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Computing Andrew's slog solution
#2
jaydfox Wrote:Anyway, I've only tested solutions for the 50-, 60-, 70-, and 80-term truncations. I've noticed that I can speed up the initial matrix solving by about 10-15% if I avoid the rationals created by dividing through by the factorials.

Hm, on Maple solving is quite fast, taking into account that the solving is exact by fractional arithmetic with a symbol for . To compute the initial 100 coefficients of the series it needs perhaps a minute.
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Messages In This Thread
Computing Andrew's slog solution - by jaydfox - 08/21/2007, 04:27 PM
RE: Computing Andrew's slog solution - by bo198214 - 08/21/2007, 04:38 PM
RE: Computing Andrew's slog solution - by jaydfox - 08/21/2007, 04:41 PM
RE: Computing Andrew's slog solution - by jaydfox - 08/22/2007, 04:27 AM
RE: Computing Andrew's slog solution - by jaydfox - 08/22/2007, 10:41 AM
RE: Computing Andrew's slog solution - by jaydfox - 08/22/2007, 04:00 PM
RE: Computing Andrew's slog solution - by jaydfox - 08/22/2007, 04:06 PM
RE: Computing Andrew's slog solution - by jaydfox - 08/23/2007, 07:27 AM
RE: Computing Andrew's slog solution - by jaydfox - 08/23/2007, 04:43 PM
RE: Computing Andrew's slog solution - by jaydfox - 08/23/2007, 04:47 PM
RE: Computing Andrew's slog solution - by jaydfox - 08/24/2007, 07:07 AM
RE: Computing Andrew's slog solution - by jaydfox - 08/24/2007, 07:48 AM
RE: Computing Andrew's slog solution - by jaydfox - 08/24/2007, 03:20 PM

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