Results for 'sweet forcing notions'

971 found
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  1.  50
    Sweet & sour and other flavours of ccc forcing notions.Andrzej Rosłanowski & Saharon Shelah - 2004 - Archive for Mathematical Logic 43 (5):583-663.
    We continue developing the general theory of forcing notions built with the use of norms on possibilities, this time concentrating on ccc forcing notions and classifying them.
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  2.  69
    Universal forcing notions and ideals.Andrzej Rosłanowski & Saharon Shelah - 2007 - Archive for Mathematical Logic 46 (3-4):179-196.
    Our main result states that a finite iteration of Universal Meager forcing notions adds generic filters for many forcing notions determined by universality parameters. We also give some results concerning cardinal characteristics of the σ-ideals determined by those universality parameters.
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  3.  18
    How much sweetness is there in the universe?Andrzej Rosłanowski & Saharon Shelah - 2006 - Mathematical Logic Quarterly 52 (1):71-86.
    We continue investigations of forcing notions with strong ccc properties introducing new methods of building sweet forcing notions. We also show that quotients of topologically sweet forcing notions over Cohen reals are topologically sweet while the quotients over random reals do not have to be such.
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  4.  86
    Kant and the Culture of Discipline.Kristi Sweet - 2010 - Epoché: A Journal for the History of Philosophy 15 (1):121-138.
    Kant’s notion of culture is typically treated in the context of his philosophy of history. In this paper, however, I explore the importance of culture for Kant’s doctrine of virtue, and argue that culture affords a new way—contra immortality—to think the possibility of attaining virtue. As I show, Kant identifies culture as a site of the self-effacement of nature in its influence on the will. Because of this, we see that for Kant the task of virtue encounters nature not only (...)
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  5.  36
    A forcing notion collapsing $\aleph _3 $ and preserving all other cardinals.David Asperó - 2018 - Journal of Symbolic Logic 83 (4):1579-1594.
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  6. Objective Knowledge and Self-Consciousness: The Role of Kant's Theory of Apperceptive Self-Identity in the "Critique of Pure Reason".Dennis J. Sweet - 1989 - Dissertation, The University of Iowa
    Kant's purpose in the Critique of Pure Reason was to describe the nature and set the boundaries of human knowledge. At the heart of this ambitious enterprise is his doctrine of apperceptive self-identity. He insists that in order for us to know anything, there must be a unitary self capable of being aware of its own identity over time. Unfortunately, Kant's descriptions of this unitary 'I think' are extremely obscure, and his accounts of how it functions in the first Critique's (...)
     
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  7.  47
    More forcing notions imply diamond.Andrzej Rosłanowski & Saharon Shelah - 1996 - Archive for Mathematical Logic 35 (5-6):299-313.
    We prove that the Sacks forcing collapses the continuum onto ${\frak d}$ , answering the question of Carlson and Laver. Next we prove that if a proper forcing of the size at most continuum collapses $\omega_2$ then it forces $\diamondsuit_{\omega_{1}}$.
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  8.  12
    Real Will and Aesthetic Consciousness in Bernard Bosanquet.William Sweet - 2022 - Collingwood and British Idealism Studies 28 (2):85-109.
    The British idealist philosopher Bernard Bosanquet argues that the legitimacy of the law and the obligation to obey the law are rooted in what he calls the ‘real will.’ This notion of the real will, however, has often been claimed to be problematic. In this paper, I argue that the notion of the real or general will can be made clearer and, arguably, more satisfactory, if one looks at Bosanquet’s notion of aesthetic consciousness. I provide a short account of Bosanquet’s (...)
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  9.  63
    The Birth of "The Birth of Tragedy".Dennis Sweet - 1999 - Journal of the History of Ideas 60 (2):345-359.
    In lieu of an abstract, here is a brief excerpt of the content:The Birth of The Birth of TragedyDennis SweetIntroductionNietzsche’s first book, The Birth of Tragedy, is ostensibly an account of the psychological motives behind the creation and modifications of Greek drama, but it is really much more than this. It is the author’s first attempt to understand the dynamic processes of human creativity in general—a concern that would occupy him throughout his career. When we look at his own estimation (...)
