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  1. On the Reliability of Mathematical Proofs.V. Ya Perminov - 1988 - Revue Internationale de Philosophie 42 (167):500-508.
     
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    “Pre-established harmony” and system approach to substantiating practical efficiency of mathematics.V. Ya Perminov - 2012 - Liberal Arts in Russiaроссийский Гуманитарный Журналrossijskij Gumanitarnyj Žurnalrossijskij Gumanitaryj Zhurnalrossiiskii Gumanitarnyi Zhurnal 1 (1):42.
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    Phenomenological justification of theory of time.V. Ya Perminov - 2013 - Liberal Arts in Russiaроссийский Гуманитарный Журналrossijskij Gumanitarnyj Žurnalrossijskij Gumanitaryj Zhurnalrossiiskii Gumanitarnyi Zhurnal 2 (6):506.
    The article exposes Husserl’s theory of time and provides its detailed comparison with theories of time of I. Kant and F. Brentano. The author first examines the general principles of the phenomenological theory of consciousness, and then analyzes the time concept of F. Brentano and Husserl’s criticism of these ideas, and eventually makes a comparison of Husserl’s and Kant’s theories of time. The author is inclined to conclude that progress in the interpretation of the time made by Husserl, is largely (...)
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    The philosophical and methodological thought of N. I. lobachevsky.V. Ya Perminov - 1997 - Philosophia Mathematica 5 (1):3-20.
    The article deals with the philosophical and methodological ideas of N. I. Lobachevsky—one of the creators of non-Euclidean geometries in the first half of the nineteenth century. The author shows that Lobachevsky elaborated a specific system of views on the nature of mathematical concepts and that these views were deeply involved in his mathematical investigation, especially in the creation and justification of the new geometry.
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    On the nature of logical norms.V. Ya Perminov - 1988 - Philosophia Mathematica (1):36-54.
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    "'œPre-established Harmony"' And System Approach To Substantiating Practical Efficiency Of Mathematics'.V. Ya Perminov - 2012 - Liberal Arts in Russia 1 (1):42--52.
    The article discusses issues explaining the effectiveness of practical application of mathematical results. The proposed approach is based on Leibniz’s metaphysics, a modern system theory and non-rational view of selection criteria in the “future needs” models.
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