The Remainder For Natural Numbers
If a and d are natural numbers, with d non-zero, it can be proven that there exist unique integers q and r, such that a = qd + r and 0 ≤ r < d. The number q is called the quotient, while r is called the remainder. See Euclidean division for a proof of this result and division algorithm for algorithms describing how to calculate the remainder.
Read more about this topic: Remainder
Famous quotes containing the words remainder, natural and/or numbers:
“Then I had only prisoners thoughts. I awaited the daily walk which I took in the yard, or my lawyers visit. I managed the remainder of my time very well. I have often thought that if I was made to live in a dry tree trunk, without any other occupation but to watch the flower of the sky above my head, I would have gradually gotten used to it.”
—Albert Camus (19131960)
“... the natural outlawry of womankind ...”
—Christina Stead (19021983)
“Green grow the rushes-O
What is your one-O?”
—Unknown. Carol of the Numbers (l. 23)