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Physics and Necessity

by Olivier Darrigol

How ideas of necessity have shaped physical theory

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AlbakiReads Editorial

How ideas of necessity have shaped physical theory

Olivier Darrigol traces recurring efforts to show that physical laws can be derived from reason, from Descartes’s geometrical world-building to modern attempts to ground quantum mechanics in basic axioms. The book distinguishes sweeping theological, metaphysical, and transcendental deductions from more restrained arguments built around intelligibility: measurability, causality, homogeneity, and correspondence. Its central inquiry concerns how such principles can constrain theories of idealized systems and help account for the mathematical form of physical laws, while leaving experience essential to judging how far those principles apply in nature. This is a history-and-philosophy account of why necessity has remained a compelling concept in theoretical physics.

Good fit for readers who enjoy

  • Readers interested in the history and philosophy of physics
  • Students and scholars exploring the conceptual foundations of physical theories
  • Those curious about rationalist approaches to quantum mechanics and physical law

Themes

Necessity and physical lawRationalism and empiricismFoundations of quantum mechanicsMathematical physicsComprehensibility of nature

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Book overview

Can we prove the necessity of our best physical theories by rational means, without appeal to experience? This book recounts a few ingenious attempts to derive physical theories by reason only, beginning with Descartes' geometric construction of the world, and finishing with recent derivations of quantum mechanics from natural axioms. Deductions based on theological, metaphysical, or transcendental arguments are worth remembering for the ways they motivated and structured physical theory, even though we would now criticize their excessive confidence in the power of the mind. Other deductions more modestly relied on criteria for the comprehensibility of nature, including forms of measurability, causality, homogeneity, and correspondence. The central thesis of this book is that such criteria, when properly applied to idealized systems, effectively determine some of our most important theories as well as the mathematical character of the laws of physics. The relevant arguments are not purely rational, because only experience can tell us to which extent nature is comprehensible in a given way. Nor do they block the possibility of ever more varied forms of comprehensibility. They nonetheless suggest the inevitability of much of our theoretical physics.
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