Final answer:
In binary, all numbers between the smallest and largest representable numbers can be made using various combinations of 1's and 0's, given a fixed number of bits.
Step-by-step explanation:
The question seems to be exploring the concept of creating a range of numbers in binary. However, it appears to reference a solution concerning data values and bin sizes, which is more aligned with statistics and data representation rather than binary numbers.
In binary, any number between the smallest and largest representable numbers can be constructed by using a proper combination of 1's and 0's. If we consider a binary system with a limited number of bits, the smallest number is typically represented by all 0's (except in the case of signed magnitude where the smallest number would be a 1 followed by all 0's for a negative number), and the largest by all 1's. With n bits, you can represent 2n unique values, allowing you to construct every number from 0 to (2n - 1).
Therefore, within a given binary range with a fixed number of bits, there is no number that we cannot represent, as long as it falls within that range. The precision of the representable numbers is determined by the number of bits available.