Poll
1 vote (7.69%) | |||
4 votes (30.76%) | |||
3 votes (23.07%) | |||
6 votes (46.15%) | |||
1 vote (7.69%) | |||
6 votes (46.15%) | |||
2 votes (15.38%) | |||
2 votes (15.38%) | |||
1 vote (7.69%) | |||
1 vote (7.69%) |
13 members have voted
They also add wins for a five of a kind and a Baby Royal (suited 9-K). The price is an extra two coins bet per hand.
Please click the link at the top of this post for my new page on the game. A huge thanks to Gary Koehler, who is a member here, for doing the math. I'm running rather busy so it saved me the trouble.
I am not aware of any placements for this game yet but it can be played at VideoPoker.com.
The question for the poll is would you play Stack the Deck, assuming the same return as conventional video poker?
P.S. For the record, you have to be a Gold member to play this game on their site for now.
Now that you mention it, yeah.Quote:Strategy
I'm afraid you're on your own with that for now (don't you hate it when I say that?).
Which brings me to:
Would the strategy really suggest dumping the pair and busting the full house to go for quads?Quote:Full house and three of a kind Five extra of the rank of the three of a kind.
If the bottom line House Edge were the same, yeah Id play. But thats a big if, and Ill need that strategy worked out first.
After posting, I voted. Thats when I noticed that my concern is one of the poll options.Quote: DJTeddyBearWould the strategy really suggest dumping the pair and busting the full house to go for quads?
Glad to see that Im not the only one with such a concern
P(3oak) = (1/47) = .0213
P(FH) = (1/694) = .0014
P(quads) = (1/4165) = .0002
P(4 to royal) = .0012 (.000025*47 --- assuming my idea of taking the P(royal) and multiplying by 47 to get rid of the last *(1/47) of getting it is a correct cheat).
Assuming that royal number is wrong, because I'm doing this quickly, it still will be a very small number so it won't change my point much. My point is that according to the above, the SUM probability that you'll get actual USAGE out of the feature seems to be ~.02414, or about 1 in every 42 hands. I do see on the Wiz's write up that it also randomly (?) changes the pay table and pays more sometimes? How often does it do this? Because basically I think it would SUCK to sit around for ~40 hands paying 7 coins for a 5 coin pay table just to get that 1 hand where you have an 'increased draw.' You bleed so fast in these games when you pay the extra coins and don't get to use the feature... especially when they force you to play 5 hand multi-play. Say you play JoB and get dealt J-J and don't improve... you still lose 10 coins.
Quote: DJTeddyBearWhich brings me to:Would the strategy really suggest dumping the pair and busting the full house to go for quads?
Yes, but not for quads but the 5 of a kind. For example, 3 Aces + 2 9s, hold the 3 aces.
The main thing that stood out to me when playing it was the feature didn't seem to happen often enough. I guess I would be in the class of players looking for a "higher risk - higher reward" game.
Take Jacks or Better, for example. The standard Jacks or Better game has a return of roughly 99.5%. But, from the Wizard's WOO page, the Jacks or Better game with the Stack the Deck feature has a return of 98.55%? So the Stack the Deck Wager reduces the return by almost 1%?
Quote: RomesMy point is that according to the above, the SUM probability that you'll get actual USAGE out of the feature seems to be ~.02414, or about 1 in every 42 hands. I do see on the Wiz's write up that it also randomly (?) changes the pay table and pays more sometimes? How often does it do this?
You overlooked that the Stack the Deck Version (with 7 coins wagered) has higher payouts for Trips, Straight, Flush and Full House. For Jacks or Better with 7 coins wagered:
Trips: 20 (normally 15 = 5x3)
Straight: 35 (normally 20 = 5x4)
Flush: 55 (normally 30 = 5x6)
Full House: 60 (normally 45 =5x9)
Quote: gordonm888The standard Jacks or Better game has a return of roughly 99.5%. But, from the Wizard's WOO page, the Jacks or Better game with the Stack the Deck feature has a return of 98.55%? So the Stack the Deck Wager reduces the return by almost 1%?
I don't see the information available, but presumably the base pay schedule without the bonus bet will be something less than full-pay 9/6, so base EV will be less than 98.55%.
My guess would be 9/5 (98.45%) because many of these new bonus features only boost EV slightly.