One minor note: I believe this initial table is seen with the 8/5 version
of DDB. The 9/5 version changes the initial deal FH from 200 to 250. The
stated redeal payback of 96.6% seems to confirm this but 8/5 is actually
about 96.79% and 9/5 about 97.87%.
···
[Original Message]
From: Bill Velek <billvelek@alltel.net>
To: <vpFREE@yahoogroups.com>
Date: 3/2/2004 8:24:10 AM
Subject: Re: [vpFREE] Re: Double Pay Poker: Computing the Returnbrumar_lv wrote:
> --- In vpFREE@yahoogroups.com, Bill Velek <billvelek@a...> wrote:
> > That seems way too good to be true, but if so, if you will post the
> full pay table I'll give you the total ER.<<
>
> Sorry its taken so long to respond. As someone noted, the "deal"
> and "redeal" jackpots require separate bets. But I'm still curious
> what the "deal" payback is, so I've included the pay schedule below
> for DDBP (this is a 9/5 game with a redeal payback of only 96.6%)
> based on a 5-coin max bet.Okay, so if I understand you correctly, the following is the pay you
receive if you are "dealt" the following hands:> RF: 60,000
> SF: 2500
> 4Aces w/2,3,4: 5000
> 4-2,3,4 w/A,2,3,4: 2000
> 4Aces: 2000
> 4-2,3,4: 1000
> 4-5thruK: 500
> FH: 200
> F: 100
> ST: 50
> 3ofaK: 30
> 2Pair: 20
> JorBPair: 10
> Pair of 5-10: 5snip
I am reposting that info with additional columns which indicate the
expected frequency of those hands and the resulting expected return for
each hand (pay for hand x expected frequency), which are as follows:HAND PAY Exp.FREQ. ER
RF: 60,000 4 240,000
SF: 2,500 36 90,000
4Aces w/2,3,4: 5,000 12 60,000
4-2,3,4 w/A,2,3,4: 2,000 36 72,000
4Aces: 2,000 36 72,000
4-2,3,4: 1,000 108 108,000
4-5thruK: 500 432 216,000
FH: 200 3,744 748,800
F: 100 5,108 510,800
ST: 50 10,200 510,000
3ofaK: 30 54,912 1,647,360
2Pair: 20 123,552 2,471,040
JorBPair: 10 337,920 3,379,200
Pair of 5-10: 5 506,880 2,534,400
TOTAL: 12,659,600Cost to play games = 52!/47!/5!*5= 12,994,800
TOTAL RETURN % = 12,659,600/12,994,800*100= 97.4%The above ER is only for the "initial deal" portion of the game. After
that part of the game, I understand that you then play-out your hand
with a paytable that renders an ER of 96.6% as per your statement,
above. You would then average the two = (97.4+96.6)/2= 97.0% TOTAL ER
for GAME.Now it makes sense. Cheers..
Bill Velek
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