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It is well-known that a random variable, i.e., a function defined on a probability space, with values in a Borel space, can be represented on the special probability space consisting of the unit interval with Lebesgue measure.
C. Dellacherie & P.-A. Meyer, Probabilités et potentiel . Édition entièrement refondue, Hermann, Paris, 1975; English transl. Probabilities and Potential . North-Holland, Amsterdam, 1978
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C. Borgs, J. T. Chayes, L. Lovász, V. T. Sós and K. Vesztergombi, Convergent sequences of dense graphs I: Subgraph frequencies, metric properties and testing. Preprint, 2007. arXiv:math.CO/0702004
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C. Borgs, J. T. Chayes, L. Lovász, V. T. Sós and K. Vesztergombi, Convergent sequences of dense graphs II: Multiway cuts and statistical physics. Preprint, 2007. http://research.microsoft.com/ ∼ \sim borgs/
2007
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2007
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