Results for 'reversal of QM probability laws'

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  1. The criterion for time symmetry of probabilistic theories and the reversibility of quantum mechanics.Andrew Thomas Holster - 2003 - New Journal of Physics 5 (130).
    Physicists routinely claim that the fundamental laws of physics are 'time symmetric' or 'time reversal invariant' or 'reversible'. In particular, it is claimed that the theory of quantum mechanics is time symmetric. But it is shown in this paper that the orthodox analysis suffers from a fatal conceptual error, because the logical criterion for judging the time symmetry of probabilistic theories has been incorrectly formulated. The correct criterion requires symmetry between future-directed laws and past-directed laws. This (...)
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  2. The Probability Map of the Universe: Essays on David Albert’s time and Chance.Barry Loewer, Brad Weslake & Eric B. Winsberg (eds.) - 2023 - Cambridge MA: Harvard University Press.
    A collection of newly commissioned papers on themes from David Albert's Time and Chance (HUP, 2000), with replies by Albert. Introduction [Barry Loewer, Brad Weslake, and Eric Winsberg] I. Overview of Time and Chance 1. The Mentaculus: A Probability Map of the Universe [Barry Loewer] II. Philosophical Foundations 2. The Metaphysical Foundations of Statistical Mechanics: On the Status of PROB and PH [Eric Winsberg] 3. The Logic of the Past Hypothesis [David Wallace] 4. In What Sense Is the Early (...)
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  3.  88
    Propensity, Probability, and Quantum Theory.Leslie E. Ballentine - 2016 - Foundations of Physics 46 (8):973-1005.
    Quantum mechanics and probability theory share one peculiarity. Both have well established mathematical formalisms, yet both are subject to controversy about the meaning and interpretation of their basic concepts. Since probability plays a fundamental role in QM, the conceptual problems of one theory can affect the other. We first classify the interpretations of probability into three major classes: inferential probability, ensemble probability, and propensity. Class is the basis of inductive logic; deals with the frequencies of (...)
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  4.  90
    Scientific Evidence and the Law: An Objective Bayesian Formalisation of the Precautionary Principle in Pharmaceutical Regulation.Barbara Osimani - 2011 - Journal of Philosophy, Science and Law 11:1-24.
    The paper considers the legal tools that have been developed in German pharmaceutical regulation as a result of the precautionary attitude inaugurated by the Contergan decision. These tools are the notion of “well-founded suspicion”, which attenuates the requirements for safety intervention by relaxing the requirement of a proved causal connection between danger and source, and the introduction of the reversal of proof burden in liability norms. The paper focuses on the first and proposes seeing the precautionary principle as an (...)
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  5.  11
    The rule of reverse results: the effects of unethical policies?Audrey Wells - 2016 - Burlington, VT: Ashgate.
    Do extreme, unethical governmental policies often produce results opposite to those intended? This book considers the ironic outcomes of recent global events and concludes that there is a 'rule of reverse results' at work. While not a hard and fast law, the rule points out the increased probability that a policy will backfire if it is immoral while ethical policies, even if extreme, are unlikely to produce reverse results. The issue here is that of increased likelihood but not of (...)
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  6.  19
    Fermi’s Golden Rule and the Second Law of Thermodynamics.D. Braak & J. Mannhart - 2020 - Foundations of Physics 50 (11):1509-1540.
    We present a Gedankenexperiment that leads to a violation of detailed balance if quantum mechanical transition probabilities are treated in the usual way by applying Fermi’s “golden rule”. This Gedankenexperiment introduces a collection of two-level systems that absorb and emit radiation randomly through non-reciprocal coupling to a waveguide, as realized in specific chiral quantum optical systems. The non-reciprocal coupling is modeled by a hermitean Hamiltonian and is compatible with the time-reversal invariance of unitary quantum dynamics. Surprisingly, the combination of (...)
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  7.  73
    The Criminal Law as Last Resort.Douglas Husak - 2004 - Oxford Journal of Legal Studies 24 (2):207-235.
