Results for ' continuity theories'

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  1.  9
    The Continuity Theory and the Emergence Technique.Joseph Agassi - 1963 - History and Theory 2:31-33.
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  2.  3
    Continuity theory revisited: A failure in a basic assumption.Gerald B. Biederman - 1970 - Psychological Review 77 (3):255-256.
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  3.  16
    Continuity theory revisited: Reply to D. B. Berch.Gerald B. Biederman - 1972 - Psychological Review 79 (2):178-179.
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  4.  49
    The Continuity Theory of Reality in Plato's Hippias Major.Michael L. Morgan - 1983 - Journal of the History of Philosophy 21 (2):133-158.
  5.  20
    The continuity theory of reality in Plato's.Michael L. Morgan - 1983 - Journal of the History of Philosophy 21 (2):133-158.
  6.  19
    Continuity theory revisited: Comments on Wolford and Bower.C. Turner & N. J. Mackintosh - 1970 - Psychological Review 77 (6):577-580.
  7.  5
    Continuous theory of operator expansions of finite dimensional Hilbert spaces and decidability.Aleksander Ivanov - forthcoming - Mathematical Logic Quarterly.
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  8.  9
    Continuity theory revisited: Rejected for the wrong reasons?George Wolford & Gordon H. Bower - 1969 - Psychological Review 76 (5):515-518.
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  9. Causal copersonality: in defence of the psychological continuity theory.Simon Beck - 2011 - South African Journal of Philosophy 30 (2):244-255.
    The view that an account of personal identity can be provided in terms of psychological continuity has come under fire from an interesting new angle in recent years. Critics from a variety of rival positions have argued that it cannot adequately explain what makes psychological states co-personal (i.e. the states of a single person). The suggestion is that there will inevitably be examples of states that it wrongly ascribes using only the causal connections available to it. In this paper, (...)
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  10.  17
    Dimensional dominance and continuity theory.Tracy S. Kendler, Barbara H. Basden & Judith B. Bruckner - 1970 - Journal of Experimental Psychology 83 (2p1):309.
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  11.  10
    Comments on Biederman's "Continuity Theory Revisited: A Failure in a Basic Assumption.".Daniel B. Berch - 1971 - Psychological Review 78 (3):260-261.
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  12. The closest continuer theory of identity.Harold W. Noonan - 1985 - Inquiry: An Interdisciplinary Journal of Philosophy 28 (1-4):195-229.
    A plausible principle governing identity is that whether a later individual is identical with an earlier individual cannot ever merely depend on whether there are, at the later time, any better candidates for identity with the earlier individual around. This principle has been a bone of contention amongst philosophers interested in identity for many years. In his latest book Philosophical Explanations Robert Nozick presents what I believe to be the strongest case yet made out for the rejection of this principle. (...)
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  13. Unger's psychological continuity theory.Sydney Shoemaker - 1992 - Philosophy and Phenomenological Research 52 (1):139-143.
  14.  21
    A note on psychological continuity theories of identity and neurointerventions.Sebastian Jon Holmen - 2022 - Journal of Medical Ethics 48 (10):742-745.
    An important concern sometimes voiced in the neuroethical literature is that swift and radical changes to the parts of a person’s mental life essential for sustaining his/her numerical identity can result in the person ceasing to exist—in other words, that these changes may disrupt psychological continuity. Taking neurointerventions used for rehabilitative purposes as a point of departure, this short paper argues that the same radical alterations of criminal offenders’ psychological features which under certain conditions would result in a disruption (...)
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  15.  18
    Unger's Psychological Continuity Theory.Sydney Shoemaker - 1992 - Philosophy and Phenomenological Research 52 (1):139-143.
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  16.  32
    An experimental test of the continuity and non-continuity theories of discrimination learning.K. W. Spence - 1945 - Journal of Experimental Psychology 35 (4):253.
  17.  28
    Continuous model theory.Chen Chung Chang - 1966 - Princeton,: Princeton University Press. Edited by H. Jerome Keisler.
