From sschulz@chemie.fu-berlin.de  Tue Oct  3 04:22:05 1995
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From: Stefan Schulz <sschulz@chemie.fu-berlin.de>
Subject: cc-pVTZ basis set for Na
To: chemistry@www.ccl.net
Date: Tue, 3 Oct 95 9:16:28 MEZ
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Dear CCLers,

I am currently using the cc-pVTZ basis set for the 
sodium atom as implemented in the MOLPRO94 package.
While trying to find the original work about the
cc-pVTZ basis set for the sodium atom I came across
the basis set library at 
http://www.emsl.pnl.gov:2080/forms/basisform.html
which gave me the following information:


Basis Set Library Information on: cc-pVTZ                    

   Correlation Consistent Polarized Valence Triple Zeta (cc-pVTZ) Basis        
   --------------------------------------------------------------------        
Elements      Contraction                       References                     
H      : (5s,2p,1d)     -> [3s,2p,1d]      T.H. Dunning, Jr. J. Chem. Phys.    
                                           90, 1007 (1989).                    
He     : (6s,2p,1d)     -> [3s,2p,1d]      D.E. Woon and T.H. Dunning, Jr.,    
                                           J. Chem. Phys. 100, 2975 (1994).    
Li - Ne: (10s,5p,2d,1f) -> [4s,3p,2d,1f]   T.H. Dunning, Jr. J. Chem. Phys.    
                                           90, 1007 (1989).                    
Na     : (16s,10p,2d,1f)-> [5s,4p,2d,1f]   D. Woon and T.H. Dunning, Jr.       
Mg     : (15s,10p,2d,1f)-> [5s,4p,2d,1f]   (to be published)                   
Al - Ar: (15s,9p,2d,1f) -> [5s,4p,2d,1f]   D.E. Woon and T.H. Dunning, Jr.,    
                                           J. Chem. Phys. 98, 1358 (1993).     

Does somebody know the cc-pVTZ Na basis set reference? 

Many thanks in advance,


Stefan schulz

=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=
|                              |            Stefan Schulz             |
| sschulz@chemie.fu-berlin.de  | FU Berlin - Theoretical Chemistry    |
| Tel. ++49/30/838 5384 (2351) |            Takustrasse 3             |
| FAX. ++49/30/838 4792        |           D-14195 Berlin             |
=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=

From owner-chemistry@ccl.net  Tue Oct  3 05:07:05 1995
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To: CHEMISTRY@ccl.net
From: Paul Heelis <paul@heelisp.demon.co.uk>
Subject: transition metal redox
Message-ID: <9510022045.aa20953@relay-3.mail.demon.net>


Dear CCl's,
I am interested in using the SAM1 method and ZINDO to correlate
the redox properties of various Iron II and III complexes with computed
parameters such as HOMO energy, IP potential.
Has anyone come across similar work or would like to suggest the best approach.
Any useful replies will be summarised.

Paul Heelis
North East Wales Institute, UK
Heelisp@newi.ac.uk



From pwalters@portal.vpharm.com  Tue Oct  3 09:52:09 1995
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Date: Tue, 3 Oct 1995 09:29:05 -0400 (EDT)
From: Pat Walters <pwalters@portal.vpharm.com>
Sender: Pat Walters <pwalters@portal.vpharm.com>
Reply-To: Pat Walters <pwalters@portal.vpharm.com>
Subject: Bond Order Revisited
To: chemistry@www.ccl.net
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Dear Netters,

I guess I wasn't clear in my request for bond order algorithms.  I am
not interested fractional bond orders or natural bond orders.  I would
like to be able to simply assign single, double and triple bonds in a
molecule.  

Wally Reiher sent me the following excerpt from the DGEOM 95 release notes: 
     New Features
     *  Automatic connectivity generation and double bond assignment (even
     for conjugated and aromatic systems).  This eliminates the need for
     supplying CONECT records and/or editing them to specify double bonds
     for most organic structures, including peptides and nucleotides. 
     Automatic connectivity generation will be performed if CONECT records
     are missing. 

This is exactly what I want to do.  Apparently the routines in DGEOM 95
are adapted from a program called PSSHOW by Eric Swanson.  I would like to
know if anyone knows of a paper describing how this method works.  I'd also
like to hear from anyone who could tell me more about PSSHOW.

Any other relevant information would also be appreciated.

Anything I learn will eventually end up in Babel and everyone will be able
to use it.

