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Date: Wed, 07 Apr 1999 09:08:40 -0400
From: "Damian G. Allis" <dgallis@syr.edu>
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Greetings all,

	I'm trying to change the lower tetrahedral order format for
hyperpolarizability in Gaussian 94, and wanted to make sure I had the
format correct when I start playing with the coordinates (XXX,XYY,XYZ,
etc.).  

	Does anyone have the correct format for these values for the Z-matrix
orientation?  The Cartesian orientation?

						Thanks,
						Damian A.
 
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
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From chemistry-request@www.ccl.net  Wed Apr  7 11:04:14 1999
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-- Dear cclers

I have been very interested in reading the Labanowsky's summary about
basis sets
from the web. However, there is one thing I don't understand, and I
wonder if you could help. I found in this summary a few notation
examples:
        4-31* may be written (8,4,1;4)/[3,2,1;2]
        6-311** may be written (11,5,1;5,1)/[4,3,1;3,1]
        6-31++* may be written (11,5,1;5)/[4,3,1;3]
All these seem fine to me.
However, I used  "modern quantum chemistry" from Szabo and Ostlund, the
book you
reference in this paper. 
In the Szabo I found that 6-31** may be written as (11,4,1;4)/[4,2,1;2]:
the 6-31** Pople basis set is made from 1 s contracted of 6 gaussians
for
the core region for heavy atoms, 2 sp contracted from 3 and 1 gaussians
for valence and H atoms, plus one set of d polarization functions on
heavy atoms and 1 set of p functions for hydrogens. Thus, this gives:
*for the uncontracted part
        for heavy atoms I counted       6+3+1 s symmetry orbital
                                        3+1   p symmetry orbitals
                                        1     d symmetry orbital
        for the hydrogens I counted     3+1 s symmetry orbitals
                                        1   p symmetry orbital
*for the contracted part 
        for heavy atoms I counted       1+1+1 s symetry orbitals
                                        1+1   p symetry orbitals
                                        1     d symetry orbital
        for hydrogens I counted         1+1 s symetry orbitals
                                        1   p symetry orbital
so one can write the 6-31** basis set as (10,4,1;4,1)/[3,2,1;2,1]
and I don't understand the Szabo notation: (11,4,1;4,1)/[4,2,1;2,1].

I wonder what I am doing wrong. If you had any ideas on this matter, I
would be glad to hear about it. 

Thanks

*****************************************************************
                   MARSAL Philippe
                   Ph-D Student
                  SREP Laboratory                	
      Structure et reactivite des especes paramagnetiques
               Groupe de chimie theorique
         Universite de Provence, Marseille, France		
              E-mail: ccl@carro.u-3mrs.fr               	
            Phone # : (ext) + 04-91-28-84-14         
            FAX   # : (ext) + 04-91-98-85-12    
*****************************************************************

From chemistry-request@www.ccl.net  Wed Apr  7 11:11:29 1999
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--- Dear cclers

I have been very interested in reading the Labanowsky's summary about
basis sets
from the web. However, there is one thing I don't understand, and I
wonder if you could help. I found in this summary a few notation
examples:
        4-31* may be written (8,4,1;4)/[3,2,1;2]
        6-311** may be written (11,5,1;5,1)/[4,3,1;3,1]
        6-31++* may be written (11,5,1;5)/[4,3,1;3]
All these seem fine to me.
However, I used  "modern quantum chemistry" from Szabo and Ostlund, the
book you
reference in this paper. 
In the Szabo I found that 6-31** may be written as (11,4,1;4)/[4,2,1;2]:
the 6-31** Pople basis set is made from 1 s contracted of 6 gaussians
for
the core region for heavy atoms, 2 sp contracted from 3 and 1 gaussians
for valence and H atoms, plus one set of d polarization functions on
heavy atoms and 1 set of p functions for hydrogens. Thus, this gives:
*for the uncontracted part
        for heavy atoms I counted       6+3+1 s symmetry orbital
                                        3+1   p symmetry orbitals
                                        1     d symmetry orbital
        for the hydrogens I counted     3+1 s symmetry orbitals
                                        1   p symmetry orbital
*for the contracted part 
        for heavy atoms I counted       1+1+1 s symetry orbitals
                                        1+1   p symetry orbitals
                                        1     d symetry orbital
        for hydrogens I counted         1+1 s symetry orbitals
                                        1   p symetry orbital
so one can write the 6-31** basis set as (10,4,1;4,1)/[3,2,1;2,1]
and I don't understand the Szabo notation: (11,4,1;4,1)/[4,2,1;2,1].

