From vis@gensia.com  Tue Mar  5 01:32:24 1996
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Date: Mon, 4 Mar 1996 21:05:51 +48000
From: Viswanadhan <vis@gensia.com>
To: CHEMISTRY@www.ccl.net
Subject: Responses to my query and a question
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Dear Netters,

In response to my question, I received some responses summarized below.
The question was:

-------------------
We have a fairly rigid cyclic molecule (C) which can exist in two 
conformations (puckers), C1 and C2.
 

Its acyclic analog (A) can also exist in different conformations, but
they are not separated by high barriers. C1 and some conformers of A
appear to have good interactions with a protein, but not C2.

In terms of binding geometry/energies C1 is better than A but A is 
much better than C2. C1 and C2 are separated by a high barrier, but 
they are isoenergetic (internal energy from QM calculations). 

TCP (free energy perturbation) calculations for the  mutation 
C1 -> A (or C2 -> A) will not reveal much because of the high barrier 
between C1 and C2 (making interconversion almost impossible in a 
reasonable time). 

Do you think it is possible to qualitatively assess the binding of C vs. 
A ?

-----------------

The question I have for today is what is the best and most efficient method
to calculate the transion state barrier (and free energy profile) between 
two puckers for a cyclic molecule. I am aware of LST in Gaussian. 
I need a method that is accurate and works well for cyclic structures even if it 
takes a good deal of computer time. I will summarize the responses.

-----------------

This is what I think about my previous query and responses. 

While the answers are interesting, it seems to me that if I can correctly
compute the barrier and the torsion profile, I may guestimate the relative
frequency (or probability) of interconversion (C1 to C2) relative to the 
acyclic molecule with a smaller barrier. Computing interaction energies in the complex
and in the solvent for each molecule (one conformation in the complex as the start,
and both conformers in the solvent) would enable the estimation of relative
difference in binding enthalpy. If C is much better than A, and the torsional barrier
is not too high, I would expect that C should be better than A as an inhibitor,
because A would lose out on the entropic argument as well. While there is some subjectivity
in this process, it will lead to better design ideas such as how the binding conformation
can be further restricted, and what changes in the structure would lower the barrier etc.

Monte Carlo methods are promising however, they are not easily applied to endocyclic
torsions when dealing with protein-ligand complexes. The work of Dr. Still and coworkers
is useful as a start in this respect.

Vellarkad Viswanadhan

vis@gensia.com


------------------------
Responses and Comments.

Regarding your C1, C2, A problem: if you could
compute the difference in chemical potential (free energy)
between C1 and C2, you'd be all set.  It might
be possible to compute the work of forcing this
transition, via a free energy calculation.  

Mike Gilson


Computing the barrier would certainly help. However, it is not easy to accomplish
the free energy calculation via umbrella sampling etc, though in principle this 
should work.

From: gilson@indigo14.carb.nist.gov (Michael K. Gilson)
To: vis@gensia.com, gilson@indigo14.carb.nist.gov
Message-Id: <9602292200.AA04482@indigo14.carb.nist.gov>
Content-Transfer-Encoding: 7BIT
Status: RO
X-Status: 


Dear Viswanadhan,

If you know the equilibrium constants for binding of C1 and C2 to the
receptor, and also that for the interconversion of C1 and C2, then you
can use algebra to compute the "overall" or "apparent" equilibrium for
binding of C to the receptor.

Does this sound right?

Mike


To: Viswanadhan <vis@gensia.com>
Status: RO
X-Status: 

  It is theoretically possible to do what you want directly with Monte
Carlo calculations rather than FEP theory.  For example, you can sample
conformations of C1 and C2 in the bound form and determine the ratio
existing at equilibrium and do the same without the protein.  This can
be done with continuum solvation models such as Clark-Still's.  This
kind of work is going on here at Mt. Sinai for peptides in water but
could be extended to include protein.  For the other problem of the
binding of A versus C you could do a Monte Carlo calculation sampling
AP versus A + P and another sampling CP versus C + P.  You can use
internal coordinates in the sampling and restrict the range of values
sampled to include only those which exist in the free and bound forms
of these molecules.  This improves the sampling efficiency of Monte
Carlo greatly over blind approaches and local sampling methods such
as force bias.  I'm not aware of anyone having tried exactly what I've
described yet but it might work.
                               Sincerely, Dave Garmer
                               Physiology & Biophysics Dept.
                               Mt. Sinai Medical School
                               New York, NY 10029


We have had positive experience with GB/SA model in water for small 
molecules. However, protein-ligand calculations have strong limitations 
with continuum models, especially if the ligand is at the solvent 
interface and it is charged. If we let the side chains be flexible (some 
of which are charged), you will see big movements and large rms 
deviations. Our own work on a database of twenty proteins convinced us 
that improvements are necessary in the methods to apply MC 
methods+continuum models successfully (for the bound protein).

However, your approach should work with good params and models.

--------
Also,

Well, you expect the polar and charged groups in solution to be 
surrounded by ions in solution. Since we do not put those, the sidechains 
tend to make internal salt bridges which are unrealistic. This will also 
be at the expense of right geometry for ligand and protein sidechains 
(interactions) since these are at the surface. With regard to the 
internal sites, if they are far away from solvent, why do you think 
solvent interactions would play an important role in binding? It is a 
quite different matter if you are modeling the whole flap opening or 
something like that.


