Results for 'Golden section, golden number'

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  1.  8
    Is the golden section a key for understanding beauty? Part III.Luca Nicotra & Franco Eugeni - 2019 - Science and Philosophy 7 (2):83-112.
    Our goal is to prove that the golden section, however important, is not the only key to understand a mathematical-formalizing approach to the idea of beauty. Having developed, from this point of view, reading keys linked to the post-modern, it is necessary to link together the multiple rivulets of knowledge that gather in this direction. Moreover the canons of the approaches presented up to now are very indicative for the understanding of many aspects of beauty, which however depends on (...)
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  2.  7
    Is the Golden Section a Key for Understanding Beauty? - Part I.Franco Eugeni & Luca Nicotra - 2018 - Science and Philosophy 6 (1):93-126.
    Our goal is to prove that the golden section, however important, is not the only key to understand a mathematical-formalizing approach to the idea of beauty. Having developed, from this point of view, reading keys linked to the post-modern, it is necessary to link together the multiple rivulets of knowledge that gather in this direction. Moreover the canons of the approaches presented up to now are very indicative for the understanding of many aspects of beauty, which however depends on (...)
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  3.  17
    Is the Golden Section a Key for Understanding Beauty?Luca Nicotra & Franco Eugeni - 2018 - Science and Philosophy 6 (2):129-176.
    Our goal is to prove that the golden section, however important, is not the only key to understand a mathematical-formalizing approach to the idea of beauty. Having developed, from this point of view, reading keys linked to the post-modern, it is necessary to link together the multiple rivulets of knowledge that gather in this direction. Moreover the canons of the approaches presented up to now are very indicative for the understanding of many aspects of beauty, which however depends on (...)
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  4.  5
    The Chorus of Greek Drama within the Light of the Person and Number Used.Leon Golden & Maarit Kaimio - 1973 - American Journal of Philology 94 (2):195.
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  5.  53
    A Brief History of Long Work Time and the Contemporary Sources of Overwork.Lonnie Golden - 2009 - Journal of Business Ethics 84 (S2):217 - 227.
    What are some of the key historical trends in hours of work per worker in US? What economic, social-psychological, organizational and institutional forces determine the length of individuals' working hours? How much of the trend toward longer working hours among so many workers may be attributable to workers' preferences, workplace incentives or employers' constraints? When can work become overwork or workaholism – an unforced addiction to incessant work activity which risk harm to workers, families or even economies? The first part (...)
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  6. The golden section and the structure of connotation.John Benjafield & Christine Davis - 1978 - Journal of Aesthetics and Art Criticism 36 (4):423-427.
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  7.  19
    Virgil and the Golden Section.M. L. Clarke - 1964 - The Classical Review 14 (01):43-.
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  8.  5
    Nuptial Arithmetic: Marsilio Ficino's Commentary on the Fatal Number in Book VIII of Plato's Republic (review). [REVIEW]Charles Edward Trinkaus - 1995 - Journal of the History of Philosophy 33 (4):684-686.
    In lieu of an abstract, here is a brief excerpt of the content:684 JOURNAL OF THE HISTORY OF PHILOSOPHY 33:4 OCTOBER 1995 "Private I.anguage" and the pivotal paper in the Stoic section, "The Conjunctive Model," bring out a third feature of Brunschwig's method. Many of his essays take their start from a small text or a relatively local problem, one which does not primafacie bear significantly on large philosophical issues. Yet in a rigorously conceived philosophical system, the whole is often (...)
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  9.  30
    Virgil and the Golden Section George E. Duckworth: Structural Patterns and Proportions in Vergil's Aeneid. Pp. x+268. Ann Arbor: University of Michigan Press, 1962. Cloth, $7.50. [REVIEW]M. L. Clarke - 1964 - The Classical Review 14 (01):43-45.
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  10.  80
    The Theory of Proportion in ArchitectureThe Golden Number.Francois Bucher, P. H. Scholfield & M. Borissavlievitch - 1959 - Journal of Aesthetics and Art Criticism 17 (4):525.
  11.  6
    2. Numbering of sections and within sections.H. G. Alexander Aphrodisiensis - 2008 - In Alexander Aphrodisiensis, "de Anima Libri Mantissa": A New Edition of the Greek Text with Introduction and Commentary. De Gruyter. pp. 5-5.
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  12. The Golden Rule: A Naturalistic Perspective.Nathan Cofnas - 2022 - Utilitas 34 (3):262-274.
