Results for 'coarse pseudofinite dimension'

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  1.  10
    Pseudofinite difference fields and counting dimensions.Tingxiang Zou - 2021 - Journal of Mathematical Logic 21 (1):2050022.
    We study a family of ultraproducts of finite fields with the Frobenius automorphism in this paper. Their theories have the strict order property and TP2. But the coarse pseudofinite dimension of the definable sets is definable and integer-valued. Moreover, we also discuss the possible connection between coarse dimension and transformal transcendence degree in these difference fields.
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  2.  14
    Pseudofinite difference fields and counting dimensions.Tingxiang Zou - 2021 - Journal of Mathematical Logic 21 (1):2050022.
    We study a family of ultraproducts of finite fields with the Frobenius automorphism in this paper. Their theories have the strict order property and TP2. But the coarse pseudofinite dimension of the definable sets is definable and integer-valued. Moreover, we also discuss the possible connection between coarse dimension and transformal transcendence degree in these difference fields.
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  3.  9
    Pseudofinite Structures and Counting Dimensions.Tingxiang Zou - 2021 - Bulletin of Symbolic Logic 27 (2):223-223.
    The thesis pseudofinite structures and counting dimensions is about the model theory of pseudofinite structures with the focus on groups and fields. The aim is to deepen our understanding of how pseudofinite counting dimensions can interact with the algebraic properties of underlying structures and how we could classify certain classes of structures according to their counting dimensions. Our approach is by studying examples. We treat three classes of structures: The first one is the class of H-structures, which (...)
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  4.  20
    Pseudofinite difference fields.Tingxiang Zou - 2019 - Journal of Mathematical Logic 19 (2):1950011.
    We study a family of ultraproducts of finite fields with the Frobenius automorphism in this paper. Their theories have the strict order property and TP2. But the coarse pseudofinite dimension of the definable sets is definable and integer-valued. Moreover, we establish a partial connection between coarse dimension and transformal transcendence degree in these difference fields.
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  5.  12
    Pseudofinite groups and VC-dimension.Gabriel Conant & Anand Pillay - 2020 - Journal of Mathematical Logic 21 (2):2150009.
    We develop “local NIP group theory” in the context of pseudofinite groups. In particular, given a sufficiently saturated pseudofinite structure G expanding a group, and left invariant NIP formula δ...
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  6.  44
    Pseudofinite structures and simplicity.Darío García, Dugald Macpherson & Charles Steinhorn - 2015 - Journal of Mathematical Logic 15 (1):1550002.
    We explore a notion of pseudofinite dimension, introduced by Hrushovski and Wagner, on an infinite ultraproduct of finite structures. Certain conditions on pseudofinite dimension are identified that guarantee simplicity or supersimplicity of the underlying theory, and that a drop in pseudofinite dimension is equivalent to forking. Under a suitable assumption, a measure-theoretic condition is shown to be equivalent to local stability. Many examples are explored, including vector spaces over finite fields viewed as 2-sorted finite (...)
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  7.  12
    Dividing and weak quasi-dimensions in arbitrary theories.Isaac Goldbring & Henry Towsner - 2015 - Archive for Mathematical Logic 54 (7-8):915-920.
    We show that any countable model of a model complete theory has an elementary extension with a “pseudofinite-like” quasi-dimension that detects dividing.
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  8. Bourdieu's Theory of Cultural Change: Explication, Application, Critique.Dimensions of Cultural Change & Supply Vs Demand - 2002 - Sociological Theory 20 (2).
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  9.  37
    Olfaction, valuation, and action: reorienting perception.Jason B. Castro & William P. Seeley - 2014 - Frontiers in Psychology 5.
    In the philosophy of perception, olfaction is the perennial problem child, presenting a range of difficulties to those seeking to define its proper referents, and its phenomenological content. Here, we argue that many of these difficulties can be resolved by recognizing the object-like representation of odors in the brain, and by postulating that the basic objects of olfaction are best defined by their biological value to the organism, rather than physico-chemical dimensions of stimuli. Building on this organism-centered account, we speculate (...)
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  10.  9
    Countable models of the theories of baldwin–shi hypergraphs and their regular types.Danul K. Gunatilleka - 2019 - Journal of Symbolic Logic 84 (3):1007-1019.
