Search results for 'Michele Fields' (try it on Scholar)

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  1. J. F. Bowman, Michele Fields, Tom Rice & Arlene Greenspan (2007). Children, Teens, Motor Vehicles and the Law. Journal of Law, Medicine and Ethics 35:81-82.score: 120.0
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  2. Argument Fields (1992). Persistent Questions in the Theory of Argument Fields. In William L. Benoit, Dale Hample & Pamela J. Benoit (eds.), Readings in Argumentation. Foris Publications. 11--417.score: 120.0
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  3. S. Savage-Rumbaugh, W. M. Fields & T. Spircu (2005). In Savage-Rumbaugh, Fields, and Spiricu (Vol 19, Pg 541, 2005). Biology and Philosophy 20 (1):191-191.score: 120.0
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  4. Daniel von Wachter (2000). A World of Fields. In J. Faye, U. Scheffler & M. Urchs (eds.), Things, Facts and Events. Rhodopi. 305-326.score: 18.0
    Trope ontology is exposed and confronted with the question where one trope ends and another begins. It is argued that tropes do not have determinate boundaries, it is arbitrary how tropes are carved up. An ontology, which I call field ontology, is proposed which takes this into account. The material world consists of a certain number of fields, each of which is extended over all of space. It is shown how field ontology can also tackle the problem of determinable (...)
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  5. M. Pavšič (2007). On a Unified Theory of Generalized Branes Coupled to Gauge Fields, Including the Gravitational and Kalb–Ramond Fields. Foundations of Physics 37 (8):1197-1242.score: 18.0
    We investigate a theory in which fundamental objects are branes described in terms of higher grade coordinates $X^{\mu{_1}\ldots \mu{_n}}$ encoding both the motion of a brane as a whole, and its volume evolution. We thus formulate a dynamics which generalizes the dynamics of the usual branes. Geometrically, coordinates $X^{\mu{_1} \ldots \mu{_n}}$ and associated coordinate frame fields { ${\gamma_{\mu{_1}\ldots\mu{_n}}}$ } extend the notion of geometry from spacetime to that of an enlarged space, called Clifford space or C-space. If we start (...)
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  6. Endre Grandpierre (2000). Collective Fields of Consciousness in the Golden Age. World Futures 55 (4):357-379.score: 18.0
    The present essay is a compact form of the results obtained during many decades of research into the primeval foundations of the collective fields of force, both social and of consciousness. Since everything is determined by their origins, and the collective forces arise from the mind, we had to explore the ultimate origins of mind. We have come to recognize the law of interactions as the law and necessity which determine the primeval origins of mind. It also determines the (...)
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  7. Françoise Delon & Rafel Farré (1996). Some Model Theory for Almost Real Closed Fields. Journal of Symbolic Logic 61 (4):1121-1152.score: 18.0
    We study the model theory of fields k carrying a henselian valuation with real closed residue field. We give a criteria for elementary equivalence and elementary inclusion of such fields involving the value group of a not necessarily definable valuation. This allows us to translate theories of such fields to theories of ordered abelian groups, and we study the properties of this translation. We also characterize the first-order definable convex subgroups of a given ordered abelian group and (...)
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  8. Ronald F. Bustamante Medina (2011). Rank and Dimension in Difference-Differential Fields. Notre Dame Journal of Formal Logic 52 (4):403-414.score: 18.0
    Hrushovski proved that the theory of difference-differential fields of characteristic zero has a model-companion, which we shall denote DCFA. Previously, the author proved that this theory is supersimple. In supersimple theories there is a notion of rank defined in analogy with Lascar U-rank for superstable theories. It is also possible to define a notion of dimension for types in DCFA based on transcendence degree of realization of the types. In this paper we compute the rank of a model of (...)
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  9. Diego L. Rapoport (2007). Torsion Fields, Cartan–Weyl Space–Time and State-Space Quantum Geometries, Their Brownian Motions, and the Time Variables. Foundations of Physics 37 (4-5):813-854.score: 18.0
    We review the relation between spacetime geometries with trace-torsion fields, the so-called Riemann–Cartan–Weyl (RCW) geometries, and their associated Brownian motions. In this setting, the drift vector field is the metric conjugate of the trace-torsion one-form, and the laplacian defined by the RCW connection is the differential generator of the Brownian motions. We extend this to the state-space of non-relativistic quantum mechanics and discuss the relation between a non-canonical quantum RCW geometry in state-space associated with the gradient of the quantum-mechanical (...)
