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  1. Hamilton's rule: A non-causal explanation?Vaios Koliofotis & Philippe Verreault-Julien - 2022 - Studies in History and Philosophy of Science Part A 92 (C):109-118.
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  • Popper’s Shifting Appraisal of Evolutionary Theory.Elliott Sober & Mehmet Elgin - 2017 - Hopos: The Journal of the International Society for the History of Philosophy of Science 7 (1):31-55.
    Karl Popper argued in 1974 that evolutionary theory contains no testable laws and is therefore a metaphysical research program. Four years later, he said that he had changed his mind. Here we seek to understand Popper’s initial position and his subsequent retraction. We argue, contrary to Popper’s own assessment, that he did not change his mind at all about the substance of his original claim. We also explore how Popper’s views have ramifications for contemporary discussion of the nature of laws (...)
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  • Contrastive causal explanation and the explanatoriness of deterministic and probabilistic hypotheses.Elliott Sober - 2020 - European Journal for Philosophy of Science 10 (3):1-15.
    Carl Hempel argued that probabilistic hypotheses are limited in what they can explain. He contended that a hypothesis cannot explain why E is true if the hypothesis says that E has a probability less than 0.5. Wesley Salmon and Richard Jeffrey argued to the contrary, contending that P can explain why E is true even when P says that E’s probability is very low. This debate concerned noncontrastive explananda. Here, a view of contrastive causal explanation is described and defended. It (...)
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  • A priori causal laws.Darren Bradley - 2017 - Inquiry: An Interdisciplinary Journal of Philosophy 60 (4):358-370.
    Sober and Elgin defend the claim that there are a priori causal laws in biology. Lange and Rosenberg take issue with this on Humean grounds, among others. I will argue that Sober and Elgin don’t go far enough – there are a priori causal laws in many sciences. Furthermore, I will argue that this thesis is compatible with a Humean metaphysics and an empiricist epistemology.
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