Koopman, B.O. (1955) Quantum Theory and the Foundations of Probability. In: MacColl, L.A., Ed., Applied Probability, McGraw-Hill Education, New York, 97-102.

has been cited by the following article:

• TITLE: Conditional Events and Quantum Logic

  AUTHORS: Philip G. Calabrese

  KEYWORDS: Heisenberg Indeterminacy, Superposition of Events, Quantum Entanglement, Hidden Variables, Boolean Algebra, Conditional Logic

  JOURNAL NAME: Journal of Applied Mathematics and Physics, Vol.6 No.6, June 28, 2018

  ABSTRACT: This paper begins with an overview of quantum mechanics, and then recounts a relatively recent algebraic extension of the Boolean algebra of probabilistic events to “conditional events” (order pairs of events). The main point is to show that a so-called “superposition” of two (or more) quantum events (usually with mutually inconsistent initial conditions) can be represented in this algebra of conditional events and assigned a consistent conditional probability. There is no need to imagine that a quantum particle can simultaneously straddle two inconsistent possibilities.