I wonder what I am doing wrong. If you had any ideas on this matter, I
would be glad to hear about it. 

Thanks

*****************************************************************
                   MARSAL Philippe
                   Ph-D Student
                  SREP Laboratory                       
      Structure et reactivite des especes paramagnetiques
               Groupe de chimie theorique
         Universite de Provence, Marseille, France              
              E-mail: ccl@carro.u-3mrs.fr                       
            Phone # : (ext) + 04-91-28-84-14         
            FAX   # : (ext) + 04-91-98-85-12    
*****************************************************************-

From chemistry-request@www.ccl.net  Wed Apr  7 13:41:04 1999
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Date: Wed, 7 Apr 1999 21:40:43 +0400 (MSD)
From: Serge Pissarev <serge@qsar.chem.msu.su>
To: Computational Chemistry List <chemistry@www.ccl.net>
Subject: MOLDEN wanted under Win32...
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Dear CCLers!!!
Would you be so kind to share me the info on where the MOLDEN source or
executable code adopted for Windows 95/98/NT can be found.  Or could
anybody give me the hints how the original X-Window code could be ported
to make Windows 32 application. I often heard about using MOLDEN-NT at the
CCL but never seen the ported program itself.
With best regards -- Serge

Serge A. Pissarev
QSAR and Computational Organic Chemistry Group
Chair of Organic Chemistry, Department of Chemistry
Moscow State University
serge@org.chem.msu.su


From chemistry-request@www.ccl.net  Wed Apr  7 14:37:34 1999
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Date: Wed, 07 Apr 1999 14:42:44 -0400
From: Deepak Singh <desingh@syr.edu>
Organization: Dept. of Chem & Biochem, Syracuse University
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A week or so ago I asked the following question


>Hi folks,
>
>Does anyone know of any free software out there to construct helical
>wheel represenatations?

I'd like to thank everyone who asnwered.

The answers are summarized below

=====================
Hello

You should contact Prof. Segrest at the University of Alabama in
Birmingham
segrest@uab.edu
http://w3.lhl.uab.edu/biochem/secfac/segrest/segrest.html

Sincerely
Hans De Loof PhD.
=====================

Dear Deepak,

Try Antheprot, by Gilbert Deleage.

ftp://ibcp.fr/pub/ANTHEPROT/


-Paul

=====================
It is part of the gromacs MD package
http://md.chem.rug.nl/~gmx


Groeten, David.
=====================

Dear Deepak,

I have been told that pSAAM by Tony Crofts includes a helical wheel
program for PC under Windows,  but I have not tried it myself.

ftp://ahab.life.uiuc.edu/pub/psaam/

-Paul

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


--
**********************************************************************
Deepak Singh                        Tel : (315)443 1739 (w)
Graduate Student                          (315)472 9659 (h)
Dept. of Chemistry & Biochemistry   Fax : (315)443 4070
Syracuse University               email : desingh@syr.edu
1-014 CST, Syracuse                 URL : http://web.syr.edu/~desingh
NY 13244

"Violence is the last refuge of the incompetent." --- Salvor Hardin
**********************************************************************




From chemistry-request@www.ccl.net  Wed Apr  7 16:46:21 1999
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Date: Wed, 7 Apr 1999 15:48:47 -0500 (CDT)
From: Vitaly Rassolov <rassolov@chem.nwu.edu>
To: chemistry@www.ccl.net
Subject: lin.alg.? (basis set in the orthog. subspace)
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Does anyone know the efficient algorithm/subroutine for calculating the
basis in the orthogonal subspace?  Or, more precisely:
  Given N M-dimensional vectors, how to find (M-N) M-dimensional
orthonormal vectors, each of them being orthogonal to the each of the N
original vectors.

