Context Dependent Phonetic String Edit Distance for Automatic Speech Recognition

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Context Dependent Phonetic String Edit Distance for Automatic Speech Recognition CONTEXT DEPENDENT PHONETIC STRING EDIT DISTANCE FOR AUTOMATIC SPEECH RECOGNITION Jasha Droppo and Alex Acero Speech Technology Group, Microsoft Research, Redmond, Washington, USA [email protected], [email protected] ABSTRACT the standard acoustic and language model scores, and in demonstrating the benefit of introducing context-dependent An automatic speech recognition system searches for the parameters. word transcription with the highest overall score for a given acoustic observation sequence. This overall score is typically This paper is organized as follows. Section 2 presents the a weighted combination of a language model score and an theoretical background explaining how the new score fits into acoustic model score. We propose including a third score, the standard framework. The detail of the model is presented which measures the similarity of the word transcription’s in Section 3, as well as a description of how it is trained and pronunciation to the output of a less constrained phonetic evaluated. Experimental results are presented in Section 4, recognizer. We show how this phonetic string edit distance followed by a brief summary of the paper. can be learned from data, and that including context in the model is essential for good performance. We demonstrate 2. PHONETIC STRING EDIT DISTANCE improved accuracy on a business search task. Index Terms— speech recognition, acoustic modeling, To understand the phonetic string edit distance, it is neces- string edit distance sary to explore the difference between a phonetic recognition system and a word recognition system. Both systems use an acoustic model to assign a score to a sequence of acoustic ob- 1. INTRODUCTION servations X for a hypothesized string of phones P , but rely on different distributions for P . A standard automatic speech recognition system uses a lan- guage model and an acoustic model to find the best match be- tween a sequence of acoustic observations and its correspond- 2.1. Word Recognition ing word transcription. The language model score measures the relative likelihoods of different transcriptions independent A simple word recognition system defines a joint score over 1 W = fw ; : : : ; w g of the acoustics, and the acoustic model score measures the three sequences: a word string 1 M , a pho- P = fp ; : : : ; p g likelihood of the acoustic observations for a given transcrip- netic string 1 N , and a sequence of acoustic X = fx ; : : : ; x g tion’s expected pronunciation. The best hypothesis is found vectors 1 T . using a weighted sum of these two scores. The word symbols wi are members of a known set of In this paper, we introduce the use of a phonetic string words. The language model p(W ) = p(w1; : : : ; wN ) de- edit distance (PSED) score, which measures the similarity be- scribes a prior distribution over word sequences of these tween the phone sequence for a given word hypothesis and words. the phone sequence produced by a phonetic decoder, uncon- The phonetic symbols pj are members of the phone alpha- strained by a pronunciation lexicon. We show how the param- bet, a small set of speech sounds that exist for the language. eters of the PSED can be easily learned from data, analyze the The pronunciation model distribution of edits for real speech data, and demonstrate how p(P jW ) = p(p ; : : : ; p jw ; : : : ; w ) context-dependent PSED models can improve the overall sys- 1 M 1 N tem accuracy. is a sparse distribution over the possible phone strings for ev- The concept of learning a good string edit distance has ery word string. It is typically described by a pronunciation been applied to handwriting recognition[1], pronunciation lexicon, formed for each word w in W independently, and learning[2], and unit selection[3]. In [4], the authors pre- i may consist of only one allowed pronunciation per word. sented a method for transducing from phones to words which used a context-independent error model. The novelty in 1A string is defined as an ordered sequence of symbols chosen from a set our approach is in combining our string edit distance with or alphabet. The acoustic vectors are frame-based spectral measure- d r eh g ax n k ae l ax s ments, such as mel-frequency cepstral coefficients (MFCC), d r ae g ax n sil p ae l ih s and represent the audio to be recognized. The conditional d r ae g ax n sil p l ey s likelihood p(XjP ) = p(x1; : : : ; xT jp1; : : : ; pM ) is computed by the acoustic model, which produces a score for any pos- Fig. 1. Alignment between the expected pronunciation of sible phonetic string P from X. In modern