    CONTINUOUS MODEL THEORY CHAPTER I TOPOLOGICAL PRELIMINARIES. Notation Throughout the monograph our mathematical notation does not differ drastically from ...
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  18. The consequences of metaphysics: Or, can Charles Peirce's continuity theory model Stuart Kauffman's biology?John Bugbee - 2007 - Zygon 42 (1):203-222.
    Abstract.At the heart of the most radical proposals in Stuart Kauffman's Investigations is his attempt to show that we find in evolutionary biology some configuration spaces—the sets of possible developments for any given system—that (unlike those in traditional physics of Newtonian, relativistic, and quantum stripes) cannot be completely described in advance. We bring Charles Peirce's work on the philosophy of continuity to bear on the problem and discover, first, that Kauffman's arguments do not succeed; second, that Peirce's metaphysics provide (...)
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  19. Spatial Continuity and the Theory of Part and Whole: A Brentano Study.Roderick M. Chisholm - 1992 - Brentano Studien 4:11-24.
    The concepts of a spatially continuous substance, of spatial dimension and of spatial boundary are here "analyzed out" of the concepts of individual thing, of constituent and of coincidence. The analysis is based upon the theory of spatial coincidence that was developed by Brentano. Its presuppositions are essentially these: (1) if there are spatial objects of any kind, then there are continuous spatial substances. (2) such substances are possibly such that they are not constituents of any individual thing; and (3) (...)
     
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  20.  49
    Personal survival and the closest-continuer theory.Jeffery L. Johnson - 1997 - International Journal for Philosophy of Religion 41 (1):13-23.
  21. Continuities and Extensions of Ethical Climate Theory: A Meta-Analytic Review.Kelly D. Martin & John B. Cullen - 2006 - Journal of Business Ethics 69 (2):175-194.
    Using traditional meta-analytic techniques, we compile relevant research to enhance conceptual appreciation of ethical climate theory (ECT) as it has been studied in the descriptive and applied ethics literature. We explore the various treatments of ethical climate to understand how the theoretical framework has developed. Furthermore, we provide a comprehensive picture of how the theory has been extended by describing the individual-level work climate outcomes commonly studied in this theoretical context. Meta-analysis allows us to resolve inconsistencies in previous findings as (...)
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  22.  63
    Continuity and logical completeness: an application of sheaf theory and topoi.Steve Awodey - 2000 - In Johan van Benthem, Gerhard Heinzman, M. Rebushi & H. Visser (eds.), The Age of Alternative Logics. Springer. pp. 139--149.
    The notion of a continuously variable quantity can be regarded as a generalization of that of a particular quantity, and the properties of such quantities are then akin to, and derived from, the properties of constants. For example, the continuous, real-valued functions on a topological space behave like the field of real numbers in many ways, but instead form a ring. Topos theory permits one to apply this same idea to logic, and to consider continuously variable sets . In this (...)
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  23.  39
    On Theory Construction in Physics: Continuity from Classical to Quantum.Benjamin H. Feintzeig - 2017 - Erkenntnis 82 (6):1195-1210.
    It is well known that the process of quantization—constructing a quantum theory out of a classical theory—is not in general a uniquely determined procedure. There are many inequivalent methods that lead to different choices for what to use as our quantum theory. In this paper, I show that by requiring a condition of continuity between classical and quantum physics, we constrain and inform the quantum theories that we end up with.
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  24. Continuous Lattices and Whiteheadian Theory of Space.Thomas Mormann - 1998 - Logic and Logical Philosophy 6:35 - 54.
    In this paper a solution of Whitehead’s problem is presented: Starting with a purely mereological system of regions a topological space is constructed such that the class of regions is isomorphic to the Boolean lattice of regular open sets of that space. This construction may be considered as a generalized completion in analogy to the well-known Dedekind completion of the rational numbers yielding the real numbers . The argument of the paper relies on the theories of continuous lattices and (...)
