CCL: Mixing Internal and Cartesian Coordinates



Hello all,
Please, how can I construct mixed  Cartesian and Internal Coordinates? Is there any way to construct it where variables in cartesian coordinates do not related with  one in internal coordinates. I want to do two things, First: optimization of a system H2-Fe(OH)3, second: calculation of Molecular orbital coefficients to get wave function of the system.
I have this example but not well clear:
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It is also possible to use both internal and Cartesian coordinates within the same Z-matrix, as in this example:

O 0 xo  0.  zo
C 0 0.  yc  0.
C 0 0. -yc  0.
N 0 xn  0.  0. 
H 2 r1 3 a1 1  b1
H 2 r2 3 a2 1  b2
H 3 r1 2 a1 1 -b1
H 3 r2 2 a2 1 -b2
H 4 r3 2 a3 3  d3 
  Variables: 
xo -1.
zo  0.
yc  1.
xn  1.
r1 1.08
r2 1.08
r3 1.02
a1 125.
a2 125.
d3 160.
b1  90.
b2 -90.
This Z-matrix has several features worth noting:

The variable names for the Cartesian coordinates are given symbolically in the same manner as for internal coordinate variables.

The integer 0 after the atomic symbol indicates symbolic Cartesian coordinates to follow.

Cartesian coordinates can be related by a sign change just as dihedral angles can.
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 Finally, in this article (  H. B. Schlegel, Int. J. Quant. Chem. Symp. 26, 243 (1992 
 mixed internal and Cartesian coordinates were shown to have some advantages for some cases.

Regards for all

Safiya Amer
Graduate Student
amersaf85||yahoo.com
 h2feoh3||gmail.com