Results for 'Hiroyo Fujita'

150 found
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  1.  58
    Are common names becoming less common? The rise in uniqueness and individualism in Japan.Yuji Ogihara, Hiroyo Fujita, Hitoshi Tominaga, Sho Ishigaki, Takuya Kashimoto, Ayano Takahashi, Kyoko Toyohara & Yukiko Uchida - 2015 - Frontiers in Psychology 6.
  2. Fujita Yukoku kankei shiryō.Yukoku Fujita - 1977
     
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  3.  5
    Shisōkan no taiwa: Higashi Ajia ni okeru tetsugaku no juyō to tenkai.Masakatsu Fujita (ed.) - 2015 - Tōkyō: Hōsei Daigaku Shuppankyoku.
    日本、中国、韓国はそれぞれの伝統に依拠しつつ西洋哲学を受容することで近代哲学を形成してきた。哲学や思想における特徴や制限は、他の思想を鏡として、そこに映し出すことで明らかになる。なぜ違いが生まれたのか 。互いの違いをどう克服するのか。西田幾多郎、吉田松陰、九鬼周造、西周、和辻哲郎、土田杏村、大西克礼、戸坂潤...。受容から対話へと続く道から、いま、東アジアにおける哲学的創造の新たな意義と可能性が拓か れる。.
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  4. Yudaya no shōhō.Den Fujita - 1972
     
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  5.  3
    Fujita Tōka, Aizawa Seishisai, Fujita Yūkoku.Tōko Fujita - 1974 - Edited by Yashushi Aizawa, Yūkoku Fujita & Bunsō Hashikawa.
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  6. Basic goal distinctions.Kentaro Fujita & Karen E. MacGregor - 2012 - In Henk Aarts & Andrew J. Elliot (eds.), Goal-directed behavior. New York, NY: Psychology Press.
     
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  7. Fujita Tōko senshū.Tōko Fujita - 1944 - Edited by Yoshijirō Takasu.
     
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  8.  6
    Le ciné-capital, d'Hitchcock à Ozu: une lecture marxiste de Cinéma de Gilles Deleuze.Jun Fujita - 2018 - Paris: Hermann.
    " L'argent est l'envers de toutes les images que le cinéma montre et monte à l'endroit " écrit Gilles Deleuze dans le deuxième volet de Cinéma. Le capital est toujours derrière le cinéma. Le Capital hante Cinéma du début à la fin. C'est donc une lecture marxiste du diptyque composé de L'Image-mouvement et L'Image-temps que propose Jun Fujita dans Ciné-capital. Comment fonctionne le mode de production ciné-capitaliste? Comment celui-ci fait-il produire de la plus-value aux images? Pourquoi et comment s'approprie-t-il (...)
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  9. Gendai tetsugaku nyūmon.Kenji Fujita - 1974
     
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  10.  6
    Nishida Kitarō no shisaku sekai: junsui keiken kara sekai ninshiki e.Masakatsu Fujita - 2011 - Tōkyō: Iwanami Shoten.
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  11.  6
    Nishida Kitarō "Zen no kenkyū" o yomu.Masakatsu Fujita - 2022 - Tōkyō: Kabushiki Kaisha Chikuma Shobō.
    東洋の思想的な伝統を踏まえ、広い視野で哲学の新しい眺望を切り開いた『善の研究』。難解で知られるこの名著を丁寧に、深く掘り下げて読み解く西田哲学入門。 『善の研究』は西田の最初の著作ながら、晩年に至るまでの思索全体を貫く考え方が示されている主著。その魅力は、西洋の哲学と格闘しながら、その不十分性を乗り越えて物事の真相に迫ろうとする西田の思いがそのまま 表現されている点にある。仏教や儒教など、東洋の思想的な伝統をも踏まえた広い視野で哲学の世界に新しい眺望を切り開いた本書の面白さや意義を分かりやすく解説。西田の思考を丁寧に読み解き、西田が何を語ろうとし たのかを深く掘り下げて明らかにする、格好の西田哲学入門。.
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  12. Seikatsu no sōzō.Kōtatsu Fujita - 1970
     
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  13. Tetsugakuteki ningengaku.Kenji Fujita - 1970
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  14.  3
    Hattatsu to kyōiku no kiso riron.Hiroyo Sakai - 1988 - Tōkyō: Kyōiku Shiryō Shuppankai.
  15. Anarchy and analogy : the violence of language in Bergson and Sorel.Hisashi Fujita - 2012 - In Alexandre Lefebvre & Melanie Allison White (eds.), Bergson, Politics, and Religion. Durham: Duke University Press.
     
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  16. Tetsugaku e no izanai.Tomio Fujita - 1978
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  17. Imi to jitsuzai: ronrigaku e no toi.Shingo Fujita - 1984 - Tōkyō: Keisō Shobō.
     
