From chemistry-request@server.ccl.net  Thu Dec  7 00:38:17 2000
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From: Zhenyang Lin <chzlin@ust.hk>
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Dear Colleagues,

Does anyone have experiences with G98 in running geometry optimization
calculations in which a background charge distribution is included.

Clearly, keyword "charge" can be used for the purpose. During the
optimization process, we know that the atom positions in the studied
molecule is being changed from one step to others. However, I am not
sure
how the positions of the input charges change with the geometry
during the process.

I failed to get a converged geometry when I ran a calculation on a
system
in which a background charge distribution is included. I guess that
while the
atom positions are changed during the optimization the charge positions
somehow are not changed accordingly.

I appreciate any help or suggestions from all of you.

Yours,
Z Lin



From chemistry-request@server.ccl.net  Thu Dec  7 05:56:38 2000
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From: Francois Dupradeau <fyd@u-picardie.fr>
Subject: Pka value

Dear All,

Does someone has an idea of the PKa value for the following acid/base :

CH3SO3(-)/CH2(-)SO3(-) and
CH3SO3Me/CH2(-)SO3Me

Thanks 
Francois
 --
F.-Y. Dupradeau            
http://www.u-picardie.fr/UPIC/UPJV/recherche/labos/bpd/fyd.htm


From chemistry-request@server.ccl.net  Thu Dec  7 06:01:34 2000
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Does anyone know if there's a way to output coords from each step in an
Amber5 minimisation, in a similar way to MD, as ntwr and ntwx seem to be
MD specific. Thanks in advance,  

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

Simon Cross
School of Chemistry
University of Nottingham
tel. 0115 9514193
Email: pcxsc@nottingham.ac.uk





From chemistry-request@server.ccl.net  Thu Dec  7 06:52:58 2000
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Date: Thu, 7 Dec 2000 17:28:07 +0530 (IST)
From: "Dr.Tapan K.Ghanty" <tapang@apsara.barc.ernet.in>
To: chemistry@ccl.net
Subject: Iodine basis set problem
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Hi Friends,

While doing molecular HF calculations using 6-311G** basis for Iodine,
(the iodine basis set got from emsl.pnl.gov website)
I got the following warnings. I am using GAMESS-US program.
I do not know  the exact reason for getting these messages.
Does it mean that the 6-311G** basis set is not properly
optimized or rather not properly normalized?
Any suggestion? Is there any other comparable basis sets for
iodine? I know about DZVP basis, optimized for DFT wavefunctions
by Salahub and co-workers.


 *** WARNING! ATOM  15 SHELL   71 TYPE S HAS NORMALIZATION   2.09704269
 *** WARNING! ATOM  15 SHELL   72 TYPE S HAS NORMALIZATION   1.65864942
 *** WARNING! ATOM  15 SHELL   81 TYPE P HAS NORMALIZATION   1.28533575
 *** WARNING! ATOM  15 SHELL   90 TYPE D HAS NORMALIZATION   1.60702361

Also, is there any option in GAMESS-US program to select 5-components
of d functions instead of 6-components. I hope this will solve my 
second (following) problem. Any other suggestions?


 * * * WARNING * * *
  2 EIGENVALUES OF THE OVERLAP ARE BELOW 1.0E-05 OF WHICH
  THE SMALLEST IS 3.46345E-07
  THIS MAY INDICATE PARTIAL LINEAR DEPENDENCE OF YOUR BASIS.


Following is the iodine basis set used in my calculation
--------------------------------------------------------
IODINE       ! (15s,12p,6d) -> [10s,9p,4d]
 S   5
  1        444750.0000         0.8900000000E-03
  2        66127.00000         0.6940000000E-02
  3        14815.00000         0.3609000000E-01
  4        4144.900000         0.1356800000
  5        1361.200000         0.3387800000
 S   2
  1        508.4400000         0.4365900000
  2        209.5900000         0.1837500000
 S   1
  1        81.95900000          1.000000000
 S   1
  1        36.80500000          1.000000000
 S   1
  1        13.49500000          1.000000000
 S   1
  1        6.885900000          1.000000000
 S   1
  1        2.552000000          1.000000000
 S   1
  1        1.208800000          1.000000000
 S   1
  1       0.2734000000          1.000000000
 S   1
  1       0.1009000000          1.000000000
 P   4
  1        2953.600000         0.1221000000E-01
  2        712.6100000         0.8587000000E-01
  3        236.7100000         0.2949300000
  4        92.63100000         0.4784900000
 P   1
  1        39.73200000          1.000000000
 P   1
  1        17.27300000          1.000000000
 P   1
  1        7.957000000          1.000000000
 P   1
  1        3.152900000          1.000000000
 P   1
  1        1.332800000          1.000000000
 P   1
  1       0.4947000000          1.000000000
 P   1
  1       0.2160000000          1.000000000
 P   1
  1       0.8293000000E-01      1.000000000
 D   3
  1        261.9500000         0.3144000000E-01
  2        76.73400000         0.1902800000
  3        27.55100000         0.4724700000
 D   1
  1        10.60600000          1.000000000
 D   1
  1        3.421700000          1.000000000
 D   1
  1        1.137000000          1.000000000
IODINE       ! (1d)
 D   1
  1       0.302000000          1.00000000


Following is the GAMESS-US output file
------------------------------------------------------------------
 IODINE

  71   S  169  444750.000000   22.908378 (  0.000890)
  71   S  170   66127.000000   42.772137 (  0.006940)
  71   S  171   14815.000000   72.432002 (  0.036090)
  71   S  172    4144.900000  104.753548 (  0.135680)
  71   S  173    1361.200000  113.468831 (  0.338780)

