# crisp set

(redirected from Crisp Sets)
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## crisp set

[¦krisp ′set]
(mathematics)
A conventional set, wherein the degree of membership of any object in the set is either 0 or 1.
References in periodicals archive ?
Generally crisp sets do not possess any entropy because there is no uncertainty about its members.
After giving the fundamental definitions and operations, we obtain several properties, and discuss the relationship between neutrosophic crisp sets and others.
These types of calculations are in the crisp sets category, where expression is strictly one item is available in a transaction or not.
In crisp sets there is only full membership or no membership while fuzzy sets allow partial memberships.
Fuzzy sets are an extension of the classic notion of sets (Bourbaki, 1968) called, for sake of understanding, crisp sets.
With regard to membership of different objects, the sets are classified into two groups: Crisp sets and Fuzzy sets.
Also process the incomplete data is based on the lower and upper approximations and theory was defined as a pair of the two crisp sets to the approximations.
The purpose of this article is not to discourage use of these time honored research strategies, but to suggest the inclusion of a method using crisp sets and Boolean algebra as a research strategy, and to illustrate this method by example, and to discuss how this method can be of value to student affairs researchers.
Uncertain information means the information about an object in the shape of crisp sets (intervals).
The company has developed a reputation for crisp sets, colourful costumes and challenging choreography setting a standard for touring classical dance with the exceptionally high quality of its productions and dancers.
1) Providing general tools to model such subjective perceptions is one of the main advantages of fuzzy set theory because dual membership instances of this type cannot arise in the context of crisp sets.
In addition, the overall passing by the Warriors enables him to shine on crisp sets for easy kills.
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