Results for 'metrics'

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  1. 1. Zeno's Metrical Paradox. The version of Zeno's argument that points to possible trouble in measure theory may be stated as follows: 1. Composition. A line segment is an aggregate of points. 2. Point-length. Each point has length 0. 3. Summation. The sum of a (possibly infinite) collection of 0's is. [REVIEW]Zeno'S. Metrical Paradox Revisited - 1988 - Philosophy of Science 55:58-73.
     
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  2. List of Contents: Volume 12, Number 3, June 1999.Jose L. SaÂnchez-GoÂmez, Jesus Unturbe, Ciprian Dariescu, Marina-Aura Dariescu, Rotationally Symmetric, Fabio Cardone, Mauro Francaviglia, Roberto Mignani, Energy-Dependent Phenomenological Metrics & Five-Dimensional Einstein - 1999 - Foundations of Physics 29 (10).
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  3.  58
    Metrics for Assessing Overall Performance of Inland Waterway Ports: A Bayesian Network Based Approach.Niamat Ullah Ibne Hossain, Farjana Nur, Raed Jaradat, Seyedmohsen Hosseini, Mohammad Marufuzzaman, Stephen M. Puryear & Randy K. Buchanan - 2019 - Complexity 2019:1-17.
    Because ports are considered to be the heart of the maritime transportation system, thereby assessing port performance is necessary for a nation’s development and economic success. This study proposes a novel metric, namely, “_port performance index (PPI)_”, to determine the overall performance and utilization of inland waterway ports based on six criteria,_ port facility, port availability, port economics, port service, port connectivity, and port environment_. Unlike existing literature, which mainly ranks ports based on quantitative factors, this study utilizes a Bayesian (...)
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  4.  9
    Metric culture: ontologies of self-tracking practices.Btihaj Ajana (ed.) - 2018 - United Kingdom: Emerald Publishing.
    Data and metrics play an unmistakably powerful role in today's society. Over the years, their use has expanded to cover almost every sphere of everyday life. This book provides a critical investigation into what we can call a ""metric culture"" in which practices of self-tracking and quantification have become more popular than ever before.
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  5.  94
    Predicate Metric Tense Logic for 'Now' and 'Then'.M. J. Cresswell - 2013 - Journal of Philosophical Logic 42 (1):1-24.
    In a number of publications A.N. Prior considered the use of what he called ‘metric tense logic’. This is a tense logic in which the past and future operators P and F have an index representing a temporal distance, so that Pnα means that α was true n -much ago, and Fn α means that α will be true n -much hence. The paper investigates the use of metric predicate tense logic in formalising phenomena ormally treated by such devices as (...)
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  6.  19
    Metrics in Biodiversity Conservation and the Value-Free Ideal.Federica Bocchi - forthcoming - Synthese.
    This paper examines one aspect of the legacy of the Value-Free Ideal in conservation science: the view that measurements and metrics in conservation are value-free epistemic tools detached from ideological, ethical, social, and, generally, non-epistemic considerations. Contrary to this view, I will argue that traditional measurement practices entrenched in conservation are in fact permeated with non-epistemic values. I challenge the received view by revealing three non-epistemic assumptions underlying traditional metrics: 1) a human-environment demarcation, 2) the desirability of a (...)
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  7. The metric approach to legal normativity.Triantafyllos Gouvas - 2018 - In Kenneth Einar Himma, Miodrag A. Jovanović & Bojan Spaić (eds.), Unpacking Normativity - Conceptual, Normative and Descriptive Issues. New York: Hart Publishing.
     
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  8.  80
    Why metrical properties are not powers.Andreas Bartels - 2013 - Synthese 190 (12):2001-2013.
    What has the dispositional analysis of properties and laws (e.g. Molnar, Powers, Oxford University Press, Oxford, 2003; Mumford, Laws in nature, Routledge London, 2004; Bird, Nature’s metaphysics, Clarendon Press, Oxford, 2007) to offer to the scientific understanding of physical properties?—The article provides an answer to this question for the case of spacetime points and their metrical properties in General Relativity. The analysis shows that metrical properties are not ‘powers’, i.e. they cannot be understood as producing the effects of spacetime on (...)
