What is the smallest number that is greater than 0?

The smallest whole number that is greater than zero is 1.

What is a number that is less than one but greater than zero?

A proper fraction is a fraction in which the numerator (top line) is less than the denominator (bottom line). A proper fraction is always greater than zero and less than one.

What is the smallest number than 0?

In mathematics there is no concept of smallest positive number. 1/ON is a concept larger than zero, but smaller than any positive number.

What are the number greater than zero?

All whole numbers greater than 0 are also called the positive integers. the positive integers start with the number one and go all the way to infinity.

What’s the littlest number?

The smallest version of infinity is aleph 0 (or aleph zero) which is equal to the sum of all the integers. Aleph 1 is 2 to the power of aleph 0. There is no mathematical concept of the largest infinite number.

Is there a smallest real number greater than zero?

No, there is not “a smallest real number greater than zero” nor “a greatest real number smaller than zero”. Let’s say you think you have found the least real number greater than 0, and we will call it s.

Is there a smaller number between 0 and 0+?

That means that no matter how small a number you come up with, there will always be a smaller number (actually infinite smaller numbers) between zero and that said number. However, in mathematics someone could refer to 0+ as such number.

Is there any integer bigger than 0?

Any integer you can think of that’s bigger than 0 is also bigger than, say, -1…. so there’s no possible solution that meets both requirements. Real numbers are basically the integers, but now we’re going to allow fractions (and for that matter, a bunch of things that you can’t even express as fractions, like Pi.)

Why can’t you find the smallest number between two numbers?

The reason that no such number exists is that as soon as you “find” it, you can create a new smallest number by halving it. Since math is continuous, and not granular (that is, there is always a real number between any inequal two real numbers, no matter how close together they might be), you will never reach a point where you cannot halve.