Compact Simpson's 3/8 Rule(??)

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Compact Simpson's 3/8 Rule(??)

12-13-2015, 04:05 PM

Post: #3

rprosperi Offline

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RE: Compact Simpson's 3/8 Rule(??)

(12-13-2015 03:38 PM)Dieter Wrote: Those who are a bit paranoid about floating point arithmetics and exact zero results may replace the exit condition with something like Loop Until n+4711 = 4711. ;-)

Dieter

OK, I just gotta ask - why 4711 ?

--Bob Prosperi

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Messages In This Thread

Compact Simpson's 3/8 Rule(??) - Namir - 12-13-2015, 02:26 PM

RE: Compact Simpson's 3/8 Rule(??) - Dieter - 12-13-2015, 03:38 PM

RE: Compact Simpson's 3/8 Rule(??) - rprosperi - 12-13-2015 04:05 PM

RE: Compact Simpson's 3/8 Rule(??) - Dieter - 12-13-2015, 04:39 PM

RE: Compact Simpson's 3/8 Rule(??) - toml_12953 - 09-25-2019, 10:02 PM

RE: Compact Simpson's 3/8 Rule(??) - walter b - 12-13-2015, 07:32 PM

RE: Compact Simpson's 3/8 Rule(??) - rprosperi - 12-13-2015, 08:09 PM

RE: Compact Simpson's 3/8 Rule(??) - Dieter - 12-14-2015, 08:13 PM

RE: Compact Simpson's 3/8 Rule(??) - rprosperi - 12-14-2015, 08:44 PM

RE: Compact Simpson's 3/8 Rule(??) - Dieter - 12-18-2015, 09:19 PM

RE: Compact Simpson's 3/8 Rule(??) - Namir - 12-13-2015, 05:05 PM

RE: Compact Simpson's 3/8 Rule(??) - Dieter - 12-13-2015, 07:45 PM

RE: Compact Simpson's 3/8 Rule(??) - Csaba Tizedes - 09-25-2019, 06:47 PM

RE: Compact Simpson's 3/8 Rule(??) - Thomas Klemm - 12-18-2015, 11:58 PM

RE: Compact Simpson's 3/8 Rule(??) - rprosperi - 12-19-2015, 01:51 AM

RE: Compact Simpson's 3/8 Rule(??) - walter b - 12-19-2015, 07:39 AM

RE: Compact Simpson's 3/8 Rule(??) - Dieter - 12-19-2015, 08:53 AM

RE: Compact Simpson's 3/8 Rule(??) - rprosperi - 12-19-2015, 05:24 PM

RE: Compact Simpson's 3/8 Rule(??) - Albert Chan - 10-04-2019, 06:20 PM

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