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  10.  38
    More on simple forcing notions and forcings with ideals.M. Gitik & S. Shelah - 1993 - Annals of Pure and Applied Logic 59 (3):219-238.
    It is shown that cardinals below a real-valued measurable cardinal can be split into finitely many intervals so that the powers of cardinals from the same interval are the same. This generalizes a theorem of Prikry [9]. Suppose that the forcing with a κ-complete ideal over κ is isomorphic to the forcing of λ-Cohen or random reals. Then for some τ<κ, λτ2κ and λ2<κ implies that 2κ=2τ= cov. In particular, if 2κ<κ+ω, then λ=2κ. This answers a question from (...)
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  11.  25
    Some considerations on amoeba forcing notions.Giorgio Laguzzi - 2014 - Archive for Mathematical Logic 53 (5-6):487-502.
    In this paper we analyse some notions of amoeba for tree forcings. In particular we introduce an amoeba-Silver and prove that it satisfies quasi pure decision but not pure decision. Further we define an amoeba-Sacks and prove that it satisfies the Laver property. We also show some application to regularity properties. We finally present a generalized version of amoeba and discuss some interesting associated questions.
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  12.  37
    Integrative biology of sticky feet in geckos.Eric R. Pianka & Samuel S. Sweet - 2005 - Bioessays 27 (6):647-652.
    Geckos have gained ecological access to novel microhabitats by exploiting intermolecular van der Waals forces, which allow them to climb smooth vertical surfaces. They use microscopic surface‐based phenomena to thrive in a macroscopic mass‐ and kinetic energy‐based world. Here we detail this as a premier example of integrative biology, spanning seven orders of magnitude and a lot of interesting biology. Emergent properties arising from molecular adhesion include several adaptive radiations that have produced a great diversity of geckos worldwide. BioEssays 27:647–652, (...)
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  13.  18
    On Cohen and Prikry Forcing Notions.Tom Benhamou & Moti Gitik - 2024 - Journal of Symbolic Logic 89 (2):858-904.
    Abstract(1)We show that it is possible to add $\kappa ^+$ -Cohen subsets to $\kappa $ with a Prikry forcing over $\kappa $. This answers a question from [9].(2)A strengthening of non-Galvin property is introduced. It is shown to be consistent using a single measurable cardinal which improves a previous result by S. Garti, S. Shelah, and the first author [5].(3)A situation with Extender-based Prikry forcings is examined. This relates to a question of H. Woodin.
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  14.  57
    Human Rights and Cultural Diversity.William Sweet - 1998 - International Journal of Applied Philosophy 12 (1):117-132.
    In this paper, I discuss some challenges to the discourse of universal human rights made by those who insist that the existence of pluralism and cultural diversity count against it. I focus on arguments made in a recent article by Vinay Lal but also address several other criticisms of universal human rights-arguments hinted at, but not elaborated, by Lal. I maintain that these challenges frequently fail to distinguish the discourse of human rights from its adoption by certain states to advance (...)
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  15.  20
    A forcing notion related to Hindman’s theorem.Luz María García-Ávila - 2015 - Archive for Mathematical Logic 54 (1-2):133-159.
    We give proofs of Ramsey’s and Hindman’s theorems in which the corresponding homogeneous sets are found with a forcing argument. The object of this paper is the study of the partial order involved in the proof of Hindman’s theorem. We are going to denote it by PFIN\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$${\mathbb{P}_{FIN}}$$\end{document}. As a main result, we prove that Mathias forcing does not add Matet reals, which implies that PFIN\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} (...)
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  16.  44
    The Echo of Evil.Pierre Kerszberg - 1999 - Graduate Faculty Philosophy Journal 21 (2):195-216.
    I borrow the notion of echo from Proust. Proust describes the last phase in the experience of a love that has died down in the following terms: “While the great tide of love has ebbed forever, yet, strolling through ourselves, we can still gather strange and charming sea shells and, lifting them to the ear, can hear, with a melancholy pleasure and without suffering, the mighty roar of the past.” Someone whom we have loved utterly but love no more is (...)
