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In-Reply-To: pitsel@chemul.uni.lodz.pl (Piotr Seliger)
        "CCL:G:summary AM1 vs PM3" (Nov  2,  8:19am)
References: <9511020719.AA18481@chemul.uni.lodz.pl>
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To: pitsel@chemul.uni.lodz.pl (Piotr Seliger)
Subject: Re: CCL:G:summary AM1 vs PM3
Cc: chemistry@ccl.net
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Dear Pjotr,

I was missing the original question and saw only the summary.
I would like to draw your attantion to a very fundamental problem with the core
repulsion function in PM3. It might have an unphysical minima which stabilize
unrealistic H-H, C-H or O-H  interactions.
Some of the consequences were  shown in the paper: J. Comp. Chem. 14 (1993) 895
by me and it was also reported in  QCPE Bull. 11 (1991) 5.
Be careful, because the QCPE figures contain errors.

The reprints of J. Comp. Chem. 14 (1993) 895 are available in limited number
>from me. Meantime I have discovered lot of unpublished problems which are
related with this CRF problem. I have to say the problem is very serious.
If you have structures with H-H distances below 2 angstrom it will occur.

The AM1 is free from this error.

Gabor

-- 

Gabor I. Csonka                 Budapest University of Technology
FAX: (361) 463.36.42            Inorganic Chemistry Dept. Ch. Bldg
csonka@web.inc.bme.hu           H-1111, Bp. Szent Gellert ter 4
http://www.fsz.bme.hu/bme/chemical/csonka.html

From VARNAI@ch.bme.hu  Fri Nov  3 09:47:07 1995
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From: "Varnai Peter" <VARNAI@ch.bme.hu>
To: chemistry@www.ccl.net
Date:          Fri, 3 Nov 1995 15:50:17 GMT+100
Subject:       CASSCF questions
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Dear CClers,

I would need Your help to understand the practical tricks in 
CASSCF calculations. 

1, One needs to define an active space. 
        -At this point quantum chemists start to think as the 
        conventional organic chemist,in localized orbitals. Here 
        those orbitals needed -in view of a chemist- that are 
        involved in a eg. reaction (forming/breaking orbitals). 
        -A more exact answer would be that those orbitals needed 
         which are important in "excitation" to give configurations 
         that contribute to the total energy significantly.
So: -according to the first approach one would visualize the MOs. 
Here he/she would realize that in MO theory the orbitals are spread 
all over the molecule, so the needed eg C-C bond will appear in 
at least 3 MOs. Which one should be used then? Let's use all 
(unfortunately, the valence MOs  usually can't be all involved in 
the active space)? Let's localize the MOs with standard methods? 
Pick one random and what happens (the one is better than the other if 
using it the SCF energy is lower)?
    -according to the more "mathematical" approach let's calculate a 
CISD wavefunction  [in the absence of the full CI :(]  and involve 
the orbitals which are involved in large coefficient (say 0.03<) 
determinants? And what if the HF reference function was not a good 
approximation and some important determinants are missed? 
     -If I am right CAS should be used as the correction to the non-
dynamic electron correlation (through the the right geometry and 
wavefunction). What happens then when CISD tells you that an orbital 
energetically important though not needed in view of the reaction, 
description of the radical etc. it would be some parts of the 
dynamic correlation effect then?!

2,  CASSCF in Gaussian 92 for me (and I guess for several others) 
stopped with the error message: rotation larger than 45 degree... If 
I understand well either a smaller step in wavefunction optimization 
would have been desirable or the active space was not well chosen and 
a non-selected orbital was crucial in the active space. Yet, I haven't 
got error message like this with the G94 routine, only warnings that 
large rotations are scaled and something like: I J=     12      26. I 
don't really understand the meaning of these numbers (i,if these are 
MO numberings, I have to say that eg MO- 12 was not selected to be in 
the active space, ii, in MOLCAS for example the user can define only 
the number and symmetry of the active orbitals, the exact MO not, how 
will then the routine pick the right orbital? iii, is it allowed to 
change orbitals of the active space during SCF). 

3, In case one loses the chk file and would like to keep it for 
further use, is the following way is correct to create the same chk 
file? 1, Calculate the HF-MOs at the starting geometry once again 
and picking the same MOs 2, converging the CAS wavefunction as it 
was done in the previous calculation and 3, reading in the 
wavefunction (to have the same active space) and having the 
converged CAS-geometry (not to redo the whole previous calculation). 
If it is correct can anyone tell me why I did not reproduce the 
same stationary point, but locating an other one (higher in 
energy). (As I know this method is used when one tries to find the 
right active space in a supermolecule by isolating it to fragments).

