File: 063.input

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*-------------------------------------------------------------------------------
* Molecule: Ethylene (C2H4)
* Basis: ANO-L-VDZP
* Symmetry: d2h
* Features tested: SEWARD(CONVENTIONAL),SCF,MBPT2(FC),ALASKA(ANALYTICAL)
* Responsible person: Victor P. Vysotskiy
* Comments: SP calculation of analytical gradients at the MBPT2(FC)/ANO-L-VDZP
*           level of theory. The MBPT2(FC) optimized geometry is used. Thus,
*           computed gradients must be negligible small (virtually zero) and
*           'slapaf' must report that the geometry is already converged.
*-------------------------------------------------------------------------------
>> export MOLCAS_PRINT=VERBOSE
>> export MOLCAS_MEM=512
 &SEWARD &END
Title
Ethylene, ANO-L-VDZP basis set
NoPack
Symmetry
X Y Z
Basis set
H.ANO-L-VDZP
H    0.93807933    -1.24442493     0.00000000 Angstrom
End of basis
Basis set
C.ANO-L-VDZP
C    0.00000000    -0.67683806     0.00000000 Angstrom
End of basis
NoCD
End of input
*-------------------------------------------------------------------------------
 &SCF &END
Title
Ethylene, ANO-L-VDZP basis set
ITERATIONS
 20, 20
THREsholds
1.0d-10 1.0d-6 0.5d-7 0.2d-5
End of input
*-------------------------------------------------------------------------------
&MBPT2 &END
Grdt
Frozen
1 0 1 0 0 0 0 0
End of input
*-------------------------------------------------------------------------------
&ALASKA
Show
*-------------------------------------------------------------------------------
&SLAPAF
Iterations
1

>>FILE checkfile
* This file is autogenerated:
* Molcas version 24.06-77-g7ee3604a8
* Linux otis 5.15.0-119-generic #129-Ubuntu SMP Fri Aug 2 19:25:20 UTC 2024 x86_64 x86_64 x86_64 GNU/Linux
* Wed Aug 21 13:39:50 2024
*
#>>   1
#> POTNUC="32.925432224026"/12
#> SEWARD_MLTPL1X="1.949454779590"/5
#> SEWARD_KINETIC="0.597523564081"/5
#> SEWARD_ATTRACT="-8.344373590797"/5
#>>   2
#> SCF_ITER="11"/8
#> E_SCF="-78.053396769150"/8
#> MLTPL__0="-0.000000000000"/5
#> MLTPL__1[0]="0.0"/5
#> MLTPL__1[1]="0.0"/5
#> MLTPL__1[2]="0.0"/5
#> MLTPL__2[0]="1.399461235602"/5
#> MLTPL__2[1]="0.0"/5
#> MLTPL__2[2]="0.0"/5
#> MLTPL__2[3]="1.792528566177"/5
#> MLTPL__2[4]="0.0"/5
#> MLTPL__2[5]="-3.191989801779"/5
#>>   3
#> MLTPL__0="-0.000000000000"/5
#> MLTPL__1[0]="0.0"/5
#> MLTPL__1[1]="0.0"/5
#> MLTPL__1[2]="0.0"/5
#> MLTPL__2[0]="1.326997395080"/5
#> MLTPL__2[1]="0.0"/5
#> MLTPL__2[2]="0.0"/5
#> MLTPL__2[3]="1.526327672542"/5
#> MLTPL__2[4]="0.0"/5
#> MLTPL__2[5]="-2.853325067623"/5
#> E_MP2="-78.321868480555"/8
#> HF_REF_WEIGHT="0.903684429407"/8
#>>   4
#> GRAD[0]="-0.000000117609"/6
#> GRAD[1]="0.000000034242"/6
#> GRAD[2]="-0.000000052784"/6
#>>   5
#> GEO_ITER="1"/8
#> POTNUC="32.925430566730"/6
#> SEWARD_MLTPL1X="1.949455249224"/5
#> SEWARD_KINETIC="0.597523549951"/5
#> SEWARD_ATTRACT="-8.344372515347"/5
#> SCF_ITER="2"/8
#> E_SCF="-78.053396757897"/8
#> MLTPL__0="-0.000000000000"/5
#> MLTPL__1[0]="0.0"/5
#> MLTPL__1[1]="0.0"/5
#> MLTPL__1[2]="0.0"/5
#> MLTPL__2[0]="1.399463050693"/5
#> MLTPL__2[1]="0.0"/5
#> MLTPL__2[2]="0.0"/5
#> MLTPL__2[3]="1.792527103304"/5
#> MLTPL__2[4]="0.0"/5
#> MLTPL__2[5]="-3.191990153997"/5
#> MLTPL__0="-0.000000000000"/5
#> MLTPL__1[0]="0.0"/5
#> MLTPL__1[1]="0.0"/5
#> MLTPL__1[2]="0.0"/5
#> MLTPL__2[0]="1.326999158094"/5
#> MLTPL__2[1]="0.0"/5
#> MLTPL__2[2]="0.0"/5
#> MLTPL__2[3]="1.526326248325"/5
#> MLTPL__2[4]="0.0"/5
#> MLTPL__2[5]="-2.853325406419"/5
#> E_MP2="-78.321868479742"/8
#> HF_REF_WEIGHT="0.903684420838"/8
#>>   6
>>EOF