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  17.  78
    Simple forcing notions and forcing axioms.Andrzej Roslanowski & Saharon Shelah - 1997 - Journal of Symbolic Logic 62 (4):1297-1314.
  18.  9
    On Easton Support Iteration of Prikry-Type Forcing Notions.Moti Gitik & Eyal Kaplan - forthcoming - Journal of Symbolic Logic:1-46.
    We consider of constructing normal ultrafilters in extensions are here Easton support iterations of Prikry-type forcing notions. New ways presented. It turns out that, in contrast with other supports, seemingly unrelated measures or extenders can be involved here.
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  19.  20
    (1 other version)A formalism for some class of forcing notions.Piotr Koszmider & P. Koszmider - 1992 - Mathematical Logic Quarterly 38 (1):413-421.
    We introduce a class of forcing notions, called forcing notions of type S, which contains among other Sacks forcing, Prikry-Silver forcing and their iterations and products with countable supports. We construct and investigate some formalism suitable for this forcing notions, which allows all standard tricks for iterations or products with countable supports of Sacks forcing. On the other hand it does not involve internal combinatorial structure of conditions of iterations or products. (...)
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  20.  37
    Forcing notions in inner models.David Asperó - 2009 - Archive for Mathematical Logic 48 (7):643-651.
    There is a partial order ${\mathbb{P}}$ preserving stationary subsets of ω 1 and forcing that every partial order in the ground model V that collapses a sufficiently large ordinal to ω 1 over V also collapses ω 1 over ${V^{\mathbb{P}}}$ . The proof of this uses a coding of reals into ordinals by proper forcing discovered by Justin Moore and a symmetric extension of the universe in which the Axiom of Choice fails. Also, using one feature of the (...)
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  21.  42
    Montaigne and the Coherence of Eclecticism.Pierre Force - 2009 - Journal of the History of Ideas 70 (4):523-544.
    In lieu of an abstract, here is a brief excerpt of the content:Montaigne and the Coherence of EclecticismPierre ForceSince the publication of Pierre Hadot's essays on ancient philosophy by Arnold Davidson in 1995,2 Michel Foucault's late work on "the care of the self"3 has appeared in a new light. We now know that Hadot's work was familiar to Foucault as early as the 1950s.4 It is also clear that Foucault's notion of "techniques of the self" is very close to what (...)
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  22.  23
    Friendship: The Future of an Ancient Gift by Claudia Baracchi (review).Joseph Gamache - 2024 - Review of Metaphysics 77 (3):535-536.
    In lieu of an abstract, here is a brief excerpt of the content:Reviewed by:Friendship: The Future of an Ancient Gift by Claudia BaracchiJoseph GamacheBARACCHI, Claudia. Friendship: The Future of an Ancient Gift. Translated by Elena Bartolini and Catherine Fullarton. Bloomington: Indiana University Press, 2023. 146 pp. Paper, $30.00Friendship: The Future of an Ancient Gift offers a series of reflections on friendship that "outline thoughts, visions, stories." It is well to bear this in mind. There is no sustained discussion of (and (...)
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  23.  39
    Combinatorial properties of classical forcing notions.Jörg Brendle - 1995 - Annals of Pure and Applied Logic 73 (2):143-170.
    We investigate the effect of adding a single real on cardinal invariants associated with the continuum. We show:1. adding an eventually different or a localization real adjoins a Luzin set of size continuum and a mad family of size ω1;2. Laver and Mathias forcing collapse the dominating number to ω1, and thus two Laver or Mathias reals added iteratively always force CH;3. Miller's rational perfect set forcing preserves the axiom MA.
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  24.  46
    More about λ-support iterations of (<λ)-complete forcing notions.Andrzej Rosłanowski & Saharon Shelah - 2013 - Archive for Mathematical Logic 52 (5-6):603-629.
    This article continues Rosłanowski and Shelah (Int J Math Math Sci 28:63–82, 2001; Quaderni di Matematica 17:195–239, 2006; Israel J Math 159:109–174, 2007; 2011; Notre Dame J Formal Logic 52:113–147, 2011) and we introduce here a new property of (<λ)-strategically complete forcing notions which implies that their λ-support iterations do not collapse λ + (for a strongly inaccessible cardinal λ).
