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Volumn 57, Issue 5, 1998, Pages 3229-3232

Experimental demonstration of quantum correlations over more than 10 km

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EID: 12144265585     PISSN: 10502947     EISSN: 10941622     Source Type: Journal    
DOI: 10.1103/PhysRevA.57.3229     Document Type: Article
Times cited : (217)

References (57)
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    • The accidental coincidence count rate was measured over a much longer time than the reported value for 20 s. Hence the accuracy of this value is better than 1%
    • The accidental coincidence count rate was measured over a much longer time than the reported value for 20 s. Hence the accuracy of this value is better than 1%.
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    • To determine the visibility corresponding to the measured data, we apply a least-squares fit (Formula presented) test), assuming the sinusoidal function (1) with (Formula presented) as the free parameter. The reliability of the best fit can be found by looking at the tolerated variation of the fitted parameters in order to keep the (Formula presented) value smaller than a certain limit. This threshold, depending on the number of measured data and the desired confidence level (as common in statistics, we choose 0.95), can be found in tables. Thus the probability that our data are corresponding to a sinusoidal function with a visibility of (Formula presented) is 0.95
    • To determine the visibility corresponding to the measured data, we apply a least-squares fit (Formula presented) test), assuming the sinusoidal function (1) with (Formula presented) as the free parameter. The reliability of the best fit can be found by looking at the tolerated variation of the fitted parameters in order to keep the (Formula presented) value smaller than a certain limit. This threshold, depending on the number of measured data and the desired confidence level (as common in statistics, we choose 0.95), can be found in tables. Thus the probability that our data are corresponding to a sinusoidal function with a visibility of (Formula presented) is 0.95.
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    • order to infer this violation of the Clauser-Horne-Shimony-Holt type of the Bell inequality, we make the usual assumption about the “detection loophole,” i.e., we identify probabilities with counting frequencies. Moreover, we use a natural symmetry argument to assume (Formula presented) and similarly for (Formula presented) and (Formula presented)
    • In order to infer this violation of the Clauser-Horne-Shimony-Holt type of the Bell inequality, we make the usual assumption about the “detection loophole,” i.e., we identify probabilities with counting frequencies. Moreover, we use a natural symmetry argument to assume (Formula presented) and similarly for (Formula presented) and (Formula presented).
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