Peter Gibbins
Biographic Data
| ID | 1101028 |
|---|---|
| NAME | Peter Gibbins |
| GIVEN NAMES | Peter |
| FAMILY NAME | Gibbins |
| SIGNATURE | GIBBINS P |
| AFFILIATIONS | University of Oxford |
| VERIFIED | No |
| TOTAL WORKS | 5 |
| TOTAL CITATIONS | 2 |
| AUTHOR COUNT | 5 |
| EDITOR COUNT | 0 |
| FIRST PUBLICATION YEAR | 1977 |
| LATEST PUBLICATION YEAR | 1990 |
| H-INDEX | 1 |
Particles and Paradoxes
Preface 1. Meta-physics Part I: 2. Quantum mechanics for natural philosophers (I) 3. Wave-particle duality 4. The Copenhagen interpretation (I) 5. The Copenhagen interpretation (II): Einstein versus Bohr Part II: 6. Quantum mechanics for natural philosophers (II) 7. Projection postulates 8. Nonlocality and hidden variables 9. A user-friendly quantum logic 10. Quantum logic: what it can and can't do Conclusion Notes References Index
Particles and Paradoxes
Journal Article Book Reviews Get access Particles and Paradoxes: The Limits of Quantum Logic. By Peter Gibbins (Cambridge: Cambridge University Press, 1987. Pp. xi + 187. Price £8.95pb.) J.L. Bell J.L. Bell London School of Economics Search for other works by this author on: Oxford Academic Google Scholar The Philosophical Quarterly, Volume 38, Issue 153, October 1988, Pages 536–537, https://doi.org/10.2307/2219718 Published: 01 October 1988
Nancy Cartwright's New Philosophy of Physics
A Note on Quantum Logic and the Uncertainty Principle
It is shown that the uncertainty principle has nothing directly to do with the non-localisability of position and momentum for an individual system on the quantum logical view. The product Δ x· Δ p for localisation of the ranges of position and momentum of an individual system → ∞, while the quantities Δ X and Δ P in the uncertainty principle Δ X ·Δ P ≥ ħ /2, must be given a statistical interpretation on the quantum logical view
Opacity in the labour theory of value
A Note on Quantum Logic and the Uncertainty Principle
It is shown that the uncertainty principle has nothing directly to do with the non-localisability of position and momentum for an individual system on the quantum logical view. The product Δ x· Δ p for localisation of the ranges of position and momentum of an individual system → ∞, while the quantities Δ X and Δ P in the uncertainty principle Δ X ·Δ P ≥ ħ /2, must be given a statistical interpretation on the quantum logical view
Opacity in the labour theory of value
A Note on Quantum Logic and the Uncertainty Principle
It is shown that the uncertainty principle has nothing directly to do with the non-localisability of position and momentum for an individual system on the quantum logical view. The product Δ x· Δ p for localisation of the ranges of position and momentum of an individual system → ∞, while the quantities Δ X and Δ P in the uncertainty principle Δ X ·Δ P ≥ ħ /2, must be given a statistical interpretation on the quantum logical view
Nancy Cartwright's New Philosophy of Physics
Particles and Paradoxes
Journal Article Book Reviews Get access Particles and Paradoxes: The Limits of Quantum Logic. By Peter Gibbins (Cambridge: Cambridge University Press, 1987. Pp. xi + 187. Price £8.95pb.) J.L. Bell J.L. Bell London School of Economics Search for other works by this author on: Oxford Academic Google Scholar The Philosophical Quarterly, Volume 38, Issue 153, October 1988, Pages 536–537, https://doi.org/10.2307/2219718 Published: 01 October 1988
Particles and Paradoxes
Preface 1. Meta-physics Part I: 2. Quantum mechanics for natural philosophers (I) 3. Wave-particle duality 4. The Copenhagen interpretation (I) 5. The Copenhagen interpretation (II): Einstein versus Bohr Part II: 6. Quantum mechanics for natural philosophers (II) 7. Projection postulates 8. Nonlocality and hidden variables 9. A user-friendly quantum logic 10. Quantum logic: what it can and can't do Conclusion Notes References Index
Epistemology (4 works) · Philosophy (4 works) · Physics (4 works) · Mathematics (3 works) · Quantum mechanics (3 works) · Quantum (2 works) · Quantum Mechanics and Applications (2 works) · Sociology (2 works) · Statistics (2 works) · Theoretical physics (2 works)