    We continue the study of the theories of Baldwin–Shi hypergraphs from [5]. Restricting our attention to when the rank δ is rational valued, we show that each countable model of the theory of a given Baldwin–Shi hypergraph is isomorphic to a generic structure built from some suitable subclass of the original class used in the construction. We introduce a notion of dimension for a model and show that there is a an elementary chain $\left\{ {\mathfrak{M}_\beta :\beta \leqslant \omega } (...)
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  11.  9
    Dimensional groups and fields.Frank O. Wagner - 2020 - Journal of Symbolic Logic 85 (3):918-936.
    We shall define a general notion of dimension, and study groups and rings whose interpretable sets carry such a dimension. In particular, we deduce chain conditions for groups, definability results for fields and domains, and show that a pseudofinite $\widetilde {\mathfrak M}_c$ -group of finite positive dimension contains a finite-by-abelian subgroup of positive dimension, and a pseudofinite group of dimension 2 contains a soluble subgroup of dimension 2.
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  12.  30
    Emergence of space–time from topologically homogeneous causal networks.Giacomo Mauro D'Ariano & Alessandro Tosini - 2013 - Studies in History and Philosophy of Science Part B: Studies in History and Philosophy of Modern Physics 44 (3):294-299.
    In this paper we study the emergence of Minkowski space–time from a discrete causal network representing a classical information flow. Differently from previous approaches, we require the network to be topologically homogeneous, so that the metric is derived from pure event-counting. Emergence from events has an operational motivation in requiring that every physical quantity—including space–time—be defined through precise measurement procedures. Topological homogeneity is a requirement for having space–time metric emergent from the pure topology of causal connections, whereas physically homogeneity corresponds (...)
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  13. THIS IS NICE OF YOU. Introduction by Ben Segal.Gary Lutz - 2011 - Continent 1 (1):43-51.
    Reproduced with the kind permission of the author. Currently available in the collection I Looked Alive . © 2010 The Brooklyn Rail/Black Square Editions | ISBN 978-1934029-07-7 Originally published 2003 Four Walls Eight Windows. continent. 1.1 (2011): 43-51. Introduction Ben Segal What interests me is instigated language, language dishabituated from its ordinary doings, language startled by itself. I don't know where that sort of interest locates me, or leaves me, but a lot of the books I see in the stores (...)
     
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  14.  21
    Uncertainty Relations for General Canonically Conjugate Observables in Terms of Unified Entropies.Alexey E. Rastegin - 2015 - Foundations of Physics 45 (8):923-942.
    We study uncertainty relations for a general class of canonically conjugate observables. It is known that such variables can be approached within a limiting procedure of the Pegg–Barnett type. We show that uncertainty relations for conjugate observables in terms of generalized entropies can be obtained on the base of genuine finite-dimensional consideration. Due to the Riesz theorem, there exists an inequality between norm-like functionals of two probability distributions in finite dimensions. Using a limiting procedure of the Pegg–Barnett type, we take (...)
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  15.  6
    Hadoop-Based Painting Resource Storage and Retrieval Platform Construction and Testing.Chenhua Zu - 2021 - Complexity 2021:1-11.
    This paper adopts Hadoop to build and test the storage and retrieval platform for painting resources. This paper adopts Hadoop as the platform and MapReduce as the computing framework and uses Hadoop Distributed Filesystem distributed file system to store massive log data, which solves the storage problem of massive data. According to the business requirements of the system, this paper designs the system according to the process of web text mining, mainly divided into log data preprocessing module, log data storage (...)
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  16.  44
    Pseudofinite and Pseudocompact Metric Structures.Isaac Goldbring & Vinicius Cifú Lopes - 2015 - Notre Dame Journal of Formal Logic 56 (3):493-510.
    The definition of a pseudofinite structure can be translated verbatim into continuous logic, but it also gives rise to a stronger notion and to two parallel concepts of pseudocompactness. Our purpose is to investigate the relationship between these four concepts and establish or refute each of them for several basic theories in continuous logic. Pseudofiniteness and pseudocompactness turn out to be equivalent for relational languages with constant symbols, and the four notions coincide with the standard pseudofiniteness in the case (...)
