositions are very frequent and co- occur with nearly all words, which means that …

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Labeled Text

AbstractPrepositions are among the most frequent words in English and play complex roles in the syntax and semantics of sentences. Not surprisingly, they pose well-known difficulties in automatic processing of sentences (prepositional attachment ambiguities and idiosyncratic uses in phrases). Existing methods on preposition representation treat prepositions no different from content words (e.g., word2vec and GloVe). In addition, recent studies aiming at solving prepositional attachment and preposition selection problems depend heavily on external linguistic resources and use dataset-specific word representations. In this paper we use word-triple counts (one of the triples being a preposition) to capture a preposition’s interaction with its attachment and complement. We then derive preposition embeddings via tensor decomposition on a large unlabeled corpus. We reveal a new geometry involving Hadamard products and empirically demonstrate its utility in paraphrasing phrasal verbs. Furthermore, our preposition embeddings are used as simple features in two challenging downstream tasks: preposition selection and prepositional attachment disambiguation. We achieve results comparable to or better than the state-of-the-art on multiple standardized datasets.

Publication Details

Paper ID:
22295
Year:
2018
Publication:
TIPSTER
Publication Type:
conf
DOI:
nan