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  9.  27
    The Metrics of Ethics and the Ethics of Metrics.Gazi Islam & Michelle Greenwood - 2021 - Journal of Business Ethics 175 (1):1-5.
    Metrics shape our social worlds in many and more ways. Everyday quantifications of our preferences, our behaviors and our relationships, alter us and the institutions that we constitute. This essay takes a brief look at the metrics of business ethics through two analytic devices. Representation explains the notion that metrics can capture or demonstrate ethics and performativity explains the notion that metrics can shape or constitute ethics. The analytic distinction between representation and performativity is obscured in (...)
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  10.  28
    Metrics, flawed indicators, and the case of philosophy journals.Andrea Polonioli - unknown
    De Marchi and Lorenzetti :253-261, 2016) have recently argued that in fields where the journal impact factor is not calculated, such as in the humanities, it is key to find other indicators that would allow the relevant community to assess the quality of scholarly journals and the research outputs that are published in them. The authors' suggestion is that information concerning the journal's rejection rate and the number of subscriptions sold is important and should be used for such assessment. The (...)
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  11.  86
    Non-metric Propositional Similarity.A. C. Paseau - 2022 - Erkenntnis 87 (5):2307-2328.
    The idea that sentences can be closer or further apart in meaning is highly intuitive. Not only that, it is also a pillar of logic, semantic theory and the philosophy of science, and follows from other commitments about similarity. The present paper proposes a novel way of comparing the ‘distance’ between two pairs of propositions. We define ‘\ is closer in meaning to \ than \ is to \’ and thereby give a precise account of comparative propositional similarity facts. Notably, (...)
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  12.  15
    Metric Used in the Global Health Impact Project: Implicit Values and Unanswered Questions.Yukiko Asada - 2022 - Public Health Ethics 15 (2):124-129.
    The core aims of the Global Health Impact Project include incentivizing pharmaceutical companies for socially conscious production and promoting socially conscious consumption among consumers. Its backbone is a metric that computes the amount of illness burden alleviated by a pharmaceutical drug. This essay aims to assess the connection between values and numbers in the Global Health Impact Project. Specifically, I concentrate on two issues, the anonymity of illness burden and the distribution of health benefits. The former issue asks whether we (...)
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  13.  36
    Compact Metric Spaces and Weak Forms of the Axiom of Choice.E. Tachtsis & K. Keremedis - 2001 - Mathematical Logic Quarterly 47 (1):117-128.
    It is shown that for compact metric spaces the following statements are pairwise equivalent: “X is Loeb”, “X is separable”, “X has a we ordered dense subset”, “X is second countable”, and “X has a dense set G = ∪{Gn : n ∈ ω}, ∣Gn∣ < ω, with limn→∞ diam = 0”. Further, it is shown that the statement: “Compact metric spaces are weakly Loeb” is not provable in ZF0 , the Zermelo-Fraenkel set theory without the axiom of regularity, and (...)
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  14.  58
    Polish metric spaces: Their classification and isometry groups.John D. Clemens, Su Gao & Alexander S. Kechris - 2001 - Bulletin of Symbolic Logic 7 (3):361-375.
    § 1. Introduction. In this communication we present some recent results on the classification of Polish metric spaces up to isometry and on the isometry groups of Polish metric spaces. A Polish metric space is a complete separable metric space.Our first goal is to determine the exact complexity of the classification problem of general Polish metric spaces up to isometry. This work was motivated by a paper of Vershik [1998], where he remarks : “The classification of Polish spaces up to (...)
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  15.  9
    Metrically Universal Generic Structures in Free Amalgamation Classes.Anthony Bonato - 2001 - Mathematical Logic Quarterly 47 (2):147-160.
    We prove that each ∀1 free amalgamation class K over a finite relational language L admits a countable generic structure M isometrically embedding all countable structuresin K relative to a fixed metric. We expand L by infinitely many binary predicates expressingdistance, and prove that the resulting expansion of K has a model companion axiomatizedby the first-order theory of M. The model companion is non-finitely axiomatizable, evenover a strong form of the axiom scheme of infinity.