From: Dave Garmer <DRGMS@CUNYVM.CUNY.EDU>
To: Viswanadham <vis@gensia.com>
Status: RO
X-Status: 

Dear Viswanadham,
  To answer the easy question first, there is evidence of ordered water
molecules around the retinal in rhodopsin and the modeling work also
suggests that there are enough unsatisfied hydrogen bonds to generate
a water network around GPCR ligands.  I would guess that an exposed
site would have less ordering and so better described as a polarizable
continuum.
  Regarding crystallographic protein surface details, the requirements
for crystallization usually mean that the local ion concentration is
high compared to an organism.  Also, crystallization is converting
molecules which exist in a liquid environment into a solid, thus
probably eliminating some inherent flexibility.  Also, crystallographers
try to assign what they think is the best single structure and very
seldom are able to identify what might be minority structures for small
parts of the protein.  Theoretical studies have indicated that there
probably are minority structures often existing even for internal
packed sidechains.  Therefore, I would trust crystallography only to
suggest particular accessible structures for flexible units.  I would
also think that a decent continuum model like Clark-Stills probably
can more often than not give you a sample of some of the thermally
accessible structures.  They may not be the same as the ones being
sampled in a crystal structure refinement.
                                Dave Garmer


From: "E. Lewars" <elewars@alchemy.chem.utoronto.ca>
Message-Id: <199602281619.LAA26845@alchemy.chem.utoronto.ca>
To: vis@gensia.com
Subject: SUBSTRATE CONFORMERS/PROTEIN
Status: RO
X-Status: 

It seems to me you should first try to find the global minimum. If this is 
also the best-binding conformer, then the barriers to conformer interconversion
are not relevant to the problem (I think). If the global minimum is _not_ the
the conformer that binds strongest, then you might have to write out
a scheme involving all the species and analyze it as a problem in (mainly)
kinetics.  Sorry, but I haven't looked at this in detail.
Errol Lewars
====

This is rigid molecule (C) with only two minima which are equivalent 
(internal energy-wise). Only one is the binding conf. The question is C 
vs. A. I am not sure what you precisely mean by 'problem in kinetics'. Is 
there any similar problem that is analysed? 

From: "E. Lewars" <elewars@alchemy.chem.utoronto.ca>
Message-Id: <199602281821.NAA11848@alchemy.chem.utoronto.ca>
To: vis@gensia.com
Subject: CONFORMERS
Status: RO
X-Status: 

Hello,  I thought that the acyclic molecule A was in equilibrium with C;
evidently this is not so, i.e. A is a quite separate species.  If C1 and C2
are in equilibrium and only C1 binds to the protein, then if enough protein
is present all the C1 will get tied up and then C2 will (slowly, if the 
C2--> C1 barrier is high) drain away to C1.protein. To see if this 
happens on a useful timescale, you have to calc the C1/C2 barrier and estimate 
the half-life of C2. Ab initio calcs give more reliable results for
barriers than do semiempirical calcs.
Good luck
Errol Lewars
===



From jaouad@goliat.ugr.es  Tue Mar  5 04:32:27 1996
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Date: Tue, 5 Mar 1996 09:57:38 +0000 (WET)
From: Jauoad El Bahraoui <jaouad@goliat.ugr.es>
To: chemistry@www.ccl.net
Subject: Mobius 
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Dear Netters:

I'm trying to perform some calculations of Mobius cyclic molecules

- can sombody point me to reference of previous therotical calculation?
- can somebody say me how to construct a z-matriz for this mentioned species?

thanks in advance.

Jaouad El Bahraoui
Email: jaouad@goliat.ugr.es



From p.mencarelli@caspur.it  Tue Mar  5 04:41:11 1996
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To: chemistry@www.ccl.net
From: "Dr. Paolo Mencarelli" <p.mencarelli@caspur.it>
Subject: Summary:Interaction energy in host-guest complexes


Dear CClers,

Some time ago I posted a question about the interaction energy in host-guest
complexes. Here are the answers I got:

============================================================================
=========
My original question:

Hi all,

I am an organic chemist interested in host-guest chemistry and I have a
question on a computational aspect of this topic.

The interaction energy (Delta E) of the host and the guest in a given
complex may be defined as:

Delta E = Esteric(complex) - Esteric(host) - Esteric(guest) 

where the steric energies may be evaluated by the molecular mechanics
approach.(For the time being I am neglecting the entropic and solvation
effects which are not taken into account by a molecular mechanics simulation
in the gas phase).
The interaction energies are useful in comparing the relative stabilities of
different conformations of the complex, for example different orientations
of the guest with respect to the host. 
Now comes my question: given two different complexes of the same host with
two different guests (or two hosts with the same guest), is it correct to
compare the interaction energies of the two complexes in order to find out
which is the better guest (or the better host)?
I am not sure that this is correct since, when the two guests (or the two
hosts) are not stereoisomers or not even isomers, the two complexes have
different chemical compositions.
Thanks to all who reply. I will summarize.

Paolo

===============================================================================

Date: Fri, 23 Feb 96 10:18:25 +0100
From: lnl@novo.dk (Leif Norskov)
To: mencarel@axcasp.caspur.it
Subject: Re: CCL:Interaction energy in host-guest complex


You asked:

  > is it correct to compare the interaction energies
  > of the two complexes in order to find out which
  > is the better guest ?

Only if you correct for the difference in "Esteric(guest)".
Cubane (CH)8 has a higher internal strain energy than methane,
and hence will most likely have a higher Esteric(complex),
yet it may have a better fit (interaction) with a host.

Regards,

Leif Norskov
Novo Nordisk A/S
Copenhagen
Denmark
lnl@novo.dk
----------------------------------------------------------------------------
Date: Fri, 23 Feb 1996 10:43:12 +0100
From: Per-Ola Norrby <peon@medchem.dfh.dk>
To: "Dr. Paolo Mencarelli" <p.mencarelli@caspur.it>
Cc: chemistry@www.ccl.net
Subject: Re: CCL:Interaction energy in host-guest complex

        Dear Paolo,

        The comparison you want to make is correct, as long as no new
covalent bonds are formed between the guest and host.  The bond-specific
enthalpy contributions will all cancel out.  As you stated, you will only
get the steric component in the gas phase from this comparison (closely
related, but not identical to the enthalpic component).  My gut feeling in
this is that the most serious error in this would be the neglect of
solvation.  However, you should also be aware of the risk of
entropy-enthalpy compensation:  To make it short, the entropy difference
will probably give a significant contribution OPPOSITE to that of the
enthalpy.  For a short summary on this subject, see: J.D.Dunitz, Chemistry
& Biology, 2(11), 709-712, 1995.
        If you are comparing to experimental enthalpies, you mainly have to
worry about the solvation part (there are several good computational
approaches), but if you are trying to correlate binding constants at one
temperature, you will definitely have to take a look at the above article.
The really bad part of this is that it's pretty hard to estimate the
entropy contribution from a weak interaction computationally.