This seems to be a very universal problem, yet I couldn't find anything in
LAPACK/NETLIB/Numerical Recipies.

Any help will be very much appreciated

_______

Vitaly Rassolov                      rassolov@chem.nwu.edu
Chemistry Department                 tel. (847) 491-3423
Northwestern University              fax  (847) 491-7713


From chemistry-request@www.ccl.net  Wed Apr  7 17:18:33 1999
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Subject: Re:G:basis set notation
To: chemistry@www.ccl.net (CCL)
Date: Wed, 7 Apr 1999 22:17:21 +0100 (BST)
Cc: T.vanMourik@ucl.ac.uk (Tanja van Mourik)
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> In the Szabo I found that 6-31** may be written as (11,4,1;4)/[4,2,1;2]:
> the 6-31** Pople basis set is made from 1 s contracted of 6 gaussians
> for
> the core region for heavy atoms, 2 sp contracted from 3 and 1 gaussians
> for valence and H atoms, plus one set of d polarization functions on
> heavy atoms and 1 set of p functions for hydrogens. Thus, this gives:
> *for the uncontracted part
>         for heavy atoms I counted       6+3+1 s symmetry orbital
>                                         3+1   p symmetry orbitals
>                                         1     d symmetry orbital
>         for the hydrogens I counted     3+1 s symmetry orbitals
>                                         1   p symmetry orbital
> *for the contracted part
>         for heavy atoms I counted       1+1+1 s symetry orbitals
>                                         1+1   p symetry orbitals
>                                         1     d symetry orbital
>         for hydrogens I counted         1+1 s symetry orbitals
>                                         1   p symetry orbital
> so one can write the 6-31** basis set as (10,4,1;4,1)/[3,2,1;2,1]
> and I don't understand the Szabo notation: (11,4,1;4,1)/[4,2,1;2,1].
>
> I wonder what I am doing wrong. If you had any ideas on this matter, I
> would be glad to hear about it.
>

Your calculation looks fine  to me. The 6-31G** basis set consists of 
(4s,1p) contracted to [2s,1p] for H-He, and (10s,4p,1d) contracted to [3s2p1d].

I just looked in my copy of Szabo and Ostlund, and I think they just use
a slightly different notation. The 6-31G** basis set contains a set of d
functions. For 6-31G**, these are Cartesians, i.e, 6 linear combinations
of the usual 5 d functions: 3d(xy), 3d(x2-y2), 3d(yz), 3d(zx), and 
"3d"(x2+y2+z2). The latter one is a function of s-type symmetry, and 
Szabo and Ostlund list this one under the s functions. That's where the 11s
come from.

Hope This Helps,

Tanja
-- 
  ====================================================================
     Tanja van Mourik                                                
                                      phone                               
     University College London        work:   +44 (0)171-504-4665   
     Christopher Ingold Laboratories  home:   +44 (0)1895-259-312    
     20 Gordon Street                 e-mail                         
     London WC1H 0AJ                  work: T.vanMourik@ucl.ac.uk 
     United Kingdom                   home: tanja@netcomuk.co.uk     
  ====================================================================

From chemistry-request@www.ccl.net  Wed Apr  7 18:35:25 1999
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From: Artem Masunov <amasunov@broadway.GC.cuny.edu>
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To: chemistry@www.ccl.net
Subject: Atomic charges from electronegativities
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Dear CCLers,
Is there any FORTRAN code for calculation of atomic charges in molecules
based on electronegativities (or any other empirical rules)?
I will appreciate any hints.

Thank you for help,
Artem

>      __   _________  Artem.Masunov@usa.net;tel 212-772-5751;fax212-772-5332
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