Clauser–Horne inequality

E466028

The Clauser–Horne inequality is a fundamental Bell-type inequality in quantum mechanics used to experimentally test local realism against the predictions of quantum entanglement.

All labels observed (3)

How this entity was disambiguated

Statements (47)

Predicate Object
instanceOf Bell-type inequality ⓘ
concept in quantum foundations ⓘ
physical law ⓘ
appliesTo bipartite systems ⓘ
photon polarization experiments ⓘ
spin-1/2 particle experiments ⓘ
two-particle entangled states ⓘ
assumes freedom of choice of measurement settings ⓘ
locality ⓘ
realism ⓘ
category probabilistic inequality in physics ⓘ
quantum nonlocality inequality ⓘ
characteristic does not assume fair sampling ⓘ
formulated in terms of detection probabilities ⓘ
linear inequality on joint and single detection probabilities ⓘ
contrastWith CHSH inequality ⓘ
original Bell inequality ⓘ
field philosophy of physics ⓘ
quantum foundations ⓘ
quantum information theory ⓘ
quantum mechanics ⓘ
hasForm inequality involving P(A,B), P(A,B'), P(A',B), P(A',B'), P(A), P(A'), P(B), P(B') ⓘ
historicalContext developed after Bell's original inequality ⓘ
introduced in the 1970s ⓘ
implies constraints on correlations under local realism ⓘ
influenced experimental quantum optics ⓘ
loophole-free Bell test designs ⓘ
motivation design experimentally feasible Bell tests ⓘ
provide a test of local realism independent of detector efficiency assumptions ⓘ
namedAfter John F. Clauser ⓘ
Michael A. Horne ⓘ
relatedTo Bell test experiments ⓘ
Bell's theorem ⓘ
linked to: Bell’s theorem

CH inequality ⓘ
Clauser–Horne–Shimony–Holt inequality ⓘ
detection loophole ⓘ
hidden variable theories ⓘ
local realism ⓘ
quantum entanglement ⓘ
use analyzing experimental data in Bell tests ⓘ
closing the detection loophole in Bell experiments ⓘ
distinguishing quantum mechanics from local hidden variable theories ⓘ
testing local realism ⓘ
usedIn analysis of EPR-type experiments ⓘ
tests of nonlocality in quantum networks ⓘ
violatedBy maximally entangled photon pairs ⓘ
quantum mechanical predictions for entangled states ⓘ

How these facts were elicited

Referenced by (4)

Full triples — surface form annotated when it differs from this entity's canonical label.

John F. Clauser → notableWork → Clauser–Horne inequality ⓘ
Clauser–Horne–Shimony–Holt inequality → relatedTo → Clauser–Horne inequality ⓘ
Clauser–Horne inequality → relatedTo → CH inequality ⓘ
linked to: Clauser–Horne inequality
Bell's theorem → hasVariant → Clauser-Horne inequality ⓘ
subject linked to: Bell’s theorem
linked to: Clauser–Horne inequality