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  1. Dictionary
    ex·haus·tive
    /iɡˈzôstiv/

    adjective

    • 1. examining, including, or considering all elements or aspects; fully comprehensive: "she has undergone exhaustive tests since becoming ill"

    More definitions, origin and scrabble points

  2. Apr 3, 2016 · I have done some background reading on the definitions on exhaustive, non exhaustive and mutually exclusive but the definitions that I found do not make any sense to me. Could someone please define exhaustive, non exhaustive and mutually exclusive and give a simple example of each definition. I thank you in advance.

  3. Apr 5, 2016 · From the definition of exhaustive, we can say that A and B are not exhaustive.

  4. Aug 27, 2017 · Two or more events are collectively exhaustive if they cover entire sample space. Two or more events are independent if occurance or failure of one does not affect occurance or failure of other. Are these definitions correct? Is it possible that a given set of events is collectively exhaustive amd independent at the same time?

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  6. Feb 2, 2021 · Stack Exchange Network. Stack Exchange network consists of 183 Q&A communities including Stack Overflow, the largest, most trusted online community for developers to learn, share their knowledge, and build their careers.

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  8. EXHAUSTIVE PROOF : Some theorems can be proved by examining a relatively small number of examples. Such proofs are called exhaustive proofs, or proofs by exhaustion because these proofs proceed by exhausting all possibilities. An exhaustive proof is a special type of proof by cases where each case involves checking a single example.

  9. Mar 7, 2018 · Good discussion and I agree. This is an interesting result that seems to be ignored most of the time and disjoint and mutually exclusive are taken as equivalent.

  10. Sep 22, 2014 · Mutually exclusive event:- two events are mutually exclusive event when they cannot occur at the same time. e.g if we flip a coin it can only show a head OR a tail, not both.

  11. Sep 9, 2016 · Mutual independence: Every event is independent of any intersection of the other events.. Pairwise independence: Any two events are independent.

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