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  10. John T. Baldwin & Kitty Holland (2003). Constructing Ω-Stable Structures: Rank K-Fields. Notre Dame Journal of Formal Logic 44 (3):139-147.score: 18.0
    Theorem: For every k, there is an expansion of the theory of algebraically closed fields (of any fixed characteristic) which is almost strongly minimal with Morley rank k.
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  11. Jonathan Kirby (2013). A Note on the Axioms for Zilber's Pseudo-Exponential Fields. Notre Dame Journal of Formal Logic 54 (3-4):509-520.score: 18.0
    We show that Zilber’s conjecture that complex exponentiation is isomorphic to his pseudo-exponentiation follows from the a priori simpler conjecture that they are elementarily equivalent. An analysis of the first-order types in pseudo-exponentiation leads to a description of the elementary embeddings, and the result that pseudo-exponential fields are precisely the models of their common first-order theory which are atomic over exponential transcendence bases. We also show that the class of all pseudo-exponential fields is an example of a nonfinitary (...)
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  12. Yalin Firat Çelikler (2007). Quantifier Elimination for the Theory of Algebraically Closed Valued Fields with Analytic Structure. Mathematical Logic Quarterly 53 (3):237-246.score: 18.0
    The theory of algebraically closed non-Archimedean valued fields is proved to eliminate quantifiers in an analytic language similar to the one used by Cluckers, Lipshitz, and Robinson. The proof makes use of a uniform parameterized normalization theorem which is also proved in this paper. This theorem also has other consequences in the geometry of definable sets. The method of proving quantifier elimination in this paper for an analytic language does not require the algebraic quantifier elimination theorem of Weispfenning, unlike (...)
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  13. Nicolas Guzy & Françoise Point (2012). Topological Differential Fields and Dimension Functions. Journal of Symbolic Logic 77 (4):1147-1164.score: 18.0
    We construct a fibered dimension function in some topological differential fields.
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  14. Nicolas Guzy & Cédric Rivière (2006). Geometrical Axiomatization for Model Complete Theories of Differential Topological Fields. Notre Dame Journal of Formal Logic 47 (3):331-341.score: 18.0
    In this paper we give a differential lifting principle which provides a general method to geometrically axiomatize the model companion (if it exists) of some theories of differential topological fields. The topological fields we consider here are in fact topological systems in the sense of van den Dries, and the lifting principle we develop is a generalization of the geometric axiomatization of the theory DCF₀ given by Pierce and Pillay. Moreover, it provides a geometric alternative to the axiomatizations (...)
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  15. Nobuyuki Sakamoto & Kazuyuki Tanaka (2004). The Strong Soundness Theorem for Real Closed Fields and Hilbert's Nullstellensatz in Second Order Arithmetic. Archive for Mathematical Logic 43 (3):337-349.score: 18.0
    By RCA 0 , we denote a subsystem of second order arithmetic based on Δ0 1 comprehension and Δ0 1 induction. We show within this system that the real number system R satisfies all the theorems (possibly with non-standard length) of the theory of real closed fields under an appropriate truth definition. This enables us to develop linear algebra and polynomial ring theory over real and complex numbers, so that we particularly obtain Hilbert’s Nullstellensatz in RCA 0.
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  16. Immanuel Halupczok (2008). Motives for Perfect PAC Fields with Pro-Cyclic Galois Group. Journal of Symbolic Logic 73 (3):1036-1050.score: 18.0
    Denef and Loeser defined a map from the Grothendieck ring of sets definable in pseudo-finite fields to the Grothendieck ring of Chow motives, thus enabling to apply any cohomological invariant to these sets. We generalize this to perfect, pseudo algebraically closed fields with pro-cyclic Galois group. In addition, we define some maps between different Grothendieck rings of definable sets which provide additional information, not contained in the associated motive. In particular we infer that the map of Denef-Loeser is (...)
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  17. John T. Baldwin & Kitty Holland (2000). Constructing Ω-Stable Structures: Rank 2 Fields. Journal of Symbolic Logic 65 (1):371-391.score: 16.0
    We provide a general framework for studying the expansion of strongly minimal sets by adding additional relations in the style of Hrushovski. We introduce a notion of separation of quantifiers which is a condition on the class of expansions of finitely generated models for the expanded theory to have a countable ω-saturated model. We apply these results to construct for each sufficiently fast growing finite-to-one function μ from 'primitive extensions' to the natural numbers a theory T μ of an expansion (...)
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  18. Ahuva C. Shkop (2013). Real Closed Exponential Subfields of Pseudo-Exponential Fields. Notre Dame Journal of Formal Logic 54 (3-4):591-601.score: 16.0
    In this paper, we prove that a pseudo-exponential field has continuum many nonisomorphic countable real closed exponential subfields, each with an order-preserving exponential map which is surjective onto the nonnegative elements. Indeed, this is true of any algebraically closed exponential field satisfying Schanuel’s conjecture.