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  17.  9
    Pseudofiniteness in Hrushovski Constructions.Ali N. Valizadeh & Massoud Pourmahdian - 2020 - Notre Dame Journal of Formal Logic 61 (1):1-10.
    In a relational language consisting of a single relation R, we investigate pseudofiniteness of certain Hrushovski constructions obtained via predimension functions. It is notable that the arity of the relation R plays a crucial role in this context. When R is ternary, by extending the methods recently developed by Brody and Laskowski, we interpret 〈Q+,<〉 in the 〈K+,≤∗〉-generic and prove that this structure is not pseudofinite. This provides a negative answer to the question posed in an earlier work by (...)
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  18.  14
    A coarse-graining account of individuality: how the emergence of individuals represents a summary of lower-level evolutionary processes.Pierrick Bourrat - 2023 - Biology and Philosophy 38 (4):1-23.
    Explaining the emergence of individuality in the process of evolution remains a challenge; it faces the difficulty of characterizing adequately what ‘emergence’ amounts to. Here, I present a pragmatic account of individuality in which I take up this challenge. Following this account, individuals that emerge from an evolutionary transition in individuality are coarse-grained entities: entities that are summaries of lower-level evolutionary processes. Although this account may _prima facie_ appear to ultimately rely on epistemic considerations, I show that it can (...)
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  19.  48
    The coarse-graining approach to statistical mechanics: How blissful is our ignorance?Katinka Ridderbos - 2002 - Studies in History and Philosophy of Science Part B: Studies in History and Philosophy of Modern Physics 33 (1):65-77.
    In this paper I first argue that the objection which is most commonly levelled against the coarse-graining approach-viz. that it introduces an element of subjectivity into what ought to be a purely objective formalism-is ultimately unfounded. I then proceed to argue that two different objections to the coarse-graining approach indicate that it is an inadequate approach to statistical mechanics. The first objection is based on the fact that the appeal to appearances by the coarse-graining approach fails to (...)
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  20. The Coarse-Grainedness of Grounding.Kathrin Koslicki - 2015 - Oxford Studies in Metaphysics 9:306-344.
    After many years of enduring the drought and famine of Quinean ontology and Carnapian meta-ontology, the notion of ground, with its distinctively philosophical flavor, finally promises to give metaphysicians something they can believe in again and around which they can rally: their very own metaphysical explanatory connection which apparently cannot be reduced to, or analyzed in terms of, other familiar idioms such as identity, modality, parthood, supervenience, realization, causation or counterfactual dependence. Often, phenomena such as the following are cited as (...)
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  21.  6
    Coarse computability, the density metric, Hausdorff distances between Turing degrees, perfect trees, and reverse mathematics.Denis R. Hirschfeldt, Carl G. Jockusch & Paul E. Schupp - 2024 - Journal of Mathematical Logic 24 (2).
    For [Formula: see text], the coarse similarity class of A, denoted by [Formula: see text], is the set of all [Formula: see text] such that the symmetric difference of A and B has asymptotic density 0. There is a natural metric [Formula: see text] on the space [Formula: see text] of coarse similarity classes defined by letting [Formula: see text] be the upper density of the symmetric difference of A and B. We study the metric space of (...) similarity classes under this metric, and show in particular that between any two distinct points in this space there are continuum many geodesic paths. We also study subspaces of the form [Formula: see text] where [Formula: see text] is closed under Turing equivalence, and show that there is a tight connection between topological properties of such a space and computability-theoretic properties of [Formula: see text]. We then define a distance between Turing degrees based on Hausdorff distance in the metric space [Formula: see text]. We adapt a proof of Monin to show that the Hausdorff distances between Turing degrees that occur are exactly 0, [Formula: see text], and 1, and study which of these values occur most frequently in the senses of Lebesgue measure and Baire category. We define a degree a to be attractive if the class of all degrees at distance [Formula: see text] from a has measure 1, and dispersive otherwise. In particular, we study the distribution of attractive and dispersive degrees. We also study some properties of the metric space of Turing degrees under this Hausdorff distance, in particular the question of which countable metric spaces are isometrically embeddable in it, giving a graph-theoretic sufficient condition for embeddability. Motivated by a couple of issues arising in the above work, we also study the computability-theoretic and reverse-mathematical aspects of a Ramsey-theoretic theorem due to Mycielski, which in particular implies that there is a perfect set whose elements are mutually 1-random, as well as a perfect set whose elements are mutually 1-generic. Finally, we study the completeness of [Formula: see text] from the perspectives of computability theory and reverse mathematics. (shrink)
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  22.  12
    Disjoint $n$ -Amalgamation and Pseudofinite Countably Categorical Theories.Alex Kruckman - 2019 - Notre Dame Journal of Formal Logic 60 (1):139-160.