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  16.  13
    Metrically homogeneous graphs of diameter 3.Daniela A. Amato, Gregory Cherlin & H. Dugald Macpherson - 2021 - Journal of Mathematical Logic 21 (1):2050020.
    We classify countable metrically homogeneous graphs of diameter 3.
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  17.  12
    Metrically homogeneous graphs of diameter 3.Daniela A. Amato, Gregory Cherlin & H. Dugald Macpherson - 2021 - Journal of Mathematical Logic 21 (1):2050020.
    We classify countable metrically homogeneous graphs of diameter 3.
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  18. Metrics for Formal Structures, with an Application to Kripke Models and Their Dynamics.Dominik Klein & Rasmus K. Rendsvig - forthcoming - Journal of Symbolic Logic:1-21.
    The paper introduces a broad family of metrics applicable to finite and countably infinite strings, or, by extension, to formal structures serving as semantics for countable languages. The main focus is on applications to sets of pointed Kripke models, a semantics for modal logics. For the resulting metric spaces, the paper classifies topological properties including which metrics are topologically equivalent, providing sufficient conditions for compactness, characterizing clopen sets and isolated points, and characterizing the metrical topologies by a concept (...)
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  19.  14
    Citation Metrics: A Philosophy of Science Perspective.Chiara Lisciandra - unknown
    Citation metrics are statistical measures of scientific output that draw on citation indexes. They purport to capture the impact of scientific articles and the journals in which they appear. As evaluative tools they are mostly used in the natural sciences, but they are also acquiring an important role in the humanities. While the strengths and weaknesses of citation metrics are extensively debated in a variety of fields, they have only recently started attracting attention in the philosophy of science. (...)
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  20.  49
    Metrics-Based Assessments of Research: Incentives for 'Institutional Plagiarism'?Colin Berry - 2013 - Science and Engineering Ethics 19 (2):337-340.
    The issue of plagiarism—claiming credit for work that is not one’s own, rightly, continues to cause concern in the academic community. An analysis is presented that shows the effects that may arise from metrics-based assessments of research, when credit for an author’s outputs (chiefly publications) is given to an institution that did not support the research but which subsequently employs the author. The incentives for what is termed here “institutional plagiarism” are demonstrated with reference to the UK Research Assessment (...)
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  21.  11
    Metrics and Mētis: work and practical knowledge in Agri-food sustainability governance.Susanne Freidberg - forthcoming - Agriculture and Human Values:1-13.
    In the mid twenty-tens, many major food companies committed to sustainably source their priority ingredients, including North American commodity crops. With deadlines set for the decade’s end, companies joined multi-stakeholder initiatives and developed standards, metrics, and other assessment tools to help them track and drive progress. In short, they embarked on the sort of corporate supply chain governance that agri-food scholars have long studied. But how would this governance happen, especially in the commodity supply chains where companies knew and (...)
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  22.  97
    The Metric of Opportunity.Robert Sudgen - 1998 - Economics and Philosophy 14 (2):307.
    There is a long tradition in economics of evaluating social arrangements by the extent to which individuals' preferences are satisfied. This is the tradition of welfarism, which has developed from nineteenth-century utilitarianism. Increasingly, however, the presumption that preference-satisfaction is the appropriate standard for evaluating social arrangements is being challenged by an alternative view: that we should focus on the set of opportunities open to each individual.
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  23.  45
    If Metrical Structure Were Not Dynamical, Counterfactuals in General Relativity Would Be Easy.Erik Curiel - unknown
    General relativity poses serious problems for counterfactual propositions peculiar to it as a physical theory. Because these problems arise solely from the dynamical nature of spacetime geometry, they are shared by all schools of thought on how counterfactuals should be interpreted and understood. Given the role of counterfactuals in the characterization of, inter alia, many accounts of scientific laws, theory confirmation and causation, general relativity once again presents us with idiosyncratic puzzles any attempt to analyze and understand the nature of (...)
