Re: Flies in the ointment.
From: r.e.s. (r.s_at_ZZmindspring.com)
Date: 03/17/05
- Next message: Wolf Kirchmeir: "Re: Epistemology 201: The Science of Science"
- Previous message: Amadeus Train-Owwell Zirconium: "Re: WSJ article on Pi Day"
- Maybe in reply to: W. Dale Hall: "Flies in the ointment."
- Next in thread: Tim Peters: "Re: Flies in the ointment."
- Reply: Tim Peters: "Re: Flies in the ointment."
- Messages sorted by: [ date ] [ thread ]
Date: Thu, 17 Mar 2005 03:25:02 GMT
"Tim Peters" <tim.one@comcast.net> wrote ...
> I also stumbled into this amazing scam on Wikipedia:
>
> "John Gabriel's Nth root algorithm"
> http://en.wikipedia.org/wiki/John_Gabriel%27s_Nth_root_algorithm
>
> Nothing wrong with the algorithm, but it's just a clumsily-stated direct
> application of Newton's method to finding a zero of f(y) = y^n-x (iterate
> y <- y - f(y)/f'(y)). This certainly doesn't go under the name of "John
> Gabriel" in any numerical analysis circles I've run in <heh>.
Surprisingly, it's cited at
http://www.cs.princeton.edu/introcs/96optimization/
which seems not to recognize it as an application of Newton's Method.
It is somewhat interesting that the recurrence relation has been
written in the form of an *average* (shades of an "average tangent"?).
This post is even more interesting ...
http://mathforge.net/index.jsp?page=seeReplies&messageNum=635
"There are infinitely many numbers between 0.999.. and 1
[...] My name is JOhn Gabriel and I am on a crusade [...]
Why not call 0.999... what it really is - an irrational
like 1/3, pi, e or sqrt(2)."
- Next message: Wolf Kirchmeir: "Re: Epistemology 201: The Science of Science"
- Previous message: Amadeus Train-Owwell Zirconium: "Re: WSJ article on Pi Day"
- Maybe in reply to: W. Dale Hall: "Flies in the ointment."
- Next in thread: Tim Peters: "Re: Flies in the ointment."
- Reply: Tim Peters: "Re: Flies in the ointment."
- Messages sorted by: [ date ] [ thread ]
Relevant Pages
|