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I liked school from the very beginning. Actually, I just thought I liked school. What I really liked was learning to read.
Even before my first reading lesson
invited me to “See Dick and Jane,” I knew why I wanted to
read.
Not at all. Better put, arithmetic didn’t interest me. Talk about
irrelevant. I couldn’t figure out what arithmetic really meant or
how it had anything to do with what mattered to me.
So throughout first grade, I avidly absorbed everything I could about reading, but when it was time for arithmetic, I did a lot of doodling and daydreaming. It took a while (and several unimpressive report cards) before I realized that I had to absorb, process, perform, and excel even in those subjects I didn’t particularly like. Especially arithmetic.
Somewhere around the time that arithmetic
turned into math, I had years of
great experiences. Because I had some great math teachers. Math
teachers who communicated clearly what math was really
about, how it worked, and
their expectation that of course I’d get it. They used explanations
and images that drew upon familiar experiences and almost intuitive
notions to introduce new, unfamiliar concepts and ideas. And now
that the what, the why, and the how of math made sense to me—yes, I got it.
I was able to grasp the order and the meaning of the patterns and
relationships we studied.
I didn’t know then that much, much later, I’d love math enough to study it in college and in graduate school. Or that I would commit myself to making math meaningful and useful to other people by using narrative and clear, concrete explanations, as my teachers had done for me. I just kept taking more and more math classes and loving the way math made sense to me.
I made it to an MS. And then, after graduation,
I worked in fields that didn’t
really use the specific topics I’d
studied. Analytic geometry. Calculus. Number theory.
Abstract algebra. Nevertheless my work demanded habits of
thought
I’d developed when I was studying math. How to recognize
abstract relationships and patterns. How to develop ideas and
thoughts to reveal their logical connections. How to identify and
examine conditions and possibilities systematically and thoroughly.
How to do that delicate dance that integrates initial knowledge,
insight, experimentation, and logical deduction. As a member of the
corporate workforce, I’ve spent years programming computers,
supporting computer systems, and managing computer projects.
Still, I’ve never lost touch with that
first-grader who loved to read and hated to calculate. In fact, I’ve
studied and taught humanities, literature, and writing as well as
math and logic, and I became a performing storyteller. And as I
developed my repertoire and my artistic vision, everything started
to come together. Math and logic. Computer systems and projects.
Humanities, literature, writing, and storytelling. And gift that so
many math teachers had given me—the conviction that I—and just about
anyone—can get it. “It” specifically being math and logic, or
whatever is important.
For almost as long as I’ve been telling
stories, I’ve been telling a tale I call “The Ruler and the Rice.”
It’s a version of the Asian “chessboard” story that associates
grains of rice with the squares of a chessboard: 1 grain for the
first
square, 2 grains for the next, 4 grains for the next, and so
on. If you move
through the chessboard square by square, always
doubling the amount of rice, you run out of rice before you run out
of squares. As you come to understand the pattern and the story, you
figure out a lot of math.
I started to wonder if I could create stories
that worked as seamlessly as the “chessboard” story, with math and
logic woven so deeply into their structure that the math and logic
come through effortlessly, as a byproduct of following the story.
And if I could, would these stories enchant people with the wonder
and beauty of math and logic? Or might they at least make math and
logic more user-friendly to people who don’t love all things
mathematical and logical as I do?
I accepted the challenge. I decided to develop a repertoire of stories that turned on math and logic and to use them to help people get it. I would illustrate and use mathematical and logical principles in ways that help people understand their meaning and value. I would demonstrate that STORIES COUNT.