If You had the patience and read my letter through, and You can help 
me in using CAS smoothly: THANK YOU!

Varnai Peter
PhD student
varnai@ch.bme.hu

From olsonl@darwin.pprd.abbott.com  Fri Nov  3 10:32:08 1995
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Date: Fri, 3 Nov 1995 09:24:25 -0600
From: olsonl@darwin.pprd.abbott.com (Leif P. Olson)
Message-Id: <199511031524.JAA21196@darwin.pprd.abbott.com>
To: CHEMISTRY@www.ccl.net
Subject: Proton barrier heights in PM3



A referee for a paper I submitted states that "PM3 is well-known to
overestimate proton barrier heights".  He/she may be right (although   
this has no effect on the conclusions in the paper), but in any case
I need to find a specific reference which addresses this "well-known"
fact.  I would appreciate it if someone could point me to such a 
reference.

Thank you.

Leif Olson, Ph.D.			olsonl@darwin.pprd.abbott.com
Department of Structural Biology
Abbott Laboratories
Abbott Park, IL


From jstewart@fujitsuI.fujitsu.com  Fri Nov  3 11:17:08 1995
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From: jstewart@fujitsu.com (Dr. James Stewart)
Message-Id: <9511031606.AA11352@fujitsu1.fujitsu.com>
To: CHEMISTRY@www.ccl.net
Subject: MOPAC 93: bug report may be premature



                           Bug in MOPAC 93 ?

Yesterday I reported what might be a bug in the calculation of the
transition dipole in MOPAC 93.  This report resulted in several people
telling me that the ground-state dipole is <psi_g|er|psi_g>, and that
obviously can be non-zero.

The potential bug was reported because users have a right to believe
that the software they are running does in fact work correctly.  Perhaps
I `jumped the gun' in announcing a bug without doing more homework.  

Now for an update.  All tests on the transition dipole have failed to
show that a bug does in fact exist.  However, and here is where I need 
help, there is a point of theory that I don't understand.  That is, for 
a transition dipole, which of the two following statements is true:

    1:   <psi_i|er|psi_j> = +<psi_j|er|psi_i> 

    2:   <psi_i|er|psi_j> = -<psi_j|er|psi_i> 

where psi is an atomic orbital, a molecular orbital, a microstate,
or a state function.  Yes, I know this looks trivial, but for just now 
it's got me confused.  MOPAC 93 uses statement 1.

In the meantime, the available evidence is that the transition moment
calculation is correct, within the approximations used.  If statement 2
is correct, then the transition dipoles will be in error by a few percent.

Any comments on this would be appreciated.  


James J. P. Stewart


From owner-chemistry@ccl.net  Fri Nov  3 13:02:09 1995
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Date: Fri, 03 Nov 1995 12:56:15 -0500 (EST)
From: "Dr. Zhengwei Su" <CHE9985@ubvms.cc.buffalo.edu>
Subject: Summary --- Polarization functions for transition metals
To: chemistry@ccl.net
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Summary --- Polarization functions for transition metals

My sincere thanks to the following for their replies:

J. Lohrenz 	(lohrenz@oci.unizh.ch)
S. Dapprich     (dapprich@Mailer.Uni-Marburg.DE)
A. Ehlers       (ehlers@iodine.chem.vu.nl)
P.-O. Norrby    (peon@medchem.dfh.dk)

All point to the following paper:

A. W. Ehlers, M. Boehme, S. Dapprich, A. Gobbi, A. Hoellwarth, V. Jonas, K.
F. Koehler, R. Stegmann, A. Veldkamp and G. Frenking, Chem. Phys. Lett.
1993, 208, 111.

The values for Fe, Co, Ni are 2.462, 2.780 and 3.130 resp.

The reply from Dr. P.-O. Norrby has additional information and his message
is included here in its entirety:

        There are, but of course only for use with specific basis sets.
Frenking et al. have optimized the simplest possible type of f-functions
(just 1 gaussian) for use with one of Hay & Wadt's ECP:s, I believe you
could use them with, for example, LANL2DZ.  The reference is "Ehlers et
al., Chem.Phys.Lett. 208 (1993) 111", the single gaussian exponents for Fe,
Co, and Ni are 2.462, 2.780, and 3.130, respectively.
        I have, by personal communication, got more extensive polarizations
for other TM's, you could try to make a literature search for Margareta
Blomberg and Per Siegbahn, that should give you some pointers.