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  25.  46
    The theory of continuity of William of ockham.T. Bruce Birch - 1936 - Philosophy of Science 3 (4):494-505.
    Ockham realized the value of a careful study and application of the mathematical theory of continuity, even though he possessed no conclusive empirical evidence that it adequately explained the continuity experienced in the world of sense. He also clearly perceived a relation of continuity to infinity, since continuity, as a property of an order which is possible only to a series of terms, must have an infinite number of terms. “A continuous series must have an infinite (...)
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  26.  70
    Continuous Neural Spikes and Information Theory.Corey J. Maley - 2020 - Review of Philosophy and Psychology 11 (3):647-667.
    Can information theory be used to understand neural signaling? Yes, but assumptions have to be made about the nature of that signaling. The traditional view is that the individual neural spike is an all-or-none phenomenon, which allows neural spikes to be viewed as discrete, binary pulses, similar in kind to the signals in digital computers. Under this assumption, the tools of information theory can be used to derive results about the properties of neural signals. However, new results from neuroscience demonstrate (...)
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  27.  41
    Continuous Ramsey theory on polish spaces and covering the plane by functions.Stefan Geschke, Martin Goldstern & Menachem Kojman - 2004 - Journal of Mathematical Logic 4 (2):109-145.
    We investigate the Ramsey theory of continuous graph-structures on complete, separable metric spaces and apply the results to the problem of covering a plane by functions. Let the homogeneity number[Formula: see text] of a pair-coloring c:[X]2→2 be the number of c-homogeneous subsets of X needed to cover X. We isolate two continuous pair-colorings on the Cantor space 2ω, c min and c max, which satisfy [Formula: see text] and prove: Theorem. For every Polish space X and every continuous pair-coloringc:[X]2→2with[Formula: see (...)
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  28. Continuing commentary : challenges or misunderstandings? A defence of the two-factor theory against the challenges to its logic.Chenwei Nie - 2019 - Cognitive Neuropsychiatry 24 (4):300-307.
    Corlett (2019) raises two groups of challenges against the two-factor theory of delusions: One focuses on weighing “the evidence for … the two-factor theory”; the other aims to question “the logic of the two-factor theory” (p. 166). McKay (2019) has robustly defended the two-factor theory against the first group. But the second group, which Corlett believes is in many aspects independent of the first group and Darby (2019, p. 180) takes as “[t]he most important challenge to the two-factor theory raised (...)
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  29.  13
    Comparative, continuity, and computational evidence in evolutionary theory: Predictive evidence versus productive evidence.M. W. David - 2006 - Behavioral and Brain Sciences 29 (3):296.
  30. Continuity and Discontinuity in the Definition of a Disciplinary Field: The Case of XXth Century in Imre Lakatos and Theories of Scientific Change.M. Cini - 1989 - Boston Studies in the Philosophy of Science 111:83-94.
     
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  31.  87
    The continuous and the discrete: ancient physical theories from a contemporary perspective.Michael J. White - 1992 - New York: Oxford University Press.
    This book presents a detailed analysis of three ancient models of spatial magnitude, time, and local motion. The Aristotelian model is presented as an application of the ancient, geometrically orthodox conception of extension to the physical world. The other two models, which represent departures from mathematical orthodoxy, are a "quantum" model of spatial magnitude, and a Stoic model, according to which limit entities such as points, edges, and surfaces do not exist in (physical) reality. The book is unique in its (...)
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  32.  20
    Continuity in Semantic Theories of Programming.Felice Cardone - 2015 - History and Philosophy of Logic 36 (3):242-261.
    Continuity is perhaps the most familiar characterization of the finitary character of the operations performed in computation. We sketch the historical and conceptual development of this notion by interpreting it as a unifying theme across three main varieties of semantical theories of programming: denotational, axiomatic and event-based. Our exploration spans the development of this notion from its origins in recursion theory to the forms it takes in the context of the more recent event-based analyses of sequential and concurrent (...)
