Neuware -Newton�s classical physics and its underlying ontology are loaded with several metaphysical hypotheses that cannot be justified by rational reasoning nor by experimental evidence. Furthermore, it is well known that some of these hypotheses are not contained in the great theories of Modern Physics, such as the theory of Special Relativity and Quantum Mechanics. This book shows that, on the basis of Newton�s classical physics and by rational reconstruction, the theory of Special Relativity as well as Quantum Mechanics can be obtained by partly eliminating or attenuating the metaphysical hypotheses. Moreover, it is shown that these reconstructions do not require additional hypotheses or new experimental results.In the second edition the rational reconstructions are completed with respect to General Relativity and Cosmology. In addition, the statistics of quantum objects is elaborated in more detail with respect to the rational reconstruction of quantum mechanics. The new material completes the approach of the book as much as it is possible at the present state of knowledge.Presumably, the most important contribution that is added to the second edition refers to the problem of interpretation of the three great theories of Modern Physics. It is shown in detail that in the light of rational reconstructions even realistic interpretations of the three theories of Modern Physics are possible and can easily be achieved.Springer Verlag GmbH, Tiergartenstr. 17, 69121 Heidelberg 156 pp. Englisch.

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Bibliografische Details

Titel: Rational Reconstructions of Modern Physics
Verlag: Springer Netherlands, Springer Netherlands Jun 2015
Erscheinungsjahr: 2015
Sprache: Englisch
ISBN-10: 940079570X
ISBN-13: 9789400795709
Einband: Taschenbuch
Auflage: 2. Auflage
Zustand: Neu
Abmessungen: Breite: 235 mm, H�he: 155 mm, Tiefe: 9 mm
Gewicht: 248 Gramm

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Inhaltsangabe

Newton’s classical physics and its underlying ontology are loaded with several metaphysical hypotheses that cannot be justified by rational reasoning nor by experimental evidence. Furthermore, it is well known that some of these hypotheses are not contained in the great theories of Modern Physics, such as the theory of Special Relativity and Quantum Mechanics. This book shows that, on the basis of Newton’s classical physics and by rational reconstruction, the theory of Special Relativity as well as Quantum Mechanics can be obtained by partly eliminating or attenuating the metaphysical hypotheses. Moreover, it is shown that these reconstructions do not require additional hypotheses or new experimental results.

In the second edition the rational reconstructions are completed with respect to General Relativity and Cosmology. In addition, the statistics of quantum objects is elaborated in more detail with respect to the rational reconstruction of quantum mechanics. The new material completes the approach of the book as much as it is possible at the present state of knowledge.
Presumably, the most important contribution that is added to the second edition refers to the problem of interpretation of the three great theories of Modern Physics. It is shown in detail that in the light of rational reconstructions even realistic interpretations of the three theories of Modern Physics are possible and can easily be achieved.

�ber die Autorin bzw. den Autor

Prof. Dr. Peter Mittelstaedt is emeritus professor at the University of Cologne. His main research fields are Foundations of Quantum Theory, Relativity Theory, Philosophy of Science and Logic. He has published various books with Springer: "Laws of Nature" (2005, together with P.A. Weingartner), "The Quantum Theory of Measurement" (1996, together with P. Busch and P.J. Lahti) and "Quantum Logic" (1978).
Dr. Kristina Engelhard edited this 2nd enlarged edition of the book by Prof. P. Mittelstaedt. She obtained her PhD in Philosophy at the University of Cologne with a thesis entitled "The Simple and Matter. Inquiries into Kant’s Antinomy of Division" and she is currently Research and Teaching Assistant at the Philosophy Department of the University of Cologne (Germany).

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