Results for 'Definable ideals'

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  1.  57
    On the definable ideal generated by the plus cupping c.e. degrees.Wei Wang & Decheng Ding - 2007 - Archive for Mathematical Logic 46 (3-4):321-346.
    In this paper, we will prove that the plus cupping degrees generate a definable ideal on c.e. degrees different from other ones known so far, thus answering a question asked by Li and Yang (Proceedings of the 7th and the 8th Asian Logic Conferences. World Scientific Press, Singapore, 2003).
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  2.  40
    On the Definable Ideal Generated by Nonbounding C.E. Degrees.Liang Yu & Yue Yang - 2005 - Journal of Symbolic Logic 70 (1):252 - 270.
    Let [NB]₁ denote the ideal generated by nonbounding c.e. degrees and NCup the ideal of noncuppable c.e. degrees. We show that both [NB]₁ ∪ NCup and the ideal generated by nonbounding and noncuppable degrees are new, in the sense that they are different from M, [NB]₁ and NCup—the only three known definable ideals so far.
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  3.  23
    Ideal knowledge defines reality: What was true in "idealism".Charles Hartshorne - 1946 - Journal of Philosophy 43 (21):573-582.
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  4.  3
    Defining Nicolás Guillén’s Ideal Racial Democracy.Grant D. Moss - 2015 - CLR James Journal 21 (1-2):91-105.
  5.  16
    The ideal Muslim: the true Islamic personality as defined in the Qurʼan and Sunnah.Muḥammad ʻAlī Hāshimī - 2005 - Riyadh: International Islamic Pub. House.
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  6.  5
    Forcing Axioms and the Definability of the Nonstationary Ideal on the First Uncountable.Stefan Hoffelner, Paul Larson, Ralf Schindler & W. U. Liuzhen - forthcoming - Journal of Symbolic Logic:1-18.
    We show that under $\mathsf {BMM}$ and “there exists a Woodin cardinal, $"$ the nonstationary ideal on $\omega _1$ cannot be defined by a $\Pi _1$ formula with parameter $A \subset \omega _1$. We show that the same conclusion holds under the assumption of Woodin’s $(\ast )$ -axiom. We further show that there are universes where $\mathsf {BPFA}$ holds and $\text {NS}_{\omega _1}$ is $\Pi _1(\{\omega _1\})$ -definable. Lastly we show that if the canonical inner model with one Woodin (...)
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  7.  62
    The Zhuangzi and You 遊: Defining an Ideal Without Contradiction.Alan Levinovitz - 2012 - Dao: A Journal of Comparative Philosophy 11 (4):479-496.
    You 遊 is a crucial term for understanding the Zhuangzi . Translated as “play,” “free play,” and “wandering,” it is usually defined as an ideal, playful Zhuangzian way of being. There are two problems with this definition. The first is logical: the Zhuangzi cannot consistently recommend playfulness as an ideal, since doing so vitiates the essence of you —it becomes an ethical imperative instead of an activity freely undertaken for its own sake. The second problem is performative: arguments for playful (...)
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  8.  17
    Some properties of κ-complete ideals defined in terms of infinite games.Thomas J. Jech - 1984 - Annals of Pure and Applied Logic 26 (1):31-45.
  9.  16
    Congruence relations, filters, ideals, and definability in lattices of α-recursively enumerable sets.Manuel Lerman - 1976 - Journal of Symbolic Logic 41 (2):405-418.
  10.  7
    Families of sets with nonmeasurable unions with respect to ideals defined by trees.Robert Rałowski - 2015 - Archive for Mathematical Logic 54 (5-6):649-658.
    In this note we consider subfamilies of the ideal s0 introduced by Marczewski-Szpilrajn and ideals sp0, l0 analogously defined using complete Laver trees and Laver trees respectively. We show that under some set-theoretical assumptions =c\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$${cov=\mathfrak{c}}$$\end{document} for example) in every uncountable Polish space X every family A⊆s0\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$${\mathcal{A}\subseteq s_0}$$\end{document} covering X has a subfamily with s-nonmeasurable union. We show the consistency of cov=ω1 (...))
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  11. Ideal Paraconsistent Logics.O. Arieli, A. Avron & A. Zamansky - 2011 - Studia Logica 99 (1-3):31-60.
