irrational number

"Would that be an irrational number or an imaginary one?"

The square root of two was the first known irrational number.

One way to consider this is that the real value often has the characteristics of an irrational number.

A good example is the irrational number: square-root of 2.

An irrational number cannot be fully written down in decimal form.

The continued fraction representation of an irrational number is unique.

The next table constructs an irrational number by using Cantor's 1874 construction.

A trivial example would be the calculation of Pi, or any other irrational number.

The square root of 3 is an irrational number.

This cut represents the irrational number 2 in Dedekind's construction.

There are irrational numbers in math, and they are quite useful.

I'm afraid our irrational numbers here on the Facility have grown since we spoke in your cabin.

Informally, this means that an irrational number cannot be represented as a simple fraction.

If then is also a positive irrational number.

What can be said about the irrational numbers?

But, these four points have as their cross-ratio, where is the golden ratio, an irrational number.

He is noted as the first to publish an arithmetical theory of irrational numbers.

Moreover, the repeated addition model must be substantially modified when irrational numbers are brought into play.

Quadratic irrational numbers are the only numbers that have these.

This contradicts our assumption, so we are forced to conclude that is an irrational number.

Thus, the notion of an irrational number is meaningless to even the most powerful floating-point computer.

Most irrational numbers do not have any periodic or regular behavior in their continued fraction expansion.

Consider the theorem "There exist irrational numbers and such that is rational."

A real number is a rational or irrational number.

When is an irrational number this never repeats.