From: "Robert I. Eachus" <rieachus@comcast.net>
Subject: Re: [OT] Hints for an algorithm - avoiding O(n^2)
Date: Mon, 15 Mar 2004 00:34:13 -0500
Date: 2004-03-15T00:34:13-05:00 [thread overview]
Message-ID: <-IGdnTxg27rL3cjdRVn-sQ@comcast.com> (raw)
In-Reply-To: <MPG.1abeb4656de426569896d2@news.able.es>
Jano wrote:
> I had never stopped to think about it, but if I understand you
> correctly, that means that the Moon's orbit has a zig-zag path. Nice :)
Not even that. No zigs, no zags. If you draw a set of lines
perpendicular to the Moon's path around the Sun (from a heliocentric
view), at any point in its orbit, the points where the lines cross will
be inside the Sun or very near. It is only from a geocentric point of
view that the Moon and Earth seem to orbit a common point. (And that
point is actually about one Earth radius from the Earth...)
> I'll look further into your Runge-Kutta suggestion, thanks.
I wish I could recommend a good book on how to implement Runge-Kutta,
but your choice is probably a book about how the algorithm works, or one
about how to use some math library that implements it. It isn't that
hard to implement, but be sure to use double precision unless you are
really careful.
--
Robert I. Eachus
"The only thing necessary for the triumph of evil is for good men to do
nothing." --Edmund Burke
next prev parent reply other threads:[~2004-03-15 5:34 UTC|newest]
Thread overview: 16+ messages / expand[flat|nested] mbox.gz Atom feed top
2004-03-12 9:15 [OT] Hints for an algorithm - avoiding O(n^2) Jano
2004-03-12 11:06 ` Jean-Pierre Rosen
2004-03-12 12:53 ` Stuart Palin
2004-03-12 12:55 ` Stuart Palin
2004-03-12 13:48 ` Dmitry A. Kazakov
2004-03-17 1:16 ` jtg
2004-03-12 13:30 ` Björn Persson
2004-03-12 13:42 ` James Rogers
2004-03-12 14:29 ` Robert I. Eachus
2004-03-12 23:44 ` Björn Persson
2004-03-13 15:21 ` Robert I. Eachus
2004-03-14 17:27 ` Jano
2004-03-15 5:34 ` Robert I. Eachus [this message]
2004-03-14 17:27 ` Jano
2004-03-13 0:12 ` Wes Groleau
2004-03-17 2:24 ` jtg
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