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  18. Kindai tetsugaku genri no hōkai to saiken.Kenji Fujita - 1957
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  19. Naze kagaku hihan na no ka.Shingo Fujita - 1984 - Tōkyō: Keisō Shobō.
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  20.  5
    Philosophie und Religion beim jungen Hegel: unter besonderer Berücksichtigung seiner Auseinandersetzung mit Schelling.Masakatsu Fujita - 1985 - Bonn: Bouvier.
  21. Rekishiteki sekai to ningen sonzai.Kenji Fujita - 1964
     
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  22. Tetsugakuteki ningengaku, taikei to tensō.Kenji Fujita - 1981
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  23. Wakaki hitobito ni.Kenji Fujita - 1964
     
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  24.  19
    One vehicle or three?Fujita Kōtatsu - 1975 - Journal of Indian Philosophy 3 (1-2):79-166.
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  25.  21
    A Binary-conclusion Natural Deduction System.K. Fujita - 1999 - Logic Journal of the IGPL 7 (4):517-545.
    We provide a natural extension of the intuitionistic natural deduction system NJ with at most two consequences, which we call a binary conclusion natural deduction system. The classical natural deduction system NK is defined as NJ together with the law of the excluded middle or the double negation principle. However, in contrast to NK, the new BCN system has no such classical rule, but has two kinds of rules managing two consequences. One is to eliminate one consequence and the other (...)
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  26.  6
    Ningen, Nishida Kitarō: mikan no tetsugaku.Masakatsu Fujita - 2020 - Tōkyō-to Chiyoda-ku: Iwanami Shoten.
    膨大な資料をもとに魅力あふれる西田の素顔を描きだし、彼の言葉に豊かな広がりを与える決定的評伝。.
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  27. Shisōsen dansō.Kiyoshi Fujita - 1943 - [Japan: [S.N.].
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  28. Hijōji Nihon no naikan.Munehiro Fujita - 1935
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  29. Kōdōkan ki jutsugi.Tōko Fujita - 1932 - Tōkyō: Iwanami Shoten. Edited by Katsuyoshi Tsukamoto.
     
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  30. Shin kokugaku ron.Tokutarō Fujita - 1941
     
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  31.  38
    Syntax, action, comparative cognitive science, and Darwinian thinking.Cedric A. Boeckx & Koji Fujita - 2014 - Frontiers in Psychology 5:93136.
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  32.  20
    Editorial: The Biology of Language Under a Minimalist Lens: Promises, Achievements, and Limits.Antonio Benítez-Burraco, Koji Fujita, Koji Hoshi & Ljiljana Progovac - 2021 - Frontiers in Psychology 12:654768.
  33.  17
    Confluence Proofs of Lambda-Mu-Calculi by Z Theorem.Yuki Honda, Koji Nakazawa & Ken-Etsu Fujita - 2021 - Studia Logica 109 (5):917-936.
    This paper applies Dehornoy et al.’s Z theorem and its variant, called the compositional Z theorem, to prove confluence of Parigot’s \-calculi extended by the simplification rules. First, it is proved that Baba et al.’s modified complete developments for the call-by-name and the call-by-value variants of the \-calculus with the renaming rule, which is one of the simplification rules, satisfy the Z property. It gives new confluence proofs for them by the Z theorem. Secondly, it is shown that the compositional (...)
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  34. Tenkanki to shite no Nihon kindai.Yoshio Kayano & Masakatsu Fujita (eds.) - 1999 - Kyōto-shi: Mineruva Shobō.
     
