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Mathematics is an enormous playground of mental constructions, all of them
discovered or created by the human mind. The strange thing is that mathematical
discoveries actually reflect truths about the real world. Even more intriguing
is that most of mathematics is a vast unknown waiting to be discovered. For some
time, the people who work in this field have been my favorite subjects. I am
convinced that mathematics is the closest humans will ever get to unlocking the
secrets of the universe.
The idea for "porridge pulleys and Pi: two mathematical journeys" came out of
meetings at the Mathematical Sciences Research Institute (MSRI)
at Berkeley in
2000. Three prominent mathematicians at MSRI, David Eisenbud, Joe Buhler, and
Bob Osserman, were looking for ways to let the public know about some of the
more interesting people associated with the institute. They had seen my film "N
is a Number: A Portrait of Paul Erdös", and thought that the balance between
portraying a human being, ideas, and the more difficult area of conveying
mathematical concepts on film, could be applied to the creation of a film about
two important researchers at the top of their field. The film is a glimpse at
what mathematicians are doing in our own time. Vaughan Jones and Hendrik Lenstra
are both working today, producing new mathematics with an impact on everyday
life. On one level, the film is a simple portrait of two men, and an attempt to
describe some of their work for non-mathematicians.
There are several stereotypes and beliefs about mathematicians that "porridge
pulleys and Pi" aims to dispel. First, I wanted to show that there is no single
type of person who can become a mathematician. With Jones and Lenstra we can see
individuals from very different backgrounds making important contributions to
the field. I hope that the film will convince people that given the right
training, any child with the aptitude can turn into a mathematician. This is why
there are sequences about the childhood experiences of both men, and why each
explains what propelled him to pursue mathematics. Jones and Lenstra are the
opposites of the eccentric nerdy type who has come to characterize the popular
conception of what mathematicians are like. Another cliché I hope to debunk is
that of the tortured genius. This film contains clear evidence that
mathematicians derive a great deal of pleasure from their work.
For a filmmaker, working with mathematicians is also a great source of pleasure.
It is the only group I know, where the answer "I don't know" is met with
excitement and motivation rather than with irritation. I hope that some of this
excitement and passion filters through the film to audiences.
—George Csicsery, 2004
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