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  24.  33
    The Metric and the Threshold Problem for Theories of Health Justice: A Comment on Venkatapuram.Thomas Schramme - 2015 - Bioethics 30 (1):19-24.
    Any theory of health justice requires an account of what areas of social life are important enough to be of public concern. What are the goods that ought to be provided as a matter of justice? This is what I will call the metric problem. The capabilities approach puts forward a particular solution to this problem. In this article I will discuss some issues of such an approach in relation to Sridhar Venkatapuram's well-known theory. Another problem I examine is how (...)
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  25.  12
    The metric distortion of multiwinner voting.Ioannis Caragiannis, Nisarg Shah & Alexandros A. Voudouris - 2022 - Artificial Intelligence 313 (C):103802.
  26.  38
    Metric spaces and the axiom of choice.Omar De la Cruz, Eric Hall, Paul Howard, Kyriakos Keremedis & Jean E. Rubin - 2003 - Mathematical Logic Quarterly 49 (5):455-466.
    We study conditions for a topological space to be metrizable, properties of metrizable spaces, and the role the axiom of choice plays in these matters.
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  27.  93
    Proposing Metrics for Benchmarking Novel EEG Technologies Towards Real-World Measurements.Anderson S. Oliveira, Bryan R. Schlink, W. David Hairston, Peter König & Daniel P. Ferris - 2016 - Frontiers in Human Neuroscience 10.
  28.  22
    The Metrical Units of Greek Lyric Verse. I.A. M. Dale - 1950 - Classical Quarterly 44 (3-4):138-.
    What kind of Theory of Music and Theory of Metric was taught to the young Pindar or the young Sophocles? So far are we from an answer to this question that we do not even know how far extra study was necessary, or usual, for the professional poet as compared with the ordinary educated Greek citizen. The interdependence of music and metric in lyric poetry gave complexity to the word-rhythms but kept the study of music, the subordinate partner, theoretically simple. (...)
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  29.  31
    Info-Metrics for Modeling and Inference.Amos Golan - 2018 - Minds and Machines 28 (4):787-793.
    Info-metrics is a framework for rational inference based on insufficient information. The complete info-metric framework, accompanied with many interdisciplinary examples and case studies, as well as graphical representations of the theory appear in the new book “Foundations of Info-Metrics: Modeling, Inference and Imperfect Information,” Oxford University Press, 2018. In this commentary, I describe that framework in general terms, demonstrate some of the ideas via simple examples, and provide arguments for using it to transform information into useful knowledge.
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  30.  49
    Metric Boolean algebras and constructive measure theory.Thierry Coquand & Erik Palmgren - 2002 - Archive for Mathematical Logic 41 (7):687-704.
    This work concerns constructive aspects of measure theory. By considering metric completions of Boolean algebras – an approach first suggested by Kolmogorov – one can give a very simple construction of e.g. the Lebesgue measure on the unit interval. The integration spaces of Bishop and Cheng turn out to give examples of such Boolean algebras. We analyse next the notion of Borel subsets. We show that the algebra of such subsets can be characterised in a pointfree and constructive way by (...)
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  31.  24
    Metric complements of overt closed sets.Thierry Coquand, Erik Palmgren & Bas Spitters - 2011 - Mathematical Logic Quarterly 57 (4):373-378.
    We show that the set of points of an overt closed subspace of a metric completion of a Bishop-locally compact metric space is located. Consequently, if the subspace is, moreover, compact, then its collection of points is Bishop-compact. © 2011 WILEY-VCH Verlag GmbH & Co. KGaA, Weinheim.
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  32.  6
    Enrichment metrics for the identification of stabilizers of the telomeric G quartet using genetic algorithm.Melissa Correa & Santiago Solorzano - 2020 - Minerva 1 (1):13-23.
    In this study a combination of computer tools for coupling and virtual screening is detailed, in 108 active molecules and 3620 decoys to find stabilizers for G quadruplex. To have more precise results, combinations of coupling programs with fifteen energy scoring functions were applied. The validation and evaluation of the metrics was done with the CompScore genetic algorithm. The results showed an increase in BEDROC and EF of 50% compared to other strategies, as well as reflecting early recognition of (...)
