2

$$\Delta E_1\Delta E_3{\left(\Delta E_1\right)}^2\langle V{P}^{5}V\rangle$$

2

$${\left(\Delta E_1\right)}^2\Delta E_3\Delta E_1\langle V{P}^{5}V\rangle$$

2

$${\left(\Delta E_1\right)}^3\Delta E_3\langle V{P}^{5}V\rangle$$

1

$${\left(\Delta E_2\right)}^2{\left(\Delta E_1\right)}^2\langle V{P}^{5}V\rangle$$

1

$$\Delta E_2\Delta E_1\Delta E_2\Delta E_1\langle V{P}^{5}V\rangle$$

1

$$\Delta E_2{\left(\Delta E_1\right)}^2\Delta E_2\langle V{P}^{5}V\rangle$$

1

$$\Delta E_1{\left(\Delta E_2\right)}^2\Delta E_1\langle V{P}^{5}V\rangle$$

1

$$\Delta E_1\Delta E_2\Delta E_1\Delta E_2\langle V{P}^{5}V\rangle$$

1

$${\left(\Delta E_1\right)}^2{\left(\Delta E_2\right)}^2\langle V{P}^{5}V\rangle$$

1

$$-{\left(\Delta E_1\right)}^4\Delta E_2\langle V{P}^{6}V\rangle$$

1

$$-{\left(\Delta E_1\right)}^3\Delta E_2\Delta E_1\langle V{P}^{6}V\rangle$$

1

$$-{\left(\Delta E_1\right)}^2\Delta E_2{\left(\Delta E_1\right)}^2\langle V{P}^{6}V\rangle$$

1

$$-\Delta E_1\Delta E_2{\left(\Delta E_1\right)}^3\langle V{P}^{6}V\rangle$$

1

$$-\Delta E_2{\left(\Delta E_1\right)}^4\langle V{P}^{6}V\rangle$$

1

$${\left(\Delta E_1\right)}^6\langle V{P}^{7}V\rangle$$

$${\displaystyle \sum _p}{S}_p=21\times 1+20\times 2+3\times 4+10\times 5+3\times 14+2\times 10+2\times 14+2\times 42+132=429=S_8$$