👉 In mathematics, a disuniform set is a subset of a metric space that does not contain any point in its closure. This means that for every point in the set, there exists a neighborhood around it that does not intersect with the set itself. For example, consider a metric space $(X,d)$ and let $A \subseteq X$ be disuniform. Then we can define a function $\phi: A \to [0,1]$ by setting $\phi(A) = 1$.
Outrageously Funny Search Suggestion Engine :: Disuniform
What is the definition of Disuniformity? 🙋
👉 Disuniformity in mathematics refers to the property of a mathematical object that is uniform, but not necessarily perfectly so. For example, if you have two different types of objects A and B with properties that are uniformly distributed over their respective domains, then they can be considered as having "disuniform" properties. In other words, while one type of object may be more uniformly distributed than another on a given scale or surface, the object itself is not necessarily uniform in any way.