    Disjoint n-amalgamation is a condition on a complete first-order theory specifying that certain locally consistent families of types are also globally consistent. In this article, we show that if a countably categorical theory T admits an expansion with disjoint n-amalgamation for all n, then T is pseudofinite. All theories which admit an expansion with disjoint n-amalgamation for all n are simple, but the method can be extended, using filtrations of Fraïssé classes, to show that certain nonsimple theories are (...). As case studies, we examine two generic theories of equivalence relations, Tfeq∗ and TCPZ, and show that both are pseudofinite. The theories Tfeq∗ and TCPZ are not simple, but they have NSOP1. This is established here for TCPZ for the first time. (shrink)
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  23.  63
    Relative coarse-graining.Jean-Paul Marchand - 1977 - Foundations of Physics 7 (1-2):35-49.
    The problem of statistical inference based on a partial measurement (“coarse-graining”) requires the specification of an a priori distribution. We reformulate the ordinary theory such as to encompass systematically a wide range of a priori distributions (“relative coarse-graining”). This is done in a mathematical setting which admits an interpretation in both classical probability and quantum mechanics. The formalism is illustrated in a few simple examples, such as the die whose geometrical shape is known, the spin in thermal equilibrium (...)
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  24.  49
    Coarse-Graining as a Route to Microscopic Physics: The Renormalization Group in Quantum Field Theory.Li Bihui - 2015 - Philosophy of Science 82 (5):1211-1223.
    The renormalization group has been characterized as merely a coarse-graining procedure that does not illuminate the microscopic content of quantum field theory, but merely gets us from that content, as given by axiomatic QFT, to macroscopic predictions. I argue that in the constructive field theory tradition, RG techniques do illuminate the microscopic dynamics of a QFT, which are not automatically given by axiomatic QFT. RG techniques in constructive field theory are also rigorous, so one cannot object to their foundational (...)
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  25.  11
    Pseudofinite h-structures and groups definable in supersimple h-structures.Tingxiang Zou - 2019 - Journal of Symbolic Logic 84 (3):937-956.
    In this article we explore some properties of H-structures which are introduced in [2]. We describe a construction of H-structures based on one-dimensional asymptotic classes which preserves pseudofiniteness. That is, the H-structures we construct are ultraproducts of finite structures. We also prove that under the assumption that the base theory is supersimple of SU-rank one, there are no new definable groups in H-structures. This improves the corresponding result in [2].
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  26.  19
    Coarse-Graining as a Route to Microscopic Physics: The Renormalization Group in Quantum Field Theory.Bihui Li - 2015 - Philosophy of Science 82 (5):1211-1223.
    The renormalization group has been characterized as merely a coarse-graining procedure that does not illuminate the microscopic content of quantum field theory but merely gets us from that content, as given by axiomatic QFT, to macroscopic predictions. I argue that in the constructive field theory tradition, RG techniques do illuminate the microscopic dynamics of a QFT, which are not automatically given by axiomatic QFT. RG techniques in constructive field theory are also rigorous, so one cannot object to their foundational (...)
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  27. Folkscience: coarse interpretations of a complex reality.Frank C. Keil - 2003 - Trends in Cognitive Sciences 7 (8):368-373.
    The rise of appeals to intuitive theories in many areas of cognitive science must cope with a powerful fact. People understand the workings of the world around them in far less detail than they think. This illusion of knowledge depth has been uncovered in a series of recent studies and is caused by several distinctive properties of explanatory understanding not found in other forms of knowledge. Other experimental work has shown that people do have skeletal frameworks of expectations that constrain (...)
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  28.  34
    The coarse-graining approach to statistical mechanics: how blissful is our ignorance?Katinka Ridderbos - 2002 - Studies in History and Philosophy of Science Part B: Studies in History and Philosophy of Modern Physics 33 (1):65-77.
