Rama, Ramanujan, and 1729As is noted elsewhere on this site, I had a strong interest in mathematics
prior to meeting Rama. I was always especially
fascinated by the story of Ramanujan and the number
1729. Ramanujan was an Indian mathematician famous
for developing some really esoteric and beautiful theorems in the early 20th
century. He impressed the British mathematician G. Hardy with the depth of his
abilities and was invited to
Ramanujan is well known, however, for an impromptu display of his mathematical abilities while in hospital. Hardy visited Ramanujan in the hospital, travelling in a taxi numbered 1729. When he arrived, Hardy commented to Ramanujan that 1729 was not a very interesting number. Ramanujan immediately replied that it is very interesting indeed: it is the smallest number which can be written in two different ways as the sum of two cubes:
1729 = 9*9*9 + 10*10*10 and 1729 = 1*1*1 + 12*12*12
Sadly, despite his abilities, Ramanujan never
really fully regained his health, and he passed away shortly after his return
to
So what does Ramanujan have to do with Rama (besides the similar names and the fact that they both
had very successful lives which were cut short far too soon)? Well, I'd always
been very fascinated with Ramanujan and with this
story about the number 1729. In late 1992, I dropped my mentor, who was going
away on a short vacation, off at the train station in
I soon discovered that this was very true. After I got home to my apartment on the Stanford campus, I got a short, excited call from my mentor. His train was about to leave, but he just wanted to inform me that I'd just been formally accepted as a student of Rama's.
It took awhile for it to really sink in what being a student of Rama meant, and it wasn't really until the next meeting with Rama where he talked with the group of new students he'd accepted about his decision that it began to solidify in my mind. However, the experience with the taxicab with licence number 1729, just before being accepted, has always stood out in my mind as being a strong omen of a connection between Rama, Ramanujan, and my own mathematical background.
Incidentally, more information about Ramanujan may be found in the book The Man Who Knew Infinity.
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