I know it has to exceed the 99.16% return of regular Bonus Poker, but
can't figure a way to compute its actual return.
Anyone know the ER of ACE$ Bonus Poker
The quick and easy way is to look in the vpFREE paytables page...
http://members.cox.net/vpfree/PayV.htm
The first group of games are the "Aces" games and Aces Bonus poker is
the second subcategory.
Ken
···
--- In vpFREE@yahoogroups.com, "Brian Oarr" <A60sMan493@...> wrote:
I know it has to exceed the 99.16% return of regular Bonus Poker, but
can't figure a way to compute its actual return.
99.41% . for details go to
http://videopoker.fws1.com/aces.htm
P.S. all this information is in the vpFREE links section.
Regards
A.P.
···
----- Original Message ----- From: "Brian Oarr" <A60sMan493@aol.com>
To: <vpFREE@yahoogroups.com>
Sent: Wednesday, November 29, 2006 5:02 PM
Subject: [vpFREE] Anyone know the ER of ACE$ Bonus Poker
I know it has to exceed the 99.16% return of regular Bonus Poker, but can't figure a way to compute its actual return.
Brian,
You asked how to compute the actual return of Ace$ Bonus. You quoted the
return of Bonus Poker so I assume that you have WinPoker or a similar
product.
There are 120 ways to get 4 aces in 5 cards. There are only 2 ways to
spell Ace$.
2x4000=8000
118x400=47200
8000+47200=55200
55200/120=460
Enter the value 460 for 4 aces and you get 99.401%
There is only one hand in Ace$ Bonus that has a different strategy from
Bonus Poker. That hand is aces-full with the 3 aces in correct position.
With this hand you would discard the pair. I never tried to calculate the
added value of this one hand because I had an IGT par sheet that showed
99.41%.
I am going to change the return on my site to 99.40%. Jim Wolf's beta
program includes Ace$ Bonus. The strategy sheet agrees with my above
statement and has a return of 99.4044%.
5-card
···
_____
From: vpFREE@yahoogroups.com [mailto:vpF…@…com] On Behalf Of
Brian Oarr
Sent: Wednesday, November 29, 2006 4:02 PM
To: vpFREE@yahoogroups.com
Subject: [vpFREE] Anyone know the ER of ACE$ Bonus Poker
I know it has to exceed the 99.16% return of regular Bonus Poker, but
can't figure a way to compute its actual return.
[Non-text portions of this message have been removed]