It's called an infinite set.
'Mull Set' . I think you mean 'NULL SET'. This means a set with no elements, or an empty set.
If you mean null set, that's a set having no elements, or only zeros as elements.
It depends on what the elements are.
I believe you are talking about subsets. The empty set (set with no elements) is a subset of any set, including of the empty set. ("If an object is an element of set A, then it is also an element of set B." Since no element is an element of set A, the statement is vacuously true.)
It's called an infinite set.
A null or empty set is a set that does not contain any elements.
'Mull Set' . I think you mean 'NULL SET'. This means a set with no elements, or an empty set.
It is possible to specify a condition which can't be fulfilled, for example, the intersection of two sets that have no element in common. The result would have no elements. Not allowing this kind of operation would be more complicated than defining a null set (or empty set) that has zero elements.
If all the elements in set A are also elements of set B, then set A is a subset of set B.
a set having no elements, or only zeros as elements.
A finite set or a countably infinite set.
If you mean null set, that's a set having no elements, or only zeros as elements.
It depends on what the elements are.
The number of elements. A set with n elements has 2n subsets; for example, a set with 5 elements has 25 = 32 subsets.
I believe you are talking about subsets. The empty set (set with no elements) is a subset of any set, including of the empty set. ("If an object is an element of set A, then it is also an element of set B." Since no element is an element of set A, the statement is vacuously true.)
There are various types of sets based on the relationship between their elements. Some common types include: Empty set: A set containing no elements. Singleton set: A set with only one element. Finite set: A set with a countable number of elements. Infinite set: A set with an uncountable number of elements. Subset: A set where all elements are also elements of another set. Proper subset: A subset that is not equal to the original set. Universal set: A set that contains all elements under consideration. Disjoint set: Sets that have no common elements. Power set: A set consisting of all possible subsets of a given set.