supp_b_1.doc 708KB Jun 05 2011 09:30:50 PM

Dr. H. Baumann
Tel: (01) 632 2901
FAX: (01) 632 1280
e-mail: baumann@org.chem.ethz.ch

Supplementary Material

Semiempirical Computation of Large Organic Structures and their UV/vis Spectra:
Program Discription and Application to Poly(triacetylene) Hexamer and Taxotere

by Harold Baumann*, Rainer E. Martin and François Diederich

Laboratorium für Organische Chemie der Eidgenössischen Technischen Hochschule,
Universitätstr. 16, CH-8092 Zürich

(9. 12. 1997)

Procedure sido.c 1
Interactions between the doubly and singly excited configurations and between the
doubly excited and the ground configuration.
 1   = (hl | hl)

 1  llhhl | H|
0


1

 1
 lm
hh | H|  0  =

(1)

2 (hl | hm)

(2)

2 (hm | km)

(3)


 1
1  mm
hk | H|  0  

 1
1  lm
hk | H|  0    (hm | kl) + (hl | km)

(4)

 1
1  lm
hk | H|  0   3 (hm | kl)  (hl | km)

(5)

 1  s  0
1  llhh | H|
r


(6)

 1  l  
1  llhh | H|
r

(7)

2 (hl | hr)

 1  s   2 (hl | ls)
1  llhh | H|
h
 1 l  =
1  llhh | H|
h

(8)
n


2 H hl + 2

  2(ii | hl) 

(ih | il) +

i

(9)

2  (ll | hl)  (hh | hl)



1

 1 s
 lm
kk | H|  r   0


(10)

 1 l
1  lm
kk | H|  r   (km | rk)

(11)

 1 m
1  lm
kk | H|  r   (kl | rk)

(12)

 1 s
1  lm
kk | H|  k  (kl | ms) + (km | ls)

(13)


 1 m
1  lm
kk | H|  k   Flk + (mk | lm )  (kl | kk) + (kl | mm)

(14)

 1 l
1  lm
kk | H|  k   Fmk + (lk | lm )  (km | kk) + (km | ll)
 1 s
1  mm
hk | H|  r   0

(15)
(16)

 1 m
1  mm
hk | H|  r  (km | hr) + (mh | kr)


(17)

1 s
1  mm
hk | H|  k   (mh | ms)

(18)

1 s
1  mm
hk | H|  h   (mk | ms)

(19)

1 m
1  mm
hk | H|  k   Fmh + (mk | hk ) + (mh | kk)  (mh | mm)

(20)


 1 m
1  mm
hk | H|  h   Fmk + (mh | hk) + (mk | hh)  (mk | mm)

(21)

 1 s
1  lm
hk | H|  r   0

(22)

1 m
1
1  lm
hk | H|  r  

2

 (kr | hl) + (hr | kl)


(23)

2

1 l
1
1  lm
hk | H|  r  

2

1 s
1  lm
hk | H|  h  

1

1 s
1  lm

hk | H|  h  

1

 (kr | hm) + (hr | km)

(24)

2

 (mk | ls ) + (lk | ms)

(25)

2

 (mh | ls) + (lh | ms)

(26)


1 m
1
1  lm
hk | H|  k  

2

  Flh  (mh | ml) + (lh | kk)  (lh | mm) + (lk | hk)

 1 l
1
1  lm
hk | H|  k  

2

[  Fmh  ( lh | ml) + (mh | kk) 

(27)
(28)

(mh | ll) + ( mk | hk)]
 1 m
1
1  lm
hk | H|  h  

[  Flk  ( mk | ml) + (lk | hh ) 

2

(29)

(lk | mm ) + (lh | hk)]
 1 l
1
1  lm
hk | H|  h  

2

[  Fmk  ( lk | ml) + (mk | hh) 
( mk | ll) + (mh | hk)]

 1 s
1  lm
hk | H|  r   0

1 m
1  lm
hk | H|  r  

3

1 s
1  lm
hk | H|  h  

3

1 s
1  lm
hk | H|  k  
 1 m
1  lm
hk | H|  k  

(31)

 (lh | kr) 

(hr | lk)

(32)

2

 (mh | kr) 

(hr | mk)

(33)

2

 (ms| kl) 

(sl | mk)

(34)

 (ms| hl)  (sl | mh)

(35)

3

1 l
1  lm
hk | H|  r  

(30)

2

3

2

3

2

[  Flh + (kk | lh)  (mm | lh) + (ml | hm)

