Suppose that we were to divide a square into a million smaller squares by dividing each of its sides into a thousand equal parts. And suppose that we took the first million digits in the decimal part of pi and interpreted each as corresponding to one of the million squares by some simple correspondence rule (something like this: the top left square is assigned the first digit, the next square to the right is assigned the second digit, and so on). And suppose that we assigned a color to each of the numbers 0 through 0 and painted each of the small squares with the color corresponding to the number assigned to it.

What would we say if the result turned out to be a meaningful picture—a landscape or a still life or something equally representational—of surpassing beauty?

Peter van Inwagen, Metaphysics, Boulder, Colorado, 1993, p. 137