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  33.  14
    Discrete metric spaces: Structure, enumeration, and 0-1 laws.Dhruv Mubayi & Caroline Terry - 2019 - Journal of Symbolic Logic 84 (4):1293-1325.
    Fix an integer $r \ge 3$. We consider metric spaces on n points such that the distance between any two points lies in $\left\{ {1, \ldots,r} \right\}$. Our main result describes their approximate structure for large n. As a consequence, we show that the number of these metric spaces is $\left\lceil {{{r + 1} \over 2}} \right\rceil ^{\left + o\left}.$Related results in the continuous setting have recently been proved by Kozma, Meyerovitch, Peled, and Samotij [34]. When r is even, our (...)
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  34.  27
    Metrical Patterns in Lucretius' Hexameters.V. P. Naughtin - 1952 - Classical Quarterly 2 (3-4):152-.
    I Assume that in Latin there was a stress accent which, in the time of Lucretius, was governed by the well-known ‘law of the penultimate’; also that in Latin poetry, although the metre is determined by the quantity of the syllable, nevertheless the stress accent must not be ignored. In fact, the inter-relation of the ictus of the quantitative metre with the stress accent is a most important factor in determining the rhythm of the verse. It is well known that (...)
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  35. Metric Methods Three Examples and a Theorem.Melvin Fitting - unknown
    £ The existence of a model for a logic program is generally established by lattice-theoretic arguments. We present three examples to show that metric methods can often be used instead, generally in a direct, straightforward way. One example is a game program, which is not stratified or locally stratified, but which has a unique supported model whose existence is easily established using metric methods. The second example is a program without a unique supported model, but having a part that is (...)
     
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  36.  52
    Metrical Observations on Aesch. Pers. 922–1001.A. M. Dale - 1937 - Classical Quarterly 31 (2):106-110.
    Text, interpretation and metre present a tangled problem in this threnody, and the solutions of editors differ widely. The chief function of detailed metrical study in such corrupt passages of lyric is to weight the scales in favour of—or more often against—certain methods of handling the text. The positive results of this present attempt to apply metrical criteria are necessarily modest and tentative; negatively they are, I think, sometimes decisive.
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  37.  23
    The Metrical Units of Greek Lyric Verse. III.A. M. Dale - 1951 - Classical Quarterly 1 (3-4):119-.
    I Am not proposing in this essay to treat at length and in detail of the metric of other lyric poets. In most cases questions of metre are intimately involved with questions of text, into which so many other considerations enter that in dealing with them proportion would be lost, while metrical analysis of such material would still remain largely speculative. What follows is therefore little more than a general account of the principles of composition which these poets appear to (...)
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  38.  7
    The Metrical Units of Greek Lyric Verse. I1.A. Dale - 1950 - Classical Quarterly 44 (3-4):138-148.
    What kind of Theory of Music and Theory of Metric was taught to the young Pindar or the young Sophocles? So far are we from an answer to this question that we do not even know how far extra study was necessary, or usual, for the professional poet as compared with the ordinary educated Greek citizen. The interdependence of music and metric in lyric poetry gave complexity to the word-rhythms but kept the study of music, the subordinate partner, theoretically simple. (...)
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  39.  17
    The Metrical Units of Greek Lyric Verse. III.A. M. Dale - 1951 - Classical Quarterly 1 (1-2):119-129.
    I Am not proposing in this essay to treat at length and in detail of the metric of other lyric poets. In most cases questions of metre are intimately involved with questions of text, into which so many other considerations enter that in dealing with them proportion would be lost, while metrical analysis of such material would still remain largely speculative. What follows is therefore little more than a general account of the principles of composition which these poets appear to (...)
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  40.  43
    A metrical concept of happiness.Robert McNaughton - 1953 - Philosophy and Phenomenological Research 14 (2):172-183.
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  41.  10
    A metric version of schlichting’s theorem.Itaï Ben Yaacov & Frank O. Wagner - 2020 - Journal of Symbolic Logic 85 (4):1607-1613.
