Cantelli's inequality
In probability theory, Cantelli's inequality, named after Francesco Paolo Cantelli, is a generalization of Chebyshev's inequality in the case of a single "tail". The inequality states that where is a real-valued random variable, is the probability measure, is the expected value of , is the variance of . Combining the cases of and gives, for
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Cantelli's inequality
In probability theory, Cantelli's inequality, named after Francesco Paolo Cantelli, is a generalization of Chebyshev's inequality in the case of a single "tail". The inequality states that where is a real-valued random variable, is the probability measure, is the expected value of , is the variance of . Combining the cases of and gives, for
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Die Ungleichung von Cantelli i ...... eine positive Zahl übersteigt.
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In probability theory, Cantell ...... does the Cantelli inequality.
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La disuguaglianza di Cantelli ...... a da Francesco Paolo Cantelli.
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36,703,918
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717,162,655
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Die Ungleichung von Cantelli i ...... eine positive Zahl übersteigt.
@de
In probability theory, Cantell ...... ng the cases of and gives, for
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La disuguaglianza di Cantelli ...... a da Francesco Paolo Cantelli.
@it
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Cantelli's inequality
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Disuguaglianza di Cantelli
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Ungleichung von Cantelli
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