Book contents
- What Is Quantum Information?
- What Is Quantum Information?
- Copyright page
- Contents
- Contributors
- Preface
- Introduction
- Part I The Concept of Information
- Part II Information and Quantum Mechanics
- 4 Quantum versus Classical Information
- 5 Quantum Information and Locality
- 6 Pragmatic Information in Quantum Mechanics
- 7 Interpretations of Quantum Theory: A Map of Madness
- Part III Probability, Correlations, and Information
- Index
- References
4 - Quantum versus Classical Information
from Part II - Information and Quantum Mechanics
Published online by Cambridge University Press: 04 July 2017
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Book contents
- What Is Quantum Information?
- What Is Quantum Information?
- Copyright page
- Contents
- Contributors
- Preface
- Introduction
- Part I The Concept of Information
- Part II Information and Quantum Mechanics
- 4 Quantum versus Classical Information
- 5 Quantum Information and Locality
- 6 Pragmatic Information in Quantum Mechanics
- 7 Interpretations of Quantum Theory: A Map of Madness
- Part III Probability, Correlations, and Information
- Index
- References
Summary
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- Information
- What is Quantum Information? , pp. 79 - 92Publisher: Cambridge University PressPrint publication year: 2017
References
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Colbeck, R. and Renner, R. (2012). ‘Free Randomness Can be Amplified’. Nature Physics, 7: 450–454.Google Scholar
Einstein, A. (1948). ‘Quanten-Mechanik und Wirklichkeit’. Dialectica, 2: 320–324. English translation: ‘Quantum Mechanics and Reality’. Pp. 168–173 in Born, M. (ed.), The Born-Einstein Letters. New York: Walker.Google Scholar
Gleason, A. N. (1957). ‘Measures on the Closed Subspaces of Hilbert Space’. Journal of Mathematics and Mechanics, 6: 885–893.Google Scholar
Heisenberg, W. (1925). ‘Über Quantentheoretischer Umdeutung Kinematischer und Mechanischer Beziehungen’. Zeitschrift für Physik, 33: 879–893.Google Scholar
Popescu, S. (2014). ‘Nonlocality beyond Quantum Mechanics’. Nature Physics, 10: 264–270.Google Scholar
Schrödinger, E. (1935). ‘Discussion of Probability Relations Between Separated Systems’. Proceedings of the Cambridge Philosophical Society, 31: 555–563.Google Scholar
Shannon, C. E. (1948). ‘A Mathematical Theory of Communication’. Bell System Technical Journal, 27: 379–423, 623–656.Google Scholar
Von Neumann, J. (1962). ‘Quantum Logics (Strict- and Probability-Logics)’. Pp. 195–197 in von Neumann, J., Collected Works, Vol. 4. New York: Macmillan.Google Scholar
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