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  19. Joseph S. King, Mix Xie, Bibo Zheng & Karl H. Pribram (2000). Maps of Surface Distributions of Electrical Activity in Spectrally Derived Receptive Fields of the Rat's Somatosensory Cortex. Brain and Mind 1 (3):327-349.score: 15.0
    This study describes the results of experiments motivated by an attempt to understand spectral processing in the cerebral cortex (DeValois and DeValois, 1988; Pribram, 1971, 1991). This level of inquiry concerns processing within a restricted cortical area rather than that by which spatially separate circuits become synchronized during certain behavioral and experiential processes. We recorded neural responses for 55 locations in the somatosensory (barrel) cortex of the rat to various combinations of spatial frequency (texture) and temporal frequency stimulation of their (...)
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  20. S. E. Asch & H. A. Witkin (1948). Studies in Space Orientation. II. Perception of the Upright with Displaced Visual Fields and with Body Tilted. Journal of Experimental Psychology 38 (4):455.score: 15.0
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  21. Françoise Delon & Patrick Simonetta (1998). Undecidable Wreath Products and Skew Power Series Fields. Journal of Symbolic Logic 63 (1):237-246.score: 15.0
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  22. Tadasu Oyama & Yun Hsia (1966). Compensatory Hue Shift in Simultaneous Color Contrast as a Function of Separation Between Inducing and Test Fields. Journal of Experimental Psychology 71 (3):405.score: 15.0
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  23. W. R. Sickles (1942). Experimental Evidence for the Electrical Character of Visual Fields Derived From a Quantitative Analysis of the Ponzo Illusion. Journal of Experimental Psychology 30 (1):84.score: 15.0
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  24. John L. Bradshaw, Norman C. Nettleton & Kay Patterson (1973). Identification of Mirror-Reversed and Nonreversed Facial Profiles in Same and Opposite Visual Fields. Journal of Experimental Psychology 99 (1):42-48.score: 15.0
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  25. Quentin Brouette (2013). A Nullstellensatz and a Positivstellensatz for Ordered Differential Fields. Mathematical Logic Quarterly 59 (3):247-254.score: 15.0
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  26. Olivier Chapuis & Pascal Koiran (1999). Definability of Geometric Properties in Algebraically Closed Fields. Mathematical Logic Quarterly 45 (4):533-550.score: 15.0
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  27. Jeff Kinkle (2010). Correspondence: The Foundation of the Situationist International (June 1957‐August 1960)_, Guy Debord, Los Angeles: Semiotext(E), 2009. _All the King's Horses_, Michèle Bernstein, Los Angeles: Semiotext(E), 2008. _50 Years of Recuperation of the Situationist International, McKenzie Wark, New York: Princeton Architectural Press, 2008. [REVIEW] Historical Materialism 18 (1):164-177.score: 15.0
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  28. Hervé Perdry (2005). Henselian Valued Fields: A Constructive Point of View. Mathematical Logic Quarterly 51 (4):400-416.score: 15.0
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  29. Fred H. Previc (1990). Functional Specialization in the Lower and Upper Visual Fields in Humans: Its Ecological Origins and Neurophysiological Implications. Behavioral and Brain Sciences 13 (3):519-542.score: 15.0
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  30. Roland C. Casperson & Harold Schlosberg (1950). Monocular and Binocular Intensity Thresholds for Fields Containing 1-7 Dots. Journal of Experimental Psychology 40 (1):81.score: 15.0
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  31. Paola D'Aquino (2001). Quotient Fields of a Model of IΔ0 + Ω1. Mathematical Logic Quarterly 47 (3):305-314.score: 15.0
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  32. Marguerite La Caze (2008). Michele le Doeuff Feminist Epistemology and the Unthought. Hecate 34 (2):62-79..score: 15.0
     
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  33. Cédric Rivière (2006). The Model Theory of M‐Ordered Differential Fields. Mathematical Logic Quarterly 52 (4):331-339.score: 15.0
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  34. Joachim F. Wohlwill (1962). The Perspective Illusion: Perceived Size and Distance in Fields Varying in Suggested Depth, in Children and Adults. Journal of Experimental Psychology 64 (3):300.score: 15.0
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  35. Attila Grandpierre (2001). Measurement of Collective and Social Fields of Consciousness. World Futures 57 (1):85-94.score: 14.0
    It is possible to reveal and to examine the collective and social fields of consciousness experimentally. An account is given of planned experiments based on quantitative calculations, which indicate that the effects of individual and collective fields of consciousness on matter may elicit directly observable physical results. Moreover, it is shown that collective coherent consciousness fields may enhance the physical effects of consciousness at a significant rate. The predicted results have a significance in our picture of our (...)
