Testing the Predictions of Surprisal Theory in 11 Languages
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Abstract (arXiv)
A fundamental result in psycholinguistics is that less predictable words take a longer time to process. One theoretical explanation for this finding is Surprisal Theory (Hale, 2001; Levy, 2008), which quantifies a word's predictability as its surprisal, i.e. its negative log-probability given a context. While evidence supporting the predictions of Surprisal Theory have been replicated widely, most have focused on a very narrow slice of data: native English speakers reading English texts. Indeed, no comprehensive multilingual analysis exists. We address this gap in the current literature by investigating the relationship between surprisal and reading times in eleven different languages, distributed across five language families. Deriving estimates from language models trained on monolingual and multilingual corpora, we test three predictions associated with surprisal theory: (i) whether surprisal is predictive of reading times; (ii) whether expected surprisal, i.e. contextual entropy, is predictive of reading times; (iii) and whether the linking function between surprisal and reading times is linear. We find that all three predictions are borne out crosslinguistically. By focusing on a more diverse set of languages, we argue that these results offer the most robust link to-date between information theory and incremental language processing across languages.
Key facts. Cited by 77 papers in the map (data through 14 Oct 2026). Builds on 22 of its 75 references that are in the map. First posted on arXiv 7 Jul 2023.
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22 of 75 references.
References · 22
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Citing papers per year: 2023: 4; 2024: 17; 2025: 21; 2026: 35.
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- 2025How Linguistics Learned to Stop Worrying and Love the Language Modelscited by 51
- 2024Frequency Explains the Inverse Correlation of Large Language Models' Size, Training Data Amount, and Surprisal's Fit to Reading Timescited by 39
- 2024How to Compute the Probability of a Wordcited by 36
- 2024Leading Whitespaces of Language Models' Subword Vocabulary Pose a Confound for Calculating Word Probabilitiescited by 30
- 2024Generalized Measures of Anticipation and Responsivity in Online Language Processingcited by 24
- 2024On the Role of Context in Reading Time Predictioncited by 20
- 2025Anything Goes? A Crosslinguistic Study of (Im)possible Language Learning in LMscited by 20
- 2024Linear Recency Bias During Training Improves Transformers' Fit to Reading Timescited by 14
- 2023Words, Subwords, and Morphemes: What Really Matters in the Surprisal-Reading Time Relationship?cited by 13
- 2026The Roots of Performance Disparity in Multilingual Language Models: Intrinsic Modeling Difficulty or Design Choices?cited by 11
- 2025Language Models Grow Less Humanlike beyond Phase Transitioncited by 10
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- 2026Revisiting the Estimation of Unigram Surprisal in Computational Psycholinguistics13 Oct 2026
- 2026A Systematic Analysis of the Predictive Power of LM Surprisal in Reading Chinese4 Oct 2026
- 2026Using LMs to Model the Effects of Context and Coreference during Sentence Comprehension26 Sep 2026
- 2026Do Cantonese-Adapted Language Models Better Predict Cantonese Reading? A Cross-Model Eye-Tracking Evaluation2 Sep 2026
- 2026Distinct dynamics of conceptual and referential disruptions in human reading and large language model processing26 Aug 2026
- 2026Beyond Static and Linear: What Attention Constraints Best Fit Human Reading Times?24 Aug 2026
- 2026Left-Branching Transformers Excel at Right-Branching Languages: Data Shapes Word Order Preferences in Language Models15 Aug 2026
- 2026Surprisal Theory is Tautological (without Rational Grounding)23 Jul 2026
- 2026Syntactic Belief Update as the Driver of Garden Path Processing Difficulty25 Jun 2026
- 2026When Context Misleads: Surprisal, Energy and Attention Entropy as Metrics of Coherence Illusions in LLMs19 Jun 2026
- 2026Measuring Form and Function in Language Models27 May 2026
- 2026Do Language Models Know What Not to Say? Causal Evidence for Statistical Preemption in LLMs21 May 2026
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