    In this article I examine one condition a minimalist theory of criminalization might contain: the criminal law should be used only as a last resort. I discuss how this principle should be interpreted and the reasons we have to accept it. I conclude that a theory of criminalization should probably include the (appropriately construed) last resort principle. But this conclusion will prove disappointing to those who hope to employ this principle to bring about fundamental reform in the substantive criminal law. (...)
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  8.  17
    Roe v. Wade and the Predatory State Interest in Protecting Future Cannon Fodder.Matti Häyry - 2023 - Cambridge Quarterly of Healthcare Ethics 32 (3):434-442.
    The reversal of Roe v. Wade by the U.S. Supreme Court allowed the states to regulate terminations of pregnancy more autonomously than during 1973–2022. Those who think that women should be legally entitled to abortions at their own request are suggesting that annulling the reversal could be an option. This would mean continued reliance on the interpretation of privacy that Roe v. Wade stood on. The interpretation does not have the moral support that its supporters think. This can (...)
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  9.  19
    A Non-Paternalistic Model of Research Ethics and Oversight: Assessing the Benefits of Prospective Review.Alex John London - 2012 - Journal of Law, Medicine and Ethics 40 (4):930-944.
    To judge from the rash of recent law review articles, it is a miracle that research with human subjects in the U.S. continues to draw breath under the asphyxiating heel of the rent-seeking, creativity-stifling, jack-booted bureaucrethics that is the current system of research ethics oversight and review. Institutional Review Boards, sometimes called Research Ethics Committees, have been accused of perpetrating “probably the most widespread violation of the First Amendment in our nation's history,” resulting in a “disaster, not only for academics, (...)
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  10.  96
    Emergence of the Second Law out of Reversible Dynamics.L. G. Van Willigenburg & W. L. De Koning - 2009 - Foundations of Physics 39 (11):1217-1239.
    If one demystifies entropy the second law of thermodynamics comes out as an emergent property entirely based on the simple dynamic mechanical laws that govern the motion and energies of system parts on a micro-scale. The emergence of the second law is illustrated in this paper through the development of a new, very simple and highly efficient technique to compare time-averaged energies in isolated conservative linear large scale dynamical systems. Entropy is replaced by a notion that is much more (...)
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  11.  34
    Non-exponential Decay in Quantum Field Theory and in Quantum Mechanics: The Case of Two (or More) Decay Channels.Francesco Giacosa - 2012 - Foundations of Physics 42 (10):1262-1299.
    We study the deviations from the exponential decay law, both in quantum field theory (QFT) and quantum mechanics (QM), for an unstable particle which can decay in (at least) two decay channels. After a review of general properties of non-exponential decay in QFT and QM, we evaluate in both cases the decay probability that the unstable particle decays in a given channel in the time interval between t and t+dt. An important quantity is the ratio of the probability (...)
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  12.  18
    A Physical Basis for the Second Law of Thermodynamics: Quantum Nonunitarity.Ruth Kastner - unknown
    It is argued that if the non-unitary measurement transition, as codified by Von Neumann, is a real physical process, then the ‘probability assumption’ needed to derive the Second Law of Thermodynamics naturally enters at that point. The existence of a real, indeterministic physical process underlying the measurement transition would therefore provide an ontological basis for Boltzmann’s Stosszahlansatz and thereby explain the unidirectional increase of entropy against a backdrop of otherwise time-reversible laws. It is noted that the Transactional Interpretation (...)
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  13.  53
    Explaining the gambler's fallacy: Testing a gestalt explanation versus the “law of small numbers”.Christopher J. R. Roney & Natalie Sansone - 2015 - Thinking and Reasoning 21 (2):193-205.
    The present study tests a gestalt explanation for the gambler's fallacy which posits that runs in random events will be expected to reverse only when the run is open or ongoing. This is contrasted with the law of small numbers explanation suggesting that people expect random outcomes to balance out generally. Sixty-one university students placed hypothetical guesses and bets on a series of coin tosses. Either heads or tails were dominant . In a closed run condition the run ended prior (...)