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  36. Andrei Khrennikov (2009). Detection Model Based on Representation of Quantum Particles by Classical Random Fields: Born's Rule and Beyond. [REVIEW] Foundations of Physics 39 (9):997-1022.score: 14.0
    Recently a new attempt to go beyond quantum mechanics (QM) was presented in the form of so called prequantum classical statistical field theory (PCSFT). Its main experimental prediction is violation of Born’s rule which provides only an approximative description of real probabilities. We expect that it will be possible to design numerous experiments demonstrating violation of Born’s rule. Moreover, recently the first experimental evidence of violation was found in the triple slit interference experiment, see Sinha, et al. (Foundations of Probability (...)
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  37. Andrei Khrennikov (2010). Description of Composite Quantum Systems by Means of Classical Random Fields. Foundations of Physics 40 (8):1051-1064.score: 14.0
    Recently a new attempt to go beyond QM was performed in the form of so-called prequantum classical statistical field theory (PCSFT). In this approach quantum systems are described by classical random fields, e.g., the electron field or the neutron field. Averages of quantum observables arise as approximations of averages of classical variables (functionals of “prequantum fields”) with respect to fluctuations of fields. For classical variables given by quadratic functionals of fields, quantum and prequantum averages simply coincide. (...)
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  38. Matthias Aschenbrenner & Isaac Goldbring (2014). Transseries and Todorov–Vernaeve's Asymptotic Fields. Archive for Mathematical Logic 53 (1-2):65-87.score: 14.0
    We study the relationship between fields of transseries and residue fields of convex subrings of non-standard extensions of the real numbers. This was motivated by a question of Todorov and Vernaeve, answered in this paper.
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  39. Damian Rössler (2013). Infinitely $P$-Divisible Points on Abelian Varieties Defined Over Function Fields of Characteristic $Pgt 0$. Notre Dame Journal of Formal Logic 54 (3-4):579-589.score: 14.0
    In this article we consider some questions raised by F. Benoist, E. Bouscaren, and A. Pillay. We prove that infinitely $p$-divisible points on abelian varieties defined over function fields of transcendence degree one over a finite field are necessarily torsion points. We also prove that when the endomorphism ring of the abelian variety is $\mathbb{Z}$, then there are no infinitely $p$-divisible points of order a power of $p$.
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  40. Denis Thieffry (2001). Rationalizing Early Embryogenesis in the 1930s: Albert Dalcq on Gradients and Fields. [REVIEW] Journal of the History of Biology 34 (1):149 - 181.score: 14.0
    The present account aims to contribute to a better characterization of the state and the dynamics of embryological knowledge at the dawn of the molecular revolution in biology. In this study, Albert Dalcq (1893-1973) was chosen as a representative of a generation of embryologists who found themselves at the junction of two very different approaches to the study of life: the first, focusing on global properties of organisms; the second focusing on the characterization of basic molecular constituents. Though clearly belonging (...)
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  41. Cédric Milliet (2007). Small Skew Fields. Mathematical Logic Quarterly 53 (1):86-90.score: 14.0
    Wedderburn showed in 1905 that finite fields are commutative. As for infinite fields, we know that superstable (Cherlin, Shelah) and supersimple (Pillay, Scanlon, Wagner) ones are commutative. In their proof, Cherlin and Shelah use the fact that a superstable field is algebraically closed. Wagner showed that a small field is algebraically closed , and asked whether a small field should be commutative. We shall answer this question positively in non-zero characteristic.
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  42. Robert C. Rowland (2008). Purpose, Argument Fields, and Theoretical Justification. Argumentation 22 (2):235-250.score: 14.0
    Twenty-five years ago, field theory was among the most contested issues in argumentation studies. Today, the situation is very different. In fact, field theory has almost disappeared from disciplinary debates, a development which might suggest that the concept is not a useful aspect of argumentation theory. In contrast, I argue that while field studies are rarely useful, field theory provides an essential underpinning to any close analysis of an argumentative controversy. I then argue that the conflicting approaches to argument (...) were in fact not inconsistent, but instead reflected different aspects of field practices. A coherent approach to field theory can be developed by considering the way that all aspects of argumentative practice develop based on the purposes of arguers in an argumentative context. I then extend that position to argue that a justifiable theory of argumentation, which makes claims beyond the descriptive, must have at its core an analysis of the way that purpose constrains argumentation practice. In this view, the ultimate justification of principles found in a prescriptive or evaluative theory of argument must be in the way those principles fulfill practical problem-solving purposes related to the epistemic function of argument. (shrink)
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  43. Shannon Winnubst (1999). Exceeding Hegel and Lacan: Different Fields of Pleasure Within Foucault and Irigaray. Hypatia 14 (1):13-37.score: 13.0
    Anglo-American embodiments of poststructuralist and French feminism often align themselves with the texts of either Michel Foucault or Luce Irigaray. Interrogating this alleged distance between Foucault and Irigaray, I show how it reinscribes the phallic field of concepts and categories within feminist discourses. Framing both Foucault and Irigaray as exceeding Jacques Lacan's metamorphosis of G.W.F. Hegel's Concept, I suggest that engaging their styles might yield richer tools for articulating the differences within our different lives.
