Number of the term

Partition symbol applied in the present method

Energy result obtained in [34]

1

1 1 1 1 1

$\langle VPVPVPVPVPV\rangle$

2

2 1 1 1

$-\langle V{P}^{2}VPVPVPV\rangle \Delta E_1$

3

3 1 1 (1^st term)

$-\langle V{P}^{2}VPVPV\rangle \Delta E_2$

4

3 1 1 (2^nd term)

$\langle V{P}^{3}VPVPV\rangle {\left(\Delta E_1\right)}^2$

5

1 2 1 1

$-\langle VPV{P}^{2}VPVPV\rangle \Delta E_1$

6, 7

4 1 (1^st term)

$-\langle V{P}^{2}VPV\rangle \Delta E_3$

8

4 1 (2^nd term)

$\langle V{P}^{3}VPV\rangle \Delta E_1\Delta E_2$

9

4 1 (3^rd term)

$\langle V{P}^{3}VPV\rangle \Delta E_2\Delta E_1$

10

4 1 (4^th term)

$-\langle V{P}^{4}VPV\rangle {\left(\Delta E_1\right)}^3$

11

1 3 1 (1^st term)

$-\langle VPV{P}^{2}VPV\rangle \Delta E_2$

12

1 3 1 (2^nd term)

$\langle VPV{P}^{3}VPV\rangle {\left(\Delta E_1\right)}^2$

13

1 1 2 1

$-\langle VPVPV{P}^{2}VPV\rangle \Delta E_1$

14

2 2 1

$\langle V{P}^{2}V{P}^{2}VPV\rangle \Delta E_1$

15-19

5 (1^st term)

$-\langle V{P}^{2}V\rangle \Delta E_4$

20, 21

5 (2^nd term)

$\langle V{P}^{3}V\rangle \Delta E_1\Delta E_3$

22

5 (3^rd term)

$\langle V{P}^{3}V\rangle {\left(\Delta E_2\right)}^2$

23, 24

5 (4^th term)

$\langle V{P}^{3}V\rangle \Delta E_3\Delta E_1$

25

5 (5^th term)

$-\langle V{P}^{4}V\rangle {\left(\Delta E_1\right)}^2\Delta E_2$

26

5 (6^th term)

$-\langle V{P}^{4}V\rangle \Delta E_1\Delta E_2\Delta E_1$

27

5 (7^th term)

$-\langle V{P}^{4}V\rangle \Delta E_2{\left(\Delta E_1\right)}^2$

28

5 (8^th term)

$\langle V{P}^{5}V\rangle {\left(\Delta E_1\right)}^4$

29, 30

1 4 (1^st term)

$-\langle VPV{P}^{2}V\rangle \Delta E_3$

31

1 4 (2^nd term)

$\langle VPV{P}^{3}V\rangle \Delta E_1\Delta E_2$

32

1 4 (3^rd term)

$\langle VPV{P}^{3}V\rangle \Delta E_2\Delta E_1$

33

1 4 (4^th term)

$\langle VPV{P}^{4}V\rangle {\left(\Delta E_1\right)}^4$

34

1 1 3 (1^st term)

$-\langle VPVPV{P}^{2}V\rangle \Delta E_2$

35

1 1 3 (2^nd term)

$\langle VPVPV{P}^{3}V\rangle {\left(\Delta E_1\right)}^2$