> My original question:
>
> Dear CCLers:
> 	Are there optimized parameters for f-type polarization functions
> for first-row transition metals such as Fe, Co and Ni?  Any pointers
> will be appreciated.
> 
> Z. Su
> SUNY at Buffalo
> 


From owner-chemistry@ccl.net  Fri Nov  3 13:47:11 1995
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From: "Wayne Huang" <huang@mazda.wavefun.com>
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Date: Fri, 3 Nov 1995 10:39:19 -0800
In-Reply-To: csonka@web
        "CCL:summary AM1 vs PM3" (Nov  3, 10:38am)
References: <9511020719.AA18481@chemul.uni.lodz.pl> 
	<9511031038.ZM957@web.inc.bme.hu>
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To: csonka@web.inc.bme.hu, olsonl@darwin.pprd.abbott.com
Subject: Re: CCL:summary AM1 vs PM3
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To echo Gabor Csonka's comments on PM3's problem of unrealistic estimation
of H-H interaction, here are some additional comments on the problem and
fix-up solution.

Original PM3 Bug:
----------------

In original PM3 model, the non-hydrogen interaction are known to be
problematic which is too attractive and gives rise to unusual stability
for crowded arrangements.

							PM3	Expt
							===	===

methyl cyclohexane:  (axial) <-> (equatorial)		1.1	1.8

t-butyl cyclohexane: (axial) <-> (equatorial)		1.1	5.4

Modification:
------------

This can be corrected by introducing a repulsive term between non-bonded
hydrogens into the PM3 energy expression, which allows it rapidly approaches
to zero with increasing H--H distance and becomes insignificant for
distances greater than about 2 angstrom.

						PM3	PM3	Expt
					             (modified)
						===	===	===

methyl cyclohexane:  (axial) <-> (equatorial)	1.1	1.3	1.8

t-butyl cyclohexane: (axial) <-> (equatorial)	1.1	4.8	5.4

This result is little if any change for systems which are not crowded,
but significant change for molecules in which hydorgens are crowded t
together.

This modification is within Spartan semiempirical module. The correction
has been introduced as the default for PM3(tm) (the PM3 method dealing
with d-transition metals) and as an option for PM3.

--Wayne


-- 
+---------------------------------------------------------------------+
|  Wayne Huang, Ph.D.    	|  18401 Von Karman, Suite 370        | 
|  Computational Chemist 	|  Irvine, California 92715           |
|  Wavefunction, Inc.    	|  (714)955-2120 Fax: (714)955-2118   |  
|  huang@wavefun.com     	|  World Wide Web: http://wavefun.com |
+---------------------------------------------------------------------+



From te_meehan@ccmail.pnl.gov  Fri Nov  3 14:32:11 1995
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Date: Fri, 03 Nov 1995 11:25 -0800 (PST)
Subject: TS refinement
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To the lot:

Here are two very helpful responses regarding refinement of TS 
structures in MOPAC; so that the IRC will work properly.


tim meehan


---------------------
The "gradients too large" _I think_ probably arises because somewhere along
the line of the IRC calculation, there is a FORCE calculation.  FORCE
expects to see the the GNORM<5.0.  You can _probably_ overrride this with a
LET
keyword. . .But I wouldn't advise this.  Try an EF to refine the structure
(I guess you should use TS since this is t he transiition state),
specifying a GNORM on the order of 2 or so.  Do  a FORCE to be sure you are
still at the TS (one -ve root to the Hessian), before trying the IRC=+/-1
stuff.  If your are still in the ballpark, you should be able to reduce the
gradient even further. . .this is physically "real" since the residual
forces on the atoms will influence the IRC. . .or so it seems to have
happened to me!

>From Painful experience, there are not shortcuts.  If you have more than
one -ve frequency, use the prcedure Stewart outlines to "escape from a
hilltop".

Hope this is helpful,
sb

-----------------------
I've recently found that a useful trick for refinement of stubborn transition
states is to take the best that you have & use the SIGMA keyword in *AMPAC*
[MOPAC hasn't got it].  It sometimes works when nothing else will.

A word of warning:  I've found instances of when AM1 **seems** to be closing
in on a ts, but there's NO WAY to refine it-- if I tried, the molecule fell
apart.  When I ran the corresponding reaction coordinate with ab initio me-
thods, I found the reaction to be monotonically decreasing in energy toward
fragmentation.

Of course, I don't know what you've tried, or what your ridiculous TS's look
like, but I hope these experiences may be of some use.

Good luck!
Irene Newhouse

