“And everywhere, infinite options, infinite possibilities. An infinity, and at the same time, zero. We try to scoop it all up in our hands, and what we get is a handful of zero. That's the city”

“Infinity is the land of mathematical hocus pocus. There Zero the magician is king. When Zero divides any number he changes it without regard to its magnitude into the infinitely small [great? ], and inversely, when divided by any number he begets the infinitely great [small? ]. In this domain the circumference of the circle becomes a straight line, and then the circle can be squared. Here all ranks are abolished, for Zero reduces everything to the same level one way or another. Happy is the kingdom where Zero rules!”

“Perfection is always infinite. We are the Infinite already. You and I, and all beings, are trying to manifest that infinity.”

“A great deal of misunderstanding is avoided if it be remembered that the terms infinity, infinite, zero, infinitesimal must be interpreted in connexion with their context, and admit a variety of meanings according to the way in which they are defined.”

“To those who ask what the infinitely small quantity in mathematics is, we answer that it is actually zero. Hence there are not so many mysteries hidden in this concept as they are usually believed to be.”

“We begin with the number one in counting all things. It is impossible that this one can ever be reduced to zero. Because just as something cannot be made of nothing, one cannot be made from zero. Ki is like the number one. Ki is formed from infinitely small particles, smaller than an atom. The universal ki condensed becomes an individual, which further condensed becomes the one point in the lower abdomen, which in turn infinitely condensed never becomes zero, but becomes one with the universe. Thus we understand the essence of ki.”

“What do we call visible light? We call it color. But the electromagnetic spectrum runs to zero in one direction and infinity in the other, so really, children, mathematically, all of light is invisible.”

“Men cannot be treated as units in operations of political arithmetic because they behave like the symbols for zero and the infinite, which dislocate all mathematical operations.”

“I have infinite capacity to do more work as long as you don't mind that my quality approaches zero.”

“Though Wallis was advanced for his times and accepted negative numbers, he thought they were larger than infinity but not less than zero. In his Arithmetica Infinitorum (1655), he argued that since the ratio a/0, when a is positive, is infinite, then, when the denominator is changed to a negative number, as in a/b with b negative, the ratio must be greater than infinity.”