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From: "R.G.A. Bone" <rgab@purisima.molres.org>
To: chemistry@ccl.net
Subject: Symmetry: Definitive References


In view of the current comments on the philosophy of the use of symmetry
in the computation of molecular potential energy surfaces, I thought it
would be useful to put out a compendium of 'primary' references in this
field.  I revisited my (1992) PhD thesis and culled the following.

It is worth restating, though, that there is no theorem which allows you
claim that a minimum-energy structure (in fact, any stationary point) must
have any point group symmetry at all, in the absence of other information,
e.g., a force law.  (The converse is open to serious discussion, nevertheless:
- does a structure of given symmetry have to be a stationary point?)

Symmetry can be used somewhat heuristically, however, with caution.  
And, as has also, already been stated, once one has located a stationary point 
(confirmed by checking all gradient components), the only sure way of testing 
whether or not it is a local minimum, is to calculate the Hessian.


A general discussion of all basic features of PESs can be found in;
  ------------------
P.G.Mezey, Studies in Physical and Theoretical Chemistry, 53, "Potential
Energy Hypersurfaces", Elsevier, (1987).


Symmetry at Stationary Points
-----------------------------
If one is looking for a 'proof' that the energy must be stationary w.r.t.  
all non-totally symmetric distortions (i.e., the oft-desired result that
"symmetric structures are (frequently) stationary points") then there are
two papers which address the issue (for a non-degenerate electronic state):

D. J. Wales, J. Am. Chem. Soc., 112, 7908, (1990)
 - a paper which considers the balance of forces on the atoms at various points
in  a given structure.

H. Metiu, J. Ross, R. Silbey and T. F. George, J. Chem. Phys.,61, 3200, (1974)
This paper observes that the discussion is linked closely with the notion of
expanding the local potential surface in normal coordinates (and their
derivatives, etc.).  [Because, of course, normal coordinates are guaranteed
to transform as irreducible representations of the point group.]

This, in turn, leads on to discussions of reaction paths, etc. and an
understanding of how the gradient vector transforms under symmetry operations,
a subject which has been addressed by many authors.


Symmetry of the gradient.
-------------------------
The first of these papers contains a straightforward and rigorous formal proof.
J. W. McIver, Jr. and A. Komornicki, Chem. Phys. Lett., 10, 303, (1971)

The papers by Pearson describe a perturbation-theory approach.
R. G. Pearson, J. Am. Chem. Soc., 91, 1252, (1969)
R. G. Pearson, J. Am. Chem. Soc., 91, 4947, (1969)
R. G. Pearson, Theor. Chim. Acta., 16, 107, (1970)
R. G. Pearson, J. Chem. Phys., 52, 2167, (1970)
R. G. Pearson, Pure Appl. Chem., 27, 45, (1971)
R. G. Pearson, Acc. Chem. Res., 4, 152, (1971)
R. G. Pearson, Symmetry Rules for Chemical Reactions, Wiley Interscience, (1976)

Rodger and Schipper have a formalism based upon normal-mode expansions.
A. Rodger and P. E. Schipper, Chem. Phys., 107, 329, (1986)

A *landmark* paper by Pechukas describes the properties of steepest-descent
paths and leads to cornerstone statements of transition state symmetries.
P. Pechukas, J. Chem. Phys., 64, 1516, (1976)


Transition State Symmetry Rules
-------------------------------
The believed limitations on the symmetries of transition states have lead to 
many analyses, beginning with Stanton and McIver:

J. W. McIver, Jr. and R. E. Stanton, J. Am. Chem. Soc., 94, 8618, (1972)
R. E. Stanton and J. W. McIver, Jr., J. Am. Chem. Soc., 97, 3632, (1975)
J. W. McIver, Jr., Acc. Chem. Res., 7, 72, (1974)
A. Rodger and P. E. Schipper, Chem. Phys., 107, 329, (1986)
A. Rodger and P. E. Schipper, Inorg. Chem., 27, 458, (1988)
A. Rodger and P. E. Schipper, J. Phys. Chem., 91, 189, (1987)
R. G. A. Bone, Chem. Phys. Lett., 193, 557, (1992)


Exceptions and Pitfalls
-----------------------
The application of symmetry and many assumptions about the form of a PES can
lead to problems if unusual features are present.  The oft-cited example is
that of a (putative) monkey-saddle (3rd order 'degenerate' critical point),
but except where symmetry itself may impose severe restrictions on the form
of the potential function, it is safe to assume that there will always be
minor perturbations which lift the degeneracy.  Near 4th-order critical points 
can arise on exceptionally flat surfaces and when symmetry demands that
3rd order terms in the potential must vanish.  Far more frequent are bifur-
cations.  Strictly a "bifurcation" is a feature of a path.  Valtazanos and
Ruedenberg demonstrated their association with "valley-ridge inflection points"
on a PES:
P. Valtazanos and K. Ruedenberg, Theor. Chim. Acta., 69, 281, (1986)

Bifurcations are legion.  For description of one on a very simple and surpris-
ing surface, see:
R. G. A. Bone,  Chem. Phys., 178, 255, (1993).

