Principle conditioning
arXiv:math-ph/0306031 · doi:10.1023/B:IJTP.0000048818.23615.28
Abstract
The definition of the conditional probability is very important in the theory of the probability. This definition is based on the fact, that random events can be simultaneously measurable. This paper deal with the problem of conditioning for such random events, which are not simultaneously measurable. This paper defines conditional states as convex combination of special states.
arXiv comment15 pages, TeX (or Latex, etc), submit IJTF, Binn. conf. 2000 IQSA
Cited by in corpus (6)
- A map for simultaneous measurements for a quantum logic
- Born's Rule From the Principle of Unitary Equivalence
- Probability Measures and projections on Quantum Logics
- Marginality in non-compatible random events
- Representation theorem for obsevables on a quantum logic
- Granger causality on horizontal sum of Boolean algebras