no of possibilities
for example tossind a fair coin then
the cardinality of sample space is 2
A sample space is the set of all possible outcomes from an experiment..
sample space
The cardinality of 15 is equal to the number of elements in the set. Since 15 is only one number, its cardinality is 1.
sample statistic
Yes.
A sample space is the set of all possible outcomes from an experiment..
A subset of sample space is taking a sample from that sample space.
11 * * * * * No, on two counts. The sample space is the possible outcomes of the experiment, not the NUMBER of possible outcomes. And, as far as this experiment is concerned, there is no way to distinguish between the two occurrences of b and i. So there are, in fact, only 9 possible outcomes. Two of these outcomes have a higher probability but that is a different matter. The sample space is {p, r , o , b, a, i, l, t, y} a set of cardinality 9.
sample space
The cardinality of [0,1) is equal to the cardinality of (0,1) which has the same cardinality as the real numbers.
The cardinality of a set refers to the number of elements contained within that set. It provides a measure of the "size" of the set, which can be finite or infinite. For example, the cardinality of the set {1, 2, 3} is 3, while the cardinality of the set of all natural numbers is infinite. Understanding cardinality is essential in various fields, including mathematics and computer science, as it helps compare the sizes of different sets.
Cardinality is the number of attributes in the table.
Since the aleph numbers refer to cardinality of sets, aleph -1 would not make any sense. Not sure what a negative cardinality might mean?
It means the set of all possible outcomes for the event.
The cardinality of 15 is equal to the number of elements in the set. Since 15 is only one number, its cardinality is 1.
the space used to show a sample promblem.
The sample space of tossing a coin is H and T.