(36)

 (kl | hk)]
 1 l
1  lm
hk | H|  k  

3

2

[  Fmh + (kk | mh)  (ll | mh) + (ml | hl )

(37)

 (km | hk)]
 1 m
1  lm
hk | H|  h  

3

2

[  Flk + (hh | lk)  (mm | lk) + (ml | mk) 
(hl | hk)]

 1 l
1  lm
hk | H|  h  

3

2

(38)

[  Fmk + (hh | mk)  (ll | mk) + (ml | lk) 

(39)

(hm | hk)]

Procedure dodo.c
Interactions between the doubly excited configurations.
Type 1 - Type 1:
 1 ll
1  mm
hh | H|  kk   0

(40)

 1 mm
1  mm
hh | H|  kk  (hk | hk)

(41)

 1 ll
1  mm
hh | H|  hh  (lm | lm)

(42)

3

Type 1 - Type 2:
 1 ln
1  mm
hh | H|  kk   0

(43)

 1 ln
1  mm
hh | H|  hh   2 (lm | mn)

(44)

 1 mn
1  mm
hh | H|  kk   0

(45)

 1 mn
1  mm
hh | H|  hh   2  Fmn + (mm | mn)  2(hh | mn) + (hm | hn)

(46)

 1 lm
1  mm
hh | H|  hh   2  Fml + (mm | ml )  2(hh | ml) + (hm | hl)

(47)

Type 1 - Type 3:
 1 ll
1  mm
hh | H|  jk   0

(48)

 1 ll
1  mm
hh | H|  jh   0

(49)

 1 ll
1  mm
hh | H|  hk   0

(50)

 1 mm
1  mm
hh | H|  jk  

(51)

2 (jh | hk)

 1 mm
1  mm
hh | H|  hk   2  Fhk  (hk | hh) + 2(hk | mm)  (hm | km)



 1 mm
1  mm
hh | H|  hj   2 Fhj  (hj| hh ) + 2(hj | mm)  (hm | jm)



(52)
(53)

Type 1 - Type 4:
 1 ln
1  mm
hh | H|  jk   0

(54)

 1 lm
1  mm
hh | H|  jk   0

(55)

 1 lm
1  mm
hh | H|  hk   2(hk | lm)  (kl | mh)

(56)

 1 mn
1  mm
hh | H|  hk  2(hk | mn)  (kn | mh)

(57)

 1 lm
1  mm
hh | H|  jn   2(jh | ml)  (jl | mh)

(58)

 1 mn
1  mm
hh | H|  jn   2(jh | mn)  (jn | mh)

(59)

Type 1 - Type 5:
 1 ln
1  mm
hh | H|  jk   0

(60)

 1 lm
1  mm
hh | H|  jk   0

(61)

 1 lm
1  mm
hh | H|  hk   3 (kl | mh)

(62)

 1 mn
1  mm
3 (kn | mh)
hh | H|  hk  

(63)

 1 lm
1  mm
hh | H|  jn  

3 (jl | mh)

(64)

 1 mn
1  mm
hh | H|  jn   3 (jn | mh)

(65)
4

Type 2 - Type 2:
 1 no
1  lm
hh | H|  kk   0

(66)

 1 no
1  lm
hh | H|  hh  (ln | mo) + (lo | mn)

(67)

 1 lo
1  lm
hh | H|  kk   0

(68)

 1 lo
1  lm
hh | H|  hh   Fmo  2(hh | mo) + (hm | ho) + (ll | mo) + (lo | ml)

(69)

 1 nl
1  lm
hh | H|  hh   Fmn  2(hh | mn) + (hm | hn) + (ll | mn) + (ln | ml)

(70)

 1 mo
1  lm
hh | H|  hh   Flo  2(hh | lo) + (hl | ho) + (mm | lo) + (mo | ml)

(71)

 1 mn
1  lm
hh | H|  hh   Fln  2(hh | ln) + (hl | hn) + (mm | ln) + (mn | ml)

(72)

 1 lm
1  lm
hh | H|  kk  (hk | hk)

(73)

Type 2 - Type 3:
 1 nn
1  lm
hh | H|  jk   0

(74)

 1 nn
1  lm
hh | H|  hk   0

(75)

 1 ll
1  lm
hh | H|  hk   2(ml | hk)  (mh | kl)

(76)

 1 mm
1  lm
hh | H|  hk   2(ml | hk)  (hl | km)

(77)

