Manuscript En01-A@1 · En01-A.tex · bibliography · 558b972b

References

Assumption and correction checklist · lines 3220–3307

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DraftSubsystem

N. Cheung, Observer-Relative Interference in Reflection Towers: An Exact Accessibility Theory via Reduced Difference Operators, unpublished author-supplied draft, 085WvGp1_2 (1).tex. Consolidated and revised in the present article.

DraftChannel

N. Cheung, Accessible Interference in Nested Quantum Measurements: Channel Interfaces, Operator-Valued Möbius Hierarchies, and Robust Classicalization, unpublished author-supplied draft, 085WvGp3v2 (1).tex. Consolidated and revised in the present article.

FrauchigerRenner2018

D. Frauchiger and R. Renner, Quantum theory cannot consistently describe the use of itself, Nature Communications 9, 3711 (2018). doi:10.1038/s41467-018-05739-8.

Helstrom1976

C. W. Helstrom, Quantum Detection and Estimation Theory, Academic Press, New York (1976).

Watrous2018

J. Watrous, The Theory of Quantum Information, Cambridge University Press, Cambridge (2018).

Uhlmann1976

A. Uhlmann, {The “transition probability” in the state space of a -algebra}, Reports on Mathematical Physics 9, 273–279 (1976). doi:10.1016/0034-4877(76)90060-4.

FvdG1999

C. A. Fuchs and J. van de Graaf, Cryptographic distinguishability measures for quantum-mechanical states, IEEE Transactions on Information Theory 45, 1216–1227 (1999). doi:10.1109/18.761271.

Zurek2009

W. H. Zurek, Quantum Darwinism, Nature Physics 5, 181–188 (2009). doi:10.1038/nphys1202.

Audenaert2007

K. M. R. Audenaert, J. Calsamiglia, R. Muñoz-Tapia, E. Bagan, Ll. Masanes, A. Acín, and F. Verstraete, Discriminating states: the quantum Chernoff bound, Physical Review Letters 98, 160501 (2007). doi:10.1103/PhysRevLett.98.160501.

NussbaumSzkola2009

M. Nussbaum and A. Szkoła, The Chernoff lower bound for symmetric quantum hypothesis testing, Annals of Statistics 37, 1040–1057 (2009). doi:10.1214/08-AOS593.

HiaiPetz1991

F. Hiai and D. Petz, The proper formula for relative entropy and its asymptotics in quantum probability, Communications in Mathematical Physics 143, 99–114 (1991).

OgawaNagaoka2000

T. Ogawa and H. Nagaoka, Strong converse and Stein's lemma in quantum hypothesis testing, IEEE Transactions on Information Theory 46, 2428–2433 (2000).

OgawaHayashi2002

T. Ogawa and M. Hayashi, On error exponents in quantum hypothesis testing, IEEE Transactions on Information Theory 50, 1368–1372 (2004). The pinching-based direct proof is also given in the authors' preprint A New Proof of the Direct Part of Stein's Lemma in Quantum Hypothesis Testing, arXiv:quant-ph/0110125 (2001).

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