EV of a shove - my attempt

Let me redo this for you:

- Villain's range after his cbet: 99+,AQs+,KsQs,AQo+
Combos: 99(3),TT(6),JJ(3),QQ(6),KK(6),AA(3),AQ(12),AK(12), KsQs(1) = 52 combos
Note that there are only 3 combos for 99 because there is a 9 on the board. AA and JJ also have 3 combos each because you hold one A and one J. AK has 12 (3 aces times 4 kings because you are holding one ace), and so does AQ, and obviously KsQs has only one.

- Villain calls your shove with: 99+,KsQs
Combos: 99(3),TT(6),JJ(3),QQ(6),KK(6),AA(3),KsQs(1) = 28 combos

So he folds (52-28)/52 = 46.1% of the time, in which case your profit will be 3.85+3.25 = 7.10

Your equity with AsJs against 99+,KsQs on a 9s5s5h board is 38.8%:

Code:

Text results appended to pokerstove.txt

  27,720  games     0.005 secs     5,544,000  games/sec

Board: 9s 5s 5h
Dead:  

equity  win  tie  pots won  pots tied    
Hand 0:     38.777%      38.76%     00.02%              10743             6.00   { AsJs }
Hand 1:     61.223%      61.20%     00.02%              16965             6.00   { 99+, KsQs }

So when he calls, 38.8% of the time you win and your profit on your 25.60 shove investment will be 3.85 + his 25.60 = 29.45 and 61.2% of the time you loose and your loss will be what you invested in the shove: 25.60

EV(he folds) = 0.461*7.10 = 3.2731
EV(he calls) = 0.539*(0.388*29.45 - 0.612*25.60) = -2.2857
Total EV = $0.9874

Note: if you want to do this perfectly, you also have to remove the rake from your profits! Let's say about $0.4 if he folds and $3 if he calls. Your EV becomes $0.175 !!