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  33.  19
    Church's thesis, continuity, and set theory.M. Beeson & A. Ščedrov - 1984 - Journal of Symbolic Logic 49 (2):630-643.
    Under the assumption that all "rules" are recursive (ECT) the statement $\operatorname{Cont}(N^N,N)$ that all functions from N N to N are continuous becomes equivalent to a statement KLS in the language of arithmetic about "effective operations". Our main result is that KLS is underivable in intuitionistic Zermelo-Fraenkel set theory + ECT. Similar results apply for functions from R to R and from 2 N to N. Such results were known for weaker theories, e.g. HA and HAS. We extend not (...)
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  34.  34
    Continuity of Theory Structure: A Conceptual Spaces Approach.Frank Zenker & Peter Gärdenfors - 2016 - International Studies in the Philosophy of Science 30 (4):343-360.
    By understanding laws of nature as geometrical rather than linguistic entities, this paper addresses how to describe theory structures and how to evaluate their continuity. Relying on conceptual spaces as a modelling tool, we focus on the conceptual framework an empirical theory presupposes, thus obtain a geometrical representation of a theory’s structure. We stress the relevance of measurement procedures in separating conceptual from empirical structures. This lets our understanding of scientific laws come closer to scientific practice, and avoids a (...)
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  35.  28
    The Continuation of Material Being in Seibt's Process Theory.M. Gregory Oakes - 2017 - Process Studies 46 (2):157-185.
    I call "material continuation" the fact of one material thing or event being followed by another in time. In this article, I address the question why material continuation obtains, as it seems to do. Johanna Seibt's theory of dynamism promises to explain material continuation by reference to Aristotle's concept of energeia. I argue that her account fails to explain how one thing at one time might be followed by another at another.
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  36. Personal Continuity and Instrumental Rationality in Rawls’ Theory of Justice.Adrian M. S. Piper - 1987 - Social Theory and Practice 13 (1):49-76.
    I want to examine the implications of a metaphysical thesis which is presupposed in various objections to Rawls' theory of justice.Although their criticisms differ in many respects, they concur in employing what I shall refer to as the continuity thesis. This consists of the following claims conjointly: (1) The parties in the original position (henceforth the OP) are, and know themselves to be, fully mature persons who will be among the members of the well-ordered society (henceforth the WOS) which (...)
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  37.  46
    Quantum theory of single events continued. Accelerating wavelets and the Stern-Gerlach experiment.A. O. Barut - 1995 - Foundations of Physics 25 (2):377-381.
    Exact wavelet solutions of the wave equation for accelerating potentials are found and applied to single individual events in Stern-Gerlach experiment.
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  38.  57
    Continuity and the theory of measurement.José A. Benardete - 1968 - Journal of Philosophy 65 (14):411-430.
  39. Recursion Theory on the Reals and Continuous-time Computation.Christopher Moore - 1996 - Theoretical Computer Science 162:23--44.
  40.  22
    Continuity postulates and solvability axioms in economic theory and in mathematical psychology: a consolidation of the theory of individual choice.Aniruddha Ghosh, M. Ali Khan & Metin Uyanık - 2022 - Theory and Decision 94 (2):189-210.
    This paper presents four theorems that connect continuity postulates in mathematical economics to solvability axioms in mathematical psychology, and ranks them under alternative supplementary assumptions. Theorem 1 connects notions of continuity (full, separate, Wold, weak Wold, Archimedean, mixture) with those of solvability (restricted, unrestricted) under the completeness and transitivity of a binary relation. Theorem 2 uses the primitive notion of a separately continuous function to answer the question when an analogous property on a relation is fully continuous. Theorem (...)
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  41.  19
    Decidable theories of non-projectable l -groups of continuous functions.Brian Wynne - 2007 - Annals of Pure and Applied Logic 146 (1):21-39.
    We study the class of l-groups of the form C with X an essential P-space. Many such l-groups are non-projectable and their elementary theories may often be reduced to that of an associated Boolean algebra with distinguished ideal. In this paper we establish the decidability of the theories of two classes of such l-groups via corresponding results for the associated structures.