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  35. Zum Thema.H. Mine, M. Fujita & P. Barisic - 2004 - Synthesis Philosophica 19 (1):3-6.
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  36. Autonomous Entertainment Robot and Speech Dialogue.Hideki Shimomura, Kazumi Aoyama & Masahiro Fujita - forthcoming - The Japanese Society for Ai, Sig-Sluda202.
  37.  13
    Pigeons perceive a reversed Zöllner illusion.Sota Watanabe, Noriyuki Nakamura & Kazuo Fujita - 2011 - Cognition 119 (1):137-141.
  38.  8
    Sŏyang ch'ŏrhak ŭi suyong kwa pyŏnyong: Tong Asia ŭi Sŏyang ch'ŏrhak suyong ŭi munje = Seiyō tetsugaku no juyō to hen'yō.Kwang-nae Yi & Masakatsu Fujita (eds.) - 2012 - Sŏul T'ŭkpyŏlsi: Kyŏngin Munhwasa.
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  39.  15
    Uniformly locally o-minimal structures and locally o-minimal structures admitting local definable cell decomposition.Masato Fujita - 2020 - Annals of Pure and Applied Logic 171 (2):102756.
    We define and investigate a uniformly locally o-minimal structure of the second kind in this paper. All uniformly locally o-minimal structures of the second kind have local monotonicity, which is a local version of monotonicity theorem of o-minimal structures. We also demonstrate a local definable cell decomposition theorem for definably complete uniformly locally o-minimal structures of the second kind. We define dimension of a definable set and investigate its basic properties when the given structure is a locally o-minimal structure which (...)
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  40.  13
    Evaluating practical negotiating agents: Results and analysis of the 2011 international competition.Tim Baarslag, Katsuhide Fujita, Enrico H. Gerding, Koen Hindriks, Takayuki Ito, Nicholas R. Jennings, Catholijn Jonker, Sarit Kraus, Raz Lin, Valentin Robu & Colin R. Williams - 2013 - Artificial Intelligence 198 (C):73-103.
  41.  16
    Dimension inequality for a definably complete uniformly locally o-minimal structure of the second kind.Masato Fujita - 2020 - Journal of Symbolic Logic 85 (4):1654-1663.
    Consider a definably complete uniformly locally o-minimal expansion of the second kind of a densely linearly ordered abelian group. Let $f:X \rightarrow R^n$ be a definable map, where X is a definable set and R is the universe of the structure. We demonstrate the inequality $\dim ) \leq \dim $ in this paper. As a corollary, we get that the set of the points at which f is discontinuous is of dimension smaller than $\dim $. We also show that the (...)
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  42.  5
    Considérations inactuelles: Bergson et la philosophie française du XIXe siècle.Shin Abiko, Hisashi Fujita & Yasuhiko Sugimura (eds.) - 2017 - Hildesheim: Georg Olms Verlag.
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  43.  10
    Mécanique et mystique: sur le quatrième chapitre des Deux sources de la morale et de la religion de Bergson.Shin Abiko, Hisashi Fujita & Yasuhiko Sugimura (eds.) - 2018 - Hildesheim: Georg Olms Verlag.
    Dans 'les Deux sources de la morale et de la religion', Bergson évoque rarement le Japon. Et pourtant dans le quatrième chapitre du même texte, intitulé Remarques finales 'Mécanique et mystique', c'était lui qui a bien prévu Hiroshima avec ces mots testamentaires: ' Il faut que tous se battent contre tous, comme firent les hordes des premiers temps. Seulement on se bat avec les armes forgées par notre civilisation, et les massacres sont d'une horreur que les anciens n'auraient même pas (...)
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  44.  12
    Zhong Ri gong tong yan jiu Dong Ya jin dai zhe xue de yi yi.Chongdao Bian, Masakatsu Fujita & Shirō Kōsaka (eds.) - 2002 - Sheyang Shi: Shenyang chu ban she.
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  45.  4
    Cerebral Hemodynamics During a Cognitive-Motor Task Using the Limbs.Akira Sagari, Hiroyo Kanao, Hitoshi Mutai, Jun Iwanami, Masaaki Sato & Masayoshi Kobayashi - 2020 - Frontiers in Human Neuroscience 14.
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  46.  60
    Understanding Self-Control as a Whole vs. Part Dynamic.Kentaro Fujita, Jessica J. Carnevale & Yaacov Trope - 2016 - Neuroethics 11 (3):283-296.
    Although dual-process or divided-mind models of self-control dominate the literature, they suffer from empirical and conceptual challenges. We propose an alternative approach, suggesting that self-control can be characterized by a fragmented part versus integrated whole dynamic. Whereas responses to events derived from fragmented parts of the mind undermine self-control, responses to events derived from integrated wholes enhance self-control. We review empirical evidence from psychology and related disciplines that support this model. We, moreover, discuss the implications of this work for psychology, (...)
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  47.  21
    Compositional Z: Confluence Proofs for Permutative Conversion.Koji Nakazawa & Ken-Etsu Fujita - 2016 - Studia Logica 104 (6):1205-1224.
    This paper gives new confluence proofs for several lambda calculi with permutation-like reduction, including lambda calculi corresponding to intuitionistic and classical natural deduction with disjunction and permutative conversions, and a lambda calculus with explicit substitutions. For lambda calculi with permutative conversion, naïve parallel reduction technique does not work, and traditional notion of residuals is required as Ando pointed out. This paper shows that the difficulties can be avoided by extending the technique proposed by Dehornoy and van Oostrom, called the Z (...)
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  48.  14
    Locally o-Minimal Structures with Tame Topological Properties.Masato Fujita - 2023 - Journal of Symbolic Logic 88 (1):219-241.
    We consider locally o-minimal structures possessing tame topological properties shared by models of DCTC and uniformly locally o-minimal expansions of the second kind of densely linearly ordered abelian groups. We derive basic properties of dimension of a set definable in the structures including the addition property, which is the dimension equality for definable maps whose fibers are equi-dimensional. A decomposition theorem into quasi-special submanifolds is also demonstrated.
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  49.  9
    Almost o-minimal structures and X -structures.Masato Fujita - 2022 - Annals of Pure and Applied Logic 173 (9):103144.
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  50.  6
    Tameness of definably complete locally o‐minimal structures and definable bounded multiplication.Masato Fujita, Tomohiro Kawakami & Wataru Komine - 2022 - Mathematical Logic Quarterly 68 (4):496-515.
    We first show that the projection image of a discrete definable set is again discrete for an arbitrary definably complete locally o‐minimal structure. This fact together with the results in a previous paper implies a tame dimension theory and a decomposition theorem into good‐shaped definable subsets called quasi‐special submanifolds. Using this fact, we investigate definably complete locally o‐minimal expansions of ordered groups when the restriction of multiplication to an arbitrary bounded open box is definable. Similarly to o‐minimal expansions of ordered (...)
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