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- H.-C. Hung (1981). Nomic Necessity is Cross-Theoretic. British Journal for the Philosophy of Science 32 (3):219-236.
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Two broad metaphysical perspectives deriving from Parmenides and Heraclitus have implications for our notion of sustainability. The Parmenidian defends a deepseated orderliness and permanence in things, while the Heraclitian finds only chance and change. Two further outlooks, the nomic (or the big-picture scientific) and the prudential, present differing accounts of our place in the world. While the nomic outlook accepts nothing privileged about the human perspective or even life itself, the prudential outlook is obviously welfare-centered. It is argued that nomic views, whether Parmenidian or Heraclitian, fail to provide any rationale for sustainability measures or concerns. The only such rationale comes from Parmenidian prudentialism, which, I argue, can operate only if it disowns at its peril the nomic point of view and couches sustainability entirely under the rubric of maximizing certain preferred opportunities drawn from collective self-love. But doing so merely evades rather than answers the tension imposed by the nomic Heraclitian for whom nothing lasts and nothing human counts specially in the measure. The liabilities of Parmenidian prudentialism are examined and found to be too great for any consistent notion of sustainability to bear.
We give a reading of binary necessity statements of the form “ϕ is necessary for ψ” in terms of proofs. This reading is based on the idea of interpreting such statements as “Every proof of ψ uses ϕ”.
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David Lewis has proposed an analysis of lawhood in terms of membership of a system of regularities optimizing simplicity and strength in information content. This article studies his proposal against the broader background of the project of Humean supervenience. In particular, I claim that, in Lewis's account of lawhood, his intuition about small deviations from a given law in nearby worlds (in order to avoid backtracking and epiphenomena) leads to the conclusion that laws do not support (certain) counterfactuals and do not bestow nomic necessity on (certain) facts induced by these laws. Support of counterfactuals and nomic necessity, however, are widely held to be important aspects of the concept of lawhood. In my view, therefore, it is not possible to abandon these criteria in any satisfactory analysis of the notion of laws of nature. In a final section, I suggest that the whole project of Humean supervenience is misleading. It does not sufficiently take notice of the important role that reasoning about contrary-to-fact situations plays in modern scientific practice.
In the first two sections I present and motivate a formal semantics program that is modeled after the application of numbers in measurement (e.g., of length). Then, in the main part of the paper, I use the suggested framework to give an account of the semantics of necessity and possibility: (i) I show thatthe measurement theoretic framework is consistent with a robust (non-Quinean) view of modal logic, (ii) I give an account of the semantics of the modal notions within this framework, and (iii) I defend the suggested account against various objections.
(2) All X’s have to be Y’s is to be brought out by glossing the latter as a stronger, nomological generalization involving counterfactural claims, thus: (3) All X’s are Y’s and further if any z that is not an X were an X, then z would be a Y. Professor Rescher points out that while (1) is equivalent to its contrapositive..
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character. So, we have learned from early on that laws are meant to portray a sort of necessity in nature. The comings and goings described by law are not merely contingently related. Rather, it is part of the concept of law that these events are connected in some significant way: "nomically" connected. One important desideratum for an account of law, then, is that it respect and perhaps explain this modal character.
This paper examines the connection between model-theoretic truth and necessary truth. It is argued that though the model-theoretic truths of some standard languages are demonstrably ''''necessary'''' (in a precise sense), the widespread view of model-theoretic truth as providing a general guarantee of necessity is mistaken. Several arguments to the contrary are criticized.
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Discussion of H.-C. Hung, Nomic necessity is cross-theoretic
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