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This paper deals with the theory of the statistics of photoelectric counting experiments which involve N separate counting intervals. The main new results reported here are: (i) a simple formula for the N-fold cumulants of the intensity of Gaussian light; (ii) a detailed study of the relations between the N-fold cumulants of the integrated intensity and the cumulants of the N-fold photoelectric counts, for light of arbitrary coherence properties. These results are derived and discussed in the context of recent work by other authors.
C. D. Cantrell (Sun,) studied this question.
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