    We define in precise terms the basic properties that an ‘ideal propositional paraconsistent logic’ is expected to have, and investigate the relations between them. This leads to a precise characterization of ideal propositional paraconsistent logics. We show that every three-valued paraconsistent logic which is contained in classical logic, and has a proper implication connective, is ideal. Then we show that for every n > 2 there exists an extensive family of ideal n -valued logics, each one of which is not (...)
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  12. Ideals and Idols: On the Nature and Appropriateness of Agential Admiration.Antti Kauppinen - 2019 - In Alfred Archer & André Grahle (eds.), The Moral Psychology of Admiration. Rowman & Littlefield International.
    When we admire a person, we don’t just have a wow-response towards them, as we might towards a painting or a sunset. Rather, we construe them as realizing an ideal of the person in their lives to a conspicuous degree. To merit admiration, it is not enough simply to do something valuable or to possess desirable character traits. Rather, one’s achievements must manifest commitments and character traits that define a worthwhile ideal. Agential admiration, I argue, is a person-focused attitude like (...)
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  13.  23
    Ideals with bases of unbounded Borel complexity.Piotr Borodulin-Nadzieja & Szymon Gła̧b - 2011 - Mathematical Logic Quarterly 57 (6):582-590.
    We present several naturally defined σ-ideals which have Borel bases but, unlike for the classical examples, these ideals are not of bounded Borel complexity. We investigate set-theoretic properties of such σ-ideals.
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  14.  60
    Analytic ideals.Sławomir Solecki - 1996 - Bulletin of Symbolic Logic 2 (3):339-348.
    §1. Introduction. Ideals and filters of subsets of natural numbers have been studied by set theorists and topologists for a long time. There is a vast literature concerning various kinds of ultrafilters. There is also a substantial interest in nicely definable ideals—these by old results of Sierpiński are very far from being maximal— and the structure of such ideals will concern us in this announcement. In addition to being interesting in their own right, Borel and analytic (...)
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  15.  7
    Some properties of kappa-complete ideals defined in terms of infinite games.T. J. Jech - 1984 - Annals of Pure and Applied Logic 26 (1):31.
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  16.  36
    Holistic Idealization: An Artifactual Standpoint.Tarja Knuuttila & Natalia Carrillo - 2022 - Studies in History and Philosophy of Science Part A 91 (C):49-59.
    Idealization is commonly understood as distortion: representing things differently than how they actually are. In this paper, we outline an alternative artifactual approach that does not make misrepresentation central for the analysis of idealization. We examine the contrast between the Hodgkin-Huxley (1952a, b, c) and the Heimburg-Jackson (2005, 2006) models of the nerve impulse from the artifactual perspective, and argue that, since the two models draw upon different epistemic resources and research programs, it is often difficult to tell which features (...)
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  17.  83
    Abstraction, idealization, and oppression.Lisa H. Schwartzman - 2006 - Metaphilosophy 37 (5):565-588.
    Feminists, critical race scholars, and other social‐justice theorists sometimes object to “abstraction” in liberal normative theory. Arguing that oppression affects individual agents in powerful yet subtle ways, they contend that allegedly abstract theories often reinforce oppressive power structures. Here I critically examine and ultimately reject Onora O'Neill's “abstraction without idealization” as a solution to this problem. Because O'Neill defines abstraction as simply the “bracketing of certain predicates,” her methodology fails to guide decisions about what to bracket and what to include (...)
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  18.  18
    Ideals of independence.Vera Fischer & Diana Carolina Montoya - 2019 - Archive for Mathematical Logic 58 (5-6):767-785.
    We study two ideals which are naturally associated to independent families. The first of them, denoted \, is characterized by a diagonalization property which allows along a cofinal sequence of stages along a finite support iteration to adjoin a maximal independent family. The second ideal, denoted \\), originates in Shelah’s proof of \ in Shelah, 433–443, 1992). We show that for every independent family \, \\subseteq \mathcal {J}_\mathcal {A}\) and define a class of maximal independent families, to which we (...)
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  19.  42
    Ideals without CCC.Marek Balcerzak, Andrzej RosŁanowski & Saharon Shelah - 1998 - Journal of Symbolic Logic 63 (1):128-148.
    Let I be an ideal of subsets of a Polish space X, containing all singletons and possessing a Borel basis. Assuming that I does not satisfy ccc, we consider the following conditions (B), (M) and (D). Condition (B) states that there is a disjoint family F $\subseteq$ P(X) of size c, consisting of Borel sets which are not in I. Condition (M) states that there is a Borel function f: X → X with $f^{-1}[\{x\}] \not\in$ I for each x ∈ (...)
