I.T. Kekec
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Sem2Vec
Semantic Word Vectors with Bidirectional Constraint Propagations
Word embeddings learn a vector representation of words, which can be utilized in a large number of natural language processing applications. Learning these vectors shares the drawback of unsupervised learning: representations are not specialized for semantic tasks. In this work, we propose a full-fledged formulation to effectively learn semantically specialized word vectors (Sem2Vec) by creating shared representations of online lexical sources such as Thesaurus and lexical dictionaries. These shared representations are treated as semantic constraints for learning the word embeddings. Our methodology addresses size limitation and weak informativeness of these lexical sources by employing a bidirectional constraint propagation step. Unlike raw unsupervised embeddings that exhibit low stability and easily subject to changes under randomness, our semantic formulation learns word vectors that are quite stable. An extensive empirical evaluation on the word similarity task comprised of 11 word similarity datasets is provided where our vectors suggest notable performance gains over state of the art competitors. We further demonstrate the merits of our formulation in document text classification task over large collections of documents.
Topic modeling is a powerful approach for modeling data represented as high-dimensional histograms. While the high dimensionality of such input data is extremely beneficial in unsupervised applications including language modeling and text data exploration, it introduces difficulties in cases where class information is available to boost up prediction performance. Feeding such input directly to a classifier suffers from the curse of dimensionality. Performing dimensionality reduction and classification disjointly, on the other hand, cannot enjoy optimal performance due to information loss in the gap between these two steps unaware of each other. Existing supervised topic models introduced as a remedy to such scenarios have thus far incorporated only linear classifiers in order to keep inference tractable, causing a dramatical sacrifice from expressive power. In this paper, we propose the first Bayesian construction to perform topic modeling and non-linear classification jointly. We use the well-known Latent Dirichlet Allocation (LDA) for topic modeling and sparse Gaussian processes for non-linear classification. We combine these two components by a latent variable encoding the empirical topic distribution of each document in the corpus. We achieve a novel variational inference scheme by adapting ideas from the newly emerging deep Gaussian processes into the realm of topic modeling. We demonstrate that our model outperforms other existing approaches such as: (i) disjoint LDA and non-linear classification, (ii) joint LDA and linear classification, (iii) joint non-LDA linear subspace modeling and linear classification, and (iv) non-linear classification without topic modeling, in three benchmark data sets from two real-world applications: text categorization and image tagging.