Thanks in advance,

Pat

------------------------------------------------------------------ 
W. Patrick Walters, Ph.D. Scientist, Computational Chemistry and Molecular
Modeling Vertex Pharmaceuticals, Inc., 40 Allston St., Cambridge, MA 02139
Voice: (617)576-3111 FAX: (617)576-2109



From itsigeln@chem.ucsd.edu  Tue Oct  3 14:22:13 1995
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Date: Tue, 3 Oct 95 11:18:34 -0700
From: itsigeln@chem.ucsd.edu (Igor Tsigelny)
Message-Id: <9510031818.AA01887@chemod0.ucsd.edu>
To: CHEMISTRY@www.ccl.net
Subject: ATP GTP data
Cc: itsigeln@chem.ucsd.edu



Dear CCLers,
I try to find information about the charges distribution in ATP, ADP and
GTP, GDP.
I foung the papre of Foley et al. in Biochemistry 1992, 31, 4951,
where they estimated the partial atomic charges of GTP using
3-21G* and 6-31G** basis set. But they di dnot give the numbers of those
charges.
I think that those tipe of calculations were done for all these 
molecules (ATP, ADP, GTP , and GDP) so it will be so helpful if
you can give me some references or/and data.

Sincerely

Igor Tsigelny
------------------------------------------------
IGOR TSIGELNY Ph.D.
University of California, San Diego
itsigeln@ucsd.edu


From patrick@hartree1.rug.ac.be  Tue Oct  3 18:52:16 1995
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Date: Tue, 3 Oct 1995 14:39:15 +0200 (DFT)
From: Patrick Bultinck <patrick@hartree1.rug.ac.be>
To: chemistry@www.ccl.net
Subject: Morokuma eda, summary
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Dear netters,

It turns out that there are not too many programs which allow for 
Morokuma energy decomposition analysis out there...

Gamess and Monstergauss are capable, and it is on the g94 wish-list.

My problem was mainly that I cannot do a direct SCF calculation with 
GAMESS, AND a Morokuma eda. The problem is still not really solved !

Several people mentionned the $SCF DIRSCF=.TRUE. $END line for GAMESS 
runs, but... I found in INPUT.DOC (GAMESS documentation) that this line 
is not compatible with : RUNTYP=MOROKUMA.

Thanks for the effort, but it seems I am buying a 10 GB disk...

Patrick

P.S. Note from INPUT.DOC

          The present implementation has some quirks:
          1. The initial guess of the monomer orbitals is always
             HCORE, so check your monomer energies carefully!
          2. There is no restart capability.
          3. The use of symmetry is turned off internally.
          4. There is no direct SCF option.  Two separate integral
             files are used, so extra disk space is needed.
          5. The option applies only to ab initio RHF cases.





From patrick@hartree1.rug.ac.be  Tue Oct  3 19:07:16 1995
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Date: Tue, 3 Oct 1995 14:30:27 +0200 (DFT)
From: Patrick Bultinck <patrick@hartree1.rug.ac.be>
To: chemistry@www.ccl.net
Subject: CCL:G:Stuttgart Pseudopotentials, summary
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A while ago I asked about the use of Stuttgart-Pseudopotentials with 
programs such as GAMESS, or GAUSSIAN. The reason for this question was 
simply the fact that I was told my calculations had to be incorrect 
because the Stuttgart PP's would NOT be compatible with GAMESS, nor 
GAUSSIAN. However, I tested the use of these PP's by reproducing some 
published results, and it turned out quite okay. The man got me scared 
enough, because I had submitted some material for publication, and I 
started fearing to have blundered. However, it turns out that I was 
correct ! You CAN use them with gamess, gaussian, etc. if AND ONLY IF you 
take care of the following (which I did for the submitted material).

Most programs like Gaussian or GAMESS take Hay-Wadt and SBK type 
pseudopotentials without problem. It was my idea that they'd also take 
Stuttgart PP's then, since the functional expansions are exactly the 
same, and you only have to take care in the absence/presence of a term 
U_Lmax.

The fact is that there is a LOCAL potential in the HW case, but none in 
the SP case (HW=Hay-Wadt, SP=Stoll-Preuss (Stuttgart)).

Taking into account the fact that :

1/ the Coulombic term is the same for both types
2/ the functional expansions are the same for both types
3/ HW give values for U_l-U_Lmax terms, and SP give them for simple U_l's

So the principal thing to do is to make sure that the U_l's from SP are 
treated as U_l's, and not some U_Lmax where U_Lmax has an expansion 
coeff. other than zero...