  72   S  174     508.440000   55.260939 (  0.436590)
  72   S  175     209.590000   11.965200 (  0.183750)

  73   S  176      81.959000   19.413667 (  1.000000)

  74   S  177      36.805000   10.649770 (  1.000000)

  75   S  178      13.495000    5.018105 (  1.000000)

  76   S  179       6.885900    3.029567 (  1.000000)

  77   S  180       2.552000    1.439032 (  1.000000)

  78   S  181       1.208800    0.821629 (  1.000000)

  79   S  182       0.273400    0.269469 (  1.000000)

  80   S  183       0.100900    0.127593 (  1.000000)

  81   P  184    2953.600000  487.093054 (  0.012210)
  81   P  185     712.610000  579.245978 (  0.085870)
  81   P  186     236.710000  501.702634 (  0.294930)
  81   P  187      92.631000  251.927154 (  0.478490)

  82   P  188      39.732000  142.188876 (  1.000000)

  83   P  189      17.273000   50.193769 (  1.000000)

  84   P  190       7.957000   19.049202 (  1.000000)

  85   P  191       3.152900    5.988635 (  1.000000)

  86   P  192       1.332800    2.041251 (  1.000000)

  87   P  193       0.494700    0.591381 (  1.000000)

  88   P  194       0.216000    0.209898 (  1.000000)

  89   P  195       0.082930    0.063435 (  1.000000)

  90   D  196     261.950000 1418.392596 (  0.031440)
  90   D  197      76.734000 1001.275460 (  0.190280)
  90   D  198      27.551000  414.043854 (  0.472470)

  91   D  199      10.606000  102.594669 (  1.000000)

  92   D  200       3.421700   14.168792 (  1.000000)

  93   D  201       1.137000    2.060584 (  1.000000)

  94   D  202       0.302000    0.202498 (  1.000000)

With thanks,

Dr. Tapan K. Ghanty
Theoretical Chemistry Section
Chemistry Division
Bhabha Atomic Research Centre
Trombay, Mumbai 400 085
India


From chemistry-request@server.ccl.net  Thu Dec  7 10:34:38 2000
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Subject: Summary: C60 coordinates
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Hi,

it turned out that many people are interested in getting the replies
to my ccl quesiton

> Hi,

> I wonder if someone could provide me with a Z-matrix input
> for buckminster-fullerene C60. I need my program to recognize
> as much of the icosahedral symmetry as possible.
>
>                           Thank you,
>                                 Marketa Munzarova

So, here are the replies: 

Gert von Helden's sent me a very elegant Z-matrix input, based on building
the pentagons and hexagons on C60 surface:
****************************************************************************
Hi,

G98 should recognize the full symmetry of C60 with the following 
z-matrix (note that
two angles, instead of one dihedral, is used for atom 6):


Hope that helps,   Gert
-----------------------
# AM1 opt

C60

    0   1
c
c   1 r5
c   2 r5  1 108.0
c   3 r5  2 108.0  1 0.00
c   4 r5  3 108.0  2 0.00
c   5 r6  4 120.0  1 120.0 1
c   6 r5  5 120.0  4 0.00
c   7 r6  6 120.0  5 0.00
c   8 r5  7 120.0  6 0.00
c   9 r5  4 120.0  3 0.00
c  10 r6  9 120.0  4 0.00
c 11 r5 10 120.0  9 0.00
c 12 r5  3 120.0  2 0.00
c 13 r6 12 120.0  3 0.00
c 14 r5 13 120.0  2 0.00
c 15 r5  2 120.0  1 0.00
c 16 r5 15 108.0 14 0.00
c 17 r5 16 108.0 15 0.00
c 18 r6 14 120.0 13 0.00
c 19 r5 18 120.0 14 0.00
c 20 r6 19 120.0 13 0.00
c 21 r5 13 108.0 12 0.00
c 22 r6 11 120.0 10 0.00
c 23 r5 22 120.0 11 0.00
c 10 r5 11 120.0 22 0.00
c 11 r5 10 120.0  9 0.00
c 12 r5  3 120.0  2 0.00
c 13 r6 12 120.0  3 0.00
c 14 r5 13 120.0  2 0.00
c 15 r5  2 120.0  1 0.00
c 16 r5 15 108.0 14 0.00
c 17 r5 16 108.0 15 0.00
c 18 r6 14 120.0 13 0.00
c 19 r5 18 120.0 14 0.00
c 20 r6 19 120.0 13 0.00
c 21 r5 13 108.0 12 0.00
c 22 r6 11 120.0 10 0.00
c 23 r5 22 120.0 11 0.00
c 10 r5 11 120.0 22 0.00
c 8 r5  9 108.0  10 0.00
c 26 r6  8 120.0  7 0.00
c 27 r5 26 120.0  8 0.00
c 28 r6 27 120.0 26 0.00
c 29 r5  7 108.0  6 0.00
c 30 r6 29 120.0 28 0.00
c 31 r5 30 120.0 29 0.00
c 32 r6 31 120.0 30 0.00
c 33 r5 28 108.0 27 0.00
c 34 r5 33 108.0 28 0.00
c 35 r6 27 120.0 26 0.00
c 36 r5 24 108.0 23 0.00
c 37 r5 36 108.0 24 0.00
c 38 r6 23 120.0 22 0.00
c 39 r5 38 120.0 37 0.00
c 40 r5 39 108.0 20 0.00
c 41 r6 19 120.0 18 0.00
c 42 r5 41 120.0 19 0.00
c 43 r5 17 120.0 16 0.00
c 44 r5 43 108.0 42 0.00
c 45 r5 44 108.0 43 0.00
c 46 r6 42 120.0 41 0.00
c 47 r5 46 120.0 42 0.00
c 48 r5 40 120.0 39 0.00
c 49 r5 48 108.0 47 0.00
c 50 r5 49 108.0 48 0.00
c 51 r6 47 120.0 46 0.00
c 52 r5 51 120.0 47 0.00
c 53 r5 52 108.0 32 0.00
c 54 r6 53 120.0 45 0.00
c 55 r5 54 120.0 53 0.00
c 56 r5 44 120.0 43 0.00
c 57 r5 56 108.0 55 0.00
c 58 r5 57 108.0 56 0.00
c 59 r6 55 120.0 54 0.00

r5 1.474
r6 1.420

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

Another very nice Z-matrix input, definig the carbons with respect to the C60
centre and a number of dummies, has been sent by Roy Jensen
-----------------------------------------------------------------------------------
Gaussian test jobs 322 and 333 have C60 in z-matrix format.
I have copied 322 below if you do not have it.

