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  1. (1 other version)Sobre o encontro casual de Norbert Wiener com Albert Einstein em uma viagem de trem.Michel Paty & Olival Freire Júnior - 2005 - Scientiae Studia 3 (4):621-634.
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  • Phenomenology and mathematics.Mirja Hartimo (ed.) - 2010 - London: Springer.
    This volume aims to establish the starting point for the development, evaluation and appraisal of the phenomenology of mathematics.
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  • The will to mathematics: Minds, morals, and numbers. [REVIEW]Sal Restivo & Wenda K. Bauchspies - 2004 - Foundations of Science 11 (1-2):197-215.
    The 1990s could be called The Decade of Sociology in mathematics education. It was during those years that the sociology of mathematics became a core ingredient of discourse in mathematics education and the philosophy of mathematics and mathematics education. Unresolved questions and uncertainties have emerged out of this discourse that hinge on the key concept of social construction. More generally, what is at issue is the very idea of “the social”. Within the framework of the general problem of “the social”, (...)
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  • The emergence of the Weierstrassian approach to complex analysis.Kenneth R. Manning - 1975 - Archive for History of Exact Sciences 14 (4):297-383.
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  • Synthetic and analytic geometries in the publications of Jakob Steiner and Julius Plücker.Jemma Lorenat - 2016 - Archive for History of Exact Sciences 70 (4):413-462.
    In their publications during the 1820s, Jakob Steiner and Julius Plücker frequently derived the same results while claiming different methods. This paper focuses on two such results in order to compare their approaches to constructing figures, calculating with symbols, and representing geometric magnitudes. Underlying the repetitive display of similar problems and theorems, Steiner and Plücker redefined synthetic and analytic methods in distinctly personal practices.
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  • Sur l'histoire du théorème fondamental de l'algèbre: théorie des équations et calcul intégral.Christian Gilain - 1991 - Archive for History of Exact Sciences 42 (2):91-132.
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  • Platonism, phenomenology, and interderivability.Guillermo E. Rosado Haddock - 2010 - In Mirja Hartimo (ed.), Phenomenology and mathematics. London: Springer. pp. 23--46.
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  • Science, Marx, and history: Are there still research frontiers?Harold Dorn - 2000 - Perspectives on Science 8 (3):223-254.
    : Half a century of political Marxism and Soviet social science deflected Marxist thought from its canonical sources. Communism and Marxism were so intertwined by events of the twentieth century that it is difficult to see what remains of the latter after the demise of the former. Specifically, three foundational principles--"being determines consciousness," the Asiatic Mode of Production, and "the ideas of the ruling class are the ruling ideas"--have been corrupted by heartfelt ideological commitments. A review of those principles against (...)
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  • The gnoseological foundations of Descartes' algebra.Volodymyr Baranov - 2003 - Sententiae 8 (1):120-131.
    The author describes the Cartesian way of solving the problem of the universal method in mathematics, in particular, the problem of applying algebra in geometry when it comes to the convergence of a discrete number and a continuous quantity. The article shows that the solution to this problem proposed by F. Viète is imperfect, since it introduces vague pseudo-geometric objects, and the geometric quantity is still far from an algebraic number. The author proves that Descartes' solution to this problem through (...)
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  • Paradigm transitions in mathematics.Claire L. Parkinson - 1987 - Philosophia Mathematica (2):127-150.
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  • On the concept of biomathematics.Metoděj K. Chytil - 1977 - Acta Biotheoretica 26 (2):137-150.
    The increasing complexity of biological problems and the increase of mathematical means to handle them on the one hand, and the possibility of automatized computation at the other, necessitate a revaluation of the present interactions between biology and mathematics; in this connection interrelations occur which can be divided into three kinds: mathematical biology, biological mathematics, and general biomathematics or methodology of the biomathematical sciences, by which are meant those scientific branches which arise from the said interactions.
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  • How the Abstract Becomes Concrete: Irrational Numbers Are Understood Relative to Natural Numbers and Perfect Squares.Purav Patel & Sashank Varma - 2018 - Cognitive Science 42 (5):1642-1676.
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  • Femininity and Masculinity in City-Form: Philosophical Urbanism as a History of Consciousness.Abraham Akkerman - 2006 - Human Studies 29 (2):229-256.
    Mutual feedback between human-made environments and facets of thought throughout history has yielded two myths: the Garden and the Citadel. Both myths correspond to Jung’s feminine and masculine collective subconscious, as well as to Nietzsche’s premise of Apollonian and Dionysian impulses in art. Nietzsche’s premise suggests, furthermore, that the feminine myth of the Garden is time-bound whereas the masculine myth of the Citadel, or the Ideal City, constitutes a spatial deportment. Throughout history the two myths have continually molded the built (...)
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  • Peano's axioms in their historical context.Michael Segre - 1994 - Archive for History of Exact Sciences 48 (3-4):201-342.
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  • Using History to Teach Mathematics: The Case of Logarithms.Evangelos N. Panagiotou - 2011 - Science & Education 20 (1):1-35.
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  • A Voyage of Mathematical and Cultural Awareness for Students of Upper Secondary School.Evangelos N. Panagiotou - 2014 - Science & Education 23 (1):79-123.
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  • Hidden lemmas in Euler's summation of the reciprocals of the squares.Curtis Tuckey & Mark McKinzie - 1997 - Archive for History of Exact Sciences 51 (1):29-57.
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  • Evolution of Tonal Organization in Music Optimizes Neural Mechanisms in Symbolic Encoding of Perceptual Reality. Part-2: Ancient to Seventeenth Century.Aleksey Nikolsky - 2016 - Frontiers in Psychology 7.
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