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  25.  43
    Template iterations with non-definable ccc forcing notions.Diego A. Mejía - 2015 - Annals of Pure and Applied Logic 166 (11):1071-1109.
  26.  31
    More Notions of Forcing Add a Souslin Tree.Ari Meir Brodsky & Assaf Rinot - 2019 - Notre Dame Journal of Formal Logic 60 (3):437-455.
    An ℵ1-Souslin tree is a complicated combinatorial object whose existence cannot be decided on the grounds of ZFC alone. But fifteen years after Tennenbaum and Jech independently devised notions of forcing for introducing such a tree, Shelah proved that already the simplest forcing notion—Cohen forcing—adds an ℵ1-Souslin tree. In this article, we identify a rather large class of notions of forcing that, assuming a GCH-type hypothesis, add a λ+-Souslin tree. This class includes Prikry, Magidor, (...)
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  27. Grande Sertão: Veredas by João Guimarães Rosa.Felipe W. Martinez, Nancy Fumero & Ben Segal - 2013 - Continent 3 (1):27-43.
    INTRODUCTION BY NANCY FUMERO What is a translation that stalls comprehension? That, when read, parsed, obfuscates comprehension through any language – English, Portuguese. It is inevitable that readers expect fidelity from translations. That language mirror with a sort of precision that enables the reader to become of another location, condition, to grasp in English in a similar vein as readers of Portuguese might from João Guimarães Rosa’s GRANDE SERTÃO: VEREDAS. There is the expectation that translations enable mobility. That what was (...)
     
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  28.  34
    Sweet Chemistry: A Study of the Intermolecular Forces in Candy Dye Molecules.Kara Paden - 2016 - Aletheia: The Alpha Chi Journal of Undergraduate Scholarship 1 (1).
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  29.  43
    Review: Moti Gitik, Saharon Shelah, Forcings with ideals and simple forcing notions; M. Gitik, S. Shelah, More on simple forcing Notions and forcing with ideals; D. H. Fremin, Real-valued-measurable cardinals. [REVIEW]Maxim R. Burke - 1995 - Journal of Symbolic Logic 60 (3):1022-1024.
  30.  28
    'The Force of Language, and the Sweets of Love': Eliza Haywood and the Erotics of Reading in Samuel Richardson's Clarissa.Kate Williams - 2004 - Lumen: Selected Proceedings From the Canadian Society for Eighteenth-Century Studies 23:309.
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  31. Des notions de matière et de force dans les sciences de la nature.Lionel Dauriac - 1878 - Revue Philosophique de la France Et de l'Etranger 6:302-310.
     
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  32. Gap forcing: Generalizing the lévy-Solovay theorem.Joel David Hamkins - 1999 - Bulletin of Symbolic Logic 5 (2):264-272.
    The Lévy-Solovay Theorem [8] limits the kind of large cardinal embeddings that can exist in a small forcing extension. Here I announce a generalization of this theorem to a broad new class of forcing notions. One consequence is that many of the forcing iterations most commonly found in the large cardinal literature create no new weakly compact cardinals, measurable cardinals, strong cardinals, Woodin cardinals, strongly compact cardinals, supercompact cardinals, almost huge cardinals, huge cardinals, and so on.
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  33. Supercompact extender based Prikry forcing.Carmi Merimovich - 2011 - Archive for Mathematical Logic 50 (5-6):591-602.
    The extender based Prikry forcing notion is being generalized to super compact extenders.
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  34. Soldiers in War as Homo Sacer.AssociAte PrOfessor Of Military Ethics At THe Military Academy In Belgradehe Is Also Lecturer In Ethics at The School Of National Defence he Is An Elected Member Of The Board Of Directors Of The EuropeAn Society For Military Ethics & War Collection He is A. Reserve Officer in the Serbian Armed Forces Editor-in-Chief of the Online Ethics of Peace - forthcoming - Journal of Military Ethics:1-13.
    In this article, the author aims to demonstrate how Agamben’s concept of Homo Sacer is ideally epitomized by a soldier in war. A soldier in war holds a peculiar position, as killing of soldiers is considered neither illegal by laws nor immoral by ethics, and so a soldier is not considered to be legally or morally “guilty” in the usual sense of the word if he or she kills another soldier in war. The author analyzes the notion of Homo Sacer (...)