Roy Jensen

-------------------
%chk=test322
%mem=2000000,4000000
#p RHF/STO-3G test opt freq

Gaussian Test Job 322 (Part 1):
C60 Icosahedral

0 1
X
X 1 1.
X 1 1. 2 90.
X 1 1. 2 90. 3 180.
X 1 1. 3 C1  2   0.
X 1 1. 3 C1  5  C2
X 1 1. 3 C1  5  C3
X 1 1. 3 C1  5 -C2
X 1 1. 3 C1  5 -C3
X 1 1. 4 C1  2 180.
X 1 1. 4 C1 10  C2
X 1 1. 4 C1 10  C3
X 1 1. 4 C1 10 -C2
X 1 1. 4 C1 10 -C3
C 1 R 3 A 5 0.
C 1 R 3 A 6 0.
C 1 R 3 A 7 0.
C 1 R 3 A 8 0.
C 1 R 3 A 9 0.
C 1 R 5 A 3 0.
C 1 R 5 A 3 C2
C 1 R 5 A 3 C3
C 1 R 5 A 3 -C2
C 1 R 5 A 3 -C3
C 1 R 6 A 3 0.
C 1 R 6 A 3 C2
C 1 R 6 A 3 C3
C 1 R 6 A 3 -C2
C 1 R 6 A 3 -C3
C 1 R 7 A 3 0.
C 1 R 7 A 3 C2
C 1 R 7 A 3 C3
C 1 R 7 A 3 -C2
C 1 R 7 A 3 -C3
C 1 R 8 A 3 0.
C 1 R 8 A 3 C2
C 1 R 8 A 3 C3
C 1 R 8 A 3 -C2
C 1 R 8 A 3 -C3
C 1 R 9 A 3 0.
C 1 R 9 A 3 C2
C 1 R 9 A 3 C3
C 1 R 9 A 3 -C2
C 1 R 9 A 3 -C3
C 1 R 4 A 10 0.
C 1 R 4 A 11 0.
C 1 R 4 A 12 0.
C 1 R 4 A 13 0.
C 1 R 4 A 14 0.
C 1 R 10 A 4 0.
C 1 R 10 A 4 C2
C 1 R 10 A 4 C3
C 1 R 10 A 4 -C2
C 1 R 10 A 4 -C3
C 1 R 11 A 4 0.
C 1 R 11 A 4 C2
C 1 R 11 A 4 C3
C 1 R 11 A 4 -C2
C 1 R 11 A 4 -C3
C 1 R 12 A 4 0.
C 1 R 12 A 4 C2
C 1 R 12 A 4 C3
C 1 R 12 A 4 -C2
C 1 R 12 A 4 -C3
C 1 R 13 A 4 0.
C 1 R 13 A 4 C2
C 1 R 13 A 4 C3
C 1 R 13 A 4 -C2
C 1 R 13 A 4 -C3
C 1 R 14 A 4 0.
C 1 R 14 A 4 C2
C 1 R 14 A 4 C3
C 1 R 14 A 4 -C2
C 1 R 14 A 4 -C3
     Variables:
R 3.52429
A 20.5346
     Constants:
C1 63.434948823
C2 72.0
C3 144.0

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

Several people sent me cartesian coordinates inputs, which can be converted
to full Z-matrixes.

Here are the cartesian coordinates from N. Dragoe, in G98 format:
********************************************************************************
Hi,

These are the coordinates for C60. I am not sure but I think you could
transfer them into Z-matrix with Gaussian.
--------
                        Standard orientation:
 ---------------------------------------------------------------------
 Center     Atomic     Atomic              Coordinates (Angstroms)
 Number     Number      Type              X           Y           Z
 ---------------------------------------------------------------------
    1          6             0        0.726656   -1.000157    3.300459
    2          6             0        1.175755    0.382026    3.300459
    3          6             0        1.410183   -1.940951    2.581756
    4          6             0        2.281725    0.741377    2.581756
    5          6             0        2.281725    1.977639    1.817704
    6          6             0        0.000000    1.236262    3.300459
    7          6             0        0.000000    2.399147    2.581756
    8          6             0        1.175755    2.781173    1.817704
    9          6             0       -0.683527   -2.941108    1.817704
   10          6             0       -1.410183   -1.940951    2.581756
   11          6             0        0.683527   -2.941108    1.817704
   12          6             0       -0.726656   -1.000157    3.300459
   13          6             0       -1.175755    0.382026    3.300459
   14          6             0       -2.585938   -1.558925    1.817704
   15          6             0       -3.008381   -0.258779    1.817704
   16          6             0       -2.281725    0.741377    2.581756
   17          6             0        0.726656   -3.399304   -0.581443
   18          6             0       -0.726656   -3.399304   -0.581443
   19          6             0        1.410183   -3.177213    0.581443
   20          6             0       -1.410183   -3.177213    0.581443
   21          6             0       -2.585938   -2.322977    0.581443
   22          6             0       -1.175755   -2.781173   -1.817704
   23          6             0       -2.281725   -1.977639   -1.817704
   24          6             0       -3.008381   -1.741534   -0.581443
   25          6             0        3.008381   -1.741534   -0.581443
   26          6             0        2.281725   -1.977639   -1.817704
   27          6             0        2.585938   -2.322977    0.581443
   28          6             0        1.175755   -2.781173   -1.817704
   29          6             0        0.000000   -2.399147   -2.581756
   30          6             0        2.281725   -0.741377   -2.581756
   31          6             0        1.175755   -0.382026   -3.300459
   32          6             0        0.000000   -1.236262   -3.300459
   33          6             0        3.008381   -0.258779    1.817704
   34          6             0        3.457479    0.359351    0.581443
   35          6             0        2.585938   -1.558925    1.817704
   36          6             0        3.457479   -0.359351   -0.581443
   37          6             0        3.008381    0.258779   -1.817704
   38          6             0        3.008381    1.741534    0.581443
   39          6             0        2.585938    2.322977   -0.581443
   40          6             0        2.585938    1.558925   -1.817704
   41          6             0       -0.726656    1.000157   -3.300459
   42          6             0        0.726656    1.000157   -3.300459
   43          6             0        1.410183    1.940951   -2.581756
   44          6             0       -1.410183    1.940951   -2.581756
   45          6             0       -3.008381    0.258779   -1.817704
   46          6             0       -2.281725   -0.741377   -2.581756
   47          6             0       -1.175755   -0.382026   -3.300459
   48          6             0       -2.585938    1.558925   -1.817704
   49          6             0       -3.008381    1.741534    0.581443
   50          6             0       -3.457479    0.359351    0.581443
   51          6             0       -3.457479   -0.359351   -0.581443
   52          6             0       -2.585938    2.322977   -0.581443
   53          6             0       -0.726656    3.399304    0.581443
   54          6             0       -1.175755    2.781173    1.817704
   55          6             0       -2.281725    1.977639    1.817704
   56          6             0       -1.410183    3.177213   -0.581443
   57          6             0        0.683527    2.941108   -1.817704
   58          6             0        1.410183    3.177213   -0.581443
   59          6             0        0.726656    3.399304    0.581443
   60          6             0       -0.683527    2.941108   -1.817704

