Many who have had an opportunity of knowing any more about mathematics confuse it with arithmetic, and consider it an arid science. In reality, however, it is a science which requires a great amount of imagination.
I was fortunate to find an extraordinary mathematics and applied mathematics program in Toronto.
An early fascination with higher mathematics at the university level blossomed into speculative thinking that could provide a basis for dealing with economic issues.
My early education was in the public school system of Omaha, where, retrospectively, I realize that my high school training served me in good stead for the basic subjects of mathematics, English, foreign languages and history.
The completion of my undergraduate training at the University of California (Berkeley) provided just the needed touches of rigor at advanced levels in both economics and mathematics.
Everyone knows what a curve is, until he has studied enough mathematics to become confused through the countless number of possible exceptions.
Thus, in a sense, mathematics has been most advanced by those who distinguished themselves by intuition rather than by rigorous proofs.
I had a liberal arts education at Amherst College where I had two majors, mathematics and philosophy.
I read one or two other books which gave me a background in mathematics other than logic.
I went to Princeton from Amherst, where I split my interests between mathematics and philosophy.
And they're also very good at math, these super boogers, and so they teach Billy the ways of mathematics.
Poetry is a form of mathematics, a highly rigorous relationship with words.
Mathematics knows no races or geographic boundaries; for mathematics, the cultural world is one country.
Mathematics is a game played according to certain simple rules with meaningless marks on paper.
The art of doing mathematics consists in finding that special case which contains all the germs of generality.