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  14.  15
    Predicting Outcomes in a Sequence of Binary Events: Belief Updating and Gambler's Fallacy Reasoning.Kariyushi Rao & Reid Hastie - 2023 - Cognitive Science 47 (1):e13211.
    Beliefs like the Gambler's Fallacy and the Hot Hand have interested cognitive scientists, economists, and philosophers for centuries. We propose that these judgment patterns arise from the observer's mental models of the sequence-generating mechanism, moderated by the strength of belief in an a priori base rate. In six behavioral experiments, participants observed one of three mechanisms generating sequences of eight binary events: a random mechanical device, an intentional goal-directed actor, and a financial market. We systematically manipulated participants’ beliefs about the (...)
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  15. Does Consciousness-Collapse Quantum Mechanics Facilitate Dualistic Mental Causation?Alin C. Cucu - forthcoming - Journal of Cognitive Science.
    One of the most serious challenges (if not the most serious challenge) for interactive psycho-physical dualism (henceforth interactive dualism or ID) is the so-called ‘interaction problem’. It has two facets, one of which this article focuses on, namely the apparent tension between interactions of non-physical minds in the physical world and physical laws of nature. One family of approaches to alleviate or even dissolve this tension is based on a collapse solution (‘consciousness collapse/CC) of the measurement problem in quantum (...)
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  16.  80
    Mechanistic Slumber vs. Statistical Insomnia: The Early Phase of Boltzmann’s H-theorem (1868-1877).Massimiliano Badino - 2011 - European Physical Journal - H 36 (3):353-378.
    An intricate, long, and occasionally heated debate surrounds Boltzmann’s H-theorem (1872) and his combinatorial interpretation of the second law (1877). After almost a century of devoted and knowledgeable scholarship, there is still no agreement as to whether Boltzmann changed his view of the second law after Loschmidt’s 1876 reversibility argument or whether he had already been holding a probabilistic conception for some years at that point. In this paper, I argue that there was no abrupt statistical turn. In the first (...)
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  17.  38
    Survival of the fittest: Law of evolution or law of probability[REVIEW]David B. Resnik - 1988 - Biology and Philosophy 3 (3):349-362.
    In a recent issue of Biology and Philosophy, Kenneth Waters argues that the principle of survival of the fittest should be eliminated from the theory of natural selection, because it is an untestable law of probability, and as such, has no place in evolutionary theory. His argument is impressive, but it does not do justice to the practice of biology. The principle of survival of the fittest should not be eliminated from the theory of natural selection because it is (...)
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  18.  37
    Probabilities, Laws, and Structures.Dennis Dieks, Wenceslao J. Gonzalez, Stephan Hartmann, Michael Stöltzner & Marcel Weber - 2012 - Berlin: Springer.
    This volume, the third in this Springer series, contains selected papers from the four workshops organized by the ESF Research Networking Programme "The Philosophy of Science in a European Perspective" (PSE) in 2010: Pluralism in the Foundations of Statistics Points of Contact between the Philosophy of Physics and the Philosophy of Biology The Debate on Mathematical Modeling in the Social Sciences Historical Debates about Logic, Probability and Statistics The volume is accordingly divided in four sections, each of them containing (...)
  19.  18
    Random World and Quantum Mechanics.Jerzy Król, Krzysztof Bielas & Torsten Asselmeyer-Maluga - 2023 - Foundations of Science 28 (2):575-625.
    Quantum mechanics (QM) predicts probabilities on the fundamental level which are, via Born probability law, connected to the formal randomness of infinite sequences of QM outcomes. Recently it has been shown that QM is algorithmic 1-random in the sense of Martin–Löf. We extend this result and demonstrate that QM is algorithmic $$\omega$$ -random and generic, precisely as described by the ’miniaturisation’ of the Solovay forcing to arithmetic. This is extended further to the result that QM becomes Zermelo–Fraenkel Solovay random (...)
