Detailed analysis for Double Double Bonus 10/6 (40 SF) Video Poker
We computed every hand probability for this paytable to get the overall payout (expected value) and the optimal strategy. Paytables change both, so the strategy for one machine is not the strategy for another that looks identical. This one returns 99.9577% under perfect play, ranking 2 of the 12 Double Double Bonus paytables we analyse.
Variance per hand is 41.9671 (standard deviation 6.48 bet units), computed from the exact counts below. That is the number that sizes a bankroll: the bankroll calculator shows what it means over a session.
Payout table
| Hand | Payout (1 coin) |
|---|---|
| Royal Flush | 800 |
| Straight Flush | 40 |
| Four Aces + 2-4 | 400 |
| Four 2s-4s + A-4 | 160 |
| Four Aces | 160 |
| Four 2s-4s | 80 |
| Four 5s-Ks | 50 |
| Full House | 10 |
| Flush | 6 |
| Straight | 4 |
| Three of a Kind | 3 |
| Two Pair | 1 |
| Jacks or Better | 1 |
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Analysis
| Hand | Payout | Probability | Combinations | EV contribution |
|---|---|---|---|---|
| Royal Flush | 800 | 0.002434% | 40,428,326 | 0.019471 |
| Straight Flush | 40 | 0.010892% | 180,935,528 | 0.004357 |
| Four Aces + 2-4 | 400 | 0.006161% | 102,334,500 | 0.024643 |
| Four 2s-4s + A-4 | 160 | 0.014320% | 237,869,374 | 0.022912 |
| Four Aces | 160 | 0.017363% | 288,413,337 | 0.027780 |
| Four 2s-4s | 80 | 0.038441% | 638,537,018 | 0.030752 |
| Four 5s-Ks | 50 | 0.163111% | 2,709,448,318 | 0.081556 |
| Full House | 10 | 1.086473% | 18,047,434,611 | 0.108647 |
| Flush | 6 | 1.129033% | 18,754,389,656 | 0.067742 |
| Straight | 4 | 1.276474% | 21,203,534,298 | 0.051059 |
| Three of a Kind | 3 | 7.531067% | 125,098,748,131 | 0.225932 |
| Two Pair | 1 | 12.313357% | 204,537,482,307 | 0.123134 |
| Jacks or Better | 1 | 21.159221% | 351,476,355,342 | 0.211592 |
| Nothing | 0 | 55.251654% | 917,786,632,354 | 0.000000 |
| Total | 100% | 1,661,102,543,100 | 0.999577 |
Read the last column as cents per dollar wagered coming back from each hand type. Royal flushes are worth chasing not because they are likely but because their payout is large enough to matter over millions of hands; the bulk of the return comes from the ordinary hands near the bottom of the table.