2 papers
quant-ph2025
Quantum Measurement Trees, II: Quantum Observables as Ortho-Measurable Functions and Density Matrices as Ortho-Probability Measures
Peter J. Hammond
Given a quantum state in the finite-dimensional Hilbert space $ \C^n $, the range of possible values of a quantum observable is usually identified with the discrete spectrum of eig…
quant-ph2025
Quantum Measurement Trees, I: Two Preliminary Examples of Induced Contextual Boolean Algebras
Peter J Hammond
Quantum randomness evidently transcends the classical framework of random variables defined on a single comprehensive Kolmogorov probability space. One prominent example is the qua…