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  44. Nicholas Maxwell (1982). Instead of Particles and Fields: A Micro Realistic Quantum "Smearon" Theory. [REVIEW] Foundatioins of Physics 12 (6):607-631.score: 12.0
    A fully micro realistic, propensity version of quantum theory is proposed, according to which fundamental physical entities - neither particles nor fields - have physical characteristics which determine probabilistically how they interact with one another (rather than with measuring instruments). The version of quantum "smearon" theory proposed here does not modify the equations of orthodox quantum theory: rather, it gives a radically new interpretation to these equations. It is argued that (i) there are strong general reasons for preferring quantum (...)
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  45. S. P. Gudder (1978). Gaussian Random Fields. Foundations of Physics 8 (3-4):295-302.score: 12.0
    Two results on Gaussian random fields are presented. The first characterizes the unit Gaussian random field by a strong independence property and the second determines Gaussian random fields that are generated by stochastic processes.
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  46. Nick Huggett & Robert Weingard (1994). On the Field Aspect of Quantum Fields. Erkenntnis 40 (3):293 - 301.score: 12.0
    In this paper we contrast the idea of a field as a system with an infinite number of degrees of freedom with a recent alternative proposed by Paul Teller in Teller (1990). We show that, although our characterisation lacks the immediate appeal of Teller's, it has more success producing agreement with intuitive categorisations than his does. We go on to extend the distinction to Quantum Mechanics, explaining the important role that it plays there. Finally, we take some time to investigate (...)
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  47. Kenneth R. Greider (1985). Inconsistencies in the Interpretation of the Conservation Equations for Spin-1/2 Fields. Foundations of Physics 15 (6):693-700.score: 12.0
    A number of inconsistencies are pointed out in the conservation equations that describe the tensor bilinear densities for the conserved properties of spin-1/2 spinor fields. All the inconsistencies are related to the description of the spin density, and the origin of these difficulties is discussed.
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  48. Gordon N. Fleming (2011). Observations on Unstable Quantons, Hyperplane Dependence and Quantum Fields. Studies in History and Philosophy of Science Part B 42 (2):136-147.score: 12.0
    There is persistent heterodoxy in the physics literature concerning the proper treatment of those quantons that are unstable against spontaneous decay. Following a brief litany of this heterodoxy, I develop some of the consequences of assuming that such quantons can exist, undecayed and isolated, at definite times and that their treatment can be carried out within a standard quantum theoretic state space. This assumption requires hyperplane dependence for the unstable quanton states and leads to clarification of some recent results concerning (...)
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  49. János A. Bergou (1999). Entangled Fields in Multiple Cavities as a Testing Ground for Quantum Mechanics. Foundations of Physics 29 (4):503-519.score: 12.0
    Entangled states provide the necessary tools for conceptual tests of quantum mechanics and other alternative theories. These tests include local hidden variables theories, pre- and postselective quantum mechanics, QND measurements, complementarity, and tests of quantum mechanics itself against, e.g., the so-called causal communication constraint. We show how to produce various nonlocal entangled states of multiple cavity fields that are useful for these tests, using cavity QED techniques. First, we discuss the generation of the Bell basis states in two entangled (...)
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  50. Jerzy Rayski (1971). Limitations of the Concept of Free Fields in Einstein's Theory of Gravitation. Foundations of Physics 1 (3):203-209.score: 12.0
    It is shown explicitly that the linearized theory does not constitute any approximation to the exact solutions in the case of free fields. The only regular solution satisfying, as boundary condition, the requirement of a sufficiently rapid decrease at infinity is a flat space. The problem of conservation laws is discussed anew. The continuity equation satisfied by Einstein's pseudotensor does not guarantee the existence of global conservation laws. Solutions violating the energy conservation are interpretable as representing gravitational radiation absorbed (...)
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