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This paper treats the following problem. How much money should be invested at time t<sub>0</sub> at an interest rate of I for a time T such that the probability of the funds required "K(T)" exceeding those available "X(T)" equals at most p. That is P{K(T) X(T)} < p, where X(T) - X(t<sub>0</sub>) exp{ I(T - t<sub>0</sub>)}. The parameters I, T,...</p,>
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We propose a new procedure to rank portfolio performance. Given a set of N portfolios, we use statistical tests of dominance which produce direct mean-variance comparisons between any two portfolios in the set. These tests yield an NxN matrix of pairwise comparisons. A ranking function maps the...
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