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

James Stewart provided  me with cartesian coordinates in MOPAC format:

------------------------------------------------------------------------
c60.MOP
                                                                                
  C    0.000000  0    0.000000  0    0.000000  0    0   0   0
  C    1.457458  1    0.000000  0    0.000000  0    1   0   0
  C    1.457489  1  107.999603  1    0.000000  0    2   1   0
  C    1.457474  1  107.999603  1    0.000000  1    3   2   1
  C    1.457443  1  108.001343  1    0.000000  1    1   2   3
  C    5.199631  1   90.000244  1   31.718307  1    1   2   3
  C    1.457489  1   35.998703  1  238.281448  1    6   1   2
  C    1.383911  1  119.999756  1  217.376038  1    4   3   2
  C    1.457474  1  120.001495  1    0.000000  1    8   4   3
  C    1.457458  1  108.001343  1    0.000000  1    6   7   8
  C    2.841415  1   59.999008  1  142.622208  1    1   2   3
  C    1.457474  1  144.000046  1  280.812653  1   11   1   2
  C    1.457458  1  107.999603  1   63.433105  1   12  11   1
  C    1.457489  1  107.999603  1    0.000000  1   13  12  11
  C    1.383926  1  120.001495  1  217.379532  1    2   1   5
  C    6.651367  1   77.666138  1   52.436615  1    1   2   3
  C    1.383926  1  120.001495  1  142.622208  1   10   6   7
  C    1.457489  1  120.001495  1  221.812057  1   17  10   6
  C    1.457489  1  107.999603  1  142.622208  1   18  17  10
  C    1.457474  1  107.999603  1  217.376038  1   16  17  10
  C    1.383926  1  119.999756  1  359.683517  1   16  17  10
  C    1.457474  1  119.999756  1  221.810303  1   21  16  17
  C    1.457489  1  107.999603  1  142.622208  1   22  21  16
  C    1.457504  1  107.999603  1    0.000000  1   23  22  21
  C    1.383926  1  119.999756  1  142.622208  1    6   7   8
  C    1.383942  1  119.998000  1  142.623962  1    1   2   3
  C    1.457489  1  119.999756  1  221.810303  1   26   1   2
  C    1.457489  1  107.999603  1  142.623962  1   27  26   1
  C    1.457504  1  107.999603  1    0.000000  1   28  27  26
  C    1.383926  1  119.999756  1  142.622208  1   11  12  13
  C    1.383911  1  119.999756  1  217.376038  1    3   2   1
  C    1.383896  1  119.999756  1  217.376038  1   14  13  12
  C    1.457489  1  119.998000  1    0.000000  1   32  14  13
  C    1.383911  1  119.999756  1    0.000000  1   18  17  10
  C    1.383926  1  119.998000  1    0.000000  1    9   8   4
  C    1.383926  1  119.999756  1  142.623962  1    5   1   2
  C    1.383926  1  119.999756  1  217.377792  1    7   6  10
  C    1.383911  1  119.999756  1  217.376038  1   24  23  22
  C    1.457489  1  119.999756  1    0.000000  1   38  24  23
  C    1.383881  1  119.999756  1    0.000000  1   27  26   1
  C    1.383926  1  120.001495  1  217.379532  1   23  22  21
  C    1.457474  1  119.999756  1    0.000000  1   41  23  22
  C    1.457474  1  107.999603  1  142.623962  1   42  41  23
  C    1.383865  1  119.999756  1  217.376038  1   28  27  26
  C    1.383881  1  120.001495  1    0.000000  1   39  38  24
  C    1.457474  1  119.999756  1    0.000000  1   41  23  22
  C    1.457474  1  107.999603  1  142.623962  1   42  41  23
  C    1.383865  1  119.999756  1  217.376038  1   28  27  26
  C    1.383881  1  120.001495  1    0.000000  1   39  38  24
  C    6.054962  1   60.000748  1  100.813156  1    1   2   3
  C    1.457474  1  107.999603  1  259.186844  1   46   1   2
  C    1.383896  1  119.999756  1  217.377792  1   19  18  17
  C    1.383881  1  120.001495  1    0.000000  1   33  32  14
  C    1.383896  1  120.001495  1  217.376038  1   13  12  11
  C    1.383911  1  119.999756  1  217.376038  1   43  42  41
  C    1.457489  1  119.998000  1    0.000000  1   51  43  42
  C    1.383926  1  119.999756  1  142.623962  1   46  47  48
  C    1.383911  1  120.001495  1  217.376038  1   12  11  15
  C    1.383911  1  120.001495  1  217.377792  1   29  28  27
  C    1.383926  1  119.999756  1  142.622208  1   20  16  17
  C    1.383911  1  119.998000  1  217.376038  1   47  46  50
  C    1.383896  1  120.001495  1    0.000000  1   52  51  43
  C    1.383926  1  119.999756  1    0.000000  1   42  41  23
  C    1.383911  1  119.999756  1    0.000000  1   22  21  16

