Results for 'Shinichi Koyama'

8 found
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  1. マクタガートのA理論とB理論の成立経緯と「時間の空間化」.Tora Koyama - 2023 - Kagaku Tetsugaku 55 (2):19-34.
    McTaggart’s paradox and his A-theory and B-theory are basic notions in the contemporary philosophy of time. It is well known that the paradox was introduced by McTaggart’s paper called “The Unreality of Time” published in 1908, so that it has a one-hundred-year history. As for A-theory and B-theory, in contrast, McTaggart himself didn’t consider both of them at all. The notions of A-theory and B-theory came much later, 60 years after the paradox. Moreover, they had not been as popularized as (...)
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  2. 様相実在論に対するメタ存在論研究に基づく反論.Tora Koyama - 2010 - Kagaku Tetsugaku 43 (1):79-90.
    Modal realism is an ontological claim according to which there exist many possible worlds just like our actual world. Since it is so hard to believe, modal realism has only a few advocates. However, it is well known that alternative theories have serious problems. It is one of the central issues of metaphysics to find a persuasive way to reject modal realism. In this paper, I will suggest that it could be accomplished with help of metaontology-one of the topics of (...)
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  3. 分析哲学と科学哲学はどのように異なっているのか.Tora Koyama - 2018 - Kagaku Tetsugaku 51 (2):29-45.
    What is the exact relationship between analytic philosophy and philosophy of science? In this paper, I will address this question from the perspective of research traditions, with the help of recent histor- ical studies on analytic philosophy. The two groups are particularly focused: the Polish philosophers and the logical empiricists in Berlin. Neither of them is unknown to us. However, by taking seriously their connection to the development of analytic philosophy and philosophy of science as research traditions, I believe, the (...)
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  4. 現在主義・時制・Truthmaker.Tora Koyama - 2007 - Journal of the Japan Association for Philosophy of Science 34 (2):49-59.
    In this paper, I try to defend Presentism. First of all, I explore how Presentism diverges to its versions and show that none of them, which include the currently standard Presentism that invokes tense logic, are tenable. Next, I point out that some philosophers argue that by replacing the Quinean criterion of existence with the Truthmaker Principle, another version of Presentism, which invokes tensed properties, can emerges. However, this version has a highly implausible conclusion. Finally, I argue that it can (...)
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  5. Against Lewisian Modal Realism from a Metaontological Point of View.Tora Koyama - 2017 - Philosophia 45 (3):1207-1225.
    Modal realism is an ontological position made familiar by David Lewis, according to which there exist possible worlds other than the actual world that we inhabit. It is hard to uphold modal realism, and indeed modal realism has only a few advocates. However, as most contemporary metaphysicians agree, this does not mean that it is easy to refute modal realism. In this paper, I argue against modal realism from a metaontological point of view. First, I provide a precise formulation of (...)
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  6. The Simple Sentence Puzzle and Ambiguous Co-referential Names.Tora Koyama & Yasuo Nakayama - 2001 - Annals of the Japan Association for Philosophy of Science 10 (3):127-138.
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  7. Truthmaker Monism.Taishi Yukimoto & Tora Koyama - 2020 - Annals of the Japan Association for Philosophy of Science 29:61-73.
    Monism is a metaphysical view according to which there is only one fundamental object. This paper will explore monism within the context of truthmaker theory, or Truthmaker Monism, a view rarely discussed in literature. Although few truthmaker theorists defend monism, at least explicitly, some theories seem to share the spirit of monism to some extent. Interestingly, they are proposed as solutions for the same problem, called the problem of negative truth. A close examination will show that while each of these (...)
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  8. Deep Disagreement in Mathematics.Andrew Aberdein - 2023 - Global Philosophy 33 (1):1-27.
    Disagreements that resist rational resolution, often termed “deep disagreements”, have been the focus of much work in epistemology and informal logic. In this paper, I argue that they also deserve the attention of philosophers of mathematics. I link the question of whether there can be deep disagreements in mathematics to a more familiar debate over whether there can be revolutions in mathematics. I propose an affirmative answer to both questions, using the controversy over Shinichi Mochizuki’s work on the abc (...)
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