        PeO Norrby


^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^
 *  Per-Ola Norrby
 *  The Royal Danish School of Pharmacy, Dept. of Med. Chem.
 *  Universitetsparken 2, DK 2100 Copenhagen, Denmark
 *  tel. +45-35376777-506, +45-35370850    fax +45-35372209
 *  Internet: peon@medchem.dfh.dk, http://compchem.dfh.dk:/
-------------------------------------------------------------------------------
Date: Fri, 23 Feb 96 2:12:19 PST
From: Thomas Fox <fox@fenris.ucsf.EDU>
To: "Dr. Paolo Mencarelli" <p.mencarelli@caspur.it>
Subject: Re: CCL:Interaction energy in host-guest complex

> 
> Now comes my question: given two different complexes of the same host with
> two different guests (or two hosts with the same guest), is it correct to
> compare the interaction energies of the two complexes in order to find out
> which is the better guest (or the better host)?
> I am not sure that this is correct since, when the two guests (or the two
> hosts) are not stereoisomers or not even isomers, the two complexes have
> different chemical compositions.
> Thanks to all who reply. I will summarize.
> 
Ciao Paolo,

I guess what you really want to know if you want to investigate the
relative binding of different guests to the same host (or vice versa) 
is the relative free energy of binding \Delta\Delta G. If you draw a 
free energy cycle:

                    \Delta G1
     Guest1 + Host ------------>   Guest1 in Host
         |                               |
         |                               |
         |                               |
         | \Delta G3                     |  \Delta G4
         |                               |
         |                               |
         |                               |
         |                               |
         v          \Delta G2            v
     Guest2 + Host ------------>   Guest2 in Host

the total free energy when you go around in this cycle

          \Delta G1 + \Delta G4 -\Delta G2 -  \Delta G3 =0

Or, rearranged:
        \Delta G1  - \Delta G2 = \Delta G3 -\Delta G4 = \Delta\Delta G

\Delta G1 and \Delta G2 are the experimentally available results (very
often only in form of the relative free energy of binding, i.e.
\Delta G1  - \Delta G2), whereas from a calculation of whatever sort you
get sth. that involves both \Delta G3 and \Delta G4.

Some remarks.
 - just looking at MM energy might get you some idea, but you really want
   to look at *free energies* instead. Maybe, very maybe if you two
   extremely similar hosts and/or guests you might get away by looking 
  only at energy contributions and neglecting entropy. Just imagine a 
   guest that is a little bigger than the other which might prohibit 
   some crucial movement inside the host...
   Only if you - as you obviously have done - have the same guest in
   different conformations/orientations the approach of looking only at
   MM energies has some chance to yield meaningful numbers.

 - be sure to include solvent contribution in some way. I have had
   situations where my free energy calculations indicated a \Delta G4 
   that was more or less =0. So the experimentally observed binding 
   energy difference was entirely due to different solvation of my two 
   guests (40 atom haptens to a catalytic antibody that only differed 
   in a CH2 vs a S in a side chain).

 - my very personal opinion (no flames please): if you cant or dont want to
  address these two points (*free* energies and solvation), you might as
   well use your intuition and not bother doing calculations at all. Yes, I
  know too well that free energy calculaions are expensive and not always
   feasible due to time constraints...but as usual you only get what you
   pay for.
   As I said already above, if you use the same guest in different
    conformations you might get away
   with only using the steric energy that you get out of some MM program -
   after all, the solvation energy is the same, and the entropic
   contributions are probably almost the same, but when you look at
   chemically
   different guests or hosts this approximation is not longer valid.

You may want to look at some of the papers from the Gunsteren, Karplus etc
group, or also from our group (Kollman) that deal with free energy
calculations for protein-ligand binding and host-guest systems. There is a
nice book, if I remember right its called Biomolecular Simulations in
Liquids or sth. like that, edited by van Gunsteren, that sums up a lot of 
these questions quite nicely. I think there is also a review by Peter
Kollman in the 1993 or 1994 Chemical Reviews that addresses these
problems.

Ciao and feel free to contact me if you have further questions,

Th.


--

Thomas Fox                          
Dept. of Pharmaceutical Chemistry   
University of California            e-mail: fox@cgl.ucsf.edu
San Francisco, CA 94143-0446        http://www.amber.ucsf.edu/~fox/index.html

				 ,,,  
                                (o o)
-----------------------------ooo-(^)-ooo-------------------------------------
                                  U  
         Wer Kleinstweich Produkte kauft oder in Umlauf bringt 
        wird mit Abhaengigkeit nicht unter zehn Jahren bestraft.
-----------------------------------------------------------------------------
#include '../.disclaimer'
--------------------------------------------------------------------------------
Date: Fri, 23 Feb 1996 11:46:07 +0000 (GMT)
From: Paddy Kane <94970459@vax1.dcu.ie>
To: p.mencarelli@caspur.it
Subject: Re: CCL:Interaction energy in host-guest complex

 Hi Paolo,

 I model the interaction of calixarenes with various types of hosts - neutral
and ionic - with molecular mechanics. The nature of molecular mechanics is such
that the difference in energies between two conformational isomers is relevant
but that the greater the chemical difference in the two molecules being
compared the less relevant is the energy difference.

 Regards,
 Paddy.

 Paddy Kane
 School of Chemical Sciences
 Dublin City University
 Dublin 9
 Ireland
 94970459@vax1.dcu.ie

------------------------------------------------------------------------------
Date: Fri, 23 Feb 96 15:18:10 +0300
From: Igor V. Pletnev <pletnev@analyt.chem.msu.su>
To: p.mencarelli@caspur.it
Subject: Re: CCL:Interaction energy in host-guest complex

Hi Paolo

it's undoubtedly correct if you
(i) compare deltas not Es (and you do so), and
(ii) explicitly say that you are evaluating and comparing not interaction
energies but "strain which the complexation costs" or "steric contribution
into energy".