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

Pascal Bonnet sent me both cartesian coordinates and their conversion to the
full Z-matrix. Either can be obtained at the web page of prof. Yoshida:

    http://shachi.cochem2.tutkie.tut.ac.jp/Fuller/Fuller.html

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


Geoff Hutchison's reply included a full Z-matrix input:
***********************************************************************************
As it happens, I had a BuckyBall Molfile, so I converted it to Gaussian
Z-matrix for you. See the attached file.

Cheers,
-Geoff Hutchison
Northwestern Chemistry
------------------------
 C 
  C    1 r2 
  C    2 r3    1 a3
  C    3 r4    2 a4    1 d4
  C    4 r5    3 a5    2 d5
  C    1 r6    2 a6    3 d6
  C    4 r7    3 a7    2 d7
  C    7 r8    4 a8    3 d8
  C    8 r9    7 a9    4 d9
  C    7 r10    4 a10    3 d10
  C    10 r11    7 a11    4 d11
  C    11 r12    10 a12    7 d12
  C    12 r13    11 a13    10 d13
  C    10 r14    7 a14    4 d14
  C    3 r15    2 a15    1 d15
  C    13 r16    12 a16    11 d16
  C    16 r17    13 a17    12 d17
  C    17 r18    16 a18    13 d18
  C    18 r19    17 a19    16 d19
  C    6 r20    1 a20    2 d20
  C    1 r21    2 a21    3 d21
  C    21 r22    1 a22    2 d22
  C    19 r23    18 a23    17 d23
  C    23 r24    19 a24    18 d24
  C    16 r25    13 a25    12 d25
  C    12 r26    11 a26    10 d26
  C    11 r27    10 a27    7 d27
  C    27 r28    11 a28    10 d28
  C    15 r29    3 a29    2 d29
  C    29 r30    15 a30    3 d30
  C    30 r31    29 a31    15 d31
  C    31 r32    30 a32    29 d32
  C    22 r33    21 a33    1 d33
  C    33 r34    22 a34    21 d34
  C    24 r35    23 a35    19 d35
  C    35 r36    24 a36    23 d36
  C    26 r37    12 a37    11 d37
  C    37 r38    26 a38    12 d38
  C    28 r39    27 a39    11 d39
  C    39 r40    28 a40    27 d40
  C    40 r41    39 a41    28 d41
  C    31 r42    30 a42    29 d42
  C    32 r43    31 a43    30 d43
  C    33 r44    22 a44    21 d44
  C    34 r45    33 a45    22 d45
  C    35 r46    24 a46    23 d46
  C    36 r47    35 a47    24 d47
  C    37 r48    26 a48    12 d48
  C    38 r49    37 a49    26 d49
  C    39 r50    28 a50    27 d50
  C    41 r51    40 a51    39 d51
  C    42 r52    31 a52    30 d52
  C    44 r53    33 a53    22 d53
  C    46 r54    35 a54    24 d54
  C    49 r55    38 a55    37 d55
  C    55 r56    49 a56    38 d56
  C    56 r57    55 a57    49 d57
  C    57 r58    56 a58    55 d58
  C    58 r59    57 a59    56 d59
  C    59 r60    58 a60    57 d60
Variables:
r2= 1.3802
r3= 1.3706
a3= 120.01
r4= 1.3802
a4= 120.00
d4= 359.97
r5= 1.3706
a5= 119.99
d5=   0.03
r6= 1.3705
a6= 119.99
d6=   0.03
r7= 1.3704
a7= 119.96
d7= 138.15
r8= 1.3704
a8= 107.98
d8= 217.44
r9= 1.3703
a9= 108.02
d9= 359.97
r10= 1.3804
a10= 120.07
d10= 359.97
r11= 1.3715
a11= 120.11
d11= 221.69
r12= 1.3799
a12= 119.87
d12=   0.15
r13= 1.3698
a13= 120.05
d13=   0.03
r14= 1.3704
a14= 119.97
d14=   0.03
r15= 1.3702
a15= 108.01
d15= 142.57
r16= 1.3696
a16= 108.08
d16= 142.73
r17= 1.3799
a17= 120.04
d17= 217.29
r18= 1.3716
a18= 119.89
d18= 359.97
r19= 1.3705
a19= 108.04
d19= 142.58
r20= 1.3703
a20= 107.99
d20= 217.44
r21= 1.3704
a21= 119.97
d21= 221.85
r22= 1.3702
a22= 107.97
d22= 142.56
r23= 1.3715
a23= 108.02
d23= 359.97
r24= 1.3693
a24= 107.83
d24=   0.03
r25= 1.3736
a25= 108.08
d25=   0.20
r26= 1.3729
a26= 120.09
d26= 138.56
r27= 1.3694
a27= 107.85
d27= 142.75
r28= 1.3693
a28= 108.26
d28= 359.97
r29= 1.3703
a29= 107.97
d29= 359.97
r30= 1.3702
a30= 108.04
d30=   0.03
r31= 1.3804
a31= 119.93
d31= 217.36
r32= 1.3704
a32= 119.98
d32= 138.16
r33= 1.3804
a33= 120.00
d33= 217.33
r34= 1.3695
a34= 120.01
d34= 138.37
r35= 1.3848
a35= 120.01
d35= 216.94
r36= 1.3739
a36= 119.83
d36= 139.17
r37= 1.3852
a37= 119.80
d37=   0.46
r38= 1.3746
a38= 120.08
d38= 358.59
r39= 1.3800
a39= 120.21
d39= 217.58
r40= 1.3696
a40= 120.04
d40= 137.97
r41= 1.3696
a41= 108.10
d41= 217.28
r42= 1.3715
a42= 120.10
d42= 359.81
r43= 1.3716
a43= 108.03
d43= 217.19
r44= 1.3697
a44= 120.08
d44= 359.89
r45= 1.3731
a45= 108.06
d45= 216.90
r46= 1.3746
a46= 119.80
d46= 359.63
r47= 1.3426
a47= 108.01
d47= 217.28
r48= 1.3426
a48= 119.25
d48= 221.15
r49= 1.3740
a49= 108.98
d49= 217.92
r50= 1.3735
a50= 120.08
d50= 359.46
r51= 1.3728
a51= 108.06
d51= 359.79
r52= 1.3693
a52= 107.86
d52= 142.77
r53= 1.3735
a53= 108.09
d53= 143.06
r54= 1.3425
a54= 108.13
d54= 142.98
r55= 1.3425
a55= 108.04
d55=   0.71
r56= 1.4358
a56= 120.29
d56= 141.94
r57= 1.3426
a57= 120.10
d57= 359.48
r58= 1.3747
a58= 108.15
d58= 218.50
r59= 1.3741
a59= 108.98
d59= 359.54
r60= 1.3427
a60= 108.02
d60=   0.71