Other more exotic examples, include:
J. F. Stanton, J. Gauss, R. J. Bartlett, T. Helgaker, P. Jorgensen, 
H. J. Aa. Jensen and P. R. Taylor, J. Chem. Phys., 97, 1211, (1992).
T. Taketsugu and T. Hirano, J. Chem. Phys., 99, 9806, (1993)

The main significance of bifurcations in the context oif symmetry is that they
are points at which, symmetry may be 'broken'.

For a qualitative discussion of the plethora of forms of PES and the influence
of point group symmetry, see:
R. G. A. Bone, T. W. Rowlands, N. C. Handy and A. J. Stone, 
Molec. Phys., 72, 33, (1991)

And, a paper which describes concepts useful for characterisation the 
local symmetry of potential energy surfaces in Jahn-Teller systems.
A. Ceulemans, D. Beyens and L. G. Vanquickenbourne, 
J. Am. Chem. Soc., 106,  5824, (1984)


Symmetry-breaking in Open-Shell Systems
---------------------------------------
This subject has a long history, so I will be selective here:

General considerations/review:
E. R. Davidson,  J. Phys. Chem., 87, 4783, (1983)

UHF calculations:
L. Farnell, J. A. Pople and L. Radom, J. Phys. Chem.,  87, 79, (1983)
D. B. Cook, Int. J. Quant. Chem., 43, 197, (1992)
D. B. Cook, in "The Self-Consistent Field Approximation", Ed. R. Carbo
D. B. Cook,  J. Chem. Soc. Far. Trans. 2, 82, 187, (1986)
P. O. Lowdin, Rev. Mod. Phys., 35, 496, (1963)(
W. D. Allen and H. F. Schaefer, III,  Chem. Phys., 133, 11, (1989)

Calculations with MC-SCF/CAS-SCF
P. Pulay and T. P. Hamilton, J. Chem. Phys., 88, 4926, (1988)
J. M. Bofill and P. Pulay, J. Chem. Phys., 90, 3637, (1989)

Calculations with a Coupled-Cluster Wavefunction
J. D. Watts and R. J. Bartlett,  J. Chem. Phys., 95, (1991)


Final Comments:

There is no definitive answer to the question of what role symmetry should
play in a given molecular problem.  There will always be a compromise between
(computational) resources available and thoroughness of analysis.  Sometimes
it makes sense to start in high symmetry, sometimes not.  Sometimes it is only
possible to use symmetry - because of the difference it makes to the size of 
the calculation.  In calculating a reaction path, it's probably a good idea
to use as little symmetry as possible.  When optimizing a geometry, symmetry
will help you get to a stationary point (probably) but only a frequency
calculation can tell you what it is.  When searching for saddle-points, the
theorems tell you that you'll only increase in symmetry (at the T.S.) if you're
finding a T.S. for a 'degenerate' rearrangement.  Otherwise, your transition
state cannot be searched for by minimizing in a symmetry-constraint.  This
means that the majority of T.S.'s don't have any useful distinguishing
symmetries.   Sad, but true.

Despite the zeal with which chemists have pursued those symmetric 'beauties',
the Fullerenes, Nature more often displays low-symmetry than high-symmetry,
but a bit of thought shows that two low-symmetry structures are often 
related to one another by a symmetry operation in a higher-symmetry 'midpoint'
so symmetry of the PES is always conserved.

Richard Bone

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

R. G. A. Bone.
Molecular Research Institute,
845 Page Mill Road,
Palo Alto,
CA 94304-1011,
U.S.A.

Tel. +1 (415) 424 9924 x110
FAX  +1 (415) 424 9501

E-mail  rgab@purisima.molres.org

From javito@netcom.com  Thu Apr 28 04:32:11 1994
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From: javito@netcom.com (James Vito)
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Subject: postscript viewer for PC?
To: chemistry@ccl.net
Date: Thu, 28 Apr 1994 00:59:18 -0700 (PDT)
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I have a doc file that is in postscript format.
I don't have an application to view the file properly.

maybe I am missing something here.

Any suggestions.... I do have ms-windows 3.1

maybe there is some program that I can ftp get?

Thanks.
Jim Vito
javito@netcom.com


From toukie@zui.unizh.ch  Thu Apr 28 05:32:09 1994
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From: toukie@zui.unizh.ch (Hr Dr. S. Shapiro)
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Subject: Software for prediction of pKa values
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Dear Dr. Welsh (and prospective others);

     An excellent programme for predicting pKa values for organic acids and
bases is "pKalc", manufactured by

                      CompuDrug Chemistry, Ltd.
                      Furst Sandor utca 5
                      H-1136 Budapest

The Marketing Director for CompuDrug Chemistry, Ltd. is Dr. Zoltan Bencz; his
e-mail address is:

                      bz@cdk-cgx.hu

CompuDrug's FAX number is

                      (0036 1) 132'25'74

CompuDrug has a marketing office in the United States.  For details, please con-
tact CompuDrug directly.

Sincerely,

S. Shapiro
Abt. orale Mikrobiol. allg. Immunol.
Zahnaerztl. Inst. der Univ. ZH
Plattenstr. 11
Postfach
CH-8028 Zuerich
Internet: toukie@zui.unizh.ch

From wolpert@neon.chem.utk.edu  Thu Apr 28 08:32:13 1994
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Cc: chemistry@ccl.net
In-Reply-To: <199404271844.OAA15112@www.ccl.net> (rgab@purisima.molres.org)
Subject: CCL:USENET News Group ... YES!


