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John D. Norton
|The idea of a thermodynamically reversible process is central to thermodynamics. Yet essentially all descriptions of them over nearly two centuries are internally contradictory. They consist of equilibrium states, which are by definition unchanging in time; yet still they still change in time. I review the history and offer a solution.||"The Impossible Process: Thermodynamic Reversibility," Studies in History and Philosophy of Modern Physics, 55(2016), pp. 43-61. Download|
|Thermodynamically reversible processes cannot be completed in systems at molecular scales. They are fatally disrupted by fluctuations. This paper reviews the general result and computes two cases in detail.||"Thermodynamically Reversible Processes in Statistical Physics." American Journal of Physics, 85 (2017), pp. 135-145. Download.|
|Non-trivial calculi of inductive inference are shown to be incomplete. That is, it is impossible for a calculus of inductive inference to capture all inductive truths in some domain, no matter how large, without resorting to inductive content drawn from outside that domain. Hence inductive inference cannot be characterized merely as inference that conforms with some specified calculus.|| "A Demonstration of the Incompleteness of Calculi
of Inductive Inference" British Journal for the Philosophy of
Science, 70 (2019), pp. 1119–1144.
"The Ideal of the Completeness of Calculi of Inductive Inference: An Introductory Guide to its Failure" Draft
|The replicability of experiment, the gold standard of evidence, is not supported by a universal principle of replicability in inductive logic. A failure of replication may not impugn a credible experimental result; and a successful replication can fail to vindicate an incredible experimental result.The evidential import of successful replication of an experiment is determined by the prevailing background facts. Their success has fostered the illusion of a deeper, exceptionless principle.||"Replicability of Experiment," Theoria, 30(No. 2) (2015), pp. 229-248. Download.|
|1, 3, 5, 7, ... ?||Standard accounts of inductive inference are unstable, meriting skeptical attack. They have misidentified its fundamental nature. Accounts of inductive inference should not be modeled on those of deductive inference that are formal and non-contextual. Accounts of inductive inference should be contextual and material. I summarize the case for a material theory of induction.||"A Material Defense of Inductive Inference." Download.|
|The inductive problem of extending the sequence 1, 3, 5, 7, is solved when these numbers are the ratios of the incremental distances fallen in successive unit times. The controlling fact is Galileo's assumption that these ratios are invariant under a change of the unit of time. It admits few laws and only one is compatible with the two-numbered initial sequence 1, 3.||"Invariance of Galileo's Law of Fall under a Change of the Unit of Time." Download.|
|Curie's principle asserts that every symmetry of a cause manifests as a symmetry of the effect. It can be formulated as a tautology that is vacuous until it is instantiated. However instantiation requires us to know the correct way to map causal terminology onto the terms of a science. Causal metaphysics has failed to provide a unique, correct way to carry out the mapping. Thus successful or unsuccessful instantiation merely reflects our freedom of choice in the mapping.||"Curie's Truism." Philosophy of Science, 83(2016), pp. 1014-1026. Download.|
|The most successful exorcism of Maxwell’s demon is Smoluchowski’s 1912 observation that thermal fluctuations would likely disrupt the operation of any molecular scale demonic machine. Information-theoretic exorcisms fail since these same thermal fluctuations invalidate the molecular scale manipulations upon which the thermodynamics of computation is based. A new argument concerning conservation of phase space volume shows that all Maxwell’s demons must fail.||"All Shook Up: Fluctuations, Maxwell's Demon and
the Thermodynamics of Computation." Entropy, 2013, 15,
pp. 4432-4483. Download.
For a short extension of the exorcism to quantum theory, see ""The Simplest Exorcism of Maxwell's Demon: The Quantum Version." Download.
|Brownian computers are supposed to illustrate how logically reversible mathematical operations can be computed by physical processes that are thermodynamically reversible or nearly so. In fact, they are thermodynamically irreversible processes that are the analog of an uncontrolled expansion of a gas into a vacuum.||"Brownian Computation is Thermodynamically
Irreversible." Foundations of Physics. 43
(2013), pp 1384-1410. Download.
"On Brownian Computation" International Journal of Modern Physics: Conference Series. 33 (2014), pp. 1460366-1 to 1460366-6.download.
In a formal theory of induction, inductive inferences are licensed by universal schemas. In a material theory of induction, inductive inferences are licensed by facts. With this change in the conception of the nature of induction, I argue that the celebrated “problem of induction” can no longer be set up and is thereby dissolved.
