Mutually clusive

/ˈmju tʃʊəli klu sɪv/

Mutually clusive is a given class of 2 sectors of math, in which they are interrelated

(a) In probability, the mutually clusive space or events is the space present outside the sample space, expressed as ξ', ∪', Ω' and/or S'. Finding the probability of selecting the mutually clusive space is always 0, as it is not in the sample space, but n(U') is dependent on n(U) due to context. There is always mutually clusive space regardless of whether the events inside are mutually inclusive, exclusive, independent or dependent.

(b) In statistics, the mutually clusive space defines the population (or census) not selected in the sample. Again, the mutually clusive space is dependent on the sample due to context. It is almost impossible to accurately measure the mutually clusive space and thus the census due to the possibility of more and more people, animals or objects becoming eligible for the census.

1. n(U') = n(C) - n(U) where U' is the mutually clusive space, "C" is the census or population not included in the sample space and U is the sample space.
2. The census of worded colours in the visible spectrum are Red, Orange, Yellow, Green, Blue, Indigo and Violet, yet due to the fact that you can read between the lines and pick out colors in the spontaneously existent mutually clusive space such as Cyan and Ochre, this is merely a sample of the many worded colours of the visible spectrum.

by Anonymous 298734927384723 September 20, 2025

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