Netters-
	Actually, UseNet news and the mail-list can be intergrated, so people
who do not have usenet news can still get all the info passed into either
list.  Many folks have 'digests' where an article is submitted, and will be
posted via news and listserver.  Some cases, such articles are moderated, and
in other's they are not.  By doing this sort of scheme, you can reach more
people.  Of course, this is a double edge sword, since UseNet news has been
in the past abused.  (Some mailings have been abused as well, but not as much
as UseNet, since UseNet is more well known than individual mailing lists.)

	At this least, perhaps ccl.net should post an 'ad' once a month, for
this mailing list, so that everyone who reads that group will know about this
list.  
		Virtually,
		Edward Wolpert

---------------------------                              --------------------
wolpert@utk.edu            | System Administrator       | "No, sorry, there's
wolpert@osti.rmt.utk.edu   | Systems Programmer         |  nothing to be
pa153568@utkvm1.utk.edu	   | Graduate Chemistry Student |  done about it."
---------------------------                              --------------------
I'm  sorry, but Godot isn't here today. Perhaps if you came back tomorrow...
<A HREF="file://neon.chem.utk.edu/xm/EGW.html"> home page</A>

From SERGEI@ps1515.chemie.uni-marburg.de  Thu Apr 28 08:48:31 1994
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From: "Sergei Vyboishchikov"  <SERGEI@ps1515.chemie.uni-marburg.de>
Date:         28 Apr 94 13:43:46 MDT
Subject:      Symmetry again
Priority: normal
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Dear Netters,

I have some comments concerning the discussion about symmetry.

R.G.A.Bone wrote:

>The gradient of the energy w.r.t. nuclear displacements should transform
>as the totally symmetric 'irrep' in whatever point group you happen to be
>in.  For 'closed-shell' systems (no electronic degeneracies) this means in
>practice that 'symmetric' structures are usually stationary points.

E.Lewars wrote:

>Does anybody know of a formal theorem that says non-C1 structures are
>always stationary points?

Yes, I do. There is the rigorous theorem that states that any symmetrical
structure is a stationary point with respect to NOT totally symmetric nuc-
lear displacements. I know some references to this statement but only in
Russian textbooks (sorry). This is a purely geometrical statement and does
not depend upon the symmetry of electronic state and whether or not the
system has closed shells only. The molecules with Jahn-Teller effect are
not exclusions. Their symmetric structures are also stationary points, but
not minima. But the term "stationary point" is defined as a point where all
partial derivatives (consequently, gradient) is equal to zero. It need not
be a maximum or a minimum, but can be a saddle point.

If one optimizes geometry within symmetry constraints, it guarantees that
the found stricture is a minimum with respect to totally symmetric nuclear
displacements and hence a stationary point with respect to all possible
displacements.

Note that one starts optimizing a structure from a symmetrical geometry, it
is impossible to come to a structure with a lower symmetry, no matter this
symmetry is imposed explicitly (using variables with the same names in
Z-matrix) or simply actually present in the starting geometry. This is due
to the fact that "the gradient of the energy w.r.t. nuclear displacements
should transform" as R.Bone writes. (however, not "should transform" but
"does transform"). The error messages such as GAUSSIAN's "change of point
group or standard orientation" arises either from numerical errors in
transforming Cartesian coordinates into internal or from "false" Z-matrix
(in which some parameters are denoted by the same variables though they are
not symmetrically equivalent).

                            Sergei F.Vyboishchikov
                            Universitaet Marburg, Germany
                            E-Mail: sergei@ps1515.chemie.uni-marburg.de

From jmiller@SANDCASTLE.COSC.BROCKU.CA  Thu Apr 28 10:32:29 1994
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From: jmiller@SANDCASTLE.COSC.BROCKU.CA (Jack Martin Miller)
Subject: Molecular Modeling Programs


Would anyone care to comment on the relative merits and/or their
experiences with of BioGraph, Cerius2 and Biosym molecular modeling
programs bot in general and for applications involving metals including
octahedral configurations and for solvation studies.





Jack Martin Miller
Professor of Chemistry
Adjunct Professor of Computer Science
Brock University,
St. Catharines, Ontario, Canada, L2S 3A1.

Phone (905) 688 5550, ext 3402
FAX   (905) 682 9020
e-mail jmiller@sandcastle.cosc.brocku.ca





From bewilson@emn.com  Thu Apr 28 10:49:36 1994
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From: bewilson@emn.com (Wilson_Bruce)
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To: chemistry@ccl.net
Subject: Re: Polymer conformation calculations


Jens Lehmann asks about calculating the preferred conformations of
the monomers in a poly(aryletherketon) ---

It has been our experience here that getting the correct relative
rotational energies for aromatic ketones/carboxylic acids (e.g.
terephthalic acid) is somewhat difficult.  The energy barrier between
conformers is very low and the energy differences are slight.  Generating
the parameters for a rotational isomeric state model is somewhat
problematic then.  You can use basically two approaches.  One is
to model pieces, using ab initio code (at least 3-21G*) to get the
rotational energies for a RIS model (I've not been satisfied when
I've tried doing this with AM1 or PM3).  The second is a periodic
cell type annealing experiment.  The trick here is to get the 
cell to match the observed density of the polymer at the desired
temperature.  Several commercial packages have the tools to be able
to do this (Biosym, Sybyl, ...).  I can't help on which would be "best"
though the Sybyl force field is qualitative, not quantitative, IMO,
which may limit the applicability to this particular problem.


