Results for 'maximal independent family'

976 found
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  1.  16
    Ideal independent families and the ultrafilter number.Jonathan Cancino, Osvaldo Guzmán & Arnold W. Miller - 2021 - Journal of Symbolic Logic 86 (1):128-136.
    We say that $\mathcal {I}$ is an ideal independent family if no element of ${\mathcal {I}}$ is a subset mod finite of a union of finitely many other elements of ${\mathcal {I}}.$ We will show that the minimum size of a maximal ideal independent family is consistently bigger than both $\mathfrak {d}$ and $\mathfrak {u},$ this answers a question of Donald Monk.
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  2.  13
    Tree Forcing and Definable Maximal Independent Sets in Hypergraphs.Jonathan Schilhan - 2022 - Journal of Symbolic Logic 87 (4):1419-1458.
    We show that after forcing with a countable support iteration or a finite product of Sacks or splitting forcing over L, every analytic hypergraph on a Polish space admits a $\mathbf {\Delta }^1_2$ maximal independent set. This extends an earlier result by Schrittesser (see [25]). As a main application we get the consistency of $\mathfrak {r} = \mathfrak {u} = \mathfrak {i} = \omega _2$ together with the existence of a $\Delta ^1_2$ ultrafilter, a $\Pi ^1_1$ maximal (...)
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  3.  25
    Partition Forcing and Independent Families.Jorge A. Cruz-Chapital, Vera Fischer, Osvaldo Guzmán & Jaroslav Šupina - 2023 - Journal of Symbolic Logic 88 (4):1590-1612.
    We show that Miller partition forcing preserves selective independent families and P-points, which implies the consistency of $\mbox {cof}(\mathcal {N})=\mathfrak {a}=\mathfrak {u}=\mathfrak {i}<\mathfrak {a}_T=\omega _2$. In addition, we show that Shelah’s poset for destroying the maximality of a given maximal ideal preserves tight mad families and so we establish the consistency of $\mbox {cof}(\mathcal {N})=\mathfrak {a}=\mathfrak {i}=\omega _1<\mathfrak {u}=\mathfrak {a}_T=\omega _2$.
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  4.  49
    A direct proof of a result of Shelah.Martin Weese - 1992 - Zeitschrift fur mathematische Logik und Grundlagen der Mathematik 38 (1):325-326.
    Shelah has shown that the number d, the smallest cardinality of a dominating family, is less than or equal to the number i, the smallest cardinality of a maximal independent family on ω. This was done using a downward Löwenheim-Skolem argument. Thus it is interesting to find a direct “elementary” proof. Here we show that this can be done.
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  5.  26
    Higher Independence.Vera Fischer & Diana Carolina Montoya - 2022 - Journal of Symbolic Logic 87 (4):1606-1630.
    We study higher analogues of the classical independence number on $\omega $. For $\kappa $ regular uncountable, we denote by $i(\kappa )$ the minimal size of a maximal $\kappa $ -independent family. We establish ZFC relations between $i(\kappa )$ and the standard higher analogues of some of the classical cardinal characteristics, e.g., $\mathfrak {r}(\kappa )\leq \mathfrak {i}(\kappa )$ and $\mathfrak {d}(\kappa )\leq \mathfrak {i}(\kappa )$. For $\kappa $ measurable, assuming that $2^{\kappa }=\kappa ^{+}$ we construct a (...) $\kappa $ -independent family which remains maximal after the $\kappa $ -support product of $\lambda $ many copies of $\kappa $ -Sacks forcing. Thus, we show the consistency of $\kappa ^{+}=\mathfrak {d}(\kappa )=\mathfrak {i}(\kappa )<2^{\kappa }$. We conclude the paper with interesting open questions and discuss difficulties regarding other natural approaches to higher independence. (shrink)
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  6.  31
    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 (...) independent families, to which we refer as densely maximal, for which the two ideals coincide. Building upon the techniques of Shelah we characterize Sacks indestructibility for such families in terms of properties of \\) and devise a countably closed poset which adjoins a Sacks indestructible densely maximal independent family. (shrink)
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  7.  31
    (1 other version)The spectrum of independence.Vera Fischer & Saharon Shelah - 2019 - Archive for Mathematical Logic 58 (7-8):877-884.
