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Causal Discovery with Language Models as Imperfect Experts

Published 5 Jul 2023 in cs.AI, cs.CL, and cs.LG | (2307.02390v1)

Abstract: Understanding the causal relationships that underlie a system is a fundamental prerequisite to accurate decision-making. In this work, we explore how expert knowledge can be used to improve the data-driven identification of causal graphs, beyond Markov equivalence classes. In doing so, we consider a setting where we can query an expert about the orientation of causal relationships between variables, but where the expert may provide erroneous information. We propose strategies for amending such expert knowledge based on consistency properties, e.g., acyclicity and conditional independencies in the equivalence class. We then report a case study, on real data, where a LLM is used as an imperfect expert.

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References (38)
  1. On the completeness of causal discovery in the presence of latent confounding with tiered background knowledge. In Chiappa, S. and Calandra, R. (eds.), Proceedings of the Twenty Third International Conference on Artificial Intelligence and Statistics, volume 108 of Proceedings of Machine Learning Research, pp.  4002–4011. PMLR, 26–28 Aug 2020. URL https://proceedings.mlr.press/v108/andrews20a.html.
  2. Constitutional ai: Harmlessness from ai feedback. arXiv preprint arXiv:2212.08073, 2022.
  3. The alarm monitoring system: A case study with two probabilistic inference techniques for belief networks. pp.  247–256, 1989.
  4. Adaptive probabilistic networks with hidden variables. Machine Learning, 29(2-3):213–244, 1997.
  5. Differentiable causal discovery from interventional data. Advances in Neural Information Processing Systems, 33:21865–21877, 2020.
  6. Typing assumptions improve identification in causal discovery. In Conference on Causal Learning and Reasoning, pp. 162–177. PMLR, 2022.
  7. Learning bayesian networks with ancestral constraints. Advances in Neural Information Processing Systems, 29, 2016.
  8. Chickering, D. M. Optimal structure identification with greedy search. Journal of machine learning research, 3(Nov):507–554, 2002.
  9. Lmpriors: Pre-trained language models as task-specific priors. arXiv preprint arXiv: 2210.12530, 2022.
  10. The impact of prior knowledge on causal structure learning. Knowledge and Information Systems, pp.  1–50, 2023.
  11. Bayesian network learning algorithms using structural restrictions. International Journal of Approximate Reasoning, 45(2):233–254, 2007.
  12. On the number of experiments sufficient and in the worst case necessary to identify all causal relations among n variables. In Conference on Uncertainty in Artificial Intelligence, 2005.
  13. Review of causal discovery methods based on graphical models. Frontiers in Genetics, 10, 2019. ISSN 1664-8021. doi: 10.3389/fgene.2019.00524. URL https://www.frontiersin.org/articles/10.3389/fgene.2019.00524.
  14. Investigating causal understanding in llms. 2022.
  15. Language models (mostly) know what they know. arXiv preprint arXiv:2207.05221, 2022.
  16. Causal reasoning and large language models: Opening a new frontier for causality. arXiv preprint arXiv:2305.00050, 2023.
  17. Local computation with probabilities on graphical structures and their application to expert systems (with discussion). Journal of the Royal Statistical Society: Series B (Statistical Methodology), 50(2):157–224, 1988.
  18. Bayesian network structure learning with side constraints. In International conference on probabilistic graphical models, pp.  225–236. PMLR, 2018.
  19. Can large language models build causal graphs? arXiv preprint arXiv: 2303.05279, 2023.
  20. Estimating high-dimensional intervention effects from observational data. The Annals of Statistics, 37(6A):3133 – 3164, 2009. doi: 10.1214/09-AOS685. URL https://doi.org/10.1214/09-AOS685.
  21. Meek, C. Causal inference and causal explanation with background knowledge. In Proceedings of the Eleventh Conference on Uncertainty in Artificial Intelligence, UAI’95, pp.  403–410, San Francisco, CA, USA, 1995. Morgan Kaufmann Publishers Inc. ISBN 1558603859.
  22. Distinguishing cause from effect using observational data: Methods and benchmarks. Journal of Machine Learning Research, 17(32):1–102, 2016. URL http://jmlr.org/papers/v17/14-518.html.
  23. Joint causal inference from multiple contexts. The Journal of Machine Learning Research, 21(1):3919–4026, 2020.
  24. Repair of partly misspecified causal diagrams. Epidemiology, 28, 2017.
  25. OpenAI. Gpt-4 technical report, 2023a.
  26. OpenAI, R. Gpt-4 technical report. arXiv, pp.  2303–08774, 2023b.
  27. Training language models to follow instructions with human feedback. Advances in Neural Information Processing Systems, 35:27730–27744, 2022.
  28. Elements of causal inference: foundations and learning algorithms. The MIT Press, 2017.
  29. Inferring causation from time series in earth system sciences. Nature communications, 10(1):2553, 2019.
  30. Causal protein-signaling networks derived from multiparameter single-cell data. Science, 308(5721):523–529, 2005.
  31. The tetrad project: Constraint based aids to causal model specification. Multivariate Behavioral Research, 33(1):65–117, 1998.
  32. Scutari, M. Learning bayesian networks with the bnlearn R package. Journal of Statistical Software, 35(3):1–22, 2010. doi: 10.18637/jss.v035.i03.
  33. Learning in probabilistic expert systems. pp.  447–466, 1992.
  34. Constructing bayesian network models of gene expression networks from microarray data. 2000.
  35. Causal inference in the presence of latent variables and selection bias. arXiv preprint arXiv:1302.4983, 2013.
  36. Causal-discovery performance of chatgpt in the context of neuropathic pain diagnosis. 2023.
  37. Can foundation models talk causality? arXiv preprint arXiv:2206.10591, 2022.
  38. Dags with no tears: Continuous optimization for structure learning. Advances in neural information processing systems, 31, 2018.
Citations (30)

