A complex number is Gaussian if its a and b components are both this type of number.
The ranges of the floor and ceiling functions are both equal to this set. The continuum hypothesis states that there is no set with a cardinality between those of the real numbers and this set. A complex number is Gaussian if its a and b components are both this type of number. The (*) rational numbers can be written as a fraction of two numbers from this set. For 10 points, name this set of numbers that includes the natural numbers, their negative counterparts, and zero.
The ranges of the floor and ceiling functions are both equal to this set.
{integers}