    We study the set of possible sizes of maximal independent families to which we refer as spectrum of independence and denote \\). Here mif abbreviates maximal independent family. We show that:1.whenever \ are finitely many regular uncountable cardinals, it is consistent that \\); 2.whenever \ has uncountable cofinality, it is consistent that \=\{\aleph _1,\kappa =\mathfrak {c}\}\). Assuming large cardinals, in addition to above, we can provide that $$\begin{aligned} \cap \hbox {Spec}=\emptyset \end{aligned}$$for each i, \.
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  8.  35
    Maximal Towers and Ultrafilter Bases in Computability Theory.Steffen Lempp, Joseph S. Miller, André Nies & Mariya I. Soskova - 2023 - Journal of Symbolic Logic 88 (3):1170-1190.
    The tower number ${\mathfrak t}$ and the ultrafilter number $\mathfrak {u}$ are cardinal characteristics from set theory. They are based on combinatorial properties of classes of subsets of $\omega $ and the almost inclusion relation $\subseteq ^*$ between such subsets. We consider analogs of these cardinal characteristics in computability theory.We say that a sequence $(G_n)_{n \in {\mathbb N}}$ of computable sets is a tower if $G_0 = {\mathbb N}$, $G_{n+1} \subseteq ^* G_n$, and $G_n\smallsetminus G_{n+1}$ is infinite for each n. (...)
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  9.  16
    On the non-existence of mad families.Haim Horowitz & Saharon Shelah - 2019 - Archive for Mathematical Logic 58 (3-4):325-338.
    We show that the non-existence of mad families is equiconsistent with \, answering an old question of Mathias. We also consider the above result in the general context of maximal independent sets in Borel graphs, and we construct a Borel graph G such that \ “there is no maximal independent set in G” is equiconsistent with \ “there exists an inaccessible cardinal”.
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  10.  22
    Unmasking the Maxim: An Ancient Genre And Why It Matters Now.W. Robert Connor - 2021 - Arion 28 (3):5-42.
    In lieu of an abstract, here is a brief excerpt of the content: Unmasking the Maxim: An Ancient Genre And Why It Matters Now W. ROBERT CONNOR We live surrounded by maxims, often without even noticing them. They are easily dismissed as platitudes, banalities or harmless clichés, but even in an age of big data and number crunching we put them to work almost every day. A Silicon Valley whiz kid says, Move Fast and Break Things. Investors try to Buy (...)
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  11.  46
    Con(u>i).Saharon Shelah - 1992 - Archive for Mathematical Logic 31 (6):433-443.
    We prove here the consistency of u>i where: u=Min{|X|:X⫅P(ω) generates a non-principle ultrafilter}, i=Min{|A|:A is a maximal independent family of subsets of ω}In this we continue Goldstern and Shelah [G1Sh388] where Con(r>u) was proved using a similar but different forcing. We were motivated by Vaughan [V] (which consists of a survey and a list of open problems). For more information on the subject see [V] and [G1Sh388].
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  12.  37
    Simplicity and the Sub-Family Problem for Model Selection.Alireza Fatollahi & Kasra Alishahi - forthcoming - Philosophy of Science:1-36.
    Forster and Sober introduced the “sub-family problem” for model selection criteria that recommend balancing goodness-of-fit against simplicity. This problem arises when a maximally simple model is artificially constructed to have excellent fit with the data. We argue that the problem arises because of a violation of the general maxim that balancing goodness-of-fit against simplicity leads to desirable inferences only if one is comparing models for the consideration of which one has a positive reason independently of the current data.
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  13. Usefulness Drives Representations to Truth: A Family of Counterexamples to Hoffman's Interface Theory of Perception.Manolo Martínez - 2019 - Grazer Philosophische Studien 96 (3):319-341.