 1 ll
1  lm
hh | H|  jh   2(ml | hj)  (jl | hm)
 1 mm
1  lm
hh | H|  jh   2(ml | hj)  (hl | jm)

(78)
(79)

Type 2 - Type 4:
 1 no
1  lm
hh | H|  jk   0

(80)

 1 mn
1  lm
hh | H|  jk   0

(81)

 1 no
1  lm
hh | H|  hk   0

(82)

 1 mn
1  lm
hh | H|  hk   2  (ln | hk)  0.5(hl | kn)

(83)

 1 mo
1  lm
hh | H|  hk   2  (lo | hk)  0.5(hl | ko)

(84)

 1 nl
1  lm
hh | H|  hk   2  (mn | hk)  0.5(hm | kn)

(85)

 1 lo
1  lm
hh | H|  hk   2  (mo | hk)  0.5(hm | ko)

(86)

 1 mn
1  lm
2  (ln | jh)  0.5(hl | jn)
hh | H|  jh  

(87)

 1 mo
1  lm
hh | H|  jh   2  (lo | jh)  0.5(hl | jo)

(88)
5

 1 nl
1  lm
2 (mn | jh)  0.5(mh | jn)
hh | H|  jh  

(89)

 1 lo
1  lm
2  (mo | jh)  0.5(mh | jo)
hh | H|  jh  

(90)

 1 lo
1  lm
hh | H|  jh   2  (mo | jh)  0.5(mh | jo)

(91)

 1 lm
1  lm
hh | H|  jk  

(92)

2 (hj| hk)

 1 lm
1  lm
hh | H|  hk   2[(Fhk  (hh | hk) + (ll | hk)  0.5(kl | hl) + (mm | hk)
 0.5(hm | km)]

(93)

 1 lm
1  lm
hh | H|  hj   2 [Fhj  (hh | hj) + (ll | hj)  0.5(jl | hl) + (mm | hj)

(94)

 0.5(hm | jm)]

Type 2 - Type 5:
 1 no
1  lm
hh | H|  jk   0

(95)

 1 nm
1  lm
hh | H|  jk   0

(96)

 1 no
1  lm
hh | H|  hk   0

(97)

 1 nm
1  lm
hh | H|  hk  

3

 1 mo
1  lm
hh | H|  hk  

3

 1 nl
1  lm
hh | H|  hk  

3

 1 lo
1  lm
hh | H|  hk  

3

 1 nm
1  lm
hh | H|  jh  

3

 1 mo
1  lm
hh | H|  jh  

3

 1 nl
1  lm
hh | H|  jh  
 1 lo
1  lm
hh | H|  jh  

2

(lh | nk)

(98)

2

(lh | ok)

(99)

2

(mh | nk)

(100)

2

(mh | ok)

(101)

2

(hl | jn)

(102)

2

3

(hl | jo)
(hm | jn)

(104)

(hm | jo)

(105)

2

3

2

(103)

 1 lm
1  lm
hh | H|  jk   0

 1 lm
1  lm
hh | H|  hk  
 1 lm
1  lm
hh | H|  hj  

3

(106)
2
3

 (hl | kl) 
2

(hm | km)

(hl | jl)  (hm | jm)

(107)
(108)

Type 3 - Type 3:
 1 nn
1  mm
hk | H|  gj   0

(109)

 1 mm
1  mm
hk | H|  gj  (gh | jk) + (gk | hj)
 1 nn
1  mm
hk | H|  hj   0

(110)
(111)
6

 1 mm
1  mm
hk | H|  hj   Fjk  2(mm | jk) + (km | jm) + (hj | hk) + (hh | jk)

(112)

 1 mm
1  mm
hk | H|  gh   Fgk  2(mm | gk) + (km | gm) + (gh | hk) + (hh | gk)

(113)

 1 mm
1  mm
hk | H|  jk   Fhj  2(mm | hj) + (hm | jm) + (kj| hk) + (kk | hj)

(114)

 1 mm
1  mm
hk | H|  gk   Fhg  2(mm | hg) + (hm | gm) + (gk | hk) + (kk | hg)

(115)

 1 nn
1  mm
hk | H|  hk   0

(116)

Type 3 - Type 4:
 1 ln
1  mm
hk | H|  gj   0

(117)

 1 ln
1  mm
hk | H|  hj   0

(118)

 1 mn
1  mm
hk | H|  gj   0

(119)

 1 mn
1
1  mm
hk | H|  hj  

2

 (km | jn) 

2(mn | jk)

