So notice this is p, this distance is p right over here, this is another p right over here, this is another p right over here, that's another p right over there, and another p right over there.

Should be a p here.

Mr. P invited us down here.

So this right here becomes, you have this p right over here, so this is equal to p.

There should have been a p here.

And p might be here or something.

Or another way of thinking about it, this whole distance right over here is going to be p plus p plus p plus p plus p, or p times 5.

And then this term over here, this whole thing over here, is going to be plus p times 1 is p. p times negative 2p is negative 2p squared.

And this is the p block right here.

These over here are going to fill the p orbitals.

Elwood P. Here, let me give you one of my cards.

α proteobacteria P. abikonensis , P. aminovorans , P. azotocolligans , P. carboxydohydrogena , P. carboxidovorans , P. compransoris , P. diminuta , P. echinoides , P. extorquens , P. lindneri , P. mesophilica , P. paucimobilis , P. radiora , P. rhodos , P. riboflavina , P. rosea , P. vesicularis .

I could have taken the p out, because it's a constant, put the p here, and it would have stayed there.

This is going to be, this term right over here is going to be p squared minus p to the third.

And then it filled up all of this p block over here.

121 to 128 p. 121, p. 122, p. 123, p. 124, p. 125, p. 126, p. 127, p. 128.

γ β proteobacteria P. beteli , P. boreopolis , P. cissicola , P. geniculata , P. hibiscicola , P. maltophilia , P. pictorum .

It's 1 minus our mean, which is going to be p over here.

Why are you only looking for Mr. P, Mr. N is here too.

Well, if you just look here, I just showed you that that's also equal to p squared. p squared is equal to 9 .

1 P 5, 3 P 4 (1 P 4b), 7 P 3, 6 P 2

P 3 Associate P 2 P 1

1 P 5, 1 P 4, 2 P 3, 12 P 2,

13 P 4, 25 P 3 (5 P 3b), 19 P 2,

1 P 5, 3 P 4 (1 P 4a), 7 P 3,

1 P 5, 4 P 4, 14 P 3, 3 P 2,

1 P 5, 2 P 4, 13 P 3, 1 P 2

7 P 4 to P 5 1 P 4 to P 3

5 P 4 to P 5 1 P 4 to P 3

1 P 5, 4 P 4, 1 P 4,a 1 P 3, 1 P 3,a

1 D 2, 3 P 5 (1 P 5c), 3 P 4, 9 P 3, 3 P 2,

1 D 1, 1 P 5 (1 P 5d), 2 P 3 (1 P 3d), 1 P 2,

P 5 P 4

P 3 P 2

P 1 P 5

P 4 P 3

P 2 P 1

P 5 P 3

1 P 5, 2 P 4, 13 P 3,

1 P 4, 3 P 3, 1 P 2,

1 P 5, 3 P 3, 1 P 2,

1 P 5, 1 P 4, 9 P 3,

10 P 2 (1 P 2a, 4 P 2b),

1 P 5, 1 P 4 (1 P 4b),

1 P 5, 1 P 4, 8 P 3,