    An important objection to signaling approaches to representation is that, if signaling behavior is driven by the maximization of usefulness, then signals will typically carry much more information about agent-dependent usefulness than about objective features of the world. This sort of considerations are sometimes taken to provide support for an anti-realist stance on representation itself. The author examines the game-theoretic version of this skeptical line of argument developed by Donald Hoffman and his colleagues. It is shown that their argument only (...)
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  14.  17
    Independent families and some notions of finiteness.Eric Hall & Kyriakos Keremedis - 2023 - Archive for Mathematical Logic 62 (5):689-701.
    In \(\textbf{ZF}\), the well-known Fichtenholz–Kantorovich–Hausdorff theorem concerning the existence of independent families of _X_ of size \(|{\mathcal {P}} (X)|\) is equivalent to the following portion of the equally well-known Hewitt–Marczewski–Pondiczery theorem concerning the density of product spaces: “The product \({\textbf{2}}^{{\mathcal {P}}(X)}\) has a dense subset of size |_X_|”. However, the latter statement turns out to be strictly weaker than \(\textbf{AC}\) while the full Hewitt–Marczewski–Pondiczery theorem is equivalent to \(\textbf{AC}\). We study the relative strengths in \(\textbf{ZF}\) between the statement “_X_ (...)
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  15.  9
    Independent families of functions and permutations.Nattapon Sonpanow & Pimpen Vejjajiva - 2020 - Mathematical Logic Quarterly 66 (3):311-315.
    We study independent families of functions and permutations and associated cardinal characteristics and. In this paper, we show that these cardinals lie between the cardinals and and give some related consistency results.
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  16.  50
    The spectrum of maximal independent subsets of a Boolean algebra.J. Donald Monk - 2004 - Annals of Pure and Applied Logic 126 (1-3):335-348.
    Recall that a subset X of a Boolean algebra A is independent if for any two finite disjoint subsets F , G of X we have ∏ x∈F x ∏ y∈G −y≠0. The independence of a BA A , denoted by Ind, is the supremum of cardinalities of its independent subsets. We can also consider the maximal independent subsets. The smallest size of an infinite maximal independent subset is the cardinal invariant i , well (...)
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  17.  8
    Pedagogical potential of design and research activities in the context of the formation of research independence of cadets of a military university.Maxim Anatolevich Babukhin - 2021 - Kant 41 (4):227-233.
    The purpose of the study is to test the pedagogical potential of design and research activities in the context of the formation of research independence of cadets of a military higher educational institution through experimental work. The article reveals the technological aspect of the implementation of design and research activities by cadets of a military university. Scientific novelty lies in the identification and verification of the effectiveness of the pedagogical conditions that contribute to the formation of research independence of cadets (...)
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  18.  24
    The use of AI in legal systems: determining independent contractor vs. employee status.Maxime C. Cohen, Samuel Dahan, Warut Khern-Am-Nuai, Hajime Shimao & Jonathan Touboul - 2023 - Artificial Intelligence and Law:1-30.
    The use of artificial intelligence (AI) to aid legal decision making has become prominent. This paper investigates the use of AI in a critical issue in employment law, the determination of a worker’s status—employee vs. independent contractor—in two common law countries (the U.S. and Canada). This legal question has been a contentious labor issue insofar as independent contractors are not eligible for the same benefits as employees. It has become an important societal issue due to the ubiquity of (...)
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  19. Chapter outline.A. Personal, Corporate Indispensability, B. Personal, Corporate Infallibility, A. God—Humanism, C. Family—Career, D. Work—Leisure, E. Interdependence—Independence, I. Thrift—Debt & J. Absolute—Relative - forthcoming - Moral Management: Business Ethics.
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  20.  10
    Un regard psychanalytique sur les visites médiatisées : le rôle de la contenance dans le soutien à la parentalité.Maxime Janin - 2022 - Dialogue: Families & Couples 4 (4):177-192.