For many reasons, mol.mech's kilocalories or kiloJoules are not those
as in experiment (or even in other computational scheme); however, the former
may be in nice, sometimes even linear, correlation with the last. Naturally,
you have good chances for such a correlation only if the same binding scheme
is operative.

Many examples are in the field of host-guest with inorganic guests
(e.g., crowns-potassium: Hay et al., JACS, 1993, 11158.)

Regards,
Igor


-------------------------------------------------------------------------------
Date: Fri, 23 Feb 1996 08:56:49 -0500
From: Trevor Creamer <trevor@grserv.med.jhu.edu>
To: "Dr. Paolo Mencarelli" <p.mencarelli@caspur.it>
Subject: Re: CCL:Interaction energy in host-guest complex

On Feb 23,  3:13am, Dr. Paolo Mencarelli wrote:
> Subject: CCL:Interaction energy in host-guest complex
> Hi all,

Hi Paolo,

> Now comes my question: given two different complexes of the same host with
> two different guests (or two hosts with the same guest), is it correct to
> compare the interaction energies of the two complexes in order to find out
> which is the better guest (or the better host)?

I think perhaps you could come to very erroneous conclusions doing this.
Neglecting entropy and solvation effects can lead to serious errors unless the
two different guests are very, very similar in size, shape, flexibility and
chemical composition (I'll focus on guests, but the same applies to hosts). Let
me illustrate with two simple examples:

(i) Entropy -
Imagine you have a hypothetical host that binds n-pentane. The energy of
binding is dE(n-pentane). When bound the pentane is held rigidly in a fairly
extended conformation. It has lost all of its configurational entropy. The
configurational entropy for rotation about a single C-C bond is roughly 0.7
kcal/mol. Now let's imagine the same host binding 2-pentene. The energy of
binding, dE(2-pentene) is going to be very close to that of dE(n-pentane) since
they are chemically very similar (at least to a molecular mechanics calculation
they are). The solvation component will also be very similar. However, rotation
about the double bond is obviously much harder than rotation about a single
bond. So, roughly, we can say that rotation about C=C has a configurational
entropy of about 0.0 kcal/mol. So the 2-pentene will lose 0.7 kcal/mol less
entropy upon binding, which is enough to make it a better guest than n-pentane,
but you won't see that if you ignore entropy in your calculations.

(ii) Solvation -
This one's a little harder to find a clear example for. Ignore entropic effects
for the moment. This time imagine a hypothetical host that binds the hydroxyl
group of an alcohol. The binding site is deep inside the host. The host will
bind 1-pentanol and cyclo-pentanol. When bound, both of these guests are
completely shielded from solvent (that way we only have to think about solvent
effects on the unbound guests). In water, the 1-pentanol is flexible and, on
average, will adopt a relatively extended conformation. Thus, much of the
molecule is in contact with solvent. The cyclo-pentanol is much more restrained
and, since it is a ring, buries much of its surface against itself (i.e. the
inside of the ring is not accessible to solvent). So you can expect the cyclic
molecule to have less aliphatic surface area exposed to the water. This would
argue that binding the 1-pentanol (removing it from water) should be more
favorable (if you ignore entropy). But you won't necessarily see that from a
molecular mechanics calculation.

I hope this makes sense (I've just got into work and haven't had a coffee yet).
Good luck !
Cheers,
        Trevor

-- 
________________________________________________________________________

 Trevor P. Creamer                          Dept. of Biophysics
 Email  - trevor@grserv.med.jhu.edu           & Biophysical Chemistry
 Phone  - (410) 614 3972                    Johns Hopkins University
 Fax    - (410) 614 3971                       School of Medicine
				            Baltimore, MD 21205
                                            U.S.A.
________________________________________________________________________

--------------------------------------------------------------------------------
Date: 23 Feb 1996 09:25:58 -0800
From: Tom Hendrickson <hendrick@agouron.com>
To: "Dr. Paolo Mencarelli" <p.mencarelli@caspur.it>
Subject: Re: CCL-Interaction energy i

        Reply to:   RE>CCL:Interaction energy in host-guest complex

I will be discussing this topic at the upcoming meeting in Erice, Scicily in
May, "Experimental and Computational Approaches to Structure Based Drug
Design"
In general, the answer is no   because binding may be driven by any number of
thermodynamic factors and unless you have a "comprehensive" function you
cannot be correct with every case. Also, you are only looking at half the
binding equation in detail.
This said, however, we have done both molecular dynamics and molecular
mechanics minimization and have looked at interaction energies beween protein
and ligand. As always, with ligands whose binding is driven primarily by the
same physics , correlations can be found between ,for example, between the
binding free energies of a series of ligands to FKBP and the average
proterin/ligand interaction energies as derived from MD simulations. However,
these simulations were not done in the gas phase, where electrostatic effects
in solution are poorly modelled.

Regards,
Tom Hendrickson
Agouron Pharmaceuticals,Inc.
San Diego, Ca
------------------------------------------------------------------------------
Date: Fri, 23 Feb 96 12:40:02 EST
From: Igor Shamovsky <harry@chem.QueensU.CA>
To: p.mencarelli@caspur.it
Subject: Host-guest complexes.

   Hi Paolo:

   Yes, you can definitely do that, of course, if you take
into account geometric relaxation of both host and guest,
and calculate their specific mutual orientations.

Dr. Igor Shamovsky
Chemistry Department
Queen's University
Kingston, Ontario
Canada K7L 3N6

-------------------------------------------------------------------------------
Date: Fri, 23 Feb 1996 10:27:51 -0800
From: Ben Burke <burke@agouron.com>
To: "Dr. Paolo Mencarelli" <p.mencarelli@caspur.it>
Cc: burke@cardinal.agouron.com
Subject: + 3336 CCL:Interaction energy in host-guest comple [40] Per-Ola Norrby 

On 23 Feb 1996 02:38:14 Dr. Paolo Mencarelli wrote:
> The interaction energy (Delta E) of the host and the guest in a given
> complex may be defined as:

> Delta E = Esteric(complex) - Esteric(host) - Esteric(guest)

> where the steric energies may be evaluated by the molecular mechanics
> approach.(For the time being I am neglecting the entropic and solvation
> effects which are not taken into account by a molecular mechanics simulation
> in the gas phase).

