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Cumulants and moments
Authors:Walter Wyss
Institution:Department of Physics and Astrophysics, University of Colorado, Boulder, Colorado, USA
Abstract:We introduce a 1-algebra of terminating sequences. The set of normalized linear functionals on this algebra is then equipped with a quasi-multiplication and thus with a multiplication. A state corresponds to a sequence of moments. With it we associate its sequence of cumulants. The quasi-multiplication relates cumulants and moments in a very easy way. We give necessary and sufficient conditions for a sequence to be a sequence of moments and necessary and sufficient conditions for a sequence to be a sequence of cumulants.
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