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

Finally, here is Marcel Swart's advice:

-------------
Try building it, save it in Cartesian coordinates and afterwards use 
Babel to do the conversion to Z-matrix.

Marcel Swart

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

Many thanks to everybody who replied!

                                                    Marketa

******************************************************************
Marketa L. Munzarova            e-mail:  mm335@cornell.edu
220 Baker Lab                    phone:   1-607-255-0597
Cornell University
Ithaca, New York, 14850-1301
******************************************************************





From chemistry-request@server.ccl.net  Thu Dec  7 14:58:08 2000
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Date: Thu, 7 Dec 2000 14:58:08 -0500
From: Gerald Lushington <gerald@ccl.net>
To: chemistry@ccl.net
cc: gerald@ccl.net
Subject: Re: CCL:G98 / displacement issue with frozen coordinates
In-Reply-To: <Pine.SGI.4.21.0011301655170.181110-100000@oscdesk53.ccl.net>
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Greetings once again.

I also received a helpful note from Frank Jensen in response to my original
query.  He also sent a program which level-shifts away the effects of the 
frozen atoms which I think is an effective means for addressing my point 1).

Anyway, his note is appended below.  Thanks again to all who responded!

                                   - Gerry


Forwarded note:

Date: Fri, 1 Dec 2000 07:49:46 +0100 (MET)
From: Frank Jensen <frj@dou.dk>
To: Gerald Lushington <gerald@ccl.net>
Subject: Re: CCL:G98 / displacement issue with frozen coordinates



        Gerald,
        I have encountered the same problem some time ago,
it is clearly a bug in G98. I reported it to Gaussian,
and they put it on the 'fix'-list. This was with rev. A7,
I don't know if it has been fixed in rev. A9. Anyway,
once the forces drop below the cutoff, just terminate the
run. For frequencies only the residual forces matter.
And on this note, if you need to get frequencies for
constrained optimized structure, I have a small program
for level-shifting the frozen atoms away before
determining the frequencies. That way you get 'real'
frequencies within the constraints that you have put on the
system, i.e. all contributions from frozen atoms are
completely decoupled from the remaining degrees of
freedom. If you are interested drop me a note.

        Frank

--------------------------------------------------
| Frank Jensen, Department of Chemistry          |
| SDU Odense University, DK-5230 Odense, Denmark |
| FAX +45 66 15 87 80 , Voice +45 65 50 25 07    |
| http://bogense.chem.ou.dk/~frj                 |
--------------------------------------------------



On Thu, 30 Nov 2000, Gerald Lushington wrote:

