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34 CBPF-NF-084/96 1976 a. – ČAPEK, Milič (Ed.): The concepts of space and time - their structure and their development, Dordrecht, D. Reidel Publ. – ESPOSITO, F. Paul and WITTEN, Louis (Eds.): Asymptotic Structure of Space–Time, New York, Plenum Press. – GOSZTONYI, A.: Der Raum. Geschichte seiner Probleme in Philosophie und Wissenschaften, Bd. 1,2; Freiburg/München, Alber. –JAEGLÉ, Pierre: Essai sur l’espace et le temps: ou propos sur la dialectique de la nature, Paris, Édition Sociales. – MACHAMER, Peter K. and TURNBULL, Robert G.: Motion and Time, Space and Matter: interrelations in the Historyof Philosophyand Science, Columbus, Ohio, Ohio State Univ. Press. –NERLICH,G.:TheShapeofSpace, Cambridge Univ. Press, Cambridge. –OYLE,Irving:Time, Space & the Mind, Berkeley, Celestial Arts. b. – BARREAU, H.: “L’espace et le temps dans la physique d’Aristote”, Cahiers Fundamenta Scientia, No. 61, Strassbourg, Université Louis–Pasteur. – BUNGE, M. & MAYNEZ, A.G.: “A Relational Theory of Physical Space”, International Journal of Theoretical Physics, 15, pp. 961-972. – EVANS, G.R.: “The ‘sub–Euclidean’ Geometry of the Earlier Middle Ages, up to the Mid–Twelfth Century”, Archive for Historyof Exact Science 16 (2), pp. 105-118. – MISRA, B. & SUDARSHAN, E.C.G.: “The Zeno’a paradox in quantum theory”, Journal of Mathematical Physics, 18, pp. 756-63. c. – BELAVAL, YVON: Études Leibniziennes: de Leibniz à Hegel, Paris, Gallimard. “L’espace”, pp. 206-216. – DUVIGNAUD, Jean: “Francastel e Panofsky: le problème de l’espace”, in: La Sociologie de l’Art et sa Vocation Interdisciplinaire: L’œvre et l’influence de Pierre Francastel, Paris,Denoël/ Gonthier. – GRANT, Edward: “Place and Space in Medieval Physical Thought”, in: MACHAMER & TURN- BULL, 1976, p. 154. – GRANT, Edward: “The Concept of Ubi in Medieval and Renaissance Discussion of Place”, in: Science, Medicine, and the University: 1200-1550, Essays in Honor of Pearl Kibre, part I. Special ed. SIRAISI, Nancy G. & DEMAITRE, Luke. Manuscripta 20, No. 2, pp. 71-80. – GUENANCIA, P.: Du vide àDieu, Paris, F. Maspero. – KOSLOW, Arnold: “Ontological and Ideological Issues of the Classical Theory of Space and Time”, in: MACHAMER & TURNBULL, 1976, op. cit., pp. 224-263. – MALAMENT, D.: Review of SKLAR, 1974. Journal of Philosophy 73, pp. 306-323. – MARTIN, F.: LesMotsLatins, Paris, Hachette. Cf. “spatium”, p. 181, and “vacuum”, p. 283. – MITTELSTAEDT, Peter: Philosophical Problems of Modern Physics, Boston, Reidel Publ. Cf. Chapt. I & II. – SCHAFFNER, K.F.: “Space and Time in Lorentz, Poincaré, and Einstein: divergent approaches to the discovery and development of the Special Theory of Relativity”, in:, MITTELSTAEDT, op. cit., pp. 465-507. – THUILLIER, Pierre: “Sociologie de l’art et histoire de sciences”, in: La Sociologie de l’Art et sa Vocation Interdisciplinaire: L’œvre et l’influence de Pierre Francastel, Paris,Denoël/Gonthier.
35 CBPF-NF-084/96 – ZAHAR, Elie: “Why did Einstein’s programme supersed Lorentz’s?”, in: HOWSON, Colin (Ed.): Method and Appraisal in the Physical Sciences: the Critical Background to the Modern Science, 1800-1905, Cambridge, Cambridge Univ. Press, pp. 211-275. 1977 a. – ALEXANDROV, Paul: Introduction àlathéorie homologique de la dimension et la topologie combinatoire, Moscou, Édition Mir. – COUTINHO, Evaldo: OEspaço da Arquitetura, São Paulo, Editora Perspectiva. –DAGOGNET,François: Une épistémologie de l’espace concret, Paris,Vrin. – DEBRU, Claude: Analyse et répresentation: de la méthodologie àlathéorie de l’espace: Kant et Lambert, Paris,J.Vrin. – DUVIGNAUD, Jean: Lieux et non lieux, Paris, Éditions Galilée. – EARMAN, J., GLYMOUR, C. and STACHEL, J. (Eds.): Foundations of space-time theories, Minnesota Studies in the Philosophy of Science, vol. 8, Minneapolis, Univ. Minnesota Press. – GHYKA, M.: The geometryof art and life, New York, Dover. – SKLAR, Lawrence: Space, Time, and Spacetime, Berkeley, Univ. of California Press. –TEWARI,Paramkansa:The substantial space and void nature of elementarymaterial particles, Bombay, Satyasaibaba Publishers. –WALD,RobertM.: Space, Time and Gravity: the Theory of the Big Bang and Black Holes, Chicago, Chicago University Press. –WEYL,H.:Ilcontinuo, indagini critiche sui fondamenti dell’ analisi, Napoli, Bibliopolis. b. – BATTRO, A.M.: “Visual Riemannian space versus cognitive Euclidean space: A revision of Grünbaum’s empiricism and Luneburg’s geometry of visual space”, Synthese 35, pp. 423-430. – GLYMOUR, C.: “The Epistemology of Geometry”, Noûs 11, pp. 227-51. – JOHNSON, D.M.: “Prelude to Dimension Theory: The Geometrical Investigations of Bernard Bolzano”, Archive for Historyof the Exact Sciences 17, pp. 261-65. – SAMBURSKY, S.: “Place and Space in Late Neoplatonism”, Studies in Historyand Philosophy of Science 8, pp. 173-87. – SAMSONOWICZ, H.: “La conception de l’espace dans la cité médievale”, Quaestiones Medii Aevi, vol.I,Varsovie. – STILLINGER, F.H.: “Axiomatic basis for spaces with noninteger dimension”, Journal Mathematical Physics 18 (6), pp. 1224-34. – SUPPES, P.: “Is visual space Euclidian?”, Synthese 35, pp. 397-421. Reprinted in: SUPPES, 1993. P.: Models and Methods in the Philosophyof Science: Selected Essays, London/Dordrecht/ Boston, Kluwer Academic, 1993. c. – CENTRO DI STUDI FILOSOFICI DI GALLARATE: Dizionario delle Idee, Firenze, G.C. Sansoni Editore. Cf. la voce Spazio, pp. 1134-1138. – EVANS, Melbourne G.: “Aristotle, Newton e la teoria del continuo”, in: WIENER, Philip P. & NOLAND, Aaron (eds.): Le Radici del Pensiero Scientifico, Milano, Feltrinelli, seconda ed., pp. 447-58. Italian translation of Roots of Scientific Thought. A Cultural Perspective, NewYork, Basic Books, 1957. – KRINGS, H., BAUMGARTNER, H.M., WILD, C. yotros autores: Conceptos fundamentales de filosofía, Barcelona, Ed. Herder, t. I , pp. 657-672.
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