Add to ORKGWe discuss the relationship between logic, geometry and probability theory under the light of a novel approach to quantum probabilities which generalizes the method developed by R. T. Cox to the quantum logical approach to physical theories
Recently initiated research on use of quantum probability and logic in rational decision analysis is...
We discuss different formal frameworks for the description of generalized probabilities in statistic...
The mathematics of classical probability theory was subsumed into classical measure theory by Kolmog...
We discuss the mathematical structures that underlie quantum probabilities. More specifically, we ex...
We develop and defend the thesis that the Hilbert space formalism of quantum mechanics is a new theo...
Our work aims at describing and investigate a deep connection between the well-known logical interpr...
This paper surveys John von Neumann's work on the mathematical foundations of quantum theories in th...
Chapter 1: On the existence of quantum representations for two dichotomic measurements. Under which ...
This paper argues that von Neumann’s work on the theory of ‘rings of operators’ has the same role an...
We study the origin of quantum probabilities as arising from non-Boolean propositional-operational s...
Quantum mechanics is basically a mathematical recipe on how to construct physical models. Historical...
The mathematics of classical probability theory was subsumed into classical measure theory by Kolmog...
Recently initiated research on use of quantum probability and logic in rational decision analysis is...
We discuss different formal frameworks for the description of generalized probabilities in statistic...
The mathematics of classical probability theory was subsumed into classical measure theory by Kolmog...
We discuss the mathematical structures that underlie quantum probabilities. More specifically, we ex...
We develop and defend the thesis that the Hilbert space formalism of quantum mechanics is a new theo...
Our work aims at describing and investigate a deep connection between the well-known logical interpr...
This paper surveys John von Neumann's work on the mathematical foundations of quantum theories in th...
Chapter 1: On the existence of quantum representations for two dichotomic measurements. Under which ...
This paper argues that von Neumann’s work on the theory of ‘rings of operators’ has the same role an...
We study the origin of quantum probabilities as arising from non-Boolean propositional-operational s...
Quantum mechanics is basically a mathematical recipe on how to construct physical models. Historical...
The mathematics of classical probability theory was subsumed into classical measure theory by Kolmog...
Recently initiated research on use of quantum probability and logic in rational decision analysis is...
We discuss different formal frameworks for the description of generalized probabilities in statistic...
The mathematics of classical probability theory was subsumed into classical measure theory by Kolmog...