large vocabulary “Dragon Palace” (center) and recognized phone string for an speech recognition systems, this model is structured as a set utterance of “Dragon Palace” (top) and “Dragon Place” (bot- of context dependent phone models. tom). Word recognition is performed by finding the most likely word sequence and pronunciation given the acoustic observa- these two scores. By convention, a weight γ is applied to the tions, as in Eq. 1. language model score. ln p(X; P; W ) = ln p(XjP ) + γ ln p(P; W ) (3) W;^ P^w = arg max p(XjP )p(P jW )p(W ) (1) W;P In the proposed system, we incorporate the most likely Because the word recognition system is constrained to phone string P^ from a phonetic recognizer, which is un- ^ x choose a phone string that can be decomposed into words, Pw constrained by word pronunciations. To do this, Eq. 3 is is a string that is rigidly generated from a pronunciation lexi- augmented with a term measuring the similarity between con, and may not be the same as a careful phonetic transcrip- the hypothesized phone string P and P^x. This is similar to tion of the utterance. Consequently, the acoustic model score the approach in [4], which uses a language model score and ^ p(XjP ) will not necessarily be maximized at P = Pw. In- a context-independent phonetic error model, but omits the stead, the acoustic model score indicates how close the acous- acoustic model score. In Eq. 4, this term is shown weighed tics are to the expected pronunciation of W . by a phonetic model weight β. ^ 2.2. Phonetic Recognition ln q(X; P; W ) = ln p(XjP ) + γ ln p(P; W ) − βD(P; Px) (4) A phonetic recognition system relates a phonetic string P to an acoustic sequence X, without reference to any underling word string W . 3. PHONETIC STRING EDIT DISTANCE In this system, a phonetic language model p(P ) describes a prior distribution over phone strings. As in the word recog- Intuitively, a word string W is likely to be correct when its as- nition system, an acoustic model p(XjP ) calculates the likeli- sociated pronunciation string P is identical to the string found hood of the acoustic sequence from the phone string. Recog- by our phonetic decoder Px. Conversely, if the two phone nition is performed by finding the phonetic sequence that is strings are quite different, then W is probably not correct. most likely under the phonetic language and acoustic models, Therefore, the phonetic string edit distance should assign a as in Eq. 2. high score to similar strings, and a low score to dissimilar strings. A common string similarity measure is the Levenshtein P^x = arg max p(P jX) = arg max p(XjP )p(P ) (2) distance, which is defined as the minimum number of edit P P operations (insertions, deletions, or substitutions) needed to Because the phonetic recognition system is less con- transform one string into another. It has the desired property strained, it is free to search among all possible phone strings that identical string pairs have zero distance, and the distance P for the one that matches the acoustics X and has a reason- increases with the number of edit operations needed to trans- able phonetic language model score. As a result, although form one string into another. But, as Figure 1 shows, this distance measure is in- P (XjP^x) will probably be larger than P (XjP^w) from the sufficient. It shows how the expected pronunciation for word recognizer, P^x will not necessarily consist of pronunci- ations from the lexicon. “Dragon Palace” (center) aligns with a phonetic recognition of “Dragon Palace” (top) and “Dragon Place” (bottom). In the matched case where the user actually said “Dragon Palace”, 2.3. A Third Score there are four edits (ae ! eh, p ! k, ih ! ax, and sil ! ). As described above (Eq. 1), a word recognition system re- In the mismatched case, there are only two edits (ae ! , and lies on two different scores to rank the possible (W; P ) hy- ih ! ey). potheses: the acoustic model p(XjP ), and the combined pro- The problem with the Levenshtein distance is that it ig- nunciation and language model p(P; W ). In practice, better nores the relative likelihood errors. It would be better if the recognition is achieved by using a logarithmic weighting of model understood that some edits (e.g., substituting ax for ih) are relatively common and benign, while others (e.g., substi- Context Length tuting ey for ih) are unlikely and should be penalized. Be- 0 1 2 3 4 i cause the differences between P^x and the expected pronun- P (CjC ) 67.8% 78.4% 82.6% 83.5% 84.8% ciation of the true word string are caused by acoustic confus- P (EjEi) 32.2% 54.0% 55.1% 57.0% 60.3% ability, accented speech, noise, or unexpected pronunciations, these patterns should be systematic and learnable.
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