Some people used the SP's by simply typing them in as U_l1, U_l2 etc., 
but this brings about the problem that U_l2 is not used as U_l2, but as 
U_l2-U_l1. Needless to say that this brings quite large trouble...

So to be sure you have to ADD a U_Lmax with a zero coefficient so that 
U_l2 is regarded as U_l2-0 = U_l2...

So if we have a look at e.g. Kaupp et al., J. Chem. Phys., 94(2), 1994, 
page 1360, table V, you should NOT type them in like that, instead e.g. 
for Ba-eda complexes you make an input file like :

GAMESS


 $CONTRL SCFTYP=RHF RUNTYP=OPTIMIZE MPLEVL=0 EXETYP=RUN
 MAXIT=60 ICHARG=2 MULT=1 ECP=READ COORD=UNIQUE UNITS=ANGS
 PLTORB=.TRUE. $END
 $SYSTEM TIMLIM=6000 $END
 $DATA
ML1 (M=Ba, L=EDA)
C1
 C1          6.0   2.6334798056    .7948995815   -.2986987461
   N31    6
   L      1
     1          .0438000000  1.00000000  1.00000000
   D      1
     1          .8000000000  1.00000000

 N2          7.0   1.4449298124   1.5568068287    .1673421777
   N31    6
   L      1
     1          .0639000000  1.00000000  1.00000000
   D      1
     1          .8000000000  1.00000000

 BA3        56.0   -.9055002857   -.0357795561   -.0061803598
S 4
1  7.534953 -0.109880
2  4.349914  0.521701
3  2.101075 -0.965838
4  0.431167  0.899494
S 1
1  0.207402  1.0
S 1
1  0.045686  1.0
S 1
1  0.019287  1.0
P 4
1  2.915898 -0.494299
2  2.209730  0.954769
3  1.385694 -0.287822
4  0.442754 -0.665119
P 1
1  0.193704  1.0
P 1
1  0.047209  1.0
P 1
1  0.020055  1.0
D 3
1  1.282886 -0.096560
2  0.649498  0.143954
3  0.276523  0.304285
D 2
1  0.105884  0.478247
2  0.036134  0.368057

 N4          7.0   1.5653776307  -1.4378371894   -.1469127736
   N31    6
   L      1
     1          .0639000000  1.00000000  1.00000000
   D      1
     1          .8000000000  1.00000000

 C5          6.0   2.6835773070   -.5848300856    .3351195397
   N31    6
   L      1
     1          .0438000000  1.00000000  1.00000000
   D      1
     1          .8000000000  1.00000000

 H6          1.0   3.5467384473   1.3297986593   -.0646853243
   N31    6
   S      1
     1          .0360000000  1.00000000
   P      1
     1         1.1000000000  1.00000000

 H7          1.0   2.5842143635    .7120250697  -1.3800104778
   N31    6
   S      1
     1          .0360000000  1.00000000
   P      1
     1         1.1000000000  1.00000000

 H8          1.0   1.6185529594   1.8582868540   1.1150402787
   N31    6
   S      1
     1          .0360000000  1.00000000
   P      1
     1         1.1000000000  1.00000000

 H9          1.0   1.4045807754   2.4232655108   -.3481764213
   N31    6
   S      1
     1          .0360000000  1.00000000
   P      1
     1         1.1000000000  1.00000000

 H10         1.0   1.7752611462  -1.7240346035  -1.0920081312
   N31    6
   S      1
     1          .0360000000  1.00000000
   P      1
     1         1.1000000000  1.00000000

 H11         1.0   1.5864554796  -2.3051259485    .3683577366
   N31    6
   S      1
     1          .0360000000  1.00000000
   P      1
     1         1.1000000000  1.00000000

 H12         1.0   3.6393250405  -1.0459146679    .1140564957
   N31    6
   S      1
     1          .0360000000  1.00000000
   P      1
     1         1.1000000000  1.00000000

 H13         1.0   2.6129781514   -.5066912651   1.4156027116
   N31    6
   S      1
     1          .0360000000  1.00000000
   P      1
     1         1.1000000000  1.00000000

