Finished the first step (the part I wasn't so sure could be done properly/easily).

Essentially, to figure out the probabilities of ending with each hand (high pair through RF) given a strategy. Using WoO, I adjusted the paytable in DDB enough to make the strategy for that (game with F'd up paytable) to be the same strategy presented in OP. Using the frequencies listed there (ie: RF is 1 in 25,629.02, SF is 1 in 28,376.89, etc.), can write a program with an RNG to sim this strategy. Of course, in the sim, the paytable would reflect regular 8/5 DDB paytable and NOT the one in the link below. For instance, RNG would fine a number between 1 and 19,933,230,517,200 (inclusive). If the RNG is between 1 and 777,760,276 (inclusive), the bankroll in the sim would be increased by 800, symbolizing a royal flush. If the RNG is between 777,760,277 and 1480206172 (inclusive), then the bankroll would be increased by 50, symbolizing a straight-flush. Note: 1480206172 is the sum of 777,760,276+702,445,896, which are the # of combinations for RF + SF. And yes, this method works, I've done it many times when analyzing a game or play.

The strategy and number of possible combinations used would be here: http://wizardofodds.com/games/video-...0-d-1-d-80000/ Unless you (generic) want to switch those numbers around to exactly match the pre-determined strategy in the OP. (But the strategy in OP implied you'd hold AA over AKQJ suited, or that you'd hold AKQJT off-suit over AKQJ suited.) For the simulation, the regular paytable would be used (800 for RF, 50 for SF, etc. 8 for FH, 5 for flush, etc.).

No time to do it tonight, too tired and been up all day and out and about quite a bit. Perhaps tomorrow if I have time. Or someone else here can do it, it's not that difficult. Hell, you can do it in Excel rather easily, actually (although a tad time consuming).