Can someone tell me the difference if any between Spanish 21 and SuperFun 21 and also give me a rough idea how large a bet spread is required to produce comparable win rates/ scores as the "typical" blackjack game in 1, 2, and 6 decks. I usually spread 1-4, 1-7, and 1-15 in 1, 2, & 6 decks respectively with 50%, 50%, and 67% penetration (H17, DAS, LS except 1 deck). I'm just looking for ballpark numbers to get an idea how playable these games are. Thanks!
Never mind about the rule differences, I can find them online or at the local casinos. Looks like Spanish 21 removes the 10's (Jacks, Queens, and Kings remain) out of the shoe and you can double on any number of cards. I assume a natural still pays 3:2? Superfun 21 is 1 deck but all the tens are there, you can only double on first 2 cards and naturals other than 2 diamonds pays 1:1. Many bonuses for each game and variations from casino to casino.
Wizardofodds has house edge for Spanish 21 H17 NoReDouble at 0.76%. Does anyone know the house edge for single deck Superfun 21? Still want to know what kind of spread is required to make these games playable. Thanks for any links or information.
Looks like house edge for Superfun21 is 1.16%. Not sure but probably a 1 - 12 spread or more would be necessary. Guess I should do my homework before posting. Any comments welcome :)
More like 30-1 is required due to Even Money on BJ
More like 1 to whatever table max is. Super fun 21 is garbage.
If you use A custom Level Two count (without Side-Counted Aces) and spread 30-1 you will have a nice advantage if playing heads-up with 6 or more hands dealt.
A veteran A.P. That I know has been doing just that.
I believe that this game is worth 2.5 units per hour � (depending on the usual factors) �
and, of course, only for abbreviated sessions.
Playing heads-up and betting $25 to $750 will get you noticed by the Shift Manager in a hurry.
Optimally this would be a random 2 hands of around $50 off the top and two hands of $500 at a True Count indicating a 2% advantage. With a count like RPC (Revere Point Count) that would be (in THIS rubbish game) a True Count in excess of +15 I am reasonably sure � and that is only going to be attainable if there is deep penetration.
So � As a practical matter, this is really of academic interest ONLY.