    If ${\mathfrak {F}}$ is a type-definable family of commensurable subsets, subgroups or subvector spaces in a metric structure, then there is an invariant subset, subgroup or subvector space commensurable with ${\mathfrak {F}}$. This in particular applies to type-definable or hyper-definable objects in a classical first-order structure.
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  42.  12
    Computational complexity on computable metric spaces.Klaus Weirauch - 2003 - Mathematical Logic Quarterly 49 (1):3-21.
    We introduce a new Turing machine based concept of time complexity for functions on computable metric spaces. It generalizes the ordinary complexity of word functions and the complexity of real functions studied by Ko [19] et al. Although this definition of TIME as the maximum of a generally infinite family of numbers looks straightforward, at first glance, examples for which this maximum exists seem to be very rare. It is the main purpose of this paper to prove that, nevertheless, the (...)
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  43.  5
    The Metrical Passions of ss. Theodore Tiron and Theodore Stratelates in Cod. Laura Λ 170 and the grammatikos Merkourios.Giannis Mavromatis & Sofia Kotzabassi - 2009 - In Giannis Mavromatis & Sofia Kotzabassi (eds.), Realia Byzantina. Walter de Gruyter. pp. 1-12.
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  44.  2
    A Metrical Concept of Happiness.Robert Mcnaughton - 1958 - Journal of Symbolic Logic 23 (3):351-352.
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  45.  5
    Metrics of Exceptionality, Simulated Intimacy.Christian Sorace - 2020 - Critical Inquiry 46 (3):555-577.
    This essay defines Maoism as an experiment in intimate governance and an attempt—albeit a failed one—to dismantle the divide between political leaders and ordinary people. The Communist Party’s claim to intimacy with the people needs to be constantly reenacted in the relationship between party cadres and ordinary citizens––a cadre’s gestures, habits, and attitudes are magnified and scrutinized under the lens of party legitimacy. The special privileges (tequan, 特权) of party leaders are what I call metrics of exceptionality, which separate (...)
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  46.  51
    Pointless metric spaces.Giangiacomo Gerla - 1990 - Journal of Symbolic Logic 55 (1):207-219.
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  47.  28
    Metric temporal reasoning with less than two clocks.Mark Reynolds - 2010 - Journal of Applied Non-Classical Logics 20 (4):437-455.
    We introduce a new way of defining metric temporal logic on a real-numbers flow of time. The idea is based on having semantics which allow us to refer to a single universal clock of arbitrary precision in order to impose metric constraints. This gives us a new metric temporal logic which is very expressive, is natural to use, can be applied in very general situations, affords a wide range of useful abbreviations and operators, has a PSPACE decision procedure, and has (...)
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  48.  19
    Polish metric spaces with fixed distance set.Riccardo Camerlo, Alberto Marcone & Luca Motto Ros - 2020 - Annals of Pure and Applied Logic 171 (10):102832.
    We study Polish spaces for which a set of possible distances $A \subseteq R^+$ is fixed in advance. We determine, depending on the properties of A, the complexity of the collection of all Polish metric spaces with distances in A, obtaining also example of sets in some Wadge classes where not many natural examples are known. Moreover we describe the properties that A must have in order that all Polish spaces with distances in that set belong to a given class, (...)
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  49.  13
    Metric abstract elementary classes as accessible categories.M. Lieberman & J. Rosický - 2017 - Journal of Symbolic Logic 82 (3):1022-1040.
    We show that metric abstract elementary classes are, in the sense of [15], coherent accessible categories with directed colimits, with concrete ℵ1-directed colimits and concrete monomorphisms. More broadly, we define a notion of κ-concrete AEC—an AEC-like category in which only the κ-directed colimits need be concrete—and develop the theory of such categories, beginning with a category-theoretic analogue of Shelah’s Presentation Theorem and a proof of the existence of an Ehrenfeucht–Mostowski functor in case the category is large. For mAECs in particular, (...)
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  50.  12
    Metrics and mappings: A framework for understanding real-world quantitative estimation.Norman R. Brown & Robert S. Siegler - 1993 - Psychological Review 100 (3):511-534.
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