		Bruce Wilson (bewilson@emn.com)

From shenkin@still3.chem.columbia.edu  Thu Apr 28 11:32:16 1994
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        "CCL:Symmetry: Definitive References" (Apr 27, 11:27pm)
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On Apr 27, 11:27pm, R.G.A. Bone wrote:
> Subject: CCL:Symmetry: Definitive References

> It is worth restating, though, that there is no theorem which
> allows you claim that a minimum-energy structure (in fact, any
> stationary point) must have any point group symmetry at all, in
> the absence of other information, e.g., a force law. (The
> converse is open to serious discussion, nevertheless: - does a
> structure of given symmetry have to be a stationary point?)

Excuse me;  I'm not an expert on this sort of thing, so I may
be missing something, but consider ethane in the staggered
conformation.  This conformation is an energetic minimum, and
has point-group symmetry.  If I simply stretch or compress the
C-C bond, I do not change the point-group, but I am no longer
at a minimum, nor at any other stationary point.

Doesn't this demonstrate that symmetric structures need not
be stationary points?

	-P.

-- 
********************** "So much for global warming...." *********************
Peter S. Shenkin, Box 768 Havemeyer Hall, Dept. of Chemistry, Columbia Univ.,
New York, NY  10027;     shenkin@still3.chem.columbia.edu;     (212) 854-5143
*****************************************************************************


From SATYAM@vms.cis.pitt.edu  Thu Apr 28 12:32:16 1994
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Subject: Help with integration for some student..
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Dear Netters

Some student is looking for references/details to perform analytical
integration of the type ::

     Sin(a * x1) *   (1./(|x1 - x2| ))  * Sin(b * x1)  * dx1 

over the limit  xmin <= x1 <= xmax

If enough interest I will summarize on behalf of the student

Thanks
Satyam

From stephan.irle@itc.univie.ac.at  Thu Apr 28 12:45:49 1994
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Subject: CT-complexes of pi-systems
To: chemistry@ccl.net (Post Articles to CCL)
Date: Thu, 28 Apr 1994 17:47:52 +0100 (MESZ)
Organization: Institute of Theoretical Chemistry, University of Vienna
Phone: (+43/1) 40480-670, priv. 423499
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Dear netters,

we do SCF and MP2 calculations on li/na "doped" oligomers of polythiophene/
polyphenylene (n=1,...,4). Our aim is to examine the mechanism of the charge
transfer and the geometry relaxation of the molecule. We would be very
glad for any hint concerning other ab-inito calculations on this topic
that exist in the literature. Please reply to the e-mail address given below.

Thank you in advance!

Stephan Irle and Hans Lischka
--------------------------------------------------------------------------------
                +                                 Stephan Irle
      .&______~*@*~______&.       m               Stephan.Irle@itc.univie.ac.at
    "w/%%%%%%%%%%%%%%%%%%%\w"    mmm***           Institute for Theoretical
      `Y""Y""Y"""""Y""Y""Y'      mm*****          Chemistry and Radiation
   p-p_|__|__|_____|__|__|_q-q   mm**Y**          Chemistry, University of
_-[EEEEM==M==MM===MM==M==MEEEE]-_.|..|....        Vienna, Austria

From chem4@dvc.edu  Thu Apr 28 13:32:18 1994
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From: Chem Student 4 <chem4@viking.dvc.edu>
Subject: information
To: chemistry@ccl.net
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I am a student at a junior college in Pleasant Hill, Ca 
I would appreciate it if you could send the address for Torganal.
Also, could you tell me how to get program File Transfer Protocal.
Thank you 


From elewars@alchemy.chem.utoronto.ca  Thu Apr 28 14:32:25 1994
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Date: Thu, 28 Apr 1994 14:03:22 -0400
From: "E. Lewars" <elewars@alchemy.chem.utoronto.ca>
Message-Id: <199404281803.OAA15578@alchemy.chem.utoronto.ca>
To: chemistry@ccl.net
Subject: symmetry again, re staggered ethene


Peter Shenkin wites: "...consider ethane in the staggered conformation.  This
conf is an energetic minimum, and point-group symmetry.  If I simply stretch
or compress the C-C bond, I do not change the point group, but I am no longer
at a minimum, nor at any other stationary point.
    Doesn't this demonstrate that symmetric structures need not be stationary
points?"
Yes, but wer're not really asking if a symmetric structure of *arbitrary*
geometry is a stationary point, but rather if such a structure, optimized
within the limits of its symmetry (keeping the Sch:/nfliess point group, e.g.
C2v, Cs, etc) must go to a stationary point.
===

From moshe_o@VNET.IBM.COM  Thu Apr 28 14:35:15 1994
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Date: Thu, 28 Apr 94 20:51:50 IDT
From: "Moshe Olshansky" <moshe_o@VNET.IBM.COM>
To: chemistry@ccl.net
Subject: Hartree-Fock on PC


Dear netters!
I want to thank all those who responded to my query.
Below you will find some of the responses I got.
Before doing that I would like to make 3 remarks:

1)  some of you suggested to get Gaussian 92 for Windows.
    I contacted Gaussian Inc. and their response was that
    for the PC they have only the binary version and that
    currently they do not intend to release the source code
    (they certainly distribute source code for "bigger"
    machines - $20,000 commercial,  $2,00 academic)
2)  another suggestion was to use the source code found
    in Szabo and Ostlund's "Modern Quantum Chemistry".
    I will look into that option.  However,  if I remember
    correctly,  they compute ERIs containing only s and p
    orbitals.  Moreover,  I do not think that they cared
    too much about their code's efficiency.
3)  I will investigate more the other possibilities.  Let
    me know if you are interested in what I find (or do you
    want me to summarize for the net?).