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  20.  34
    Parameter definability in the recursively enumerable degrees.André Nies - 2003 - Journal of Mathematical Logic 3 (01):37-65.
    The biinterpretability conjecture for the r.e. degrees asks whether, for each sufficiently large k, the [Formula: see text] relations on the r.e. degrees are uniformly definable from parameters. We solve a weaker version: for each k ≥ 7, the [Formula: see text] relations bounded from below by a nonzero degree are uniformly definable. As applications, we show that Low 1 is parameter definable, and we provide methods that lead to a new example of a ∅-definable ideal. (...)
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  21.  34
    Ideals on $${P_{\kappa}}$$ P κ associated with games of uncountable length.Pierre Matet - 2015 - Archive for Mathematical Logic 54 (3-4):291-328.
    We study normal ideals on Pκ\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$${P_{\kappa} }$$\end{document} that are defined in terms of games of uncountable length.
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  22.  73
    An ideal disorder? Autism as a psychiatric kind.Daniel A. Weiskopf - 2017 - Philosophical Explorations 20 (2):175-190.
    In recent decades, attempts to explain autism have been frustrated by the heterogeneous nature of its behavioral symptoms and the underlying genetic, neural, and cognitive mechanisms that produce them. This has led some to propose eliminating the category altogether. The eliminativist inference relies on a conception of psychiatric categories as kinds defined by their underlying mechanistic structure. I review the evidence for eliminativism and propose an alternative model of the family of autisms. On this account, autism is a network category (...)
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  23.  31
    “Libertarianism” and the Social Ideal of Liberty: Neo‐conservatism’s “Libertarian” Claims Reconsidered.Milan Zafirovski - 2011 - Social Epistemology 25 (2):183-209.
    This article reconsiders contemporary conservatism’s “libertarian” claim to economic and political liberty and related claims. It re‐examines the relation of conservatism and its supposed “libertarianism” to the principle or ideal of liberty in society and economy, respectively. The paper argues and demonstrates that since its inception out of medieval traditionalism, conservatism has continued to consistently oppose the ideal and practice of liberty defining liberalism, and to that extent modern liberal‐democratic society as a reality or project premised on that ideal. The (...)
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  24.  12
    Game ideals.Pierre Matet - 2009 - Annals of Pure and Applied Logic 158 (1-2):23-39.
    We study a normal ideal on Pκ that is defined in terms of games.
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  25.  42
    The Ideal of Shared Decision Making Between Physicians and Patients.Dan W. Brock - 1991 - Kennedy Institute of Ethics Journal 1 (1):28-47.
    In lieu of an abstract, here is a brief excerpt of the content:The Ideal of Shared Decision Making Between Physicians and PatientsDan W. Brock (bio)IntroductionShared treatment decision making, with its division of labor between physician and patient, is a common ideal in medical ethics for the physician-patient relationship.1 Most simply put, the physician's role is to use his or her training, knowledge, and experience to provide the patient with facts about the diagnosis and about the prognoses without treatment and with (...)
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  26. Defining Terrorism.Anne Schwenkenbecher - 2012 - In Terrorism: A Philosophical Enquiry. Palgrave-Macmillan. pp. 7-47.
    Without doubt, terrorism is one of the most vehemently debated subjects in current political affairs as well as in academic discourse. Yet, although it constitutes an issue of general socio-political interest, neither in everyday language nor in professional (political, legal, or academic) contexts does there exist a generally accepted definition of terrorism. The question of how it should be defined has been answered countless times, with as much variety as quantity in the answers. In academic discourse, it is difficult to (...)
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  27. On ideals of subsets of the plane and on Cohen reals.Jacek Cichoń & Janusz Pawlikowski - 1986 - Journal of Symbolic Logic 51 (3):560-569.
    Let J be any proper ideal of subsets of the real line R which contains all finite subsets of R. We define an ideal J * ∣B as follows: X ∈ J * ∣B if there exists a Borel set $B \subset R \times R$ such that $X \subset B$ and for any x ∈ R we have $\{y \in R: \langle x,y\rangle \in B\} \in \mathscr{J}$ . We show that there exists a family $\mathscr{A} \subset \mathscr{J}^\ast\mid\mathscr{B}$ of power ω (...)