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  42.  16
    Comparative, continuity, and computational evidence in evolutionary theory: Predictive evidence versus productive evidence.David M. W. Powers - 2006 - Behavioral and Brain Sciences 29 (3):294-296.
    Of three types of evidence available to evolution theorists – comparative, continuity, and computational – the first is largely productive rather than predictive. Although comparison between extant species or languages is possible and can be suggestive of evolutionary processes, leading to theory development, comparison with extinct species and languages seems necessary for validation. Continuity and computational evidence provide the best opportunities for supporting predictions.
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  43.  8
    Social theory: continuity and confrontation: a reader.Roberta Garner (ed.) - 2014 - New York, Ontario, Canada: University of Toronto Press.
    The third edition of this popular reader reflects considerable changes. With over seventy readings representing a wide diversity of theorists, it offers a breadth of coverage not available in other collections. The framework for understanding theory as a set of conversations over time is maintained and deepened, with a focus on key transitional theorists who helped pave the way from classical to contemporary theory. New contextual and biographical materials surround the primary readings, and each chapter includes a study guide with (...)
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  44.  3
    The continuity of legal systems in theory and practice.Benjamin Spagnolo - 2015 - Oxford: Hart Publishing.
    Introduction -- Australia : 1788-2001 -- Kelsen : authorised constitutional change -- Application of Kelsen's account -- Raz : continuity of social form -- Application of Raz's account.
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  45.  16
    Structural continuity, scientific laws and conceptual spaces : A neo-Kantian perspective on the structure of theories and theory changes.Frank Zenker & Peter Gärdenfors - unknown
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  46.  19
    Continuity in Georg Lukács theory of literary realism.J. W. Payne - unknown
    This thesis attempts to show that Georg Lukacs' Marxist theory of realism is best understood, not as a self sufficient body of theory, but in the context of his pre- Marxist theory of literature and his,role in the Communist movement, A comparison of the theory expounded in "Die Seele and die Fonaen" and "Die Theorie des Romans" with the main positions of "Geschichte und Kiassenbewusstsein" reveals that it was remarkably easy for Lukacs to accommodate his literary theory within the newly-acquired (...)
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  47.  13
    Continuity, proof systems and the theory of transfinite computations.Dag Normann - 2002 - Archive for Mathematical Logic 41 (8):765-788.
    We use the theory of domains with totality to construct some logics generalizing ω-logic and β-logic and we prove a completenes theorem for these logics. The key application is E-logic, the logic related to the functional 3E. We prove a compactness theorem for sets of sentences semicomputable in 3E.
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  48.  32
    The continuing relevance of Nicolai Hartmann's theory of value.Eva H. Cadwallader - 1984 - Journal of Value Inquiry 18 (2):113-121.
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  49.  53
    Continued vitality of the Freudian theory of dreaming.Howard Shevrin & Alan S. Eiser - 2000 - Behavioral and Brain Sciences 23 (6):1004-1006.
    A minority position is presented in which evidence will be cited from the Hobson, Solms, Revonsuo, and Nielsen target articles and from other sources, supporting major tenets of Freud's theory of dreaming. Support is described for Freud's view of dreams as meaningful, linked to basic motivations, differing qualitatively in mentation, and wish-fulfilling. [Hobson et al.; Nielsen; Revonsuo; Solms].
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  50.  39
    A Continuation of Paul Grobstein's Theory of Science as Story Telling and Story Revising: A Discussion of its Relevance to History.Toni Weller - 2006 - Journal of Research Practice 2 (1):Article M3.
    This paper applies Paul Grobstein's theory of science as story telling and story revising to history. The purpose of drawing such links is to show that in our current age when disciplinary borders are becoming increasingly blurred, what may be effective research practice for one discipline, may have some useful insights for another. It argues that what Grobstein advocates for science makes just as much sense for history and that historians have long recognised in their own discipline many of the (...)
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