  29.  14
    Coarse groups, and the isomorphism problem for oligomorphic groups.André Nies, Philipp Schlicht & Katrin Tent - 2021 - Journal of Mathematical Logic 22 (1).
    Let S∞ denote the topological group of permutations of the natural numbers. A closed subgroup G of S∞ is called oligomorphic if for each n, its natural action on n-tuples of natural numbers has onl...
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  30.  77
    Coarse Grains: The Emergence of Space and Order.L. S. Schulman & Bernard Gaveau - 2001 - Foundations of Physics 31 (4):713-731.
    The emergence of macroscopic variables can be effected through coarse graining. Despite practical and fundamental benefits conveyed by this partitioning of state space, the apparently subjective nature of the selection of coarse grains has been considered problematic. We provide objective selection methods, deriving from the existence of relatively slow dynamical time scales. Using a framework for nonequilibrium statistical mechanics developed by us, we show the emergence of both spatial variables and order parameters. Although significant objective criteria are introduced (...)
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  31. Coarse structure affects object recognition.A. Archambault, P. Schyns & A. Oliva - 1996 - In Enrique Villanueva (ed.), Perception. Ridgeview. pp. 97-97.
     
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  32.  4
    The coarse-grainedness of grounding.Kathrin Koslicki - 2015 - In Karen Bennett & Dean W. Zimmerman (eds.), Oxford Studies in Metaphysics. Oxford University Press.
    This chapter discusses why the grounding idiom does not perform as well as we have been led to believe in providing a plausible approach to relative fundamentality. Grounding suffers from some of same deficiencies as supervenience: most prominently, grounding also fails to be sufficiently fine-grained to do its intended explanatory work. In addition, there is doubt as to whether the phenomena collected together under the rubric of grounding are really unified by the presence of a single relation. Grounding turns out (...)
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  33.  45
    On algebraic closure in pseudofinite fields.Özlem Beyarslan & Ehud Hrushovski - 2012 - Journal of Symbolic Logic 77 (4):1057-1066.
    We study the automorphism group of the algebraic closure of a substructure A of a pseudofinite field F. We show that the behavior of this group, even when A is large, depends essentially on the roots of unity in F. For almost all completions of the theory of pseudofinite fields, we show that over A, algebraic closure agrees with definable closure, as soon as A contains the relative algebraic closure of the prime field.
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  34.  4
    Quasi-coarse-grained dynamics: modelling of metallic materials at mesoscales.Avinash M. Dongare - 2014 - Philosophical Magazine 94 (34):3877-3897.
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  35.  5
    Pseudofinite difference fields.Tingxiang Zou - 2019 - Journal of Mathematical Logic 20 (1):1993001.
    The author requires to retract this paper because there is a gap in the proof of Lemma 3.2, hence also in Theorem 3.1. The revised version is in preparation.
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  36.  20
    Coarseness of coding and neural microcircuitry.Mark Jung-Beeman - 2005 - Trends in Cognitive Sciences 9 (11):512-518.
  37.  27
    Coarse reducibility and algorithmic randomness.Denis R. Hirschfeldt, Carl G. Jockusch, Rutger Kuyper & Paul E. Schupp - 2016 - Journal of Symbolic Logic 81 (3):1028-1046.
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  38.  2
    Counting in Uncountably Categorical Pseudofinite Structures.Alexander Van Abel - forthcoming - Journal of Symbolic Logic:1-24.
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  39.  16
    Coarse grain and fine grain in addressing the mind.Andrea Lavazza - 2008 - Epistemologia 31 (2):193-217.
  40.  9
    Coarse-grained descriptions of dislocation behaviour.R. LeSar† & J. M. Rickman - 2003 - Philosophical Magazine 83 (31-34):3809-3827.
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  41. Dimensions of Animal Consciousness.Jonathan Birch, Alexandra K. Schnell & Nicola S. Clayton - 2020 - Trends in Cognitive Sciences 24 (10):789-801.