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  28.  19
    Idempotent ideals on Abelian groups.Andrzej Pelc - 1984 - Journal of Symbolic Logic 49 (3):813-817.
    An ideal I defined on a group G is called idempotent if for every $A \in I, \{g \in G: Ag^{-1} \not\in I\} \in I$ . We show that a countably complete idempotent ideal on an abelian group cannot be prime but may have strong saturation properties.
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  29.  95
    Ideal Conceivers, the Nature of Modality and the Response-Dependent Account of Modal Concepts.Alexandru Dragomir - 2023 - Philosophia 51 (2):659-674.
    What grounds the truth of modal statements? And how do we get to know about what is possible or necessary? One of the most prominent anti-realist perspectives on the nature of modality, due to Peter Menzies, is the response-dependent account of modal concepts. Typically, offering a response-dependent account of a concept means defining it in terms of dispositions to elicit certain mental states from suitable agents under suitable circumstances. Menzies grounded possibility and necessity in the conceivability-response of ideal conceivers: P (...)
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  30.  18
    Patching ideal families on℘ kλ.Christopher C. Leary - 1990 - Archive for Mathematical Logic 30 (4):269-275.
    Ideal families defined on a cardinalk often exhibit reflection properties. IfC ⫅k is a club, for example, thenC∩α is a club-in-α club-in-k often. In this paper we generalize this notion to ideal families defined on℘ kλ and exhibit some examples.
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  31.  5
    Are the Ideals of Rationality Rational? On the Experimenter’s Regress, the Theoretician’s Regress, and the Epistemologist’s Progress.Olga E. Stoliarova & Столярова Ольга Евгеньевна - 2024 - RUDN Journal of Philosophy 28 (1):136-147.
    The research is devoted to the problem of philosophically justifying rationality, which inevitably takes the form of a circular argument: to define what rationality is, we must refrain from referring to its criteria, which must be rationally defined beforehand. This epistemic circle is compared to the so-called “experimenter’s regress”. The experimenter’s regress involves reasoning in which judging the correctness of obtained scientific results can only be based on the correctness of the procedure of obtaining them and judging the correctness of (...)
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  32.  94
    Representation and the imperfect ideal.Charles Wallis - 1994 - Philosophy of Science 61 (3):407-28.
    This paper examines the nomic covariationist strategy of using idealization to define representation. While the literature has focused upon the possibility of defining ideal conditions for perception, I argue that nomic covariationist appeals to idealization are pseudoscientific and contrary to a foundational and empirically well-supported methodological presupposition in cognitive science. Moreover, one major figure in this camp fails to come to grips with its role and its problems in mainstream science. Thus he forwards a false dichotomy of the sciences and (...)
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  33.  39
    The Ideal Socio-Legal Order. Its "Rule of Law" Dimension.Robert S. Summers - 1988 - Ratio Juris 1 (2):154-161.
    . The author aims at defining the borderlines of the concept “rule of law.” This has been often inflated to encompass several dimensions of an ideal legal order. The author on the contrary believes that the “rule of law” ought to be a “thin” ideal. As a matter of fact, when the “rule of law” signifies almost any dimension of an ideal legal order, it comes to stand for nothing essential in particular. Deflation is then advocated for the rehabilitation of (...)
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  34.  11
    The Ideal Socio‐Legal Order. Its “Rule of Law” Dimension.Robert S. Summers - 1988 - Ratio Juris 1 (2):154-161.
    The author aims at defining the borderlines of the concept “rule of law.” This has been often inflated to encompass several dimensions of an ideal legal order. The author on the contrary believes that the “rule of law” ought to be a “thin” ideal. As a matter of fact, when the “rule of law” signifies almost any dimension of an ideal legal order, it comes to stand for nothing essential in particular. Deflation is then advocated for the rehabilitation of the (...)
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  35.  36
    The ideal application of surveillance technology in residential care for people with dementia.Alistair R. Niemeijer, Brenda J. M. Frederiks, Marja F. I. A. Depla, Johan Legemaate, Jan A. Eefsting & Cees M. P. M. Hertogh - 2011 - Journal of Medical Ethics 37 (5):303-310.
    Background As our society is ageing, nursing homes are finding it increasingly difficult to deal with an expanding population of patients with dementia and a decreasing workforce. A potential answer to this problem might lie in the use of technology. However, the use and application of surveillance technology in dementia care has led to considerable ethical debate among healthcare professionals and ethicists, with no clear consensus to date. Aim To explore how surveillance technology is viewed by care professionals and ethicists (...)