(120)

 1 mn
1
1  mm
hk | H|  kj  

2

 (hm | jn) 

2(mn | jh)

(121)

 (hm | jn) 

2(mn | jh)

(122)

 1 mn
1
1  mm
hk | H|  kj  

2

 1 mn
1
1  mm
hk | H|  gh  

2

 (km | gn) 

2(mn | gk)

(123)

 1 mn
1
1  mm
hk | H|  gk  

2

 (hm | gn) 

2(mn | gh)

(124)

 1 lm
1
1  mm
hk | H|  hj  

2

 (km | jl) 

2(ml | jk)

(125)

 1 lm
1
1  mm
hk | H|  kj  

2

 ( hm | jl) 

2( ml | jh )

(126)

 1 lm
1
1  mm
hk | H|  gh  

2

 (km | gl) 

2(ml | gk)

(127)

 1 lm
1  mm
hk | H|  gk   2  (hm | gl)  2(ml | gh)

(128)

 1 ln
1  mm
hk | H|  hk   2 (ml | mn)

(129)

 1 ln
1
1  mm
hk | H|  hk  

2

[2Fmn  2(hh | mn) + (hm | hn)  2(mn | kk)
+ (km | kn) + 2(mn | mm)]

 1 lm
1
1  mm
hk | H|  hk  

2

[2Fml  2(hh | ml) + (hm | hl)  2(lm | kk)
+ (km | lk) + 2(lm | mm)]

(130)
(131)

Type 3 - Type 5:
 1 ln
1  mm
hk | H|  gj   0

(132)

 1 ln
1  mm
hk | H|  hj   0

(133)

 1 mn
1  mm
hk | H|  gj   0

(134)

 1 lm
1  mm
hk | H|  hj  

3

2

(mk | lj)

(135)
7

 1 lm
1  mm
hk |H|  kj  

3

 1 lm
1  mm
hk | H|  gh  

3

 1 lm
1  mm
hk | H|  gk  

3

 1 mn
1  mm
hk | H|  hj  

3

 1 mn
1  mm
hk | H|  kj  

3

 1 mn
1  mm
hk | H|  gh  

3

 1 mn
1  mm
hk | H|  gk  

3

2

(mh|lj)

(136)

2

(mk | lg)

(137)

2

(mh | lg)

(138)

2

(mk | nj)

(139)

2

(mh | nj)

(140)

2

(mk | ng)

(141)

2

(mh | ng)

(142)

 1 ln
1  mm
hk | H|  hk   0

 1 mn
1  mm
hk | H|  hk  

3

 1 lm
1  mm
hk | H|  hk  

3

(143)
2

 (km | kn) 

(hm | hn)

2

 (hm | hl) 

(km | kl)

(144)
(145)

Type 4 - Type 4
 1 no
1  lm
hk | H|  gj   0

(146)

 1 no
1  lm
hk | H|  gj   0

(147)

 1 no
1  lm
hk | H|  hk  (ln | mo) + (lo | mn)

(148)

 1 lo
1  lm
hk | H|  hj   (kj| mo) + 0.5(jo | mk)

(149)

 1 mo
1  lm
hk | H|  hj   (kj| lo) + 0.5( jo | lk)

(150)

 1 nl
1  lm
hk | H|  hj   (kj| mn) + 0.5(jn | mk)

(151)

 1 nm
1  lm
hk | H|  hj   (kj| ln) + 0.5(jn | lk)

(152)

 1 lo
1  lm
hk | H|  gh   (kg | mo) + 0.5(go | mk)

(153)

 1 mo
1  lm
hk | H|  gh   (kg | lo) + 0.5(go | lk)

(154)

 1 nl
1  lm
hk | H|  gh   (kg | mn) + 0.5(gn | mk)

(155)

 1 nm
1  lm
hk | H|  gh   (kg | ln) + 0.5( gn | lk)

(156)

 1 lo
1  lm
hk | H|  gk   (hg | mo) + 0.5( go | mh)

(157)

 1 mo
1  lm
hk | H|  gk   (hg | lo) + 0.5(go | lh)

(158)

 1 nl
1  lm
hk | H|  gk   (hg | mn) + 0.5(gn | mh)

(159)

 1 nm
1  lm
hk | H|  gk   (hg | ln) + 0.5(gn | lh)

(160)

 1 lo
1  lm
hk | H|  kj   (hj| mo) + 0.5(jo | mh)

(161)