    How does consciousness vary across the animal kingdom? Are some animals ‘more conscious’ than others? This article presents a multidimensional framework for understanding interspecies variation in states of consciousness. The framework distinguishes five key dimensions of variation: perceptual richness, evaluative richness, integration at a time, integration across time, and self-consciousness. For each dimension, existing experiments that bear on it are reviewed and future experiments are suggested. By assessing a given species against each dimension, we can construct a consciousness (...)
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  42.  21
    Dimensions of Consciousness and the Moral Status of Brain Organoids.J. Lomax Boyd & Nethanel Lipshitz - 2023 - Neuroethics 17 (1):1-15.
    Human brain organoids (HBOs) are novel entities that may exhibit unique forms of cognitive potential. What moral status, if any, do they have? Several authors propose that consciousness may hold the answer to this question. Others identify various _kinds of_ consciousness as crucially important for moral consideration, while leaving open the challenge of determining whether HBOs have them. This paper aims to make progress on these questions in two ways. First, it proposes a framework for thinking about the moral status (...)
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  43.  67
    A criterion for coarse iterability.Gunter Fuchs, Itay Neeman & Ralf Schindler - 2010 - Archive for Mathematical Logic 49 (4):447-467.
    The main result of this paper is the following theorem: Let M be a premouse with a top extender, F. Suppose that (a) M is linearly coarsely iterable via hitting F and its images, and (b) if M * is a linear iterate of M as in (a), then M * is coarsely iterable with respect to iteration trees which do not use the top extender of M * and its images. Then M is coarsely iterable.
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  44.  15
    Value, variable, and coarse coding by posterior parietal neurons.Richard A. Andersen - 1986 - Behavioral and Brain Sciences 9 (1):90-91.
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  45.  7
    Dimensions of explanation.Eric Hochstein - 2023 - Zagadnienia Filozoficzne W Nauce 74:57-98.
    Some argue that the term “explanation” in science is ambiguous, referring to at least three distinct concepts: a communicative concept, a representational concept, and an ontic concept. Each is defined in a different way with its own sets of norms and goals, and each of which can apply in contexts where the others do not. In this paper, I argue that such a view is false. Instead, I propose that a scientific explanation is a complex entity that can always be (...)
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  46.  14
    Coarse orientation discrimination is impaired by microstimulation of macaque posterior inferior temporal cortex.Zivari Adab Hamed & Vogels Rufin - 2014 - Frontiers in Human Neuroscience 8.
  47. Fine- and Coarse-Tuning, Normalizability, and Probabilistic Reasoning.Alexander R. Pruss - 2005 - Philosophia Christi 7 (2):405 - 423.
    McGrew, McGrew and Vestrup (MMV) have argued that the fine-tuning anthropic principle argument for the existence of God fails because no probabilities can be assigned to the likelihood that physical constants fall in some finite interval. In particular, the fine-tuning argument that, say, some constant must lie in the range (1.000,1.001) in order for intelligent life to be possible is no better than a seemingly absurd coarse-tuning argument based on the need for that constant to lie in the range (...)
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  48. Probing finite coarse-grained virtual Feynman histories with sequential weak values.Danko D. Georgiev & Eliahu Cohen - 2018 - Physical Review A 97 (5):052102.
    Feynman's sum-over-histories formulation of quantum mechanics has been considered a useful calculational tool in which virtual Feynman histories entering into a coherent quantum superposition cannot be individually measured. Here we show that sequential weak values, inferred by consecutive weak measurements of projectors, allow direct experimental probing of individual virtual Feynman histories, thereby revealing the exact nature of quantum interference of coherently superposed histories. Because the total sum of sequential weak values of multitime projection operators for a complete set of orthogonal (...)
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  49.  9
    An optimal coarse-grained arc consistency algorithm.Christian Bessière, Jean-Charles Régin, Roland H. C. Yap & Yuanlin Zhang - 2005 - Artificial Intelligence 165 (2):165-185.
  50. Dimensions of Value.Brian Hedden & Daniel Muñoz - 2024 - Noûs 58 (2):291-305.
    Value pluralists believe in multiple dimensions of value. What does betterness along a dimension have to do with being better overall? Any systematic answer begins with the Strong Pareto principle: one thing is overall better than another if it is better along one dimension and at least as good along all others. We defend Strong Pareto from recent counterexamples and use our discussion to develop a novel view of dimensions of value, one which puts Strong Pareto on firmer (...)
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