> Hi again!
> 
> No intention of closing down this discussion so quickly if others have points
> to make, but I thought I'd take a moment and share the three very insightful 
> responses I've gotten so far.  Each response addressed different aspects of the
> problem and in each case proved very helpful.  Glad to see you're all so 
> coordinated  ;)
> 
> Jeremy Greenwood confirmed that convergence is slow, but also that it's 
> generally possible to (eventually) achieve.  You may wish to refer below to his
> response for a few constraining tips he suggests.
> 
> Nicolas Ferre gave a few suggestions as to how to circumvent the strange 
> "Delta X" and "New X" values we were getting.  Turns out that using the "NOSYM"
> keyword straightens this glitch out nicely!
> 
> Finally, as you have likely seen, Stefan Fau provided a very thoughtful and 
> detailed discussion on the validity of frequency analysis on our constrained
> system.  Have to sit down and think carefully about this, but his suggestions
> make sense to me on the first pass.
> 
> Anyway, thanks all!  Original question and the three responses appended below.
> 
>                                   - Gerry
> 
> ----------------------------------------------------------------------
> Gerald H. Lushington               Ph: 614-292-6036
> Research Specialist                Fax: 614-292-7168
> OSC / PET-CCM                      e-mail: gerald@ccl.net
> 1224 Kinnear Road                  http://www.arl.hpc.mil/PET/cta/ccm
> Columbus OH 43212-1163             http://www.asc.hpc.mil/PET/CCM
> 
> 
> 
> == Original Question ==========================================================
> Dear all,
> 
> In working with a colleague on large cluster optimizations of enzyme active
> site (via G98), I've encountered a problem that seems to be:
> 
>   - part philosophical
>   - part methodological
>   - part bug (?)
> 
> Anyway, the issue has to do with doing geometry optimizations with some degrees
> of freedom contrained.  In general it's proving necessary to freeze the 
> coordinates for at least a couple of atoms in order to keep the cluster in some
> sort of shape comparable to the real biosystem.  The tradeoff, of course, comes
> in the fact that forces and displacements will never achieve global minima.
> Standard protocol seems to be to run the job until these quantities level off
> to some reasonably converged values.  When we apply this strategy we find that
> force and net displacement eventually level off, but the net displacement 
> remains very high.  This brings me to question number 1:
> 
> 1)  If we stop the geometry optimization at a structure whose force and 
>     displacement values have leveled, but whose displacement is still high,
>     would any subsequent vibrational analysis be at all physically meaningful? 
>     Are there any effective guidelines for this?
> 
> My first thought on this was that Gaussian would likely decompose both force
> and displacement as a sum over coordinates.  Since the only freezing we do is
> way out on the perifery of the cluster, while the structural and vibrational
> information of interest is in the center of the system, maybe we can track the
> forces and displacements in the central region of interest and feel comfortable
> about the results when those central contributions are low.
> 
> So, to try to follow that strategy, we've been refering to a table generated as
> standard G98 output during the geometry optimization that looks like:
> 
>  Variable       Old X    -DE/DX   Delta X   Delta X   Delta X     New X
>                                  (Linear)    (Quad)   (Total)
>     X1       -2.50100  -0.00465   0.00000   0.00000   2.50100   0.00000
>     Y1        8.90656   0.01749   0.00000   0.00000  -8.90656   0.00000
>     Z1       -8.10547  -0.01647   0.00000   0.00000   8.10547   0.00000
>    X11       -3.32922   0.00421   0.00000   0.00000   2.50100  -0.82822
>    Y11       -9.47808  -0.00542   0.00000   0.00000  -8.90656 -18.38465
>    Z11       -1.01768  -0.00913   0.00000   0.00000   8.10547   7.08779
>    X38        3.49152   0.00310   0.00000   0.00000   2.50100   5.99252
>    Y38       14.83066   0.00184   0.00000   0.00000  -8.90656   5.92410
>    Z38       -5.24649  -0.00415   0.00000   0.00000   8.10547   2.85898
>    X48       -1.96597   0.00535   0.00000   0.00000   2.50100   0.53502
>    Y48       -4.25077  -0.01552   0.00000   0.00000  -8.90656 -13.15733
>    Z48        9.58721   0.02164   0.00000   0.00000   8.10547  17.69267
>    X50        1.54048  -0.00800   0.00000   0.00000   2.50100   4.04148
>    Y50       -8.97461   0.00161   0.00000   0.00000  -8.90656 -17.88117
>    Z50        5.17857   0.00810   0.00000   0.00000   8.10547  13.28404
>     R1        2.84387   0.01822   0.00000   0.00000   0.00000   2.84388
>     R2        2.02201   0.01493   0.00000   0.00000   0.00000   2.02201
>     R3        2.02201   0.01403   0.00000   0.00000   0.00000   2.02201
>     R4        2.02201   0.01490   0.00000   0.00000   0.00000   2.02201
>     R5        2.81303  -0.01054   0.00000  -0.01044  -0.00995   2.80307
>     R6        2.10327  -0.02056   0.00000  -0.01706  -0.01706   2.08621
>     R7        2.10327  -0.01967   0.00000  -0.01633  -0.01633   2.08694
>     R8        2.60262  -0.00578   0.00000  -0.00448  -0.00457   2.59805
>     R9        2.55751  -0.00018   0.00000  -0.00230  -0.00185   2.55566
>     ..           ..                                                ..
> 
> NOTE:  in the above, the first bunch of coordinates (X1-R4 inclusive) are all
>        frozen.  R5 onwards (many coordinates not shown) are freely varying.
> 
> Anyway, in the variable coordinates toward the bottom, it seems that the 
> "DE/DX" is a real force, the "Delta X" are real displacements, and the "Old X" 
> and "New X" are exactly as they sound -- initial and final values for the 
> coordinate.  However:
> 
> 2) What's going on with these the "Delta X" and "New X" values for the frozen
>    coordinates??  They're frozen (and really do not vary during the 
>    optimization) so shouldn't "New X" = "Old X" regardless of nonzero forces 
>    and predicted displacements?  
> 
> 3) Furthermore, the values written in "Delta X (Total)" look extremely fishy to
>    me?  They're all either "2.50100", "-8.90656", "8.10547" or "0.00000"!  Is
>    this a bug, and if so, might it be corrupting the value given for net
>    displacement at the end of each geometry step?
> 
> Anyway, this may be a complex issue, but any insight you may have would be
> greatly appreciated!  
> 
>                                         - Gerry
> 
> 
> P.S.  I did drop Gaussian Inc. a note on this several weeks ago -- I guess it's
>       somewhere in their queue.
> 
> 
> == Response #1:  Jeremy Greenwood <jeremy@compchem.dfh.dk> ====================
> 
> I am doing the same kind of thing at the moment.
> 
> I *have* been able to get the displacement all the way down eventually, 
> though it gets harder the larger the system and the greater the constraints.
> 
> Are you constraining cartesian co-ordinates? I suggest trying to constrain
> a minimal number of internal co-ordinates for key heavy atoms.
> 
> Hope this helps a little,
> 
> Jeremy
> ----------------------------------------------------------------------
> Jeremy Greenwood                                 jeremy.greenwood@i.am
> Department of Medicinal Chemistry                      bh +45 35306117
> Royal Danish School of Pharmacy                        fx +45 35306040
> Universitetsparken 2, DK-2100 Copenhagen, Denmark      ah +45 32598030
> ----------------------------------------------------------------------
> 
> 
> == Response #2:  Nicolas Ferre <Nicolas.Ferre@lctn.u-nancy.fr> ================
> Hi Gerald,
> 
> I'm very surprised by the output you give. Normally the total Delta X is
> the sum of the 2 previous one, Linear and Quad. And when you freeze some
> variables, all of theses 3 quantities have to be zero. I've performed
> some calculations on crambin, allowing only 3 residues to move, so
> freezing other 43 residues (it's a QM/MM calculation) and the output
> looked fine.
> In your case, it seems to me that only R1 to R5 are really frozen, but
> that atoms 1, 11, 38, 48 and 50 are translated by the vector (2.501,
> -8.90656,8.10547) in bohrs. I don't understand why.
> Are you sure that these atoms don't move ? Did you check the values
> during optimization ?
> How did you freeze the coordinates of these atoms ? With a "-1" in the
> How did you freeze the coordinates of these atoms ? With a "-1" in the
> Z-Matrix or with the MODREDUNDANT keyword ? Did you use the NOSYM keyword
> (optimization in the input orientation or in the standard orientation) ?
> 
>                                         Nicolas
> 
> 
> == Response #3:  Stefan Fau <fau@qtp.ufl.edu> =================================
> Hi,
> 
> an interesting practical problem... Here are my 2 cents,
> comments invited.
> 
> to 2) and 3)
> Delta X and New X are the differences and new values
> of the geometry descriptors. G98 allows mixed geometry
> specifications using internal coordinates together with
> cartesian coordinates. Freezing cartesian coordinates is
> equivalent to freezing all internal coordinates between this
> group of atoms (provided you have only one spatial group
> of frozen atoms).
> 
> If you have two clusters of frozen atoms linked by a
> unconstrained part of the molecule, one way of optimizing
> the molecule is to allow movement of the two clusters with
> respect to each other. I don't think G98 does it this way, but
> you can check by tracking the distances between atoms of
> different frozen clusters over the optimization.
> 
> Another reason for blockwise movement of the frozen atom
> clusters is that sometimes the standard orientation of the
> molecule flips from one optimization step to the next. (I think
> that the standard orientation is determined by the moments of
> inertia. Sometimes two of them are very similar and change
> sequence from one geometry to the next.)
> 
> I think the list of geometry variables contains both the original
> set of geometry descriptors and the redundant internal coordinates.
> I am not sure if original descriptors that are NOT redundant internal
> coordinates enter in the computation of the displacement used as a
> convergence criterion. You may want to browse the CCL archives:
> I faintly remember a mail from Gaussian (maybe Doug Fox) on that
> topic a year or two ago.
> 
> to 1)
> Vibrational frequencies are molecular properties. They all depend
> on all of the molecule. At the same time, some are quite specific
> for functional groups. Therefore the influence of other parts of the
> molecule must be small, probably rapidly declining with distance.
> 
> The common implementation of harmonic frequencies requires the
> forces (=first derivatives of the energy w.r.t. nuclear positions) to
> be
> (nearly) zero. I don't know how the second derivatives change with
> displacements that cause nearly no forces, but the displacements must
> be along floppy modes with very small force constants and frequencies.
> I suppose that big residual displacements will mainly influence small
> frequencies.
> 
> In the harmonic approximation you may diagonalize the matrix of
> mass weighted second derivatives of the energy with respect to
> nuclear coordinates and get the vibrational modes and vibrational
> energies. Like with the solution of the HF equation, you can apply
> unitary transformations to get a localized description (ideally only
> one internal coordinate varying in a mode) that is not diagonal
> anymore. The off-diagonal matrix elements describe how the localized
> modes influence each other.
> 
> More to your problem: I think you can use frequencies that have NO
> movement of frozen atoms in the corresponding vibrations. You may
> try to block-diagonalize the matrix with a unitary transformation that
> constricts vibrations with motion of frozen atoms in one block. Since
> the coupling elements with the other block would be zero, the
> frequencies
> >from that block would be valid.
> 
> One caveat:
> When you truncate a molecule, you omit interactions between the cut
> off
> parts as well as interactions between the cut off and the retained
> part of
> the molecule. If you have to freeze clusters of atoms to force the
> truncated
> molecule into the original configuration, some of the omitted
> interactions
> were important. I would like to make sure that none of the cut off
> parts had
> a significant interaction with the interesting part of the molecule.
> 
> I hope it answers some of your questions,
>         Stefan
> ______________________________________________________________________
> Dr. Stefan Fau                    |      fau@qtp.ufl.edu
> Quantum Theory Project     |     (352) 392-6714
> University of Florida
> Gainesville, FL 32611-8435
> 
> ===============================================================================
> 
> 
> 
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> 
> 
> 