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  20.  46
    Probabilities, Laws and Structure.D. Dieks, S. Hartmann, T. Uebel & M. Weber (eds.) - 2012 - Springer.
    This conception of natural kinds might be dubbed a 'structural kinds' view. It is the conception of kinds offered by ExtOSR within a Humean framework. To invoke structural kinds also means to invoke structural laws. For laws generalize over ...
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  21.  20
    Probabilities, Laws, and Structures.Dennis Dieks, Wenceslao J. Gonzalez, Stephan Hartmann, Michael Stöltzner & Marcel Weber (eds.) - 2012 - Springer.
    This volume, the third in this Springer series, contains selected papers from the four workshops organized by the ESF Research Networking Programme "The Philosophy of Science in a European Perspective" in 2010: Pluralism in the Foundations of Statistics Points of Contact between the Philosophy of Physics and the Philosophy of Biology The Debate on Mathematical Modeling in the Social Sciences Historical Debates about Logic, Probability and Statistics The volume is accordingly divided in four sections, each of them containing papers (...)
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  22.  30
    Fine-Tuning ‘Analogies’ and the Law of Small Probability.Graham Wood - 2007 - Philo 10 (2):149-157.
    Analogies are offered to guide our explanatory responses to the fine-tuning of the universe. Situations that prompt us to reject an explanation involving a single chance event are presented as analogous to the fine-tuning. Thus, by analogy, we are prompted to reject an explanation of the fine-tuning involving a single universe fine-tuned by chance. But if the alleged analogues are not analogous they misguide us. I argue that the alleged analogues are not analogous and hence they do misguide our explanatory (...)
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  23.  31
    A probability law for the fundamental constants.B. Roy Frieden - 1986 - Foundations of Physics 16 (9):883-903.
    If all the fundamental constants x of physics were expressed in one set of units (e.g., mks) and then used as pure numbers in one overall histogram, what shape would that histogram have? Based on some invariances that the law should reasonably obey, we show that it should have either an x−1 or an x−2 dependence. Empirical evidence consisting of the presently known constants is consistent with an x−1 law. This is independent of the system of units chosen for the (...)
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  24.  11
    Probabilities, Laws, and Structures.Dennis Dieks, Wenceslao Gonzalez, Hartmann J., Stöltzner Stephan, Weber Michael & Marcel (eds.) - 2012 - Springer: Netherlands.
    This volume, the third in this Springer series, contains selected papers from the four workshops organized by the ESF Research Networking Programme "The Philosophy of Science in a European Perspective" in 2010: Pluralism in the Foundations of Statistics Points of Contact between the Philosophy of Physics and the Philosophy of Biology The Debate on Mathematical Modeling in the Social Sciences Historical Debates about Logic, Probability and Statistics The volume is accordingly divided in four sections, each of them containing papers (...)
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  25. Popper’s Laws of the Excess of the Probability of the Conditional over the Conditional Probability.Georg J. W. Dorn - 1992/93 - Conceptus: Zeitschrift Fur Philosophie 26:3–61.
    Karl Popper discovered in 1938 that the unconditional probability of a conditional of the form ‘If A, then B’ normally exceeds the conditional probability of B given A, provided that ‘If A, then B’ is taken to mean the same as ‘Not (A and not B)’. So it was clear (but presumably only to him at that time) that the conditional probability of B given A cannot be reduced to the unconditional probability of the material conditional (...)
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  26. Meillassoux’s Virtual Future.Graham Harman - 2011 - Continent 1 (2):78-91.
    continent. 1.2 (2011): 78-91. This article consists of three parts. First, I will review the major themes of Quentin Meillassoux’s After Finitude . Since some of my readers will have read this book and others not, I will try to strike a balance between clear summary and fresh critique. Second, I discuss an unpublished book by Meillassoux unfamiliar to all readers of this article, except those scant few that may have gone digging in the microfilm archives of the École normale (...)
