The Relevance of Phenomenological Analysis Within Current Epistemology

Phainomenon 30 (1):107-134 (2020)
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Abstract

This article is primarily concerned with the articulation of a defensible position on the relevance of phenomenological analysis with the current epistemological edifice as this latter has evolved since the rupture with the classical scientific paradigm pointing to the Newtonian-Leibnizian tradition which took place around the beginning of 20th century. My approach is generally based on the reduction of the objects-contents of natural sciences, abstracted in the form of ideal objectivities in the corresponding logical-mathematical theories, to the content of meaning-acts ultimately referring to a specific being-within-the-world experience. This is a position that finds itself in line with Husserl’s gradual departure from the psychologistic interpretations of his earlier works on the philosophy of logic and mathematics and culminates in a properly meant phenomenological foundation of natural sciences in his last major published work, namely the Crisis of European Sciences and the Transcendental Phenomenology. Further this article tries to set up a context of discourse in which to found both physical and formal objects in parallel terms as essentially temporal-noematic objects to the extent that they may be considered as invariants of the constitutional modes of a temporal consciousness.

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The Relevance of Phenomenology in the Current Epistemological Edifice.Stathis Livadas - 2018 - Proceedings of the XXIII World Congress of Philosophy 75:133-140.

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Stathis Livadas
University of Patras (Alumnus)

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A phenomenological solution to the measurement problem? Husserl and the foundations of quantum mechanics.Steven French - 2002 - Studies in History and Philosophy of Science Part B: Studies in History and Philosophy of Modern Physics 33 (3):467-491.
Mathematical roots of phenomenology: Husserl and the concept of number.Mirja Hartimo - 2006 - History and Philosophy of Logic 27 (4):319-337.
Reply to professor Putnam.Henry Margenau & Eugene P. Wigner - 1964 - Philosophy of Science 31 (1):7-9.
hilosophie der Arithmetik. [REVIEW]E. G. Husserl - 1891 - Ancient Philosophy (Misc) 2:627.

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