Eigenwords. a quick intro. Lyle Ungar University of Pennsylvania. Lyle Ungar, University of Pennsylvania

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1 Eigenwords a quick intro Lyle Ungar University of Pennsylvania Lyle Ungar, University of Pennsylvania

2 Represent each word by its context I ate ham You ate cheese You ate context word Word Before Word After ate cheese ham I You ate cheese ham I You ate cheese ham I You Hypothesis: words with similar contexts have similar meanings 2

3 Eigenwords u Project high dimensional context to low dimensional space (SVD/PCA) u Similar words are close in this low dimensional space I ate ham You ate cheese You ate Word Before Word After ate cheese ham I You ate cheese ham I You ate cheese ham I You

4 Eigenwords as SVD u Left singular vectors are eigenwords l a vector representing each word word embeddings u Right singular vectors are eigentokens l vectors representing the contexts I ate ham You ate cheese You ate Word Before Word After ate cheese ham I You ate cheese ham I You ate cheese ham I You

5 Similar words are close PC wife miles inches sister brother daughter uncle son pounds acres ather husband bytes mother girlboss tons boy degrees meters barrels woman doctor guy man lawyer farmer teacher citizen stress pressure gravity tension temperature permeability density viscosity PC 1 5

6 Nouns and verbs PC river house word boattruck cat car home dog talk push sleep drink disagree carryeat listen PC 1 6

7 Pronouns us PC we i they he she you our them him his her PC 1 7

8 Numbers PC eight three two four five six seven nine one ten PC 1 8

9 Names tom bobjoe mike tricia jennifer lisa liz betsy karenlinda patricia betty nancy susan dorothy dan michael david daniel mary richard maria helenchristopher barbara robert margaret john donald elizabeth william paul charles george joseph thomas PC 2 9

10 Cool math! Useful! u We use these reduced dimensional representations to estimate Hidden Markov Models (HMMs) and other dynamic Bayesian Models (e.g. parsing models) l Current solution methods (EM, Gibbs) are iterative, making it hard to prove properties about their solutions u Spectral (eigenword methods) have clean optimality and sample complexity results 10

11 Use eigenwords/eigentokens in supervised learning u Predict labels for tokens based on their estimated state vector l Part of speech l Named entity type (person, place, thing ) l Word sense ( meaning ) disambiguation u Use in parsing 11

12 Word2vec u Word embeddings, often found by deep learning, are very popular now l Often have same performance as the simpler eigenwords 12

13 Word Sense Disambiguation u Estimate state vector for a word u Similar meanings will be close. l The ships dock in the port. l The port is loaded onto ships and sent to America l The meat is tender. l I have tender feelings for her. l The company will tender an offer. 13

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