    Le présent article s’appuie sur une pratique psychologique dans le cadre de visites médiatisées. Il cible notamment les entretiens cliniques réalisés par le psychologue avec les parents dans l’après-coup des visites médiatisées et a pour objectif de saisir l’enjeu clinique de ces temps d’entretiens. Deux vignettes cliniques permettent d’esquisser les potentialités des rencontres en l’absence des enfants. Il apparaît que ces entretiens favorisent le rétablissement d’une activité de mentalisation et de symbolisation. Enfin, une discussion métapsychologique éclaire les études de cas.
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  21.  13
    Triple Path to the Exponential Metric.Maxim Makukov & Eduard Mychelkin - 2020 - Foundations of Physics 50 (11):1346-1355.
    The exponential Papapetrou metric induced by scalar field conforms to observational data not worse than the vacuum Schwarzschild solution. Here, we analyze the origin of this metric as a peculiar space-time within a wide class of scalar and antiscalar solutions of the Einstein equations parameterized by scalar charge. Generalizing the three families of static solutions obtained by Fisher, Janis et al. :878. https://doi.org/10.1103/PhysRevLett.20.878, 1968), and Xanthopoulos and Zannias :2564, 1989), we prove that all three reduce to the same exponential metric (...)
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  22.  13
    Illusionist Theory of Consciousness as a Development of Identity Theory of the Mental and the Physical.Maxim D. Gorbachev - 2024 - Epistemology and Philosophy of Science 61 (2):114-133.
    A few years ago, an illusionist theory of consciousness appeared in the philosophy of consciousness. It makes an unexpected statement – there is actually no phenomenal consciousness, it is illusory. This illusion is created introspective distortion of physical processes in the brain, which seem to us to have special phenomenal properties. However, an equally strong form of physicalism in the philosophy of consciousness has already appeared more than fifty years ago – identity theory of the mental and physical. Moreover, the (...)
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  23.  12
    The Administration of Syria under Alexander the Great.Maxim М Kholod - 2021 - Klio 103 (2):505-537.
    Summary The author is of the opinion that as a result of Alexander the Great’s conquest of Syria, which had been a single administrative entity under the Achaemenids, it was divided into two satrapies – the northern and the southern one. He believes that Menon, son of Cerdimmas, was appointed as the first head of the northern satrapy, to be replaced by Arimmas, who, in his turn, was succeeded by Asclepiodorus, son of Eunicus. Besides, it seems that Andromachus became the (...)
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  24.  42
    Canonical Quantization of a Massive Weyl Field.Maxim Dvornikov - 2012 - Foundations of Physics 42 (11):1469-1479.
    We construct a consistent theory of a quantum massive Weyl field. We start with the formulation of the classical field theory approach for the description of massive Weyl fields. It is demonstrated that the standard Lagrange formalism cannot be applied for the studies of massive first-quantized Weyl spinors. Nevertheless we show that the classical field theory description of massive Weyl fields can be implemented in frames of the Hamilton formalism or using the extended Lagrange formalism. Then we carry out a (...)
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  25. Husserl and McDowell on the Role of Concepts in Perception.Maxime Doyon - 2011 - New Yearbook for Phenomenology and Phenomenological Philosophy 11:42-74.
    In his collection of essays Having the World in View (2009), John McDowell draws a distinction between empirical experience (conceived as the conceptual activity relevant to judgment) and empirical judgment (i.e., the full-fledged assertoric content itself ). McDowell’s latest proposal is that the form of empirical experience is transferable into judgment, but it is not itself a judgment. Taking back the view he advanced in Mind and World, McDowell now believes that perception does not have propositional content as such, but (...)
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  26.  39
    Sri Bhagavadacharya’s Approach to Commenting on and Propagating of Vishishtadvaita-Vedanta within the XXth century’s Ramanandi Tradition.Maxim B. Demchenko - 2022 - RUDN Journal of Philosophy 26 (2):382-391.