8

 1 mo
1  lm
hk | H|  kj   (hj| lo) + 0.5(jo | hl)

(162)

 1 nl
1  lm
hk | H|  kj   (hj| mn) + 0.5(jn | hm)

(163)

 1 nm
1  lm
hk | H|  kj   (hj| ln) + 0.5 (jn | hl)

(164)

 1 lm
1  lm
hk | H|  gj  (kj| lj) + 0.5(hj| gk)

 1 lo
1  lm
hk | H|  hk   Fmo  (hh | mo)  (kk | mo) + 0.5(hm | ho) + 0.5(km | ko)
+ (ll | mo) + (ml | ol)

(165)
(166)

 1 mo
1  lm
hk | H|  hk   Flo  (hh | lo)  (kk | lo) + 0.5(hl | ho) + 0.5 (kl | ko)

(167)

+ (mm | lo) + (ml | om)
 1 ln
1  lm
hk | H|  hk   Fmn  (hh | mn)  (kk | mn) + 0.5(hm | hn) + 0.5(km | kn)
+ (ll | mn) + (ml | nl)

(168)

 1 mn
1  lm
hk | H|  hk   Fln  (hh | ln)  (kk | ln) + 0.5(hl | hn) + 0.5(kl | kn)

(169)

+ (mm | ln) + (ml | mn)
 1 lm
1 lm
hk |H| hj   Fkj  (hh|kj)  (hk|hj) + 0.5 (kl| jl) + 0.5 (km| jm)

(170)

+ (ll|kj) +(mm|kj)
 1 lm
1  lm
hk | H|  gh   Fgk  (hh | gk)  (hk | gh) + 0.5 (kl | gl) + 0.5 (km | gm)
+ (ll | gk) + (mm | gk)
 1 lm
1  lm
hk | H|  jk   Fhj  (kk | hj)  (hk | jk) + 0.5(hl | jl) + 0.5(hm | jm)
+ (ll | hj) + (mm | hj)
 1 lm
1  lm
hk | H|  gk   Fhg  (kk | hg)  (hk | gk) + 0.5(hl | gl) + 0.5(hm | gh)
+ (ll | gh) + (mm | gh)

(171)
(172)
(173)

Type 4 - Type 5
 1 no
1  lm
hk | H|  gj   0

(174)

 1 no
1  lm
hk | H|  hj   0

(175)

 1 no
1  lm
hk | H|  hk   0

(176)

 1 lo
1  lm
hk | H|  hj  

3

 1 mo
1  lm
hk | H|  hj  

3

2

(km | oj)

(177)

2

(kl | oj)

(178)

 1 ln
1  lm
hk | H|  hj  

3

 1 mn
1  lm
hk | H|  hj  

3

 1 lo
1  lm
hk | H|  gh  

3

 1 mo
1  lm
hk | H|  gh  
 1 ln
1  lm
hk | H|  gh  
 1 mn
1  lm
hk | H|  gh  

2

(km | nj)

(179)

2

(kl | nj)

(180)

2

(km | go)

(181)

(kl | go)

(182)

(km | gn)

(183)

3

3

3

2

2

2

(kl | gn)

(184)
9

 1 lo
1  lm
hk | H|  gk  

3

 1 mo
1  lm
hk | H|  gk  
 1 ln
1  lm
hk | H|  gk  

(hm | go)

(185)

(hl | go)

(186)

(hm | gn)

(187)

2

3

3

2

 1 mn
1  lm
hk | H|  gk  

3

 1 mo
1  lm
hk | H|  jk  

3

 1 ln
1  lm
hk | H|  jk  

2

2

(hl | gn)

(188)

2

(hl | oj)

(189)

3

2

(hm | nj)

(190)

 1 lm
1  lm
hk | H|  gj   0

 1 no
1  lm
hk | H|  gj  

3

(191)

 (km | ko) 

(hm | ho)

(192)

2

 (kl | ko) 

(hl | ho)

(193)

2

 (hm | hn) 

2

 1 mo
1  lm
hk | H|  hk  

3

 1 ln
1  lm
hk | H|  hk  

3

 1 mn
1  lm
hk | H|  hk  

3

 1 lm
1  lm
hk | H|  hj  

3

 1 lm
1  lm
hk | H|  gh  

3

 1 lm
1  lm
hk | H|  jk  

3

 1 lm
1  lm
hk | H|  gk  

3

 1 lm
1  lm
hk | H|  hk  

3

(km | kn)

2

 (hl | hn) 

