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What is the definition of Pseudoindependently? 🙋

👉 In probability theory and statistics, a pseudoindependent random variable (or pseudoreference) is an event or a subset of events that are independent given the entire probability distribution of the underlying variables. This means that if two events are dependent, then any combination of them is also dependent on each other. For example, if we have two events A and B, where A and B are mutually exclusive (meaning they cannot both occur at the same time), then P(A or B) = 0


pseudoindependently

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What is the definition of Pseudoindependent? 🙋

👉 In mathematics, a pseudoindependent set of elements is a collection of elements that can be represented as a finite union of non-empty sets. This means that every element in the collection is independent with respect to at least one other element in the collection. In other words, there exists an infinite family of sets such that each element of the family belongs to exactly one set in the family. For example, consider the set A = {1, 2, 3, 4} and the


pseudoindependent

https://goldloadingpage.com/word-dictionary/pseudoindependent

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