Paolo,
Do not forget the contributions from (1) electrostatics, and
(2) intramolecular "strain" energy.  The electrostatics will
necessarily have to be balanced by solvation.  The "strain"
energy will be the intramolecular energy difference between
an estimate of the global energy minimum and the energy of
the conformer which is bound.  This strain terms includes
stretch, bend, torsional, electrostatic, solvation and steric
terms.  For a large guest (such as a protein), I suggest
constrained minimization to a local energy minima as the
"estimate" of the global energy minimum; for smaller systems,
many methods have been described to search conformational
space reliably.

Best to you,
--Ben

-- 

---------------------------------------------------------------------------
Benjamin J. Burke          Agouron Pharmaceuticals      burke@agouron.com
Research Scientist         3565 General Atomics Ct      Tel: (619) 622-3018
Computational Chemistry    San Diego, CA     92121      FAX: (619) 622-3299
---------------------------------------------------------------------------

----------------------------------------------------------------------------
----Date: Mon, 26 Feb 96 14:26
From: Jonathan Baell <BAELL@mel.dah.csiro.au>
To: Paolo <p.mencarelli@caspur.it>
Subject: host-guest complexes


Dear Paolo

Your measurement of shape complementarity is a good place to start to 
estimate likely affinities of various hosts for various guests, since a 
steric mismatch is energetically very expensive (I think proportional to 
the sixth power of distance; I'd check this, though) and if "it don't 
fit, it won't bind" no matter how favourable the other factors.

If the synthetic targets are readily accessible/available (unlikely 
perhaps) your binding data of sterically-matched compounds might be very 
useful in seeing not only how well theoretical calculations can account 
for your observations, but in developing better theory.  However, I would 
be concerned if you use your method in a predictive sense for 
synthetically complicated molecules as one might well find that, if 
you're looking at binding in aqueous solution, the binding is entropy 
driven.

You may indirectly model entropy effects by inclusion of hydrophobic 
parameters in your molecular mechanics calculations.  When combined with 
steric/Van der Waals (did the net ever decide whether it was "van" or 
"Van"?; I cannot remember the conclusion) and electrostatic/H-bonding 
interactions calculations (with charges preferably calculated 
semiempirically in the complex also, in case of high polarizability, and 
at least using a solvent continuum model), you might be on safer ground.  
The program HINT is a good one to look at with respect to its 
consideration of hydrophobicity (there is a URL for this), and I think 
attempts are being made to correlate a HINT score with binding constants, 
and to introduce the capability of calculating and incorporating 
potential energies in the case of conformationally flexible ligands. 

In any case, it seems to me that you need not worry about the point of 
structural dissimilarity, because you are most interested in the energy 
penalty involved in your particular compound assuming the binding 
conformation, compared with its calculated global minimum in the absence 
of host.  This value of energy difference is valid in comparisons between 
structurally dissimilar compounds, but your force field accuracy in 
calculating this value may be the limiting factor.

Thus I would have thought that while you can't directly compare your 
potential energies of your complexes with each other in the case of 
structural difference, you can once you have substracted the potential 
energy of the relevant ligand in its intrinsically lowest energy 
conformation.

Sincerely 

Jonathan Baell

===============================================================================

Regards, 

Paolo










*********************************************************
*   Dr. Paolo Mencarelli                                *
*   Dipartimento di Chimica  - Universita' La Sapienza  *
*   P.le Aldo Moro, 2  00185 Roma - ITALY               *
*   tel 06-49913697 fax 06-490631                       *
*   E-Mail p.mencarelli@caspur.it                       * 
*********************************************************


From owner-chemistry@ccl.net  Tue Mar  5 05:32:27 1996
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From: jim.henshaw@aeat.co.uk (Jim Henshaw)
Subject: Re: CCL:FACSIMILE prog.
To: chemistry@ccl.net, Brion Jean <jean.brion@univ-reims.fr>
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     Dear Jean Brion,
     To find out about FACSIMILE contact 
     
     Mike Amey
     AEA Technology
     Building A50 Winfrith
     Dorchester
     Dorset
     DT2 8DH
     United Kingdom
     Tel: +44 (0) 1305 202796
     Facs: +44 (0) 1305 202663
     e-mail : mike.amey@aeat.co.uk
     
     
     Regards
     Jim Henshaw


______________________________ Reply Separator _________________________________
Subject: CCL:FACSIMILE prog.
Author:  Brion Jean <jean.brion@univ-reims.fr> at Internet-mail
Date:    29/02/96 06:50


     
    Dear netters,
     
Does somebody know where I can find information 
(address, price, etc...)
about FACSIMILE program which is used to simulate 
kinetic experiments ?
     
	   Thank you in advance,
     
			F. Bohr
     
     
     
     
     
************************************************** 
*     Dr F. Bohr                                 * 
*     Laboratoire de Chimie Physique             * 
*     Universite de Reims, Faculte des Sciences  * 
*     Moulin de la Housse                        * 
*     B.P. 1039                                  * 
*     51687 Reims Cedex 2                        * 
*     FRANCE                                     * 
*     Tel: (33) 26-05-32-33                      * 
*     Fax: (33) 26-05-31-47                      * 
*     E-mail: jean.brion@univ-reims.fr           * 
**************************************************
     
-------This is added Automatically by the Software-------- -- 
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From antunez@chem.cinvestav.mx  Tue Mar  5 08:32:29 1996
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Date: Tue, 5 Mar 1996 06:47:10 -0600 (CST)
From: Sandra Antunez <antunez@chem.cinvestav.mx>
To: Reinaldo Pis Diez <pis_diez@nahuel.biol.unlp.edu.ar>
Cc: chemistry@www.ccl.net
Subject: Re: CCL:Performance of different computers
In-Reply-To: <199603041924.QAA04705@biol.unlp.edu.ar>
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Hi Reinaldo:
Try ftp://ftp.cdf.toronto.edu/pub/spectable
Regards,
Sandra Antunez
Departamento de Qu=EDmica
CINVESTAV-IPN

