The union and intersection of sets may be seen as analogous to the addition and multiplication of numbers.
2.
The intersection of Set A and Set B can be screened for " free " by simply donating blood.
3.
The problem to be solved must first be formulated as a set intersection problem in Euclidean space : find an x in the intersection of sets A and B.
4.
Rough membership primarily differs from the fuzzy membership in that the membership of union and intersection of sets cannot, in general, be computed from their constituent membership as is the case of fuzzy sets.
5.
;Subbase : A collection of open sets is a subbase ( or "'subbasis "') for a topology if every non-empty proper open set in the topology is a union of finite intersections of sets in the subbase.
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