Titlebook: von Mises Calculus For Statistical Functionals; Luisa Turrin Fernholz Book 1983 Springer-Verlag New York Inc. 1983 Asymptotische Normalver

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https://doi.org/10.1007/978-1-4612-5604-5Asymptotische Normalverteilung; Asymptotische Wirksamkeit; Calculus; Differenzierbarkeit; Estimator; Prob

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Introduction,iability properties which provide information about its asymptotic behavior. These basic ideas were introduced by R. von Mises (1947), who developed a theory for the analysis of the asymptotic distribution of statistical functionals, using a form of Taylor expansion involving the derivatives of the functionals.

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M-, L-, and R-Estimators,ng statistical functionals. The results established here will later be used to show that the functionals induced on D[0,1] by these estimators are Hadamard differentiable. As we have seen in the previous chapter, the Hadamard differentiability of the induced functionals on D[0,1] is sufficient to imply the asymptotic normality of the estimators.

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Luisa Turrin Fernholznumber of top ranking documents from each algorithm form a pool. Traditionally, expensive experts judge the pool of documents for relevance. We propose and test two hybrid algorithms as alternatives that reduce assessment costs and are effective. The machine part selects documents to judge from the

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