On Mon, 4 Mar 1996, Reinaldo Pis Diez wrote:

>         Dear netters
>=20
>                 I need to know the performance of a Pentium, 32 Mb, 150 M=
hz
> against a PowerStation R6000 43P, 32 Mb too.  If someone out there could
> help me I'd appreciate very much.
>=20
>                 Thanx in advance,
>=20
>                                                                          =
  =20
>                     Reinaldo Pis Diez
>=20
>=20
> -------This is added Automatically by the Software--------
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ator
> MAILSERV@www.ccl.net: HELP CHEMISTRY or HELP SEARCH | Gopher: www.ccl.net=
 73
> Anon. ftp: www.ccl.net   | CHEMISTRY-SEARCH@www.ccl.net -- archive search
>              Web: http://www.ccl.net/chemistry.html=20
>=20
>=20

From fgonzale@lauca.usach.cl  Tue Mar  5 09:35:51 1996
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From: Fdo Danilo Gonzalez Nilo <fgonzale@lauca.usach.cl>
Message-Id: <199603051428.LAA28345@lauca.usach.cl>
Subject: DESIGN of ANTIBODIES!!!!?
To: CHEMISTRY@www.ccl.net
Date: Tue, 5 Mar 96 11:28:27 ADT
Cc: fgonzale@lauca.usach.cl


Dears colleges:

	Has anybody some references about Design of Catalytic Monoclonal
 Antibodies for Catalysis of Non-biological Reactions ..??

I will summarize the replies

Sincerely Yours,

Fernando Danilo Gonzalez N. 
           
University of Santiago de Chile            
casilla 307, Santiago-2, Chile    fono: 681 2575
E-mail : fgonzale@lauca.usach.cl  fax : (562) 681 2108           
*************************************************************************x

From rosa@risc2.iaif.pa.cnr.it  Tue Mar  5 10:32:30 1996
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Date: Tue, 5 Mar 1996 16:24:50 +0100
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Subject: AMBER potentials
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Dear Netters,

I'd like to know if polysaccharides - polysaccharides 
polysaccharides - polypeptides  potentials are
available for AMBER.
 
        Thanks


Dr. Rosetta Noto
CNR-IAIF
Via Archirafi 36
I-90123 Palermo, ITALY



From juanca@daphne.qf.ub.es  Tue Mar  5 12:32:31 1996
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Date: Tue,  5 Mar 1996 17:36:14 +0100
From: "Juan Carlos Paniagua" <juanca@daphne.qf.ub.es>
To: "Juan Carlos Paniagua" <juanca@daphne.qf.ub.es>,
        chemistry@www.ccl.net
Subject: Summary: WYSIWYG LaTeX for Mac?
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--part_AD622C0D00166B2F00000001
Content-Type: Text/Plain; charset=US-ASCII
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Dear CCL readers,

Here is a summary of my recent posting regarding LaTeX for Mac. 

Thanks for those responding

Original posting:

> 	Does anybody know any WYSIWYG text editor for the Mac that 
> produces LaTeX code (something like wordperfect for the mac, that 
> allows viewing the codes in a separate window while you are writing)? 
> 	Expressionist generates LaTeX code, but it is not practical as 
> a text editor. 

Replies:
------------------------------------------------------------------------------
I am not sure how WYSIWYG it is for LaTeX since I use it as an HTML 
tag editor, but Alpha has been very useful to me.  It is available by 
anonymous ftp from cs.rice.edu/public/Alpha or from Kagi software.

From: Abby Parrill <abby@mercury.aichem.arizona.edu>
------------------------------------------------------------------------------
You might try "Alpha" editor. It functions like "emacs".
Try <http://http://www.cs.umd.edu/~keleher/alpha.html>

From: David Weng <david@helium.ch.ntu.edu.tw>
------------------------------------------------------------------------------
I don't think such a thing exists.  The closest thing that I know of is
TeXtures, by Blue Sky Research <http://www.bluesky.com/>.  It recompiles
the TeX document as you type, which is in many ways faster and more
convenient than the usual edit-save-compile-view cycle that TeX requires.
Still, you have to enter the TeX codes yourself; I guess it's the equivalent 
of typing into the WordPerfect codes window and having the formatted document 
updated as you type (but not as fast).

The LaTeX codes for entering equations are pretty easy to learn and
provide a much faster way of entering equations than Expressionist
(which I also used for many years.)  That, and the fact that TeX
automatically numbers and cross-references your equations, tables,
footnotes, and sections for you, are the main things that make it
worthwhile in my opinion.  Otherwise, it's a pretty poor replacement
for a word processor; it's very painful to try to create a document
that doesn't closely follow one of the basic styles that are defined
for you.  

From: W. Thomas Pollard <pollard@chem.columbia.edu>
------------------------------------------------------------------------------
There is a commercial product called Textures, but I think it is
WYSIWYG TeX instead of LaTeX, but I'm not shure. I myself worked with TeX.

From: Blue Sky Research <aether@dkfz-heidelberg.de>
------------------------------------------------------------------------------
I used to use a package called Textures on the Mac that provided a nice
LaTeX implementation.  It was a commercial package.  I don't recall the
distributor, but perhaps you can find it on the Web.

From: John Woods <jwoods@oxmol.co.uk> or <jwoods@cache.com>
------------------------------------------------------------------------------
    

--part_AD622C0D00166B2F00000001--


From pis_diez@nahuel.biol.unlp.edu.ar  Tue Mar  5 15:19:15 1996
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To: chemistry@www.ccl.net
From: pis_diez@nahuel.biol.unlp.edu.ar (Reinaldo Pis Diez)
Subject: Summary on Performance of different computers
Cc: pis_diez@biol.unlp.edu.ar
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--=====================_826067427==_
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--=====================_826067427==_
Content-Type: text/plain; charset="us-ascii"
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      Dear netters

        Yesterday I posted the following message concerning the
performance of a Pentium vs. an R6000 43P:


>
>                 I need to know the performance of a Pentium, 32 Mb, 150 Mhz
> against a PowerStation R6000 43P, 32 Mb too.  If someone out there could
> help me I'd appreciate very much.
>

        And this is the summary (thanks to all who sent me some
coordinates to search!!)


