Unexpected Quantum Indeterminacy
arXiv:2403.06584 · doi:10.1007/s13194-024-00574-9
Abstract
Recent philosophical discussions about metaphysical indeterminacy have been substantiated with the idea that quantum mechanics, one of the most successful physical theories in the history of science, provides explicit instances of worldly indefiniteness. Against this background, several philosophers underline that there are alternative formulations of quantum theory in which such indeterminacy has no room and plays no role. A typical example is Bohmian mechanics in virtue of its clear particle ontology. Contrary to these latter claims, this paper aims at showing that different pilot-wave theories do in fact instantiate diverse forms of metaphysical indeterminacy. Namely, I argue that there are various questions about worldly states of affairs that cannot be determined by looking exclusively at their ontologies and dynamical laws. Moreover, it will be claimed that Bohmian mechanics generates a new form of modal indeterminacy. Finally, it will be concluded that ontological clarity and indeterminacy are not mutually exclusive, i.e., the two can coexist in the same theory.
arXiv commentAccepted for publication in the European Journal for Philosophy of Science
References in corpus (14)
- Bohmian Mechanics and Quantum Field Theory
- Bell-Type Quantum Field Theories
- Bohmian Mechanics Revisited
- Solving the measurement problem: de Broglie-Bohm loses out to Everett
- Quantum Equilibrium and the Role of Operators as Observables in Quantum Theory
- Fundamental Nomic Vagueness
- Screams for Explanation: Finetuning and Naturalness in the Foundations of Physics
- Spin-dependent Bohm trajectories for hydrogen eigenstates
- The Quantum Formalism and the GRW Formalism
- QFT as pilot-wave theory of particle creation and destruction
- Relativistic Bohmian interpretation of quantum mechanics
- Can Bohmian Mechanics Be Made Background Independent?
- Relationalism about mechanics based on a minimalist ontology of matter
- How (Not) to Understand Weak Measurements of Velocities