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Limitations of Autoregressive Models and Their Alternatives

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arxiv 2010.11939 v3 pith:OELEXFZW submitted 2020-10-22 cs.LG cs.CLstat.ML

Limitations of Autoregressive Models and Their Alternatives

classification cs.LG cs.CLstat.ML
keywords modelmodelsautoregressivelanguagelimitationsalternativescannotcomputation
verification ladder T0 review T1 audit T2 compute T3 formal T4 reserved
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Standard autoregressive language models perform only polynomial-time computation to compute the probability of the next symbol. While this is attractive, it means they cannot model distributions whose next-symbol probability is hard to compute. Indeed, they cannot even model them well enough to solve associated easy decision problems for which an engineer might want to consult a language model. These limitations apply no matter how much computation and data are used to train the model, unless the model is given access to oracle parameters that grow superpolynomially in sequence length. Thus, simply training larger autoregressive language models is not a panacea for NLP. Alternatives include energy-based models (which give up efficient sampling) and latent-variable autoregressive models (which give up efficient scoring of a given string). Both are powerful enough to escape the above limitations.

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Cited by 2 Pith papers

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score.

  1. On the Limits of Prompt-Conditioned Language Models as General-Purpose Learners

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    Prompt-conditioned LLMs face irreducible error floors from language's limited information capacity and alignment constraints, proven via PAC-Bayes bounds on bilevel cheap-talk games for certain task families.

  2. Binary Rewards and Reinforcement Learning: Fundamental Challenges

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    Binary rewards make the set of reward-maximizing policies infinite in policy gradients; KL control selects the filtered base model but misspecification drives collapse to concentrated valid outputs instead.