 $END
 $ZMAT
!        H6  H7  H12 H13       !
!         \ /     \ /          !
!    H8    C1-----C5   H11     !
!      \  /         \ /        !
!       N2          N4         !
!      /  \         / \        !
!    H9       ION      H10     !
!                  
IZMAT(1)=1,1,2,
1,2,3,
1,3,4,
1,4,5,
1,5,1,
1,6,1,
1,7,1,
1,8,2,
1,9,2,
1,10,4,
1,11,4,
1,12,5,
1,13,5,
2,5,1,2, 2,1,2,3, 2,2,3,4, 2,3,4,5, 2,4,5,1,
3,5,1,2,3, 3,1,2,3,4, 3,2,3,4,5, 3,3,4,5,1, 3,4,5,1,2,
2,6,1,7, 2,6,1,2, 2,7,1,2, 2,6,1,5, 2,7,1,5,
2,8,2,9, 2,8,2,1, 2,9,2,1, 2,8,2,3, 2,9,2,3,
2,10,4,11, 2,10,4,3, 2,11,4,3, 2,10,4,5, 2,11,4,5,
2,12,5,13, 2,12,5,4, 2,13,5,4, 2,12,5,1, 2,13,5,1

IJS(1)=
1,1,
2,2,
3,3,
4,4,
5,5,
6,6,
7,7,
8,8,
9,9,
10,10,
11,11,
12,12,
13,13,
14,14, 15,14, 16,14, 17,14, 18,14,
14,15, 15,15, 16,15, 17,15, 18,15,
19,16, 20,16, 21,16, 22,16, 23,16,
19,17, 20,17, 21,17, 22,17, 23,17,
24,18, 25,18, 26,18, 27,18, 28,18,
24,19, 25,19, 26,19, 27,19, 28,19,
24,20, 25,20, 26,20, 27,20, 28,20,
24,21, 25,21, 26,21, 27,21, 28,21,
29,22, 30,22, 31,22, 32,22, 33,22,
29,23, 30,23, 31,23, 32,23, 33,23,
29,24, 30,24, 31,24, 32,24, 33,24,
29,25, 30,25, 31,25, 32,25, 33,25,
34,26, 35,26, 36,26, 37,26, 38,26,
34,27, 35,27, 36,27, 37,27, 38,27,
34,28, 35,28, 36,28, 37,28, 38,28,
34,29, 35,29, 36,29, 37,29, 38,29,
39,30, 40,30, 41,30, 42,30, 43,30,
39,31, 40,31, 41,31, 42,31, 43,31,
39,32, 40,32, 41,32, 42,32, 43,32,
39,33, 40,33, 41,33, 42,33, 43,33

SIJ(1)=
1,1,1,1,1,1,1,1,1,1,1,1,1,
1.0, -0.8090, 0.3090, 0.3090, -0.8090,
0.0, -1.1180, 1.8090, -1.8090, 1.1180,
0.3090, -0.8090, 1.0, -0.8090, 0.3090,
-1.8090, 1.1180, 0.0, -1.1180, 1.8090,
4.0, 1.0, 1.0, 1.0, 1.0,
0.0, 1.0, -1.0, 1.0, -1.0,
0.0, 1.0, 1.0, -1.0, -1.0,
0.0, 1.0, -1.0, -1.0, 1.0,
4.0, 1.0, 1.0, 1.0, 1.0,
0.0, 1.0, -1.0, 1.0, -1.0,
0.0, 1.0, 1.0, -1.0, -1.0,
0.0, 1.0, -1.0, -1.0, 1.0,
4.0, 1.0, 1.0, 1.0, 1.0,
0.0, 1.0, -1.0, 1.0, -1.0,
0.0, 1.0, 1.0, -1.0, -1.0,
0.0, 1.0, -1.0, -1.0, 1.0,
4.0, 1.0, 1.0, 1.0, 1.0,
0.0, 1.0, -1.0, 1.0, -1.0,
0.0, 1.0, 1.0, -1.0, -1.0,
0.0, 1.0, -1.0, -1.0, 1.0
 $END
 $CONTRL NZVAR=43 $END
 $SCF DIRSCF=.TRUE. $END
 $ECP
C1 NONE
N2 NONE
Ba-Stoll GEN  46  4 
1
   0.000000  2.0  1.000000
2
 427.845816  2.0  9.526986 
 204.417530  2.0  4.487510 
2
 293.605864  2.0  8.315930 
 294.193316  2.0  4.292217 
2
 112.550402  2.0  5.916108 
 181.782621  2.0  2.874842 
1
 -33.473174  2.0  3.589465 
N4 NONE
C5 NONE
H6 NONE
H7 NONE
H8 NONE
H9 NONE
H10 NONE
H11 NONE
H12 NONE
H13 NONE
 $GUESS GUESS=HUCKEL $END
 $END
 $STATPT DXMAX=1.5 NSTEP=40 OPTTOL=0.0001 $END 

