Producer Soren Wheeler brings us a story about a friendship between Steve Strogatz and his high school math teacher, Don Joffray. Steve explains how numbers can connect you and where they fall short.
The story about the student and the math professor really touched me because I remember my first math-love-moment; I didn't know her name and she was gone the next day, but I wrote a poem to keep the feeling close.
An Ode to You, Mysterious Calculus Lady
For a brief second you lit my worldYour stare became y-axis of my rotationYour glare made me quake with fear of non-real numbersI cried out "Oh! Dear"You were my Kajol*It was love at first strikewhen you wrote "the limit of the sine is one"I understood and so did my heartYou became the integral to my derivativeBefore you, I was discontinuous,You were my Intermediate Value.Between f(you) and g(me) was our futureI was the tangent to your curvesWhen you and I were simplified and factored,we became one
Now you are goneI am an irrational function with a denominator of zeroThere is no one to conjugate my radical sadnessAs X approaches ZeroI make no sense like Pi.
*Kajol is a famous Indian Bollywood Actress and is best remembered for her iconic role in the movie Dilwale Dulhania Le Jayenge (The Big Hearted Will Take the Bride).
While I agree that this was a nice segment, I don't think it belonged on this particular episode. Seems to me, it would have been better suited for inclusion on a program like "This American Life".
This is a beautiful segment. In so many ways my own experiences have paralleled the relationship revealed here, where passions for abstract concepts brought a closeness without being personable. It was inspiring to hear Steve's courage in moving past that invisible wall. I've only yet just begun in that process with many people I've known for quite some time, and find it encouraging to witness success in this.
It sounds as though Don was a penultimate teacher, understanding that in teaching one isn't always the knowledge carrier or the person who has all the right answers, but sometimes rather simply the one who just asks the right questions from a place of humility and humbleness. In that light, we all have the potential to be teachers.
Could someone post the name of the music used at the end of this story during the sound of the waves? It was perfect for that moment and I'd like to hear the rest of it, if possible - perhaps to contemplate this "greater infinity."
I don't want to pry, but, if possible, I would like to know how Mr. Joffray's oldest son Marshall died. My own brother died at 26, and I was immensely touched and reminded how events such as the death of a child/sibling are profound events, even many years later. I also know that people in my own family have difficulty talking about my brother's death because we never were ones for group grief experiences (WASPs to the core). I understand Prof. Strogatz's explanation for his own reluctance to address Marshall's death (a mathematician's approach of bifurcation), not because I am mathematically inclined (quite the opposite!) but because the human mind deals with unexpected tragedy in small, doable pieces of sadness.
Thank you for a lovely story by a teacher of a teacher.
Wow. You had me at 1. I'm still trying to wrap my head around: "25 Minutes to Go," Johnny Cash counts down the minutes to his hanging.
i want to now ho to love!!!!!!!!!!!!!!!!!!!
Hi Alex, It’s a good question. You’re right if you’re thinking that the outer border will be some kind of oval. But not all ovals are ellipses. An ellipse is a very specific kind of oval that satisfies certain algebraic equations, or, if you prefer, certain geometric conditions. The point is that if we consider a border of constant width around an elliptical swimming pool, its outer edge will be oval-shaped but will not satisfy the conditions needed to qualify as an ellipse. (If you like, I could send you a copy of my original letter to Mr. Joffray where I showed him a few proofs of this using calculus. Let me know; you can reach me at Cornell.) But if you just want an intuitive explanation, think about the limiting case where the elliptical pool is very long and narrow, like the shape of a cigar. Then if you put a one-foot border around it, the outer edge of that border will look like a football stadium, with two almost straight sides capped off by semicircles. That’s a very non-elliptical shape. The same difference holds true even if the pool is rounder and less cigar-shaped, but the proof is harder. Hope this helps…
Can someone please explain to me the elliptical swimming pool problem discussed in this segment. Steve says that the 1 foot border formed around the edge of an elliptical swimming pool will never be an ellipse. I would really like to know why or how this is the case.
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