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  35.  43
    Proper forcing extensions and Solovay models.Joan Bagaria & Roger Bosch - 2004 - Archive for Mathematical Logic 43 (6):739-750.
    We study the preservation of the property of being a Solovay model under proper projective forcing extensions. We show that every strongly-proper forcing notion preserves this property. This yields that the consistency strength of the absoluteness of under strongly-proper forcing notions is that of the existence of an inaccessible cardinal. Further, the absoluteness of under projective strongly-proper forcing notions is consistent relative to the existence of a -Mahlo cardinal. We also show that the consistency (...)
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  36.  42
    Forcing with filters and complete combinatorics.Claude Laflamme - 1989 - Annals of Pure and Applied Logic 42 (2):125-163.
    We study ultrafilters produced by forcing, obtaining different combinatorics and related Rudin-Keisler ordering; in particular we answer a question of Baumgartner and Taylor regarding tensor products of ultrafilters. Adapting a method of Blass and Mathias, we show that in most cases the combinatorics satisfied by the ultrafilters recapture the forcing notion in the Lévy model.
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  37. Where did the Notion that Forces are Unobservable come from?M. Wilson - 2000 - Boston Studies in the Philosophy of Science 215:231-240.
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  38.  93
    Touches of sweet harmony: Pythagorean cosmology and Renaissance poetics.S. K. Heninger - 1974 - San Marino, Calif.: Huntington Library.
    The notion of a harmonious universe was taught by Pythagoras as early as the sixth century BC, and remained a basic premise in Western philosophy, science, and art almost to our own day. In Touches of Sweet Harmony, S. K. Heninger first recounts the legendary life of Pythagoras, describes his school at Croton, and discusses the materials from which the Renaissance drew its information about Pythagorean doctrine. The second section of the book reconstructs the many facets of this doctrine, (...)
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  39.  22
    Forcing the Mapping Reflection Principle by finite approximations.Tadatoshi Miyamoto & Teruyuki Yorioka - 2021 - Archive for Mathematical Logic 60 (6):737-748.
    Moore introduced the Mapping Reflection Principle and proved that the Bounded Proper Forcing Axiom implies that the size of the continuum is ℵ2\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$\aleph _2$$\end{document}. The Mapping Reflection Principle follows from the Proper Forcing Axiom. To show this, Moore utilized forcing notions whose conditions are countable objects. Chodounský–Zapletal introduced the Y-Proper Forcing Axiom that is a weak fragments of the Proper Forcing Axiom but implies some important (...)
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  40.  44
    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 (...)
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  41.  57
    Forcing isomorphism II.M. C. Laskowski & S. Shelah - 1996 - Journal of Symbolic Logic 61 (4):1305-1320.
    If T has only countably many complete types, yet has a type of infinite multiplicity then there is a c.c.c. forcing notion Q such that, in any Q-generic extension of the universe, there are non-isomorphic models M 1 and M 2 of T that can be forced isomorphic by a c.c.c. forcing. We give examples showing that the hypothesis on the number of complete types is necessary and what happens if `c.c.c.' is replaced by other cardinal-preserving adjectives. We (...)
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  42.  15
    Forcing axioms for λ‐complete μ+$\mu ^+$‐c.c.Saharon Shelah - 2022 - Mathematical Logic Quarterly 68 (1):6-26.
    We consider forcing axioms for suitable families of μ‐complete ‐c.c. forcing notions. We show that some form of the condition “ have a in ” is necessary. We also show some versions are really stronger than others.
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  43. (1 other version)Force (God) in Descartes' physics.Gary C. Hatfield - 1979 - Studies in History and Philosophy of Science Part A 10 (2):113-140.
    It is difficult to evaluate the role of activity - of force or of that which has causal efficacy - in Descartes’ natural philosophy. On the one hand, Descartes claims to include in his natural philosophy only that which can be described geometrically, which amounts to matter (extended substance) in motion (where this motion is described kinematically).’ Yet on the other hand, rigorous adherence to a purely geometrical description of matter in motion would make it difficult to account for the (...)