**********
*GAUSSIAN*
**********

%MEM=1000000
# TEST SP POP=NPA MAXDISK=40000000/GEN 6D PSEUDO=CARDS GFPRINT UNITS=Ang

ML1 (M=Ba, L=EDA)
                 
2 1
 C1            2.6216857355    .7973931210   -.2922796495
 N2            1.4238076271   1.5538839828    .1631000267
 BA3           -.8981949406   -.0354891759   -.0061334046
 N4            1.5440441018  -1.4366057110   -.1429074401
 C5            2.6721399081   -.5882422073    .3285123723
 H6            3.5292002566   1.3332287519   -.0415861826
 H7            2.5836568533    .7253298596  -1.3743639422
 H8            1.5895760616   1.8595042521   1.1094609931
 H9            1.3843877919   2.4164258136   -.3561710333
 H10           1.7463579453  -1.7275873045  -1.0867720648
 H11           1.5657001569  -2.2999001921    .3761579618
 H12           3.6224556106  -1.0506909736    .0906232509
 H13           2.6136562009   -.5199967763   1.4099325420

C   0
  S     6  1.00
     3047.524880         .1834737130E-02
     457.3695180         .1403732280E-01
     103.9486850         .6884262220E-01
     29.21015530         .2321844430
     9.286662960         .4679413480
     3.163926960         .3623119850
  SP    3  1.00
     7.868272350        -.1193324200         .6899906660E-01
     1.881288540        -.1608541520         .3164239610
     .5442492580         1.143456440         .7443082910
  SP    1  1.00
     .1687144782         1.000000000         1.000000000
  SP    1  1.00
     .4380000000E-01     1.000000000         1.000000000
  D     1  1.00
     .8000000000         1.000000000
****
N   0
  S     6  1.00
     4173.511460         .1834772160E-02
     627.4579110         .1399462700E-01
     142.9020930         .6858655180E-01
     40.23432930         .2322408730
     12.82021290         .4690699480
     4.390437010         .3604551990
  SP    3  1.00
     11.62636186        -.1149611820         .6757974390E-01
     2.716279807        -.1691174790         .3239072960
     .7722183966         1.145851950         .7408951400
  SP    1  1.00
     .2120314975         1.000000000         1.000000000
  SP    1  1.00
     .6390000000E-01     1.000000000         1.000000000
  D     1  1.00
     .8000000000         1.000000000
****
BA  0
  S     4  1.00
     7.534953000        -.1098800000
     4.349914000         .5217010000
     2.101075000        -.9658380000
     .4311670000         .8994940000
  S     1  1.00
     .2074020000         1.000000000
  S     1  1.00
     .4568600000E-01     1.000000000
  S     1  1.00
     .1928700000E-01     1.000000000
  P     4  1.00
     2.915898000        -.4942990000
     2.209730000         .9547690000
     1.385694000        -.2878220000
     .4427540000        -.6651190000
  P     1  1.00
     .1937040000         1.000000000
  P     1  1.00
     .4720900000E-01     1.000000000
  P     1  1.00
     .2005500000E-01     1.000000000
  D     3  1.00
     1.282886000        -.9656000000E-01
     .6494980000         .1439540000
     .2765230000         .3042850000
  D     2  1.00
     .1058840000         .4782470000
     .3613400000E-01     .3680570000
****
H   0
  S     3  1.00
     18.73113696         .3349460434E-01
     2.825394365         .2347269535
     .6401216923         .8137573262
  S     1  1.00
     .1612777588         1.000000000
  S     1  1.00
     .3600000000E-01     1.000000000
  P     1  1.00
     1.100000000         1.000000000
****
    
BA 0
Stoll-Preuss    4   46
L=4  COMPONENT
 1
    2      1.00000000       .00000000
L=0  COMPONENT
 2
    2      9.52698600    427.84581600
    2      4.48751000    204.41753000
L=1  COMPONENT
 2
    2      8.31593000    293.60586400
    2      4.29221700    294.19331600
L=2  COMPONENT
 2
    2      5.91610800    112.55040200
    2      2.87484200    181.78262100
L=3  COMPONENT
 1
    2      3.58946500    -33.47317400
                                     







