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In probability theory, the Chung–Erdős inequality provides a lower bound on the probability that one out of many (possibly dependent) events occurs. The lower bound is expressed in terms of the probabilities for pairs of events. Formally, let be events. Assume that for some . Then The inequality was first derived by Kai Lai Chung and Paul Erdős (in, equation (4)). It was stated in the form given above by Petrov (in, equation (6.10)).

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  • In probability theory, the Chung–Erdős inequality provides a lower bound on the probability that one out of many (possibly dependent) events occurs. The lower bound is expressed in terms of the probabilities for pairs of events. Formally, let be events. Assume that for some . Then The inequality was first derived by Kai Lai Chung and Paul Erdős (in, equation (4)). It was stated in the form given above by Petrov (in, equation (6.10)). (en)
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  • In probability theory, the Chung–Erdős inequality provides a lower bound on the probability that one out of many (possibly dependent) events occurs. The lower bound is expressed in terms of the probabilities for pairs of events. Formally, let be events. Assume that for some . Then The inequality was first derived by Kai Lai Chung and Paul Erdős (in, equation (4)). It was stated in the form given above by Petrov (in, equation (6.10)). (en)
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  • Ανισότητα Τσουνγκ-Έρντος (el)
  • Chung–Erdős inequality (en)
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