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  44.  23
    The Importance of Contrary Forces in Education: On the Notion of Conflict in Tagore’s Religion of Man.Jan G. Pouwels - 2024 - Studies in Philosophy and Education 43 (3):243-268.
    Dealing with conflicts seems to be a great challenge in society today. But not only in society. Higher education displays an air of resoluteness with certainty and security that disguises the conflicts and the fear of conflicts in a substantial number of subjects. If not in a state of denial, higher education avoids taking up conflicts over issues, for learning. The detailed investigation of Tagore’s pedagogical writings, with a focus on the importance of conflicts in education, reveals a genuine embrace (...)
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  45.  45
    Forcings constructed along morasses.Bernhard Irrgang - 2011 - Journal of Symbolic Logic 76 (4):1097-1125.
    We further develop a previously introduced method of constructing forcing notions with the help of morasses. There are two new results: (1) If there is a simplified (ω 1 , 1)-morass, then there exists a ccc forcing of size ω 1 that adds an ω 2 -Suslin tree. (2) If there is a simplified (ω 1 , 2)-morass, then there exists a ccc forcing of size ω 1 that adds a 0-dimensional Hausdorff topology τ on ω (...)
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  46.  47
    Projective forcing.Joan Bagaria & Roger Bosch - 1997 - Annals of Pure and Applied Logic 86 (3):237-266.
    We study the projective posets and their properties as forcing notions. We also define Martin's axiom restricted to projective sets, MA, and show that this axiom is weaker than full Martin's axiom by proving the consistency of ZFC + ¬lCH + MA with “there exists a Suslin tree”, “there exists a non-strong gap”, “there exists an entangled set of reals” and “there exists κ < 20 such that 20 < 2k”.
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  47.  26
    Forcing operators on MTL-algebras.George Georgescu & Denisa Diaconescu - 2011 - Mathematical Logic Quarterly 57 (1):47-64.
    We study the forcing operators on MTL-algebras, an algebraic notion inspired by the Kripke semantics of the monoidal t -norm based logic . At logical level, they provide the notion of the forcing value of an MTL-formula. We characterize the forcing operators in terms of some MTL-algebras morphisms. From this result we derive the equality of the forcing value and the truth value of an MTL-formula.
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  48.  87
    The bounded proper forcing axiom.Martin Goldstern & Saharon Shelah - 1995 - Journal of Symbolic Logic 60 (1):58-73.
    The bounded proper forcing axiom BPFA is the statement that for any family of ℵ 1 many maximal antichains of a proper forcing notion, each of size ℵ 1 , there is a directed set meeting all these antichains. A regular cardinal κ is called Σ 1 -reflecting, if for any regular cardinal χ, for all formulas $\varphi, "H(\chi) \models`\varphi'"$ implies " $\exists\delta . We investigate several algebraic consequences of BPFA, and we show that the consistency strength of (...)
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  49.  23
    Hertz's Mechanics and a Unitary Notion of Force.Joshua Eisenthal - 2021 - Studies in History and Philosophy of Science Part A 1 (90):226-234.
    Heinrich Hertz dedicated the last four years of his life to a systematic reformulation of mechanics. One of the main issues that troubled Hertz in the customary formulation of mechanics was a "logical obscurity" in the notion of force. However, it is unclear what this logical obscurity was, hence it is unclear how Hertz took himself to have avoided it. -/- In this paper, I argue that a subtle ambiguity in Newton's original laws of motion lay at the basis of (...)
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  50.  97
    Merleau-ponty Meets Kretchmar: Sweet Tensions of Embodied Learning.Øyvind F. Standal & Vegard F. Moe - 2011 - Sport, Ethics and Philosophy 5 (3):256 - 269.
    The last decades have seen a rising philosophical interest in the phenomenology of skill acquisition. One central topic in this work is the relation between the athlete's background capacities and foreground attention as an invariant feature of skilful movements. The purpose of this paper is to examine further this gestalt relation from the perspective of Merleau-Ponty's phenomenological account of embodied learning and a classical notion from philosophy of sport, namely ?sweet tension of uncertainty of outcome?. In the first part (...)
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