Log24

Literary remarks for Maundy Thursday—

      — C. P. Snow, foreword to G. H. Hardy's A Mathematician's Apology

Related material—

Emory University press release of January 20th, 2011:

"In 1937, Hans Rademacher found an exact formula for calculating partition values. While the method was a big improvement over Euler's exact formula, it required adding together infinitely many numbers that have infinitely many decimal places. 'These numbers are gruesome,' Ono says….

… The final eureka moment occurred near another Georgia landmark: Spaghetti Junction. Ono and Jan Bruinier were stuck in traffic near the notorious Atlanta interchange. While chatting in the car, they hit upon a way to overcome the infinite complexity of Rademacher's method. They went on to prove a formula that requires only finitely many simple numbers.

'We found a function, that we call P, that is like a magical oracle,' Ono says. 'I can take any number, plug it into P, and instantly calculate the partitions of that number….'"

See also this journal on April 15 and a Google Groups [sage-devel] thread, Ono-Bruinier partition formula. That thread started on April 15 and was last updated this morning.

Happy birthday to G. H. Hardy and E. T. Bell.

"It was a perfectly ordinary night at Christ’s high table, except that Hardy was dining as a guest."

Cleavage Term

Snow is mainly remembered as the author of The Two Cultures and the Scientific Revolution (1959).

According to Orrin Judd, we can now see “how profoundly wrong Snow was in everything except for his initial metaphor, of a divide between science and the rest of the culture.”

For more on that metaphor, see the previous entry, “The Line.”

I prefer a lesser-known work of Snow– his long biographical foreword to G. H. Hardy’s A Mathematician’s Apology. The foreword, like the book itself, is an example of what Robert M. Pirsig calls “Quality.”  It begins with these words:

“It was a perfectly ordinary night at Christ’s high table, except that Hardy was dining as a guest.”