     
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  27.  27
    An Epistemic Interpretation of Quantum Probability via Contextuality.Claudio Garola - 2020 - Foundations of Science 25 (1):105-120.
    According to a standard view, quantum mechanics is a contextual theory and quantum probability does not satisfy Kolmogorov’s axioms. We show, by considering the macroscopic contexts associated with measurement procedures and the microscopic contexts underlying them, that one can interpret quantum probability as epistemic, despite its non-Kolmogorovian structure. To attain this result we introduce a predicate language L, a classical probability measure on it and a family of classical probability measures on sets of μ-contexts, each element (...)
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  28. Scientific Explanation: A Study of the Function of Theory, Probability and Law in Science.R. B. Braithwaite - 1954 - British Journal for the Philosophy of Science 4 (16):348-349.
     
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  29.  19
    Scientific Explanation: A Study of the Function of Theory, Probability and Law in Science.Richard Bevan Braithwaite - 1953 - Cambridge,: Cambridge University Press.
    The primary purpose of this book is to examine the logical features common to all the sciences. Each science proceeds by inventing general principles from which are deduced the consequences to be tested by observation and experiment; the author shows how the implications of this process explain some of its more baffling features and resolves many of the difficulties that philosophers have found in them. His exposition is by way of detailed examples.
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  30. Scientific Explanation. A Study of the Function of Theory, Probability and Law in Science.R. B. Braithwaite - 1954 - Philosophy 29 (111):353-356.
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  31. Non-Kolmogorovian Approach to the Context-Dependent Systems Breaking the Classical Probability Law.Masanari Asano, Irina Basieva, Andrei Khrennikov, Masanori Ohya & Ichiro Yamato - 2013 - Foundations of Physics 43 (7):895-911.
    There exist several phenomena breaking the classical probability laws. The systems related to such phenomena are context-dependent, so that they are adaptive to other systems. In this paper, we present a new mathematical formalism to compute the joint probability distribution for two event-systems by using concepts of the adaptive dynamics and quantum information theory, e.g., quantum channels and liftings. In physics the basic example of the context-dependent phenomena is the famous double-slit experiment. Recently similar examples have been (...)
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  32.  36
    Probability and Thermodynamics: The Reduction of the Second Law.Edward E. Daub - 1969 - Isis 60 (3):318-330.
  33.  30
    Scientific Explanation: A Study of the Function of Theory, Probability and Law in Science. R. B. Braithwaite Based upon the Tarner Lectures, 1946. Cambridge: Cambridge University Press, 1953. Pp. 376. $8.00.A. Cornelius Benjamin - 1955 - Philosophy of Science 22 (1):63-65.
  34.  49
    An Investigation of the Laws of Thought: On Which Are Founded the Mathematical Theories of Logic and Probabilities.George Boole - 2009 - [New York]: Cambridge University Press.
    Self-taught mathematician and father of Boolean algebra, George Boole (1815-1864) published An Investigation of the Laws of Thought in 1854. In this highly original investigation of the fundamental laws of human reasoning, a sequel to ideas he had explored in earlier writings, Boole uses the symbolic language of mathematics to establish a method to examine the nature of the human mind using logic and the theory of probabilities. Boole considers language not just as a mode of expression, but (...)
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  35. Is Human Virtue a Civic Virtue? A Reading of Aristotle's Politics 3.4.L. K. Gustin Law - 2017 - In Emma Cohen de Lara & Rene Brouwer (eds.), Aristotle’s Practical Philosophy: On the Relationship between the Ethics and Politics. Chem, Switzerland: Springer. pp. 93-118.
    Is the virtue of the good citizen the same as the virtue of the good man? Aristotle addresses this in Politics 3.4. His answer is twofold. On the one hand, (the account for Difference) they are not the same both because what the citizen’s virtue is depends on the constitution, on what preserves it, and on the role the citizen plays in it, and because the good citizens in the best constitution cannot all be good men, whereas the good man’s (...)