2

 (jm | km) 

2

 (kl | gl) 

2

 (jm | hm) 

2

 (hl | gl) 

2

 (mk| mk) + ( hl| hl) 

(194)

(kl | kn)

(195)

(kl | jl)

(196)

(gm | km)

(197)

(hl | jl)

(198)

(gm | hm)

(199)
(kl| kl)  (hm| hm)

(200)

Type 5 - Type 5:
 1 no
1  lm
hk | H|  gj   0

(201)

 1 no
1  lm
hk | H|  hj   0

(202)

 1 no
1  lm
hk | H|  hk  (ln | mo)  (lo | mn)

(203)

 1 lo
3
1  lm
hk | H|  hj   2 (jo | mk)  (jk | mo)

(204)

 1 mo
1  lm
hk | H|  hj  

(205)

 1 ln
1  lm
hk | H|  hj  

3

3

2

2

(jo | kl) + (jk | lo)

(jn | km ) + (jk | mn)

(206)

 1 mn
3
1  lm
hk | H|  hj   2 (jn | kl)  (jk | ln)
 1 lo
1  lm
hk | H|  gh  

3

2

(go | km) + (gk | mo)

(207)
(208)

 1 mo
3
1  lm
hk | H|  gh   2 (go | kl)  (gk | lo)
 1 ln
3
1  lm
hk | H|  gh   2 (gn | km)  (gk | mn)

(209)
(210)
10

 1 mn
1  lm
hk | H|  gh  

3

2

(211)

(gn | kl)  (gk | ln)

 1 lo
3
1  lm
hk | H|  gk   2 (go | hm )  (gh | mo)

(212)

 1 mo
1  lm
hk | H|  gk  

3

 1 ln
1  lm
hk | H|  gk  

3

2

(go | hl)  (gh | lo)

(213)

2

(gn | hm)  (gh | mn)

(214)

 1 mn
3
1  lm
hk | H|  gk   2 (gn | hl)  (gh | ln)

(215)

 1 lo
1  lm
hk | H|  jk  

(216)

3

2

(jo | hm)  (hj| mo)

 1 mo
3
1  lm
hk | H|  jk   2 (jo | hl)  (hj| lo)

(217)

 1 ln
3
1  lm
hk | H|  jk   2 (jn | hm)  (hj| mn)

(218)

 1 mn
1  lm
hk | H|  jk  

(219)

3

2

(jn | hl)  (hj| ln)

 1 lm
1  lm
hk | H|  gj  (gh | jk)  (hj| gk)

(220)

 1 lo
3
3
1  lm
hk | H|  hk   Fmo  (hh | mo) + 2 (hm | ho)  (kk | mo) + 2 (km | ko)
+ (ll | mo)  (lo | lm)
 1 mo
1  lm
hk | H|  hk   Flo  (hh| lo) 

3

2

(hl| ho)  (kk| lo) 

3

2

(kl| ko)

 (mm | lo) + (mo | lm)
 1 ln
1  lm
hk | H|  hk   Fmn + (hh | mn) 

3

2

(hm | hn)  (kk | mn) 

3

2

(km | kn)

 (ll | mn) + (ln | lm)
 1 mn
3
3
1  lm
hk | H|  hk   Fml  (hh| ln) + 2 (hl| hn)  (kk| ln) + 2 (kl| kn)
+ (mm| ln)  (mn| lm)
 1 lm
3
3
1  lm
hk | H|  hj   Fjk  (hh | jk) + 2 (kl | jl)  (mm | jk) + 2 (jm | km)
 (ll | mn)  (hk | hj)
 1 lm
1  lm
hk | H|  gh   Fgk  (hh | gk) 

3

2

(kl | gl) + (mm | gk) 

3

2

(gm | km)

 (ll | gk) + (hk | hg)
 1 lm
1  lm
hk | H|  jk   Fhj  (kk | hj) 

3

2

(hl | jl) + (mm | hj) 

3

2

(jm | hm)

+ (ll | hj) + (hk | jk)
 1 lm
3
3
1  lm
hk | H|  gk   Fgh + (kk | gh) + 2 (hl | gl)  (mm | gh) + 2 (gm | hm)
 (ll | gh)  (hk | gk)

(221)
(222)
(223)
(224)
(225)
(226)
(227)
(228)

Procedure h.c
Computation of the (ij | kl) integrals with the molecular orbitals and the electron electron repulsion matrix.

11

REFERENCE
1.

P.A. Straub, personal communication.

12

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