1) serge@tiger.jsums.edu (serge krashakov)

 http://performance.netlib.org/


2) irisawa@agc.co.jp (Jun Irisawa)

http://ccwf.cc.utexas.edu/~zanjal/bench.SPEC.txt


3) Sandra Antunez <antunez@chem.cinvestav.mx>

 ftp://ftp.cdf.toronto.edu/pub/spectable


4) "Dr. Heinz Poehlmann" <poehlmann@rus.uni-stuttgart.de>

http://www.specbench.org


--=====================_826067427==_--


From pis_diez@nahuel.biol.unlp.edu.ar  Tue Mar  5 15:32:33 1996
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To: chemistry@www.ccl.net
From: pis_diez@nahuel.biol.unlp.edu.ar (Reinaldo Pis Diez)
Subject: Summary on Tight Binding program
Cc: pis_diez@biol.unlp.edu.ar
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      Dear netters

        Yersterday I posted the following mail:

> Does anyone know where I can find a free (if possible) code
>for doing tight binding calculations?  Any reference would be welcome.

        Basically, there are two available codes for TB calculations:
YAeHMOP and EHMACC. The summary follows below. I'd wish to acknowledge
these people for the answers.
***********************************************************************

1) tang@Xtended.chem.cornell.edu

The extended Huckel type (EHT) of tight-binding program set called
YAeHMOP (Yet Another exnteded Huckel Molecular Program) developed by
Mr. Greg Lundrum in the Roald Hoffmann group is available for free,
and you can down-load it thru WWW or anon FTP.  This program set
consists of BIND program for tight-binding as well as molecular EHT
calculations and of VIEWKEL for graphic display of orbital interaction
diagram, band structure, DOS, COOP, and much more.  It is very
user-friendly, and it works on Unix X-Window systems as well as on Mac
(I believe it's also available now).  For more info, please take a
look at

     http://overlap.chem.cornell.edu:8080/yaehmop.html.

On this web site, you can down load the program manual.

***********************************************************************

2) Francois Savary <savary@sc2a.unige.ch>

I guess there are only few free code, the ones I know are the EHMACC
Program (from our group) which is not yet available and the one of
Hoffmann's group YaEHMOp which you can find at the following URL:
http://overlap.chem.cornell.edu:8080/~landrum/yaehmop.html

***********************************************************************

3) antonio@linus.qui.ub.es (Antonio Buljan)

 ... Antonio also cites the two packages mentioned above.


--=====================_826067465==_--


From schrecke@zinc.chem.ucalgary.ca  Tue Mar  5 15:34:37 1996
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From: <schrecke@zinc.chem.ucalgary.ca>
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          id AA16492; Tue, 5 Mar 1996 12:48:31 -0700
Message-Id: <9603051948.AA16492@zinc.chem.ucalgary.ca>
Subject: Conservation of Difficulty
To: chemistry@www.ccl.net
Date: Tue, 5 Mar 1996 12:48:29 -0700 (MST)
Reply-To: schrecke@zinc.chem.ucalgary.ca (Georg Schreckenbach)
X-Mailer: ELM [version 2.4 PL23]
Content-Type: text



Hi everybody,


a couple of years ago, one of my theoretical physics
professors cited the "Law of Conservation of Difficulty".
I thought I should share this law with the computational
chemistry community on the net.

As the name suggests, the law states that the difficulty 
of a problem is conserved, no matter how you reformulate it. 
I will demonstrate this by a few examples.

Take Density functional theory (DFT). We start off with the 
terribly complicated Schroedinger equation -- for the electrons
in a molecule, say. We reformulate it in a very clever
way to obtain DFT. Now what have we got? Indeed, we have a
beautiful formulation of the same problem: the basic variable
is the density, an observable that depends on three coordinates,
rather than 3*N as is the case with the wave function.
Thus, the problem has been simplified considerably.
However, all the difficulty comes back in the exchange-correlation
functional. (Remember that its functional form is unknown).

Another example is given by Molecular Mechanics. Again, the
very difficult problem of the time-dependent Schroedinger equation
is reformulated as simple classical equations of motion.
However, the difficulty is conserved. In this case, it pops up
in the necessity to obtain reliable force fields.


I suppose I have to modify the law somewhat since it is certainly
possible to make life MORE complicated (by doing lots of stupid
things). Maybe the "difficulty" is an entropy-like property?


Does anybody want to comment on the above?
If so, then I shall summarize to the net.  In particular, I
would like to get a reference ...

Yours, Georg

P.S.   Don't take me too serious on this one ...

==============================================================================
Georg Schreckenbach                      Tel: (Canada)-403-220 8204
Department of Chemistry                  FAX: (Canada)-403-289 9488
University of Calgary                    Email: schrecke@zinc.chem.ucalgary.ca
2500 University Drive N.W.,  Calgary,  Alberta,  Canada,  T2N 1N4
==============================================================================

From jerry@dft.chem.cuhk.hk  Tue Mar  5 19:32:33 1996
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Date: Wed, 6 Mar 1996 08:04:23 +0800 (HKT)
From: Jerry C C Chan <jerry@dft.chem.cuhk.hk>
To: chemistry@www.ccl.net
Subject: Shielding is a ground state property 
Message-Id: <Pine.SGI.3.91.960306080411.7070A-100000@dft>
Mime-Version: 1.0
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Dear Netters,
	
	After going through some articles, I have a thinking about the
future aspect of the calculation of shielding constant and I would like to
have your comments.

	Currently, magnetic effect on a molecule is treated via
perturbation theory in density functional approach.  The calculation of
shielding constant involves excited states as in CHF theory.  Very
recently it is published the theoretical framework for incorporating
either the magnetic field (suggested by C.J. Grayce and R.A. Harris at
Berkeley) or the current density (by G.  Vignale and M. Rasolt) into the
exchange-correlation (XC) functional.  Although an explicit XC functional
which can be used for the magnetic-field density functional theory or the
current density functional theory is not yet realized, the equations of 
shielding calculation for both theory have been published (Grayce and 
Harris for MDFT; Colwell and Handy at Cambridge for CDFT).