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  36.  47
    Sleeping Beauty: why violations of probability laws are `Deal' breakers.Randall G. McCutcheon - manuscript
    Technical criticism of Jacob Ross's "Sleeping Beauty, Countable Additivity and Rational Dilemmas" and Double Halfing.
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  37.  22
    Stationary nonequilibrium solutions of model Boltzmann equation.N. Ianiro & J. L. Lebowitz - 1985 - Foundations of Physics 15 (5):531-544.
    We give an explicit solution of a model Boltzmann kinetic equation describing a gas between two walls maintained at different temperatures. In the model, which is essentially one-dimensional, there is a probability for collisions to reverse the velocities of particles traveling in opposite directions. Particle number and speeds (but not momentum) are collision invariants. The solution, which depends on the stochastic collision kernels at the walls, has a linear density profile and the energy flux satisfies Fourier's law.
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  38. The theory of nomic probability.John L. Pollock - 1992 - Synthese 90 (2):263 - 299.
    This article sketches a theory of objective probability focusing on nomic probability, which is supposed to be the kind of probability figuring in statistical laws of nature. The theory is based upon a strengthened probability calculus and some epistemological principles that formulate a precise version of the statistical syllogism. It is shown that from this rather minimal basis it is possible to derive theorems comprising (1) a theory of direct inference, and (2) a theory of (...)
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  39.  3
    Scientific Explanation. A Study of the Function of Theory, Probability and Law in Science.J. H. Woodger - 1957 - Journal of Symbolic Logic 22 (4):404-406.
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  40.  64
    Cohen on inductive probability and the law of evidence.Ferdinand Schoeman - 1987 - Philosophy of Science 54 (1):76-91.
    L. Jonathan Cohen has written a number of important books and articles in which he argues that mathematical probability provides a poor model of much of what paradigmatically passes for sound reasoning, whether this be in the sciences, in common discourse, or in the law. In his book, The Probable and the Provable, Cohen elaborates six paradoxes faced by advocates of mathematical probability (PM) when treating issues of evidence as they would arise in a court of law. He (...)
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  41.  19
    Metamorphosis of a protein.Robert O. Ryan & John H. Law - 1984 - Bioessays 1 (6):250-252.
    All insects appear to have a transport lipoprotein in the hemolymph (blood) that is responsible for moving hydrophobic materials through aqueous compartments. This has been called lipophorin because it is believed to be a reversible transport shuttle. Since most insects undergo some degree of metamorphosis from larval stages to the adult, the need to transport hydrophobic materials or the nature of these materials may change in the course of the life span. This is especially marked in the case of the (...)
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  42.  13
    Braithwaite Richard Bevan. Scientific explanation. A study of the function of theory, probability and law in science. The Cambridge University Press, London and New York 1953, XII + 376 pp. Reprinted with minor revisions, The Cambridge University Press, London and New York 1955, XII + 376 pp. [REVIEW]J. H. Woodger - 1957 - Journal of Symbolic Logic 22 (4):404-406.
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  43.  36
    Grades of Probability Modality in the Law of Evidence.Lennart Åqvist - 2010 - Studia Logica 94 (3):307-330.
    The paper presents an infinite hierarchy PR m [ m = 1, 2, . . . ] of sound and complete axiomatic systems for modal logic with graded probabilistic modalities , which are to reflect what I have elsewhere called the Bolding-Ekelöf degrees of evidential strength as applied to the establishment of matters of fact in law-courts. Our present approach is seen to differ from earlier work by the author in that it treats the logic of these graded modalities not (...)
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  44. Laws of Thought and Laws of Logic after Kant.Lydia Patton - 2018 - In Sandra Lapointe (ed.), Logic from Kant to Russell. New York: Routledge. pp. 123-137.