    A number of philosophers from Hobbes to Mill to Parfit have held some combination of the following views about the Golden Rule: (a) It is the cornerstone of morality across many if not all cultures. (b) It affirms the value of moral impartiality, and potentially the core idea of utilitarianism. (c) It is immune from evolutionary debunking, that is, there is no good naturalistic explanation for widespread acceptance of the Golden Rule, ergo the best explanation for its (...)
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  13.  6
    Golden Lassos and Logical Paradoxes.Roy T. Cook & Nathan Kellen - 2017-03-29 - In Jacob M. Held (ed.), Wonder Woman and Philosophy. Wiley. pp. 198–208.
    Wonder Woman wields a number of magical Amazonian devices: her bulletproof bracelets, her invisible plane, and most importantly for this chapter, her golden lasso of truth. The first thing to notice about the golden lasso is that evildoers bound by it are not only compelled to tell the truth if and when they answer questions, but also compelled to answer Wonder Woman's questions in the first place. The second thing to notice is that answering truthfully does not, (...)
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  14.  8
    Golden spikes, scientific types, and the ma(r)king of deep time.Joeri Witteveen - unknown
    Chronostratigraphy is the subfield of geology that studies the relative age of rock strata and that aims at producing a hierarchical classification of (global) divisions of the historical time-rock record. The ‘golden spike’ or ‘GSSP’ approach is the cornerstone of contemporary chronostratigraphic methodology. It is also perplexing. Chronostratigraphers define each global time-rock boundary extremely locally, often by driving a gold-colored pin into an exposed rock section at a particular level. Moreover, they usually avoid rock sections that show any meaningful (...)
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  15.  67
    Teaching the golden rule.Samuel V. Bruton - 2004 - Journal of Business Ethics 49 (2):179-187.
    The Golden Rule is endorsed in oneform or another by most cultures and majorreligions and is still espoused byphilosophers, business ethicists, and popularbusiness authors. Because it also resonateswith undergraduate business majors, it can bean effective teaching tool. This paperdescribes a way of teaching the Golden Rulethrough a series of business-oriented examplesintended to bring out its strengths andweaknesses. The method described alsointroduces students to some basic moralreasoning skills and acquaints them with a widerange of moral issues that arise in (...)
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  16.  20
    A golden clue to human skin colour variation.Jeanette Müller & Robert N. Kelsh - 2006 - Bioessays 28 (6):578-582.
    Variations in human skin pigmentation are obvious, but how have skin colour differences evolved? Although clearly a polymorphic trait, the number and identity of key variants has remained unclear. Investigation of pigmentation phenotypes in model organisms provides a route to identify these genes and showed MC1R to be one key locus. Now, cloning of a classic zebrafish mutant, golden, identifies slc24a5 as a gene involved in fish skin pigmentation.1 Strikingly this study identifies the human orthologue, SLC24A5, as likely (...)
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  17. Back to the Golden Age: Saul Kripke's Naming and Necessity and twenty‐first century philosophy.Andrea Bianchi - 2021 - Theoria 88 (2):278-295.
    In this paper, I try to outline what I take to be Naming and Necessity’s fundamental legacy to my generation and those that follow, and the new perspectives it has opened up for twenty-first century philosophy. The discussion is subdivided into three sections, concerning respectively philosophy of language, metaphysics, and metaphilosophy. The general unifying theme is that Naming and Necessity is helping philosophy to recover a Golden Age, by freeing it from the strictures coming from the empiricist and Kantian (...)
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  18.  75
    Breve storia dell'etica.Sergio Cremaschi - 2012 - Roma RM, Italia: Carocci.
    The book reconstructs the history of Western ethics. The approach chosen focuses the endless dialectic of moral codes, or different kinds of ethos, moral doctrines that are preached in order to bring about a reform of existing ethos, and ethical theories that have taken shape in the context of controversies about the ethos and moral doctrines as means of justifying or reforming moral doctrines. Such dialectic is what is meant here by the phrase ‘moral traditions’, taken as a name for (...)
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  19. Knowledge, culture, and value: papers presented in plenary sessions, panel discussions, and sectional meetings of World Philosophy Conference, golden jubilee session of the Indian Philosophical Congress, December 28, 1975 to January 3, 1976.Ram Chandra Pandeya & Siddheswar Rameshwar Bhatt (eds.) - 1976 - Delhi: Motilal Banarsidass.
