Fifteen digit man

One day when I was sixteen I decided that I would learn fifteen digits of pi every day. That afternoon I diligently memorized the first fifteen decimal places of pi. It wasn’t too hard, and I remember thinking that this was a piece of cake. All I would need to do was go through the same ritual every day, until eventually I would … well, I didn’t really have a long term goal, but to my somewhat addled teenage brain learning fifteen digits of pi a day seemed like a worthy idea, one that would eventually lead to untold glory, acclamation from my peers and the admiration of pretty girls everywhere.

Somehow I never made it to the second day. But for years thereafter I could recite those first fifteen decimal places of pi. In a way it was cool – I knew ten decimal places more of pi than the usual 3.14159 – but deep down in my heart of hearts it was something quite different – a moment to the folly of, in Robert Burns’ memorable phrase, “the best laid plans of mice and men”. This abortive monument to adolescent hubris, a string of fifteen digits that I could now rattle off at will, became in its way my short-hand for all of the projects through the years that I had started but never finished. Of which, I am sad to say, there have been many.

In time I came to realize that I am a fifteen digit man – prone to set out on vast and ambitious epic voyages of the mind, which turn out to be day trips. And over time I have learned to operate within this limitation, making a virtue of a vice, by developing a sort of shorthand style of rapid prototyping and experimentation, so that there would always be something interesting to show for even that first day of work. Some of these daily experiments are on my NYU Homepage. And of course this blog is very much in the same spirit.

Recently when my friend Ned was graciously driving me to the San José Airport, it came up in conversation that he knew pi to thirty one decimal places. I confessed to him that I knew only the first fifteen. He challenged me to recite them, which I did without even thinking: 3.141592653589793.

Ned told me he was surprised and impressed. He said that many had told him that they knew multiple digits of pi, but I was the first person who could actually recite them when asked. To me there was nothing surprising about it. Over the years I have come to think of them as old friends, three short groups of familiar strings of digits: 3.14159 followed by 26535 and then 89793. The knowledge has become bittersweet, both my glory and my bane, like the phone numbers written on napkins by beautiful girls who would later turn out to break my heart.

Ned then said: “238462”, giving me the next six digits. In my head I found myself breaking them town into three groups of two, like a phone number: 23 84 62. After a few minutes I had those digits fixed in my mind, and then Ned said “64338”, which I pictured in my head as the two digits 64 followed by the three digits 338. I practiced these for a few minutes more, and then he said “32795”. I pictured this as 32 followed by 795. After about ten minutes we had brought my knowledge out to the same thirty one decimal places that Ned knows.

I’ve practiced reciting them every few days since then, and the other day I checked on the web to make sure I was still getting them right, when I happened to notice that the two next digits are “02”. So now I am up to thirty three decimal places, and I find that I can rattle them all off with ease:

3.141592653589793238462643883279502

Such a sense of power – more than doubling my mastery of pi in a single day! Maybe this is the start of a new era for me. Perhaps from now on I shall learn fifteen new digits a day, gradually build up my range, eventually reach a thousand, two thousand, and why stop there? This could be the beginning for me of an entirely new way of thinking, a powerful shift from mere sketch artist to master of the long-form opus. Perhaps I will follow this triumph by producing a novel, an opera or two, a string of feature films.

But somehow I doubt it.

5 thoughts on “Fifteen digit man”

  1. when i first started reading this today, my thought was to comment about ned’s prowess (apparently, chicks, do, dig the pi digit recital)

    his recital is breathtaking.

  2. Ken:

    Just a thought, and maybe this will come off as cheesy, but…

    I have, I think, some of the same issues you mention – lots of grand projects, too many exciting ideas, tons of prototyping, some struggle with sticking with one overly ambitious thing when the next thing is on the horizon.

    For a while, it kind of distressed me, looking at the discarded shells of all my ambitious artifacts that are unlikely to be.

    Eventually, though, my attitude kind of shifted. I guess I finally realized that, apparently, I (and my own mental exploration) am my own ultimate project. Which is maybe cheesy. But, I do, in general, learn tons of things as I take on each new challenge, and each burst of mental energy lays the seeds for the next clump of ideas I dig in to.

    And so I’ve been making some peace with that – that apparently all my projects are not free standing edifices bequeathed to posterity as testaments to my brilliance, but rather that each is a stepping stone towards my own increasing understanding of… well, whatever it is I think I’m understanding better.

    Ironically, the more I make peace with that, the easier I’m finding it to stick with things, or to come back to them if I’ve set them down for a while. If each thing is just one more prism for me to refract my continued learning through, and not some end-all-be-all… er, thingy, it takes a lot of the pressure off.

  3. I’m not able to recite digits of pi, but if I had some time, I could decrypt 60-ish digits from memory 😉

    So was this day the re-lived mental day trip of your childhood?

  4. When you can start reciting the digits backwards, from the end… That would truly be an accomplishment.

  5. BooYAH!

    LOS ANGELES (AP) — Mathematicians at UCLA have discovered a 13 million-digit prime number, a long-sought milestone that makes them eligible for a $100,000 prize.

    The group found the 46th known Mersenne prime last month on a network of 75 computers running Windows XP. The number was verified by a different computer system running a different algorithm.

    “We’re delighted,” said UCLA’s Edson Smith, the leader of the effort. “Now we’re looking for the next one, despite the odds.”

    It’s the eighth Mersenne prime discovered at UCLA.

    Primes are numbers like three, seven and 11 that are divisible by only two whole positive numbers: themselves and one.

    Mersenne primes — named for their discoverer, 17th-century French mathematician Marin Mersenne — are expressed as 2P-1, or two to the power of “P” minus one. P is itself a prime number. For the new prime, P is 43,112,609.

    Thousands of people around the world have been participating in the Great Internet Mersenne Prime Search, a cooperative system in which underused computing power is harnessed to perform the calculations needed to find and verify Mersenne primes.

    The $100,000 prize is being offered by the Electronic Frontier Foundation for finding the first Mersenne prime with more than 10 million digits. The foundation supports individual rights on the Internet and set up the prime number prize to promote cooperative computing using the Web.

    The prize could be awarded when the new prime is published, probably next year.

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