Summary

  • The paper formalizes an optimization framework using imperfect LLM inputs to minimize the Markov equivalence class size while ensuring the true causal graph remains included.
  • The authors propose a greedy method with Bayesian updates that incrementally orients graph edges, balancing uncertainty reduction with the risk of excluding valid causal links.
  • Empirical studies on real datasets demonstrate that cautious integration of LLMs, including GPT-3.5, effectively refines causal discovery even with overconfident expert outputs.

Causal Discovery with LLMs as Imperfect Experts: An Analysis

The paper "Causal Discovery with LLMs as Imperfect Experts" explores the integration of expert knowledge, specifically that of LLMs, into the process of causal discovery. The primary objective is to enhance the identification of causal graphs beyond the constraints of Markov equivalence classes (MECs), utilizing experts who may not always provide accurate information. The authors address the inherent challenge of enhancing causal graph identification through imperfect experts by proposing a strategy that ensures fundamental consistency properties such as acyclicity and conditional independencies remain intact.

Core Contributions

  1. Problem Formalization: The paper formalizes the use of imperfect experts in causal discovery as an optimization problem. The goal is to minimize the size of the MEC while ensuring that the true causal graph remains a member, with a high probability, of the reduced set of solutions. The authors characterize this as a trade-off between reducing uncertainty in possible causal structures and the risk associated with erroneous expert inputs.
  2. Methodological Innovation: A greedy approach is proposed that incrementally incorporates expert knowledge via Bayesian inference, optimizing the objective with Bayesian updates on the expert's decisions. This strategy involves iterative selection of edges to orient based on either minimizing the resultant MEC size or minimizing the risk of excluding the true causal graph from the equivalence class.
  3. Empirical Evaluation: The strategy is evaluated on several case studies using real datasets, with experiments involving both simulated "imperfect" experts and LLM-based experts, specifically GPT-3.5 models. Results show that the proposed approach effectively reduces MEC size while maintaining a high likelihood of retaining the true graph under the guidance of imperfect knowledge. The robust performance highlights its potential utility in real-world applications where expert knowledge is partial or uncertain.

Theoretical and Practical Implications

The theoretical contribution lies in extending causal discovery methodologies by incorporating Bayesian strategies to ameliorate uncertainties stemming from imperfect expert inputs. The practical implications are significant, particularly in fields where acquiring full interventional data sets is impractical or ethically questionable, such as in certain medical and ecological studies.

Model Performance Insights: The research identifies that the performance of LLM-based experts may vary significantly based on their training and calibration. For instance, the newer GPT-3.5 models were observed to be potentially overconfident, leading to inaccuracies in some cases, indicating the necessity for cautious integration of LLM insights into causal inference frameworks.

Future Directions: The paper suggests further investigations into alternative noise models better aligned with the capabilities and limitations of LLMs, alongside improved strategies for querying and extracting causally relevant information from LLMs. Moreover, the study opens avenues for coupled methodologies integrating this approach with Bayesian causal discovery algorithms, enhancing the probabilistic graphical modeling frameworks for complex system analyses.

In sum, this work advances the domain of causal inference by addressing uncertainties in expert knowledge and integrating modern machine learning models as potential aids in the causal discovery process. Researchers in this field are thereby encouraged to further refine the methodologies and explore broader applications of these insights within complex data environments.

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