----------------------------------------------------------------------
Gerald H. Lushington               Ph: 614-292-6036
Research Specialist                Fax: 614-292-7168
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From chemistry-request@server.ccl.net  Thu Dec  7 16:00:29 2000
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Date: Thu, 07 Dec 2000 21:59:59 +0100
From: Xiao-Ping Zhang <zhang@server.biokemi.su.se>
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Subject: install prng on IBM SP2
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Dear CCLers,

I would like to install ECEPPAK
<http://www.tc.cornell.edu/Research/Biomed/CompBiologyTools/eceppak/index.asp>
on IBM SP2. I should install prng (Parallel Random  Number
Generators, written by Prof. Mal Kalos) first. According to
the description at the end of ECEPPAK manual:
<http://www.tc.cornell.edu/Research/Biomed/CompBiologyTools/eceppak/Manual.html>,
there is a Makefile.IBMSP2 for this system somewhere.
Unfortunately, I did not find this file. Therefore I was not
be able to install PRNG and ECEPPAK. If someone knows where
this file is or has experience on installation of ECEPPAK on
IBM SP2, I would be grateful to get your help.

Thank you advance for your help.

Sincerely,

Xiao-Ping Zhang  

 

******************************
Xiao-Ping Zhang
Department of Biochemistry
Arrhenius Laboratories of Natural Sciences
Stockholm Universities
106 91 Stockholm
Sweden

Phone:	046-08-162472 /162582
Fax:	046-08-153679
e-mail:	zhang@biokemi.su.se