     
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  20. In Chapter III, Grammatical consequences of phonetic evolution, 1 of the section on diachronic linguistics of his Course Saussure discusses a number of morphophonemic alternations, such as that between ou and eu in French (pouvons: peuvent, ouvrier: auvre, nouveau: neuf). His definition of ALTERNA-TION is the following.Cours de Linguistique Generals - 1970 - Foundations of Language: International Journal of Language and Philosophy 6:423.
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  21.  29
    Knowledge and Silence: "The Golden Bowl" and Moral Philosophy.Daniel Brudney - 1990 - Critical Inquiry 16 (2):397-437.
    When literary texts are included in a course on moral philosophy they tend to be classical tragedies or existentialist novels: texts filled with major moral transgressions and agonized debates over rights, wrongs, and relativism. Recently, however, the focus of much discussion on literature and moral philosophy has been Henry James’s last novel, The Golden Bowl. This ought to seem surprising. For The Golden Bowl is a quintessential Jamesian novel. Almost nothing happens. In the course of more than five (...)
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  22. From Language 35, no. 1 (1959): 26-58. Re-printed by permission of the Linguistic Society of America and the author. Sections 5-10 have been omitted (the notes are therefore not numbered consecutively). [REVIEW]Noam Chomsky - 1980 - In Ned Block (ed.), Readings in Philosophy of Psychology. Cambridge: Harvard University Press. pp. 1--48.
     
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  23. Natural Numbers and Natural Cardinals as Abstract Objects: A Partial Reconstruction of Frege"s Grundgesetze in Object Theory.Edward N. Zalta - 1999 - Journal of Philosophical Logic 28 (6):619-660.
    In this paper, the author derives the Dedekind-Peano axioms for number theory from a consistent and general metaphysical theory of abstract objects. The derivation makes no appeal to primitive mathematical notions, implicit definitions, or a principle of infinity. The theorems proved constitute an important subset of the numbered propositions found in Frege's *Grundgesetze*. The proofs of the theorems reconstruct Frege's derivations, with the exception of the claim that every number has a successor, which is derived from a modal (...)
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  24.  5
    Being amongst others: phenomenological reflections on the life-world.Eric Chelstrom (ed.) - 2006 - Newcastle, U.K.: Cambridge Scholars Press.
    Our world can be a bewildering place. The sense of awe and wonder at the states of affairs in which we find ourselves immersed give rise to philosophical questions. Philosophical reflection is a critical attempt to come to grips with our place in the world and the various problems we encounter in respect to the complexities encountered in everyday life. In the most basic terms, phenomenology is the study of the structures and relations of phenomena. Phenomenology begins from a descriptive (...)
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  25.  48
    From the Golden Rule to the Diamond Rule.Mikhail Epstein - 2008 - Proceedings of the Xxii World Congress of Philosophy 10:77-89.
    Aristotle stated one of the most influential postulates in the history of ethics: virtue is the middle point between two vicious extremes: "…excess and defect are characteristic of vice, and the mean of virtue. For men are good in but one way, but bad in many." The paper argues that between two vices there are two virtues that comprise two different moral perspectives as perceived by stereoethics. For example, two virtues can be found between the vices of miserliness and wastefulness: (...)
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  26.  10
    Broderick T. S.. On proving certain properties of the primes by means of the methods of pure number theory. Proceedings of the Royal Irish Academy, section A, vol. 46 , pp. 17–24. [REVIEW]Paul Bernays - 1940 - Journal of Symbolic Logic 5 (3):128-130.
  27.  7
    Number crunching vs. number theory: computers and FLT, from Kummer to SWAC (1850–1960), and beyond.Leo Corry - 2008 - Archive for History of Exact Sciences 62 (4):393-455.
    The present article discusses the computational tools (both conceptual and material) used in various attempts to deal with individual cases of FLT, as well as the changing historical contexts in which these tools were developed and used, and affected research. It also explores the changing conceptions about the role of computations within the overall disciplinary picture of number theory, how they influenced research on the theorem, and the kinds of general insights thus achieved. After an overview of Kummer’s contributions (...)
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  28. Go(Φ)d is Number: Plotting the Divided Line & the Problem of the Irrational.Sandra Kroeker - 2024 - Athens Journal of Philosophy 3 (2):95-110.