Well,  now the responses:

-------------------------------------------------------------------------
.........................................................................
-------------------------------------------------------------------------

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Cc: fredvc@esvax.dnet.dupont.com
Apparently-To: moshe_o@vnet.ibm.com
Subject: RE: CCL:Hartree Fock on PC

	You should begin by contacting Michel Dupuis, who is the keeper of
HONDO v8.x for IBM.  His e-mail address is:

			michel@kgnvmt.vnet.ibm.com

Good Hunting!!

++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++
                           FREDERIC A. VAN-CATLEDGE

Scientific Computing Division         ||   Office: (302) 695-1187 or 529-2076
Central Research & Development Dept.  ||
The DuPont Company                    ||      FAX: (302) 695-9658
P. O. Box 80320                       ||
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=========================================================================
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Date:	Tue, 26 Apr 1994 12:40:14 -0230
From:	"Cory C. Pye" <cory@riemann.math.mun.ca>
Message-Id: <199404261510.MAA09447@riemann.math.mun.ca>
To:	moshe_o@VNET.IBM.COM
Subject: 4 center - 2-electron repulsion integrals

Talk to my Ph. D. supervisor, Raymond A. Poirier. He has a code called
MUNGAUSS which is written in FORTRAN and is 'object-oriented'. The code
is a distant cousin of MONSTERGAUSS from the University of Toronto. I don't
think that there is a PC version, so some twiddling may be necessary.
Contact him at rpoirier@kean.ucs.mun.ca , and tell him that I sent you. :-)

-Cory Pye
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From: Pedro A M Vazquez <vazquez@iqm.unicamp.br>
Message-Id: <199404261709.OAA05153@kalypso.iqm.unicamp.br>
Subject: hf on pc
To: moshe_o@vnet.ibm.com
Date: Tue, 26 Apr 1994 14:09:33 -0300 (GMT-0300)
X-Mailer: ELM [version 2.4 PL23]
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Content-Length: 335

hello
	I'm running GAMESS on 486 machines both under os2 and a free
unix (freebsd). Gamess while not PD is free and distributed in full
source code.
	I think is what looking for, if you have a 486 or pentium
based PC and like unix go freebsd, if you do prefer os2 go this way both
are good for what you're looking for.

Regards

Pedro
=========================================================================
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Date: 27 Apr 94  7:25 +0200
From: Frank Jensen <frj@dou.dk>
To: moshe_o@vnet.ibm.com
Message-ID: <1121*frj@dou.dk>
Subject: HF on PC

I'm not sure what kind of OS you will be running on the PC, but
in any you'll need a fortran and probably also a C compiler. You may
try the Gamess-US package, that runs on a variety of UNIX boxes. It
comes with source code etc., and is free of charge. Contact Mike
Schmidt for info (mike@si.fi.ameslab.gov)
	Frank
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Date:         Wed, 27 Apr 94 08:28:33 MEZ
From:         C7081DAA@AWIUNI11.EDVZ.UniVie.AC.AT
Subject:      Re: CCL:Hartree Fock on PC
To:           Moshe Olshansky <moshe_o@VNET.IBM.COM>
In-Reply-To:  Your message of Tue, 26 Apr 94 15:28:27 IDT

Hi , Moshe !
I would suggest HONDO 8.something from Michael Dupuis.
It is a very clearly written program , not too big in
the SCF-part.
Michael works at IBM. His mail is schin@yktvmz
As far as I know, his program together with a few enhancements is
available for ca. $300.
The program has been running successfully on a PC.

Michael
Department of Chemistry, Organic Division
University of Florida
=========================================================================
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To: moshe_o@VNET.IBM.COM
From: "Assoc.Prof. Robert Shanks"  <polymer@RMIT.EDU.AU>
Date:     28 Apr 1994 14:04:02 EST-10
Subject:  Re: CCL:Hartree Fock on PC
Reply-To: ShanksRA@rmit.edu.au
Priority: normal
X-Mailer: Pegasus Mail/Mac v2.02

Dear Dr Olshansky,

I recommend HyperChem, distibuted by Autodesk Inc. It has both HF and molecular
mechanics. We have found it a very complete simulation program. It has many graphical
representations for the molecules. Some calculations take a long time, but we do these over the
weekend. We use an Intel 486 computer with MS-Windows.

