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How linguistics learned to stop worrying and love the language models

Published online by Cambridge University Press:  24 July 2025

Richard Futrell*
Affiliation:
University of California Irvine, Irvine, CA, USA rfutrell@uci.edu
Kyle Mahowald*
Affiliation:
The University of Texas at Austin, Austin, TX, USA kyle@utexas.edu
*
Corresponding authors: Richard Futrell; Email: rfutrell@uci.edu; Kyle Mahowald; Email: kyle@utexas.edu
Corresponding authors: Richard Futrell; Email: rfutrell@uci.edu; Kyle Mahowald; Email: kyle@utexas.edu
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Abstract

Language models (LMs) can produce fluent, grammatical text. Nonetheless, some maintain that language models don’t really learn language and also, even if they did, that would not be informative for the study of human learning and processing. On the other side, there have been claims that the success of LMs obviates the need for studying linguistic theory and structure. We argue that both extremes are wrong. LMs can contribute to fundamental questions about linguistic structure, language processing, and learning. They force us to rethink arguments and ways of thinking that have been foundational in linguistics. While they do not replace linguistic structure and theory, they serve as model systems and working proofs of concept for gradient, usage-based approaches to language. We offer an optimistic take on the relationship between language models and linguistics.

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Type
Target Article
Copyright
© The Author(s), 2025. Published by Cambridge University Press
Figure 0

Figure 1. Language models show sensitivity to linguistic structure. Figure shows data from targeted evaluation of subject–verb agreement in GPT-2 from Gauthier et al. (2020), based on design and materials from Marvin and Linzen (2018). Each point represents the log conditional probability for a verb (e.g., singular is or plural are) in a particular sentence. A. Blue points are for grammatical verbs, and red for ungrammatical, in matching contexts. The difference in log probability between grammatical and ungrammatical verbs in identical contexts is indicated by a line. For plural subjects, the grammatical verb is always higher probability. For singular subjects, the grammatical verb is higher probability in 79% of cases. Human accuracy on this task is 85% (Marvin & Linzen, 2018). B. Blue points for grammatical verbs and red points for the same verbs in a context that makes them ungrammatical. The correct context makes the grammatical verb higher probability in all cases for the singular verb is, and in 95% of cases for the plural verb are.

Figure 1

Figure 2. Illustration of the role of inductive bias in generalization. A. The black points represent data, and the lines represent generalizations that could be formed on the basis of the data. Both lines fit the data exactly, but make different predictions for new datapoints. Intuitively, the blue line seems like a better hypothesis. But the choice to prefer any single generalization over any other can only be a function of inductive bias – a preference for hypotheses which are in some sense “simpler” – which is not a function of the data. B. Inductive bias in language. In black, possible corpus data from English. In blue, sentences which generalize from the corpus data on the basis of hierarchical structure. In red, sentences which generalize on the basis of linear word order. Intuitively, the blue sentences seem like natural generalizations, and the red ones seem unnatural, even though all are equally consistent with the data given. This phenomenon is claimed to be the result of innate biases specific to language (Chomsky, 1971).

Figure 2

Figure 3. Expected error of a learning model on training set and test set as a function of model expressivity (the variety of hypotheses that the model can express). To the left of the blue line, we have the classical picture from statistical learning theory. In the underfitting regime, increasing model capacity reduces training and test error, up to a point where one enters the overfitting regime, in which increasing model capacity causes a decrease in error on the training data but an increase in error on held-out data. This overfitting phenomenon is intuitively due to the model gaining the capacity to memorize the training set without forming generalizations that would be useful on the test set. The goal of model fitting in this view is to find the sweet spot that minimizes test error, often accomplished through methods such as deliberately reducing model capacity or early stopping. However, modern deep learning has revealed that as model capacity increases beyond the point where the model can memorize the training data (the interpolation threshold, in blue), we enter a new overparameterized regime, where test error decreases, due to soft simplicity biases in the learner (Maddox et al., 2020). Figure based on Belkin et al. (2019).

Figure 3

Figure 4. Illustration of the logic of a soft inductive bias within a flexible hypothesis space, adapted from Wilson (2025). Figures show a hypothesis space for a learner, including regions of bad generalization (overfitting) and good generalization. The learner starts at the dot and, throughout learning, moves in the direction indicated by the arrow. A. Given a uniform bias over a highly flexible, relatively unrestricted hypothesis space, the learner is likely to overfit and form pathological generalizations. B. One strategy to impart useful inductive bias to a learner is to restrict the hypothesis space. However, this may miss the good generalizations. C. A better strategy, which is part of what underlies neural network success, is to keep a highly flexible, relatively unrestricted hypothesis space, but impart a soft simplicity bias which guides the learner towards the good generalizations.

Figure 4

Figure 5. Schematic for linguistic structure as a real pattern, a (potentially leaky) abstraction that supports prediction and counterfactual reasoning based on coarse-grained data. In humans (in vivo), the complex physical, biological, and social processes associated with language learning, use, and knowledge may be abstracted into psycholinguistic theories describing operations on mental representations. In turn, the behaviors of these mental representations may be interpretable in terms of coherent linguistic structure. In neural networks (in silico), the complex patterns of weights and activations may be abstracted into interpretable circuits that approximately compute linguistically meaningful features like whether a word is singular and a grammatical subject. In turn, those interpretable circuits may be interpretable in terms of a larger abstraction of a coherent linguistic structure. Thus linguistic structure is a real pattern at the highest level of abstraction, which allows us to understand language as it is implemented by a human or by a neural network.