    Plato believed that behind everything in the universe lie mathematical principles. Plato was inspired by Pythagoras (571 BCE), who developed a school of mathematics at Crotona that studied sacred geometry as a form of religion. The school’s motto was “God is number,” or “All is Number”. Pythagoras believed that numbers represented God in pattern, symmetry, and infinity. When one of its students, Hippasus told the world the secret of the existence of irrational numbers, Greek geometry was born and (...)
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  29.  29
    On the Ketner and Eigsti Edition of Wittgenstein’s Remarks on Frazer’s "The Golden Bough".Peter K. Westergaard - 2015 - Nordic Wittgenstein Review 4 (2):117-142.
    Wittgenstein’s remarks on Frazer’s The Golden Bough were first edited and published in 1967 by Rush Rhees as Wittgenstein’s Bemerkungen über Frazers ‘The Golden Bough’. However, there is another edition, called Ludwig Wittgenstein: Remarks on Frazer’s Anthropology, edited and translated by Kenneth Laine Ketner and James Leroy Eigsti. In this paper I outline at least part of the history of this edition. At the same time, I shall describe some of the characteristic features of the Ketner and Eigsti (...)
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  30.  7
    Epicurus, the Garden, and the Golden Age.Gordon Campbell - 2010-09-24 - In Fritz Allhoff & Dan O'Brien (eds.), Gardening ‐ Philosophy for Everyone. Wiley‐Blackwell. pp. 220–231.
    This chapter contains sections titled: The School in the Garden Prehistory and the Rise of Cities The Locus Amoenus and the Origins of Agriculture Diogenes of Oinoanda and the Future Epicurean Golden Age Notes.
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  31.  23
    The Section Division of the Laozi and its Examination.Ding Sixin - 2017 - Contemporary Chinese Thought 48 (3):159-179.
    EDITOR’S ABSTRACTThis article argues that the early Laozi text underwent three stages: The first had section divisions on the basis of the meaning. The second stage was the formative period of the Laozi text influenced by cosmological numerology; the Silk Manuscript version A is its testimony. The third stage finalized the text through the canonization of the Classic by Emperor Jing; it is represented by the Peking University Han Bamboo Slips, Yan Zun, and Liu Xiang versions and became the received (...)
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  32. Frege-Russell numbers: Analysis or explication?Erich Reck - 2007 - In The Analytic Turn. London: Routledge. pp. 33-50.
    For both Gottlob Frege and Bertrand Russell, providing a philosophical account of the concept of number was a central goal, pursued along similar logicist lines. In the present paper, I want to focus on a particular aspect of their accounts: their definitions, or reconstructions, of the natural numbers as equivalence classes of equinumerous classes. In other words, I want to examine what is often called the "Frege-Russell conception of the natural numbers" or, more briefly, the Frege-Russell numbers. My main (...)
     
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  33.  23
    Some Sources for Hume's Opening Remarks to Treatise I.IV.III.Graham Solomon - 1990 - Hume Studies 16 (1):57-66.
    In lieu of an abstract, here is a brief excerpt of the content:Some Sources for Hume's Opening Remarks to Treatise LIVJII Graham Solomon Hume opens Book I, Part IV, Section III of the Treatise with these remarks: Several moralists have recommended it as an excellent method ofbecoming acquainted with our own hearts, and knowing our progress in virtue, to recollect our dreams in a morning, and examine them with the same rigour, that we wou'd our most serious and deliberate actions. (...)
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  34.  67
    Names, numbers and indentations: A guide to post-linnaean taxonomy.M. Ereshefsky - 2001 - Studies in History and Philosophy of Science Part C: Studies in History and Philosophy of Biological and Biomedical Sciences 32 (2):361-383.
    The vast majority of biological taxonomists use the Linnaean system when constructing classifications. Taxa are assigned Linnaean ranks and taxon names are devised according to the Linnaean rules of nomenclature. Unfortunately, the Linnaean system has become theoretically outdated. Moreover, its continued use causes a number of practical problems. This paper begins by sketching the ontological and practical problems facing the Linnaean system. Those problems are sufficiently pressing that alternative systems of classification should be investigated. A number of proposals (...)
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  35.  8
    Weighted numbers.Mila Marinova, Marta Fedele & Bert Reynvoet - 2021 - Behavioral and Brain Sciences 44.
    Clarke and Beck discuss in their sections on congruency and confounds literature that has challenged the claim that the approximate number system represents numerical content. We argue that the propositions put forward by these studies aren't that far from the indirect model of number perception suggested by C&B.
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  36.  65
    Frege Numbers and the Relativity Argument.Christopher Menzel - 1988 - Canadian Journal of Philosophy 18 (1):87-98.
