PHYSICAL THEORIES IN THE CONTEXT OF MULTIVERSE

Authors

  • Ivan Karpenko National Research University "Higher School of Economics"

Keywords:

philosophy of science, physical theory, dark energy, anthropic principle, eternal inflation

Abstract

The article analyzes the problem of physical theory nature and its criteria in the context of several concepts of modern physics. Such physical concepts allow multiple possible universes (the last usually happens to be a random consequence of the theory). Since the study requires several universe models, which basic principles (physical laws) can vary, the two theories have become the objects of analysis: the first, which includes the concept of eternal inflation, the second – the string cosmology (the string landscape). Both theories allow for a large variation of physical laws (no matter, whether these are fundamentally different physical laws or different versions of the same basic principles). The amount of dark energy (cosmological constant) has been selected as a physical law parameter, changing its value in possible universes. The analysis of the physical theories, which allow a multiplicity of universes, has shown that the standard requirements for the theory, which connect its veracity with the criteria of observability and the need for validation of our universe basic principles, are not entirely consistent. Theoretical physics is moving towards the formulization of models that become a real (in some cases, apparently irresistible) challenge for experimental verification. The article proves that such verification probably can not be required in several physical theories, since, in particular, the postulation of this kind of connection between theory and reality is no more than a manifestation of anthropocentrism. However, the theory can trace more general grounds that lie beyond the scope of human observation.

Published

2018-12-13

Issue

Section

Case studies - Science Studies

How to Cite

[1]
2018. PHYSICAL THEORIES IN THE CONTEXT OF MULTIVERSE. Epistemology & Philosophy of Science. 55, 2 (Dec. 2018), 153–164.