|"A Material Dissolution of the Problem of Induction." Synthese, Synthese. 191 (2014), pp. 671-690. Download.|
|In the burning fuse model of unbecoming in time, the future is real and the past is unreal. It is used to motivate the idea that there is something unbecoming in the present literature on the metaphysics of time: its focus is merely the assigning of a label “real.”||"The Burning Fuse Model of Unbecoming in Time." Studies in History and Philosophy of Modern Physics. Forthcoming.|
|We argue that Monte Carlo simulations open no new epistemic channels beyond that already employed by traditional simulations: the inference by ordinary argumentation of conclusions from assumptions built into the simulations.||"Why Monte Carlo Simulations Are Inferences and Not Experiments," (with Claus Beisbart) International Studies in the Philosophy of Science 26 (No. 4, December 2012), pp. 403-422. Download.|
|Are phase transitions a banner instance of emergence or treated reductively by renormalization group methods? The answer depends on how you define levels between which the relations of reduction and emergence obtain.||"Confusions over Reduction and Emergence in the Physics of Phase Transitions" in Goodies.|
|Modern writers often endow Einstein with a 21st century prescience about physical theory that, it just so happens, is only now vindicated by the latest results of the same writers' research. There is a second side to Einstein. His outlook and methods were clearly rooted in 19th century physics and a sense in which his work fulfills the discoveries of the 19th century.||"Einstein as the Greatest of the Nineteenth Century Physicists," pp. 142-51 in Proceedings, Seventh Quadrennial Fellows Conference of the Center for Philosophy of Science (12-14 June 2012; Mugla, Turkey).|
|1. Approximations of arbitrarily large but finite systems are
often mistaken for infinite idealizations in statistical and
thermal physics. The problem is illustrated by thermodynamically
2. Whether phase transitions comprise a failure of reduction is confounded by a confusion of two senses of "level": the molecular versus the thermodynamic level and the few component versus the many component level.
|"Infinite Idealizations,"European Philosophy of Science--Philosophy of Science in Europe and the Viennese Heritage: Vienna Circle Institute Yearbook, Vol. 17 (Springer: Dordrecht-Heidelberg-London-New York), pp. 197-210. Download.|
|This paper proposes that idealizations are distinguished from approximations in that only idealizations involve novel reference. This difference is important when idealizations are created by taking infinite limits such as in statistical mechanics. For these infinite limits may have very strange properties, much odder than the discontinuities of phase transitions now widely acknowledged in the literature.||"Approximation and Idealization: Why the Difference Matters" Philosophy of Science, 79 (2012), pp. 207-232. Download.|
|Entropy creation in excess of that tracked by Landauer's principle is needed to overcome fluctuations in molecular scale computation. This paper is a short account of the "no go" result reported in "Waiting for Landauer."||"The End of the Thermodynamics of Computation: A No Go Result."Philosophy of Science. 80, (2013), pp. 1182-1192. Download.|
|At the age of sixteen, Einstein imagined chasing after a beam of light. He later recalled that the thought experiment had played a memorable role in his development of special relativity. Famous as it is, it has proven difficult to understand just how the thought experiment delivers its results. It fails to generate problems for an ether-based electrodynamics. I propose that Einstein’s canonical statement of the thought experiment from his 1946 “Autobiographical Notes,” makes most sense not as an argument against ether-based electrodynamics, but as an argument against “emission” theories of light.||"Chasing the Light: Einstein's Most Famous Thought Experiment," Thought Experiments in Philosophy, Science and the Arts, eds., James Robert Brown, Mélanie Frappier and Letitia Meynell, New York: Routledge, 2013. pp. 123-140.Download.|
|Galileo's refutation of the speed-distance law of fall in his Two New Sciences is routinely dismissed as a moment of confused argumentation. We urge that Galileo's argument correctly identified why the speed-distance law is untenable, failing only in its very last step. Using an ingenious combination of scaling and self-similarity arguments, Galileo found correctly that bodies, falling from rest according to this law, fall all distances in equal times. What he failed to recognize in the last step is that this time is infinite, the result of an exponential dependence of distance on time. Instead, Galileo conflated it with the other motion that satisfies this 'equal time' property, instantaneous motion.||"Galileo's Refutation of the Speed-Distance Law of
Fall Rehabilitated," (with Bryan Roberts) Centaurus.54
(2012) pp. 148-164. Download.
"The Scaling of Speeds and Distances in Galileo's Two New Sciences: A Reply to Palmerino and Laird," (with Bryan Roberts) Centaurus, 54 (2012) pp. 182-191. Download.
|Albert Einstein read philosophy. It was not an affectation of a celebrity-physicist trying to show his adoring public that he was no mere technician, but a cultured thinker. It was an interest in evidence from the start. I review some ways in which his philosophical interests intersected with his science.||“Philosophy in Einstein’s Science," Alternatives to Materialist Philosophies of Science, Philip MacEwen, ed., The Mellen Press. Download.|
|This chapter presents an opinionated assessment of what we can learn about the ontology of space and time from the special and general theories of relativity.||“What Can We Learn about the Ontology of Space and Time from the Theory of Relativity?” L. Sklar (ed.), Physical Theory: Method and Interpretation, Oxford University Press. Download|
|IMAGE||Contrary to the incommensurability thesis, I argue that the referents of theoretical terms can remain stable under theory change, if they are associated with “sparse meaning spaces.” In them, reference is error tolerant, for there are no alternatives in the neighborhood to which terms in altered descriptions can shift their reference.||"Dense and Sparse Meaning Spaces: Comments on Travis Norsen, 'Scientific Cumulativity and Conceptual Change: The Case of Temperature.'" in Richard M. Burian and Allan Gotthelf, eds., Concepts, Induction, and the Growth of Scientific Knowledge, forthcoming.Download|
|vvv||If you like sailing and philosophy, this is for you. Perplexing paradoxes, causal conundra and tantalizing thought experiments.|