    Textual and historical subtleties aside, let's call the idea that numbers are properties of equinumerous sets ‘the Fregean thesis.’ In a recent paper, Palle Yourgrau claims to have found a decisive refutation of this thesis. More surprising still, he claims in addition that the essence of this refutation is found in the Grundlagen itself – the very masterpiece in which Frege first proffered his thesis. My intention in this note is to evaluate these claims, and along the way to shed (...)
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  37.  13
    Number(s) of Future(s), Number(s) of Faith(s): Call it a Day for Religion.Joanna Hodge - 2021 - Eidos. A Journal for Philosophy of Culture 5 (3):64-81.
    Encrypted in Derrida’s contribution to the Capri Seminar on Religion in 1994 are three retrievals: of his discussions of speech and of systems of inscription; of a concealment of splittings in the supposed continuities of traditions; and of a complicity between the operations of religion and those of a dissipation of the unities of science, Enlightenment, and knowledge, into proliferating autotelic tele-technologies. These retrievals take place between the lines of this discussion of faith, knowledge and religion, which arrives in two (...)
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  38. The Dirac large number hypothesis and a system of evolving fundamental constants.Andrew Holster - manuscript
    In his [1937, 1938], Paul Dirac proposed his “Large Number Hypothesis” (LNH), as a speculative law, based upon what we will call the “Large Number Coincidences” (LNC’s), which are essentially “coincidences” in the ratios of about six large dimensionless numbers in physics. Dirac’s LNH postulates that these numerical coincidences reflect a deeper set of law-like relations, pointing to a revolutionary theory of cosmology. This led to substantial work, including the development of Dirac’s later [1969/74] cosmology, and other alternative (...)
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  39.  7
    The cultural crisis of the Danish golden age: Heiberg, Martensen and Kierkegaard.Jon Stewart - 2015 - Copenhagen: Museum Tusculanum Press.
    The Danish Golden Age of the first half of the nineteenth century endured in the midst of a number of different kinds of crisis -- political, economic, and cultural. The many changes of the period made it a dynamic time, one in which artists, poets, philosophers, and religious thinkers were constantly reassessing their place in society. This book traces the different aspects of the cultural crisis of the period through a series of case studies of key figures, including (...)
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  40.  66
    Number, form, content: Hume's dialogues , number nine.Gene Fendt - 2009 - Philosophy 84 (3):393-412.
    This paper's aim is threefold. First, I wish to show that there is an analogy in section nine that arises out of the interaction of the interlocutors; this analogy is, or has, a certain comic adequatic to the traditional (e.g. Aquinas's) arguments about proofs for the existence of God. Second, Philo's seemingly inconsequential example of the strange necessity of products of 9 in section nine is a perfected analogy of the broken arguments actually given in that section, destroying Philo's earlier (...)
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  41.  35
    Number, Form, Content: Hume's Dialogues, Number Nine.Gene Fendt - 2009 - Philosophy 84 (3):393-412.
    This paper's aim is threefold. First, I wish to show that there is an analogy in section nine that arises out of the interaction of the interlocutors; this analogy is, or has, a certain comic adequatic to the traditional arguments about proofs for the existence of God. Second, Philo's seemingly inconsequential example of the strange necessity of products of 9 in section nine is a perfected analogy of the broken arguments actually given in that section, destroying Philo's earlier arguments. Finally, (...)
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  42.  6
    Annual Dinner & ACT Golden Gavel Competition.Golden Gavel Entrants Jake Howard, Scobie Mac-Kay, Elisabeth Bicevskis & Tanya Canny - 2004 - Ethos: Journal of the Society for Psychological Anthropology.
    "Annual dinner and act golden gavel competition." Ethos: Official Publication of the Law Society of the Australian Capital Territory, (194), pp. 18.
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  43.  16
    An American Scholar Recalls Karl Barth’s Golden Years as a Teacher by Raymond Kemp Anderson, and: The Westminster Handbook to Karl Barth ed. by Richard E. Burnett.Matthew R. Jantzen - 2015 - Journal of the Society of Christian Ethics 35 (2):207-209.
    In lieu of an abstract, here is a brief excerpt of the content:Reviewed by:An American Scholar Recalls Karl Barth’s Golden Years as a Teacher (1958–1964) by Raymond Kemp Anderson, and: The Westminster Handbook to Karl Barth ed. by Richard E. BurnettMatthew R. JantzenAn American Scholar Recalls Karl Barth’s Golden Years as a Teacher (1958–1964) Raymond Kemp Anderson lewiston, ny: edwin mellen press, 2013. 438 pp. $159.95The Westminster Handbook to Karl Barth Edited by Richard E. Burnett louisville, ky: westminster (...)