	My speculation:

	Once the XC functional for either theory appears, diamagnetic
shielding would become an eigenvalue problem [assume the guage origin is
chosen at the nucleus].  The paramagnetic shielding constant is just
evaluated in the same way as the diamagnetic term in CHF theory, i.e.
evaulation of the triple product of the ground state bra, the operator 
of the vector potential of the electrons exerted by the magnetic moment 
of the nucleus and the ground state ket.

	It means that the time required for shielding calculation in MDFT
or CDFT approach is of the same order of magnitude as the diamagnetic
terms in CHF, provided that the SCF density can be evaluated as easy as in
HF approach.  Since excited state is no longer required for the
calculation, shielding constant should then become a ground state property. 
Accuracy of the shielding results depend solely on the quality of the XC
functional.  Similar sayging is applicable to all second order 
observables with respect to magnetic field.

Cheers,
Jerry C.C. Chan	

	






From jerry@dft.chem.cuhk.hk  Tue Mar  5 19:46:54 1996
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Date: Wed, 6 Mar 1996 08:30:08 +0800 (HKT)
From: Jerry C C Chan <jerry@dft.chem.cuhk.hk>
To: chemistry@www.ccl.net
Subject: Summary: DFT package for chemical shielding
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Dear Netters,

	I would like to express my gratitude to all who response to my
question: what commercial available softwares which can be used to
calculate the chemical shielding constants of transition metal using
Density Functional Theory method, in addition to Gaussian94 and 
deMon-NMR1p0? 

Below please find some of the suggestions:

The UniChem package available from Cray can compute NMR chemical shifts
and shielding tensors using DFT. The method is similar to that published by
Salahub for his 'uncoupled' approximation and uses either IGLO or LORG.
Results from this method are generally pretty good for C; experience with
other elements is limited.

=======================================================
George Fitzgerald
Cray Research, Inc.            george@cray.com
Chem Manager
655E Lone Oak Dr.              1-612-683-3676
Eagan, MN 55121                1-612-683-3099 (fax)
=======================================================


There are a few codes that can routinely do nmr shielding 
calculations using DFT. In addition to Gaussian, you might want
to look at Turbomole, available from Biosym Software (now MSI), San Diego;
Cadpac6, available on request from Roger Amos, Cambridge - email 
rda@uk.ac.cam.ch.theor; DGuass3.0, part of the Cray Soft Unichem package.

##############################################################################  
   Phillip Sinclair
   Royal Institution of Great Britain         Phone:  +44 (0)171-409-2992
   21 Albemarle Steet		              Fax:    +44 (0)171-629-3569
   LONDON W1X 4BS, UK                         email:  phillip@ri.ac.uk
##############################################################################  


You mentioned in your posting G94 and deMon.
I doubt that there is any other commercially available DFT-NMR code (yet).

I am currently working on a similar implementation project that is based
on the Amsterdam code ADF. Eventually, it will for sure end up in the 
commercially available version of ADF, but not in the very near future.
   In any case, please summarize your findings!

==============================================================================
Georg Schreckenbach                      Tel: (Canada)-403-220 8204
Department of Chemistry                  FAX: (Canada)-403-289 9488
University of Calgary                    Email: schrecke@zinc.chem.ucalgary.ca
2500 University Drive N.W.,  Calgary,  Alberta,  Canada,  T2N 1N4
==============================================================================



From young@argus.cem.msu.edu  Tue Mar  5 21:32:35 1996
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Date: Tue, 5 Mar 1996 21:04:24 -0500
Message-Id: <199603060204.VAA29033@slater.cem.msu.edu>
To: chemistry@www.ccl.net
Subject: RE: Conservation of Difficulty



Georg writes:
>
> a couple of years ago, one of my theoretical physics
> professors cited the "Law of Conservation of Difficulty".
> I thought I should share this law with the computational
> chemistry community on the net.
> 
> As the name suggests, the law states that the difficulty 
> of a problem is conserved, no matter how you reformulate it. 
> I will demonstrate this by a few examples.

	I will agree that there are very often trade offs in the
difficulty of methods.  However, I will not admit to any sort of 
law of conservation.  Let me give a counter example.

	Consider the solution of the Schrodinger equation for
the hydrogen atom.  If we did not know the exact solution we could
put incredible amounts of work into extremely accurate calculations
using DFT, GTO expansions, cubic splines, polynomials, etc.

	Now consider how difficult hydrogen atom calculations could
be even knowing the exact solution.  The logarithm and exponential
functions have proven so useful that they have been built into 
calculators and programming languages and reliably return results
to the precision of the machine.  If this were not the case, we would
have to spend quite a bit of time making sure that we are accurately
computing exponentials and logarithms, or we could have an enormous
database holding a table of logarithms ( 60 years ago every scientist and
engineer had a table of logarithms handy at all times ).

	Now extrapolate from our current state of theory.  If we knew
the exact analytic solution to the Schrodinger equation for molecules
most of what we do now would be trivial on the smallest PC.
This would still not prevent computational chemists from eating every
bit of computer power in sight as they tried to either deal with
relativistic effects or the transport of drugs through cell wall 
membranes.

	Although computers are incredibly powerful tools that I would 
not want to live without, they have also made us lazy.  In the past
such scientific problems would have either been shelved until the
mathematicians had come up with a technique for solving it or scientists
would have worked on it until a solution was found.  Although numerical
techniques allow us to jump past the development of mathematics,
sooner or later we will have to go back and get the original problem
right.  I firmly believe that the Schrodinger equation will one day
be as easily dealt with as trignometric functions on a calculator.

	Now ask your self two questions.

1.  How important would it be to work on an analytic solution to
the Schrodinger equation?

2.  What would be the chances that you could get funding for this 
project?

	I will let you draw your own conclusions.


                                Dave Young
                                young@slater.cem.msu.edu

--------------------------------------------------------------------------

     No assumption or approximation is reasonable for all cases.


 Corollary:

     Assumptions must be both rationalized and checked.
          But it is more important to check them.

--------------------------------------------------------------------------