    George Boole emerged from the British tradition of the “New Analytic”, known for the view that the laws of logic are laws of thought. Logicians in the New Analytic tradition were influenced by the work of Immanuel Kant, and by the German logicians Wilhelm Traugott Krug and Wilhelm Esser, among others. In his 1854 work An Investigation of the Laws of Thought on Which are Founded the Mathematical Theories of Logic and Probabilities, Boole argues that the (...) of thought acquire normative force when constrained to mathematical reasoning. Boole’s motivation is, first, to address issues in the foundations of mathematics, including the relationship between arithmetic and algebra, and the study and application of differential equations (Durand-Richard, van Evra, Panteki). Second, Boole intended to derive the laws of logic from the laws of the operation of the human mind, and to show that these laws were valid of algebra and of logic both, when applied to a restricted domain. Boole’s thorough and flexible work in these areas influenced the development of model theory (see Hodges, forthcoming), and has much in common with contemporary inferentialist approaches to logic (found in, e.g., Peregrin and Resnik). (shrink)
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  45.  53
    The laws of non-bivalent probability.John Cantwell - 2006 - Logic and Logical Philosophy 15 (2):163-171.
    Non-bivalent languages (languages containing sentences that can be true, false or neither) are given a probabilitistic interpretation in terms of betting quotients. Necessary and sufficient conditions for avoiding Dutch books—the laws of non-bivalent probability—in such a setting are provided.
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  46.  5
    Review: Richard Bevan Braithwaite, Scientific Explanation. A Study of the Function of Theory, Probability and Law in Science. [REVIEW]J. H. Woodger - 1957 - Journal of Symbolic Logic 22 (4):404-406.
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  47.  63
    Internal laws of probability, generalized likelihoods and Lewis' infinitesimal chances–a response to Adam Elga.Frederik Herzberg - 2007 - British Journal for the Philosophy of Science 58 (1):25-43.
    The rejection of an infinitesimal solution to the zero-fit problem by A. Elga ([2004]) does not seem to appreciate the opportunities provided by the use of internal finitely-additive probability measures. Indeed, internal laws of probability can be used to find a satisfactory infinitesimal answer to many zero-fit problems, not only to the one suggested by Elga, but also to the Markov chain (that is, discrete and memory-less) models of reality. Moreover, the generalization of likelihoods that Elga has (...)
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  48.  8
    Could It Be Pretty Obvious There's No God?Stephen Law - 2009-09-10 - In Russell Blackford & Udo Schüklenk (eds.), 50 Voices of Disbelief. Wiley‐Blackwell. pp. 129–138.
    This chapter contains sections titled: The Logical Problem of Evil The Evidential Problem of Evil The Evil God Hypothesis and the Problem of Good Reverse Theodicies Notes.
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  49.  10
    The Emergence of Dynamic Contract Law.Melvin Aron Eisenberg - 2001 - Theoretical Inquiries in Law 2 (1).
    Contract law doctrines can be ranged along various spectra. One of these spectra runs from the static to the dynamic. A contract law doctrine lies at the static pole of this spectrum if its application turns entirely on what occurred at the moment in time when a contract was formed. A contract law doctrine lies at the dynamic pole if its application turns in significant part on a moving stream of events that precede, follow, or constitute the formation of a (...)
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  50. An interpretation of probability in the law of evidence based on pro-et-contra argumentation.Lennart Åqvist - 2007 - Artificial Intelligence and Law 15 (4):391-410.
    The purpose of this paper is to improve on the logical and measure-theoretic foundations for the notion of probability in the law of evidence, which were given in my contributions Åqvist [ (1990) Logical analysis of epistemic modality: an explication of the Bolding–Ekelöf degrees of evidential strength. In: Klami HT (ed) Rätt och Sanning (Law and Truth. A symposium on legal proof-theory in Uppsala May 1989). Iustus Förlag, Uppsala, pp 43–54; (1992) Towards a logical theory of legal evidence: semantic (...)
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