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  44.  25
    Completeness, Categoricity and Imaginary Numbers: The Debate on Husserl.Víctor Aranda - 2020 - Bulletin of the Section of Logic 49 (2).
    Husserl's two notions of "definiteness" enabled him to clarify the problem of imaginary numbers. The exact meaning of these notions is a topic of much controversy. A "definite" axiom system has been interpreted as a syntactically complete theory, and also as a categorical one. I discuss whether and how far these readings manage to capture Husserl's goal of elucidating the problem of imaginary numbers, raising objections to both positions. Then, I suggest an interpretation of "absolute definiteness" as semantic completeness and (...)
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  45.  42
    On me number of steps in proofs.Jan Krajíèek - 1989 - Annals of Pure and Applied Logic 41 (2):153-178.
    In this paper we prove some results about the complexity of proofs. We consider proofs in Hilbert-style formal systems such as in [17]. Thus a proof is a sequence offormulas satisfying certain conditions. We can view the formulas as being strings of symbols; hence the whole proof is a string too. We consider the following measures of complexity of proofs: length , depth and number of steps For a particular formal system and a given formula A we consider the (...)
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  46.  28
    'Cooling corpses': Section 43 of the Human Tissue Act 2004 and organ donation.C. Sangster - 2007 - Clinical Ethics 2 (1):23-27.
    In an attempt to increase the number of organs available for transplantation, section 43 of the Human Tissue Act 2004 provides, for the first time, a statutory basis for the non-consensual preservation of organs. However, several issues arise out of the terminology of the section relating to where the preservation steps can be carried out and, indeed, what preservation steps can be performed which may affect the success of this attempt to increase the organ donor pool.
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  47.  11
    On the number of steps in proofs.Jan Kraj\mIček - 1989 - Annals of Pure and Applied Logic 41 (2):153-178.
    In this paper we prove some results about the complexity of proofs. We consider proofs in Hilbert-style formal systems such as in [17]. Thus a proof is a sequence offormulas satisfying certain conditions. We can view the formulas as being strings of symbols; hence the whole proof is a string too. We consider the following measures of complexity of proofs: length , depth and number of steps For a particular formal system and a given formula A we consider the (...)
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  48. Counting and the natural numbers.Jeffrey F. Sicha - 1970 - Philosophy of Science 37 (3):405-416.
    Early sections of the paper develop a view of the natural numbers and a view of counting which are suggested by the remarks of several modern philosophers. Further investigation of these views leads to one of the main theses of the paper: a special kind of quantifier, the "numerical quantifier" is essential to counting. The remainder of the paper suggests the rudiments of a new view of the natural numbers, a view which maintains that numerical quantifiers are one kind of (...)
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  49.  8
    Good math: a geek's guide to the beauty of numbers, logic, and computation.Mark C. Chu-Carroll - 2013 - Dallas, Texas: Pragmatic Programmers.
    Numbers. Natural numbers -- Integers -- Real numbers -- Irrational and transcendental numbers -- Funny numbers. Zero -- e : the unnatural natural number -- [Phi] : the golden ratio -- i : the imaginary number -- Writing numbers. Roman numerals -- Egyptian fractions -- Continued fractions -- Logic. Mr. Spock is not logical -- Proofs, truth, and trees : oh my! -- Programming with logic -- Temporal reasoning -- Sets. Cantor's diagonalization : infinity isn't just infinity (...)
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  50.  6
    Perceived Stress and Coping Strategies Among Undergraduate Health Science Students of Jimma University Amid the COVID-19 Outbreak: Online Cross-Sectional Survey.Mengist Awoke, Girma Mamo, Samuel Abdu & Behailu Terefe - 2021 - Frontiers in Psychology 12.
    Background: The rapid spread of COVID-19 infection has led countries across the globe to take various measures to contain the outbreak, including the closure of Universities. Forcing University students to stay at home has created enormous stress and uncertainty in their daily life.Objective: This study aimed to assess the perceived stress and coping strategies among undergraduate health science students of Jimma University amid the COVID-19 outbreak.Materials and methods: An online cross-sectional survey was conducted involving 337 undergraduate health science students from (...)
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