From chemistry-request@server.ccl.net  Sun Aug  1 02:39:06 1999
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From: Tom Ngo <ngo@interval.com>
To: "'JATI KASTANJA'" <jkastanja@dwi.rwth-aachen.de>
Cc: "'chemistry@ccl.net'" <chemistry@ccl.net>
Subject: RE: Levinthal's paradox
Date: Sat, 31 Jul 1999 23:33:15 -0700
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Jati,

Also relevant to your inquiry are the references below.  We argue in the
first paper that the astronomical number of conformational states does not,
by itself, give reason to conclude that folding should take exponential
time.  We show how the theory of NP-completeness can be brought to bear on
questions related to folding times.

* J. Thomas Ngo, Joe Marks and Martin Karplus, "Computational Complexity,
Protein Structure Prediction, and the Levinthal Paradox," in The Protein
Folding Problem and Tertiary Structure Prediction, Kenneth Merz, Jr. and
Scott LeGrand, eds., pp. 433-506, Birkhauser, Boston, 1994. 

* J. Thomas Ngo and Joe Marks, "Computational Complexity of a Problem in
Molecular Structure Prediction," Protein Engineering 5(4):313-321, June
1992. 

--Tom Ngo

> -----Original Message-----
> From: JATI KASTANJA [mailto:jkastanja@dwi.rwth-aachen.de]
> Sent: Friday, July 30, 1999 10:53 AM
> To: chemistry@ccl.net
> Subject: CCL:Levinthal's paradox
> 
> 
> Dear CCLers,
> does anyone know something about the Levinthal paradox? 
> It deals with the fact that proteins do fold into unique states in 
> seconds. Considering the number of all possible conformations it 
> seems to be quite impossible to do the fold in such a short time.
> Until now I am unsuccessful in finding out the journal where Cyrus 
> Levinthal first published something about this paradox. 
> I would be very glad to get any advice. Thanks in advance.
> 
> Regards, Jati 
From chemistry-request@server.ccl.net  Sun Aug  1 23:50:35 1999
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Date: Sun, 1 Aug 1999 23:45:28 -0400 (EDT)
From: Iraj Daizadeh <daizadeh@nucleus.harvard.edu>
To: chemistry@ccl.net
Subject: Re: CCL:Large matrix diagonalization.
In-Reply-To: <37A1408F.832CC2F@inorg.chem.ethz.ch>
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Cool down with the soap box garbage...it is simply unwarranted in this
case (as in most --it not ALL--cases)...obviously cboris was used for a
variety of reasons--our calculations stemmed from a sort of ext. huckel
calculation,etc......and as to the comment on lapack stuff...we note that
for the matrices we were interested in -- which you have no idea how
sparse they were nor, on a more trivial note, even what general form the
matrices were in (complex/real)--positive definite, etc...!--...dsygv, for
example -- was later found to be quite effective for our calculations.the
routine that we used was also optimized on the machine we were running
on...The details of my email admittedly were poorly worded...but such
generalizations produced from some members of the CCL audience that dealt
with the scientific merit of utilizing one routine over another is simply
non-sensical and COMPLETELY UNWARRENTED!

iraj...



