Der Wiener Kreis in Ungarn / The Vienna Circle in Hungary

Volume 16 of the series Veröffentlichungen des Instituts Wiener Kreis pp 247-267

Vienna Circle and Logical Analysis of Relativity Theory

  • H. Andréka
  • , J. X. Madarász
  • , I. Németi
  • , P. Németi
  • , G. Székely

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In this paper we will present some of our school’s results in the area of building up relativity theory (RT) as a hierarchy of theories in the sense of logic. We use plain first-order logic (FOL) as in the foundation of mathematics (FOM) and we build on experience gained in FOM. The main aims of our school are the following: We want to base the theory on simple, unambiguous axioms with clear meanings. It should be absolutely understandable for any reader what the axioms say and the reader can decide about each axiom whether he likes it. The theory should be built up from these axioms in a straightforward, logical manner. We want to provide an analysis of the logical structure of the theory. We investigate which axioms are needed for which predictions of RT. We want to make RT more transparent logically, easier to understand, easier to change, modular, and easier to teach. We want to obtain a deeper understanding of RT.