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  36.  8
    Definable Version of Wedderburn–Artin Theorem in O-Minimal Structures.Jaruwat Rodbanjong & Athipat Thamrongthanyalak - 2023 - Notre Dame Journal of Formal Logic 64 (3):353-362.
    Here we work in an arbitrary o-minimal expansion of a divisible ordered abelian group. We say that a definable ring is definably semiprime if squares of nontrivial two-sided ideals definable in the expansion are nontrivial. We prove a definable version of Wedderburn–Artin theorem and give a characterization of definably semiprime rings.
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  37.  52
    Ideally sized islands: Reply to Danielyan, Garrett and Plantinga.Milo Crimi - 2017 - Analysis 77 (2):273-278.
    Here I reply to a recent exchange between Edgar Danielyan and Brian Garrett regarding Alvin Plantinga’s assessment of Gaunilo’s ‘ideal island’ objection to Anselm’s ontological argument. I argue that an ideal island is conceivable if it’s defined as any island exhibiting an ideal ratio of great-making island properties.
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  38. Ideal observers, real observers, and the return of Elvis.Ronald A. Rensink - 1996 - In David Knill & Whitman Richards (eds.), Perception as Bayesian Inference. Cambridge University Press. pp. 451-455.
    Knill, Kersten, & Mamassian (Chapter 6) provide an interesting discussion of how the Bayesian formulation can be used to help investigate human vision. In their view, computational theories can be based on an ideal observer that uses Bayesian inference to make optimal use of available information. Four factors are important here: the image information used, the output structures estimated, the priors assumed (i.e., knowledge about the structure of the world), and the likelihood function used (i.e., knowledge about the projection of (...)
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  39.  38
    Ideal Theory for a Complex World.Jeffrey Carroll - 2022 - Res Publica 28 (3):531-550.
    The modern social world is unjust. It is also complex. What does this latter fact imply about the kind of approach that should be used in ameliorating the injustice expressed in the former fact? One answer, recently put forth by Jacob Barrett, is that _ideal theory_, which he understands as being fundamentally defined by the identification and subsequent pursuit of an aspirational macro-level institutional goal, lacks a place in social reform. The reason he thinks ideal theory lacks a place has (...)
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  40. Immersive ideals / critical distances : study of the affinity between artistic ideologies in virtual Reality and previous immersive idioms.Joseph Nechvatal (ed.) - 2010 - Berlin: LAP Lambert Academic Publishing AG & Co KG.
    My research into Virtual Reality technology and its central property of immersion has indicated that immersion in Virtual Reality (VR) electronic systems is a significant key to the understanding of contemporary culture as well as considerable aspects of previous culture as detected in the histories of philosophy and the visual arts. The fundamental change in aesthetic perception engendered by immersion, a perception which is connected to the ideal of total-immersion in virtual space, identifies certain shifts in ontology which are relevant (...)
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  41.  55
    Ideal evidence, relevance and second-order probabilities.Maya Bar-Hillel - 1982 - Erkenntnis 17 (3):273 - 290.
    The concepts of supportive evidence and of relevant evidence seem very closely related to each other. Supportive evidence is clearly always relevant as well. But must relevant evidence be defined as evidence which is either supportive or weakeking? In an explicit or implicit manner, this is indeed the position of many philosophers. The paradox of ideal evidence, however, shows us that this is to restrictive. Besides increasing or decreasing the probability attached to some hypothesis, evidence can alter or interact with (...)
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  42. Abstraction and Idealization in the Formal Verification of Software Systems.Nicola Angius - 2013 - Minds and Machines 23 (2):211-226.
    Questions concerning the epistemological status of computer science are, in this paper, answered from the point of view of the formal verification framework. State space reduction techniques adopted to simplify computational models in model checking are analysed in terms of Aristotelian abstractions and Galilean idealizations characterizing the inquiry of empirical systems. Methodological considerations drawn here are employed to argue in favour of the scientific understanding of computer science as a discipline. Specifically, reduced models gained by Dataion are acknowledged as Aristotelian (...)
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  43. Ideal – nonideal. Filosofia unei distincții în teoria dreptății.Eugen Huzum - 2016 - Iasi: Institutul European.