Yours sincerely,
Robert Shanks
Assoc. Prof. Robert A. Shanks
Associate Professor of Polymer Science
Department of Applied Chemistry
Royal Melbourne Institute of Technology

From fercu@cwgk.chem.cwru.edu  Thu Apr 28 15:32:23 1994
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Date: Thu, 28 Apr 1994 14:54:50 EDT
To: CHEMISTRY@ccl.net
Message-ID: <0097DA2F.01A0B1E7.8470@cwgk.chem.cwru.edu>
Subject: pKa program


	There is a QSAR-type program for predicting pKa's of organic acids,
built on a database of some 2000 compounds. It is available through Discovery
Software Inc. For pricing information, please contact Dr. Mario Dimayuga
(Email address: mld8@po.cwru.edu).

Dan Fercu
Department of Chemistry
Case Western Reserve University
10900 Euclid Ave. 
Cleveland, OH 44106

From rgab@purisima.molres.org  Thu Apr 28 15:33:59 1994
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Date: Thu, 28 Apr 94 11:38:28 -0700
From: "R.G.A. Bone" <rgab@purisima.molres.org>
To: chemistry@ccl.net
Subject: Symmetry: reply to Peter Shenkin


Ok, I'll make this my last statement on this subject:

Peter Shenkin writes in reply to my latest...

>> It is worth restating, though, that there is no theorem which
>> allows you claim that a minimum-energy structure (in fact, any
>> stationary point) must have any point group symmetry at all, in
>> the absence of other information, e.g., a force law. (The
>> converse is open to serious discussion, nevertheless: - does a
>> structure of given symmetry have to be a stationary point?)
>
> Excuse me;  I'm not an expert on this sort of thing, so I may
> be missing something, but consider ethane in the staggered
> conformation.  This conformation is an energetic minimum, and
> has point-group symmetry.  If I simply stretch or compress the
> C-C bond, I do not change the point-group, but I am no longer
> at a minimum, nor at any other stationary point.
> 
> Doesn't this demonstrate that symmetric structures need not
> be stationary points?
> 
> 	-P.
> 

Yes, he is right, I was being a little sloppy; in my first posting on this
subject, I amplified the same point ...

>                                                     ... this means in practice
> that 'symmetric' structures are usually stationary points.The only distortions
> to which the energy gradient could be non-zero are totally symmetric. Thus one
> should be cautious with, say, van der Waals clusters, in which a totally-
> symmetric distortion which corresponds to dissociation might be favourable if
> the high-symmetry structure contains repulsions.


The distortion that Shenkin mentions is, of course, totally symmetric (A_1g in
D3d point group).   I guess I shouldn't have made the unqualified statement,
assuming that people would remember a detail of an earlier posting.

The remaining missing qualifier from the basic statement is that one assumes 
that one's "symmetric structure" has been energy-minimized.

Perhaps one can remove potential confusion by stating that: if one has a 
structure of given symmetry, then one can probably find a stationary point
by energy-minimization, constraining that symmetry.  The energy has changed
only w.r.t. totally-symmetric distortions of the initial structure.  This is
not the same as suggesting that symmetric structures are often stationary-
points, which I accept is rather a bold statement, given that any structure
can be subjected to an infinitesimal distortion.  The main point of practicality
is that the energy of a symmetric structure will be stationary w.r.t. non-
totally-symmetric distortions; in most instances a 'guessed' structure of a
given symmetry (particularly high symmetry) will be close to a stationary
point (requiring small changes only in the totally symmetric degrees of freedom
to minimize to it). And in that sense  one may loosely state that symmetric
structures commonly turn out to be stationary points.

As we can all see - symmetry is a complicated subject and one which is difficult
to write about.  Apologies if I clouded the issue.

Till the next 'virtual interaction' ...

Richard Bone


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

R. G. A. Bone.
Molecular Research Institute,
845 Page Mill Road,
Palo Alto,
CA 94304-1011,
U.S.A.

Tel. +1 (415) 424 9924 x110
FAX  +1 (415) 424 9501

E-mail  rgab@purisima.molres.org


From boehm@bohr.cem.msu.edu  Thu Apr 28 16:32:18 1994
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Date: Thu, 28 Apr 94 15:46:49 -0400
From: boehm@bohr.cem.msu.edu (Randy Boehm)
Message-Id: <9404281946.AA25179@bohr.cem.msu.edu>
To: CHEMISTRY@ccl.net
Subject: summer_workshop




This is to announce a summer workshop:

ELECTRONIC PROPERTIES OF SOLIDS USING CLUSTER METHODS

Michigan State University, July 17-19  (1994)

organizing committee:
T. A. Kaplan & S. D. Mahanti  	(1,3)
J. F. Harrison,  		(2,3)

Department of Physics & Astronomy
Department of Chemistry 
Center for Fundamental Materials Research 



goals are to understand:

A) intrinsic limitations of cluster methods as applied to electronic 
   properties of solids

B) relative strengths of various implementations of these methods 
   (SCF, CI, LDA, etc.)


partial list of invited speakers:

P. Bagus, IBM Almaden Res. Ctr.
J. Callaway, Louisiana State Univ.
T. P. Das, SUNY, Albany
D. E. Ellis, Northwestern Univ.
M. A. Garcia-Bach, Univ. de Barcelona
R. L. Martin, Los Alamos
W. C. Nieuwpoort, Univ. of Groningen
J. Vail, Univ. of Manitoba
J. L. Whitten, North Carolina State Univ.
R. Zeller, KFA, Julich


The registration fee is $40, and partial support is available for students.