    Bhagavadacharya was the central figure in the Renaissance of Ramanandi tradition in the 20th century. He dedicated his life to gaining independence for his school from Ramanuja Sampradaya, whose leaders regarded Ramanandis as “third-class” members of the movement mostly because of the lack of shastric scholarship and inter-caste commensalities among the latter. To achieve this goal, Bhagavadacharya wrote commentaries on most of the Prasthāna-traya as well as many other works popularizing the Ramanandi version of Vishishtadvaita. He widely used his knowledge (...)
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  27.  25
    Model-theoretic properties of ultrafilters built by independent families of functions.M. Malliaris & S. Shelah - 2014 - Journal of Symbolic Logic 79 (1):103-134.
  28. Black Hole Paradoxes: A Unified Framework for Information Loss.Saakshi Dulani - 2024 - Dissertation, University of Geneva
    The black hole information loss paradox is a catch-all term for a family of puzzles related to black hole evaporation. For almost 50 years, the quest to elucidate the implications of black hole evaporation has not only sustained momentum, but has also become increasingly populated with proposals that seem to generate more questions than they purport to answer. Scholars often neglect to acknowledge ongoing discussions within black hole thermodynamics and statistical mechanics when analyzing the paradox, including the interpretation of (...)
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  29.  32
    A Hierarchical Bayesian Model of Human Decision‐Making on an Optimal Stopping Problem.Michael D. Lee - 2006 - Cognitive Science 30 (3):1-26.
    We consider human performance on an optimal stopping problem where people are presented with a list of numbers independently chosen from a uniform distribution. People are told how many numbers are in the list, and how they were chosen. People are then shown the numbers one at a time, and are instructed to choose the maximum, subject to the constraint that they must choose a number at the time it is presented, and any choice below the maximum is incorrect. We (...)
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  30.  27
    The behavioural ecology of irrational behaviours.Philippe Huneman & Johannes Martens - 2017 - History and Philosophy of the Life Sciences 39 (3):23.
    Natural selection is often envisaged as the ultimate cause of the apparent rationality exhibited by organisms in their specific habitat. Given the equivalence between selection and rationality as maximizing processes, one would indeed expect organisms to implement rational decision-makers. Yet, many violations of the clauses of rationality have been witnessed in various species such as starlings, hummingbirds, amoebas and honeybees. This paper attempts to interpret such discrepancies between economic rationality and biological rationality. After having distinguished two kinds of rationality we (...)
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  31.  51
    Robertson, Hume, and the Balance of Power.Frederick G. Whelan - 1995 - Hume Studies 21 (2):315-332.
    In lieu of an abstract, here is a brief excerpt of the content:Hume Studies Volume XXI, Number 2, November 1995, pp. 315-332 Robertson, Hume, and the Balance of Power FREDERICK G. WHELAN William Robertson, like his Scottish Enlightenment colleague David Hume, practiced a kind of philosophic history which, although it appears to consist mainly of narratives of political and military events, is also designed to teach moral and political lessons of general significance and utility. The principal theme of Hume's History (...)
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  32.  99
    New intuitionistic logical constants and Novikov completeness.Alexander Yashin - 1999 - Studia Logica 63 (2):151-180.
    Extending the language of the intuitionistic propositional logic Int with additional logical constants, we construct a wide family of extensions of Int with the following properties: (a) every member of this family is a maximal conservative extension of Int; (b) additional constants are independent in each of them.
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  33.  15
    (1 other version)Maximal almost disjoint families, determinacy, and forcing.Karen Bakke Haga, David Schrittesser & Asger Törnquist - 2022 - Journal of Mathematical Logic 22 (1):2150026.
    We study the notion of [Formula: see text]-MAD families where [Formula: see text] is a Borel ideal on [Formula: see text]. We show that if [Formula: see text] is any finite or countably iterated Fubini product of the ideal of finite sets [Formula: see text], then there are no analytic infinite [Formula: see text]-MAD families, and assuming Projective Determinacy and Dependent Choice there are no infinite projective [Formula: see text]-MAD families; and under the full Axiom of Determinacy [Formula: see text][Formula: (...)