    The volume aims to clarify and argue in support of the distinction between ideal and nonideal theory, as it is defined and used especially by (some of) the political philosophers working on the topic of social justice. In the process of trying to achieve this aim, the volume proposes, as well, a series of analyses concerning the other major problem raised by the ideal-nonideal distinction in political theory: the problem of the soundness of ideal theory as a method of specifying (...)
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  44.  44
    Definability of the ring of integers in some infinite algebraic extensions of the rationals.Kenji Fukuzaki - 2012 - Mathematical Logic Quarterly 58 (4-5):317-332.
    Let K be an infinite Galois extension of the rationals such that every finite subextension has odd degree over the rationals and its prime ideals dividing 2 are unramified. We show that its ring of integers is first-order definable in K. As an application we prove that equation image together with all its Galois subextensions are undecidable, where Δ is the set of all the prime integers which are congruent to −1 modulo 4.
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  45.  12
    The Ideal, Creative Activity, and Human Development.Alexander A. Sorokin - 2010 - Russian Studies in Philosophy 48 (4):76-91.
    The article discusses Ilyenkov's conception of the ideal, which has its roots in Marx's concept of human as a sociohistorical being, yet goes beyond Marx by developing a concrete understanding of human social activity. Defined dialectically as a form of the subjective activity of social man that has objective meaning and significance, the ideal in Ilyenkov is not simply a form of "social representation" , but it rather exists as man's ideal activity toward realization of his own goals, and as (...)
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  46.  16
    The Defining Characteristics of Ethics Papers on Social Media Research: A Systematic Review of the Literature.Md Sayeed Al-Zaman, Ayushi Khemka, Andy Zhang & Geoffrey Rockwell - 2024 - Journal of Academic Ethics 22 (1):163-189.
    The growing significance of social media in research demands new ethical standards and practices. Although a substantial body of literature on social media ethics exists, studies on the ethics of conducting research using social media are scarce. The emergence of new evidence sources, like social media, requires innovative methods and renewed consideration of research ethics. Therefore, we pose the following question: What are the defining characteristics of ethics papers on social media research? Following a modified version of the Preferred Reporting (...)
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  47.  55
    Definable encodings in the computably enumerable sets.Peter A. Cholak & Leo A. Harrington - 2000 - Bulletin of Symbolic Logic 6 (2):185-196.
    The purpose of this communication is to announce some recent results on the computably enumerable sets. There are two disjoint sets of results; the first involves invariant classes and the second involves automorphisms of the computably enumerable sets. What these results have in common is that the guts of the proofs of these theorems uses a new form of definable coding for the computably enumerable sets.We will work in the structure of the computably enumerable sets. The language is just (...)
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  48. Coherence as an ideal of rationality.Lyle Zynda - 1996 - Synthese 109 (2):175 - 216.
    Probabilistic coherence is not an absolute requirement of rationality; nevertheless, it is an ideal of rationality with substantive normative import. An idealized rational agent who avoided making implicit logical errors in forming his preferences would be coherent. In response to the challenge, recently made by epistemologists such as Foley and Plantinga, that appeals to ideal rationality render probabilism either irrelevant or implausible, I argue that idealized requirements can be normatively relevant even when the ideals are unattainable, so long as (...)
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  49.  28
    Forcing properties of ideals of closed sets.Marcin Sabok & Jindřich Zapletal - 2011 - Journal of Symbolic Logic 76 (3):1075 - 1095.
    With every σ-ideal I on a Polish space we associate the σ-ideal I* generated by the closed sets in I. We study the forcing notions of Borel sets modulo the respective σ-ideals I and I* and find connections between their forcing properties. To this end, we associate to a σ-ideal on a Polish space an ideal on a countable set and show how forcing properties of the forcing depend on combinatorial properties of the ideal. We also study the 1—1 (...)
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  50.  50
    Husserl’s existentialism: ideality, traditions, and the historical apriori.Steven Crowell - 2016 - Continental Philosophy Review 49 (1):67-83.
    Husserl’s concept of an “historical apriori” is marked by a tension: It simultaneously departs from, and develops his long-standing commitment to philosophy as transcendental phenomenology. This paper looks at some reasons for this tension in the context of Husserl’s attempt to determine philosophy as a “tradition” in The Origin of Geometry. Husserl is convinced that philosophy is a scientific tradition, and the historical apriori serves in the analysis of the conditions that define a distinctively scientific “handing down.” The key here (...)
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