Persons interested in attending should reply to:

e-mail: boehm@slater.cem.msu.edu   (Randall C. Boehm, Scientist)

U.S. mail: 	Professor T. A. Kaplan
		Dept. of Physics & Astronomy
		Michigan State University
		East Lansing, MI  48824, USA	


From CHEM86@Jetson.UH.EDU  Thu Apr 28 17:32:19 1994
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Date: Thu, 28 Apr 1994 16:19:07 -0500 (CDT)
Subject: USENET News Group - NO !!!
To: chemistry@ccl.net
Message-id: <01HBPQOCLN768Y8Y3P@Jetson.UH.EDU>
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Netters-

>	Actually, UseNet news and the mail-list can be intergrated, so people
> who do not have usenet news can still get all the info passed into either
> list.  Many folks have 'digests' where an article is submitted, and will be
> posted via news and listserver.  Some cases, such articles are moderated, and
> in other's they are not.  By doing this sort of scheme, you can reach more
> people.  

No, don't do this !

> Of course, this is a double edge sword, since UseNet news has been
> in the past abused.  (Some mailings have been abused as well, but not as much
> as UseNet, since UseNet is more well known than individual mailing lists.)

The USENET is at the turning point right now and its future is very uncertain.
Those who read newsgroups regularly (especially news.admin.policy, 
news.admin.misc) know the Usenet has recently been very badly abused by law 
firm Cancer & Slime from Phoenix, AZ. These lawyers sent their commercial trash
to over 5000 inappropriate newsgroups and threatened the network connection
provider with lawsuit after their account was revoked. If they win then 
millions of different companies will use it as legal precedent and the whole
Usenet will be "carpet bombed" with commercial advertisements. Of course
the S/N ratio will go down to zero, which effectively destroy the Usenet.
So please, think TWICE before you vote for CCL newsgroup - it will not be
as safe as mailing list.

> At this least, perhaps ccl.net should post an 'ad' once a month, for
> this mailing list, so that everyone who reads that group will know about this
> list.  

No, don't do it (for the same reasons) !!

---
Robert Fraczkiewicz
Dept. of Chemistry                University of Houston
---
"It is also a good rule not to put too much confidence into experimental
results until they have been confirmed by Theory"    Sir Arthur Eddington

From ZOEBISCH@CRVAX.SRI.COM  Thu Apr 28 17:34:17 1994
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Date: Thu, 28 Apr 94 13:42:39 PDT 
From: ""Eve Zoebisch"" <ZOEBISCH@CRVAX.SRI.COM>
To: CHEMISTRY@ccl.net
Subject: Semi-empirical methods revisited
Message-Id: <9951665.4287052160.ZOEBISCH@CRVAX.SRI.COM> 
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Semi-empirical methods revisited.

In the discussion about semi-empirical methodology, parameterization, methods 
used in the past, and the need for improved methods,   Holder espouses the 
values of one general method for a given level of approximation whereas Cramer,  
Paneth and others would appreciate a suite of methods optimized for different 
problems.  As a method developer I find I agree with both viewpoints since,  in 
practice,  both are important as this long winded argument will attempt to 
show.  

In the development of AM1,  one of the first approaches tried was to remove the 
dipole moments from the basis set in the expectation that the heats of 
formation would improve.  We were very surprised to see negligible improvement 
in heats of formation whereas the dipole moments no longer made chemical sense.  
It was clear why this was the case.  Assume the dipole moments are irrelevant 
and randomly assign charges to  the atoms (i.e. randomly assign occupation of 
the atomic orbitals).  Clearly these charges would not produce a good 
description of the electronic structure of the molecule and the heats of 
formation which are calculated from the density matrix would be poor.  In order 
to provide a good estimate of the energy it is necessary to have an optimal 
description of the electronic distribution.  The most direct and available 
experimental evidence of electronic distribution was dipole moment and 
ionization potentials.  Other evidence routinely used included the angle in 
biphenyl,  the angle of :CH2 and the relative bond lengths in acetylene.  

Examination of calculated results compared to experimental data indicated that 
correlation energy was both important and handled reasonably well within the 
formalism used.  A first order argument of how correlation energy is 
incorporated was developed in  87.  I am glad to see Martin has developed a 
more rigorous derivation.  Given that correlation energy was not the largest 
source of error,  it should be possible to use experimental data to deduce a 
description of the density matrix.  Approximately 2/3 of the time spent 
developing AM1 parameters was devoted to reproduce data indicative of 
appropriate electron density distribution.  This excessive attention was 
intended to produce the best possible correlated electron density.  
Unfortunately the effort was hindered by the approximations in the method.  In 
particular the lack of 3 and 4 center terms (terms describing bond-bond 
repulsion) and the resulting errors made the effort difficult.  At this point 
it is not possible to know how successful this endeavor was.  Literature on ab-
initio calculations indicate a high level of correlation is needed before one 
reproduces the relevant experimental data.  I have been hesitant to discuss 
this aspect until there are appropriate first principle calculations with high 
level correlation to prove or disprove the appropriate description of electron 
density and correlation effects.  