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  34.  84
    B. Balcar and F. Franek. Independent families in complete Boolean algebras. Transactions of the American Mathematical Society, vol. 274 (1982), pp. 607–618. - Bohuslav Balcar, Jan Pelant, and Petr Simon. The space of ultrafilters on N covered by nowhere dense sets. Fundamenta mathematicae, vol. 110 (1980), pp. 11–24. - Boban Velickovic. OCA and automorphisms of P(ω)/fin. Topology and its applications, vol. 49 (1993), pp. 1–13.Klaas Pieter Hart, B. Balcar, F. Franek, Bohuslav Balcar, Jan Pelant, Petr Simon & Boban Velickovic - 2002 - Bulletin of Symbolic Logic 8 (4):554.
  35.  18
    A qualitative analysis of stigmatizing language in birth admission clinical notes.Veronica Barcelona, Danielle Scharp, Betina R. Idnay, Hans Moen, Dena Goffman, Kenrick Cato & Maxim Topaz - 2023 - Nursing Inquiry 30 (3):e12557.
    The presence of stigmatizing language in the electronic health record (EHR) has been used to measure implicit biases that underlie health inequities. The purpose of this study was to identify the presence of stigmatizing language in the clinical notes of pregnant people during the birth admission. We conducted a qualitative analysis on N = 1117 birth admission EHR notes from two urban hospitals in 2017. We identified stigmatizing language categories, such as Disapproval (39.3%), Questioning patient credibility (37.7%), Difficult patient (21.3%), (...)
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  36.  16
    Computing the Maximal Boolean Complexity of Families of Aristotelian Diagrams.Lorenz6 Demey - 2018 - Journal of Logic and Computation 28 (6):1323-1339.
    © The Author 2018. Published by Oxford University Press. All rights reserved. Logical geometry provides a broad framework for systematically studying the logical properties of Aristotelian diagrams. The main aim of this paper is to present and illustrate the foundations of a computational approach to logical geometry. In particular, after briefly discussing some key notions from logical geometry, I describe a logical problem concerning Aristotelian diagrams that is of considerable theoretical importance, viz. the task of finding the maximal Boolean (...)
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  37.  17
    Practical family endowment: With especial consideration of the independent worker.C. Wicksteed Armstrong - 1932 - The Eugenics Review 24 (2):107.
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  38.  34
    Robert Nozick and Axel Honneth: An attempt to shed light on mental health service in Norway through two diametrical philosophers.Toril Borch Terkelsen, Siren Nodeland & Solveig Thorbjørnsen Tomstad - 2020 - Nursing Philosophy 21 (2):e12244.
    This article aims at giving insight into Norwegian mental health service by exploring the ideologies of two diametrical philosophers, the American Robert Nozick (1938–2002) and the German Axel Honneth (1949‐). Nozick proposes as an ideal a minimal state in which citizens have a “negative right” to the absence of interference and to follow their own interests without restriction from the state. On the other side, Axel Honneth claims that there is no freedom without state interference. In his view, governmental involvement (...)
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  39. Mohammed Abdellaoui/Editorial Statement 1–2 Mohammed Abdellaoui and Peter P. Wakker/The likelihood Method for Decision Under Uncertainty 3–76 AAJ Marley and R. Duncan Luce/Independence Properties Vis--Vis Several Utility Representations 77–143. [REVIEW]Davide P. Cervone, William V. Gehrlein, William S. Zwicker, Which Scoring Rule Maximizes Condorcet, Marcello Basili, Alain Chateauneuf & Fulvio Fontini - 2005 - Theory and Decision 58:409-410.
     
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  40.  67
    Maximal irredundance and maximal ideal independence in Boolean algebras.J. Donald Monk - 2008 - Journal of Symbolic Logic 73 (1):261-275.
