Is it possible to gain an advantage at Video Poker?
What are the advantage of Video Poker?
How much advantage of playing video poker?
Dec 26th, 2007 04:19
Peter Jonsson, John Mathu, Joseph Martin, http://www.chiefcyberpicks.us http://www.skillgamesearch.com http://www.skillgameschief.com
The video poker strategy discussed here is for the common "8/5" machines
(called 8/5 because of the 8-for-1 payoff for a full house and 5-for-1
payoff for a flush). "Joker's Wild" and "Deuces Wild" machines will
require a much different strategy.
In order to have an advantage over the house, you must find a machine
with a progressive jackpot that is larger than about 1750 maximum bets.
($8750 for $1 machines, $2200 for $.25 machines, $440 for $.05
machines). This level only makes the game even with the house. The
jackpot must be higher than this in order to gain an advantage. The
player's edge increases by about 1% for each addition of 350 maximum
bets into the progressive jackpot.
In order to have a 2% edge, the jackpot must be about 2500 max. bets.
($12,500 for $1 machines, $3125 for $.25 machines, $625 for $.05 machines).
The main difficulty with playing video poker is that it takes an average
of 60 hours of rapid play to hit a royal flush, and it takes a _huge_
bankroll to survive long enough to win. During this time, the casino
enjoys an advantage of approximately 5%. Straight flushes can be
expected about once every 6 hours on average, but these contribute only
about 0.5% to the player's return. 4-of-kind hands occur only about once
per hour, and these hands account for about 5% of the player's return.
What this all means to the video poker player is that you will be
playing with about a 10% disadvantage while waiting for an occasional
"boost" from a 4-of-kind or straight flush. On average, it will take a
bankroll about as large as the progressive jackpot to survive long
enough to hit the royal flush (and this assumes that the jackpot is
large enough to give the player a reasonable edge over the house).
The following table shows the relative frequency of each hand, and the
resultant effect on the expected return, assuming the given strategy is
used. The table shows that you can expect to get nothing back about 55%
of the time, and hit either a high pair, two pair, or three of a kind
another 41% of the time. Hands of higher value occur only about 3.6% of
the time. This means that the house has a whopping 31% edge most of the
return % rate frequency variance
5.308 -> 0.00306 -> 1/32680 91.90 --=<ROYAL FLUSH!!!>=--
0.492 -> 0.00984 -> 1/10163 0.246 STRAIGHT FLUSH!!!!
5.878 -> 0.235 -> 1/425 1.469 FOUR OF A KIND!!!
9.183 -> 1.148 -> 1/87 0.735 FULL HOUSE!!
5.584 -> 1.117 -> 1/89.5 0.293 FLUSH!
4.512 -> 1.128 -> 1/88.7 0.180 STRAIGHT!
22.227 -> 7.409 -> 1/13.5 0.667 THREE OF A KIND
25.780 -> 12.890 -> 1/7.76 0.516 TWO PAIR
21.053 -> 21.053 -> 1/4.75 0.211 HIGH PAIR
44.993% 4.317 + royal
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