During this stage all data was relevant and provided a clue as to where the 
model was correct and where it was wrong.  The routine day was to minimize the 
error function in parameter space,  compare the resulting parameters with 
previous sets,  deduce how the changes in parameters would change the 
electronic structure of molecules and propose experimental data which could be 
found in the library which would clearly demonstrate the strengths and 
weaknesses of each parameter set.  The resulting information was used to 
propose a new search direction in  parameter space.  At this stage different 
parameters sets appeared to be different minima in the error surface.  The 
intent was to determine which minima (which sets of parameters) produce models 
which most closely resembled chemistry.  By far the most difficult part of this 
procedure was to propose experimental data which would clearly show the 
differences between two sets of parameters,  a task which depends predominantly 
on chemical intuition.  Every method developer using an approach which is not 
an exact solution of the Schroedinger Equation faces this task independent of 
the speed of the computer,  the size of the basis set,  or the search algorithm 
used.  

Up to this point I agree with Andy Holder that a method which is general is 
important.  Any data which aids the search and characterization of the error 
surface is valuable and systems which are in error are an important indicator 
of where the method is weak.  Indeed it was common for a correction implemented 
to improve one error to improve results for numerous other, seemingly 
unrelated, systems.  One would expect this to be true if the error function is 
non-linear (resulting in multiple minima) and the method is, to an 
approximation, correct as Martins work indicates is the case.  As a result, the 
insistence on generality improves the method for all problems as expected for 
equations which are approximately correct.  However as one considers the errors 
in the method the situation changes.  For the optimal sets of parameters 
mentioned above,  different sets represent different distribution of errors.  
Once the error space is characterized,  pragmatic concerns prevail and a 
parameter set is chosen which minimizes the different errors.  It is 
inappropriate to state that the parameters on, for example, nitrogen are wrong.  
The parameters chosen are those which reproduced experimental data and it is 
not possible for them to be wrong.  However there may be a difference in 
opinion on which data is important and particular systems (e.g. nitrogens 
involved in pi bonding) may have been over emphasized.  Personally I would have 
preferred to maintain a model with an optimal description of the electron 
density.  However most users are interested in heats of formation and the 
correct angle in  biphenyl,  among other features,  was lost when the method 
was optimized for heats of formation.  

With a few notable exceptions,  at the time the method was released I was aware 
of all the errors in AM1 which have crossed my desk since.  One of the errors I 
was not aware of was the interaction between oxygens in water.  J. Stewart 
found this bug and it was thought to have been corrected but apparently it 
wasnÕt.  With these few exceptions, the errors in AM1 were a compromise and an 
improvement in one area resulted in worse results for another.  IÕm not 
convinced new data and larger molecules would result in a significant 
improvement.  It may be preferable to develop a better (albeit more expensive) 
approximation such as MNDO/D and SAM1.  A better method would lower the errors 
which are responsible for the lack of generality of a method.  

Disregarding the above,  there is another issue at stake.  There is a minor 
inconsistency in the equations used in AM1 that was found in  87.  I have long 
suspected that correction of this would produce a large enough improvement to 
justify a cleaner version of the method.  I am currently a user and,  as a 
user, I recognize that generating a suite of programs for use in different 
problems has merit within the concessions to generality mentioned above about 
the characterization of the error surface.  While the 10 year gap does not 
permit me to remember all the trade-offs made in AM1,  I believe the following 
suite of parameter sets to be possible:

-an improved handling of -NO2 groups and heteroatoms involved in pi systems 
(amide bond) with laughable results for bulk water where there is a strong 
attraction between oxygen atoms.
-improved heats of formation of closed shell, ground state systems with 
vanishing activation barriers for some radical reactions (indicative of a 
problem for all reactions) 
-improved description of electronic properties (spectra, angles, etc.)  at the 
expense of heats of formation.
-improved bulk water with loss of -NO2 groups.  The amide bond was not tested 
in this minimum and the effect on the amide bond is not known..

Note:  In my recollection,  all reasonable sets of parameters gave rotational 
barriers which were low and the set used was one of the best in this regard.  
Any significant change in the method would probably have a negative impact on 
transition states.

I would prefer not to see a proliferation of groups developing parameters for 
specific experiments which one sees in force field work.  In MM the correlation 
between the geometry and the equations is straight forward with few 
ambiguities.  Yet there are still problems with reproducibility from one group 
to the next and the source of parameters in published work is often not known 
(often obtained from a friend working with similar functional groups).  With 
methods as ambiguous as semi-empirical functions the problem would be greatly 
amplified.  A small change in one part of a molecule has large effects on 
totally unrelated systems as seen with -NO2 groups and water mentioned above.  
As a result an empirical method should be fully characterized (characterization 
is more difficult in semi-empirical work than in MM) before it can be used in 
published work.  If the suite mentioned above is to be generated,  it should be 
a group effort with common standards of generality,  where excessive amounts of 
chemical intuition is used to ascertain the strengths and weaknesses of the 
method and these strengths and weaknesses are clearly stated and published 
before the methods are used.

When I have considered all aspects,  the effort required for careful method 
development and characterization,  the ambiguity of correct incorporation of 
correlation energy,  the need for more accurate methods,  and the likelyhood of 
obtaining that accuracy within the approximations made in the NDDO 
approximation,  I have generally considered it to be of greater utility to 
create new methods and not rehash old approximations.


E. G. Zoebisch
eve@amethyst.sri.com