  41.  13
    Saturating the Random Graph with an Independent Family of Small Range. [REVIEW]Saharon Shelah & Maryanthe Malliaris - 2015 - In Asa Hirvonen, Juha Kontinen, Roman Kossak & Andres Villaveces (eds.), Logic Without Borders: Essays on Set Theory, Model Theory, Philosophical Logic and Philosophy of Mathematics. Boston: De Gruyter. pp. 319-338.
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  42.  21
    Response independence, matching and maximizing: A reply to Heyman.J. E. Staddon & Susan Motheral - 1979 - Psychological Review 86 (5):501-505.
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  43.  40
    Exhibiting Wide Families of Maximal Intermediate Propositional Logics with the Disjunction Property.Guido Bertolotti, Pierangelo Miglioli & Daniela Silvestrini - 1996 - Mathematical Logic Quarterly 42 (1):501-536.
    We provide results allowing to state, by the simple inspection of suitable classes of posets , that the corresponding intermediate propositional logics are maximal among the ones which satisfy the disjunction property. Starting from these results, we directly exhibit, without using the axiom of choice, the Kripke frames semantics of 2No maximal intermediate propositional logics with the disjunction property. This improves previous evaluations, giving rise to the same conclusion but made with an essential use of the axiom of (...)
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  44.  28
    Partition subalgebras for maximal almost disjoint families.Alan Dow & Jinyuan Zhou - 2002 - Annals of Pure and Applied Logic 117 (1-3):223-259.
    Partitioner algebras are defined by Baumgartner and Weese 619) as a natural tool for studying the properties of maximal almost disjoint families of subsets of ω. We prove from PFA+ and that there exists a partitioner algebra which contains a subalgebra which is not representable as a partitioner algebra.
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  45.  17
    A Borel maximal eventually different family.Haim Horowitz & Saharon Shelah - forthcoming - Annals of Pure and Applied Logic.
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  46. Mothers, citizenship, and independence: A critique of pure family values.Iris Marion Young - 1995 - Ethics 105 (3):535-556.
  47.  84
    Ordering MAD families a la Katětov.Michael Hrušák & Salvador García Ferreira - 2003 - Journal of Symbolic Logic 68 (4):1337-1353.
    An ordering (≤K) on maximal almost disjoint (MAD) families closely related to destructibility of MAD families by forcing is introduced and studied. It is shown that the order has antichains of size.
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  48. Maximal specificity and lawlikeness in probabilistic explanation.Carl Gustav Hempel - 1968 - Philosophy of Science 35 (2):116-133.
    The article is a reappraisal of the requirement of maximal specificity (RMS) proposed by the author as a means of avoiding "ambiguity" in probabilistic explanation. The author argues that RMS is not, as he had held in one earlier publication, a rough substitute for the requirement of total evidence, but is independent of it and has quite a different rationale. A group of recent objections to RMS is answered by stressing that the statistical generalizations invoked in probabilistic explanations (...)
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    Katětov Order on Mad Families.Osvaldo Guzmán - 2024 - Journal of Symbolic Logic 89 (2):794-828.
    We continue with the study of the Katětov order on MAD families. We prove that Katětov maximal MAD families exist under $\mathfrak {b=c}$ and that there are no Katětov-top MAD families assuming $\mathfrak {s\leq b}.$ This improves previously known results from the literature. We also answer a problem form Arciga, Hrušák, and Martínez regarding Katětov maximal MAD families.
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    Maximal and Premaximal Paraconsistency in the Framework of Three-Valued Semantics.Ofer Arieli, Arnon Avron & Anna Zamansky - 2011 - Studia Logica 97 (1):31 - 60.
    Maximality is a desirable property of paraconsistent logics, motivated by the aspiration to tolerate inconsistencies, but at the same time retain from classical logic as much as possible. In this paper we introduce the strongest possible notion of maximal paraconsistency, and investigate it in the context of logics that are based on deterministic or non-deterministic three-valued matrices. We show that all reasonable paraconsistent logics based on three-valued deterministic matrices are maximal in our strong sense. This applies to practically (...)
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