Okay thank you.PeroK said:Yes, any number greater than 1 would do.
An upper bound is a number that is greater than or equal to all the elements in a set. It serves as an upper limit or maximum value for the set.
The supremum of a set is the smallest upper bound of the set. It is also known as the least upper bound.
It is important to find an upper bound that is not the supremum because it helps in understanding the behavior and limits of a set. It also allows for more accurate calculations and analysis of the data.
To find an upper bound that is not the supremum, you can use various methods such as the limit of a sequence, the maximum value of a function, or the largest value in a finite set of data.
Yes, there can be multiple upper bounds that are not the supremum for a set. This is because there can be multiple numbers that are greater than or equal to all the elements in a set, but not necessarily the smallest upper bound.