July 26th, 2012 at 3:54:05 PM
permalink
Hey all you math types. Can you give me the approximate royal payouts for an unfavorable paytable like a 6/5, 7/5, 8,5 etc. How much would it have to pay to make it worth playing?
July 26th, 2012 at 5:01:39 PM
permalink
The following table assumes Jacks or Better and optimal strategy (adjusted for the increased royal flush payoffs):
Paytable | Denomination | 100% | 101% | 102% |
---|---|---|---|---|
9/6 | 25¢ | $1220 | $1645 | $2056 |
9/6 | 50¢ | $2440 | $3290 | $4112 |
9/6 | $1 | $4880 | $6579 | $8224 |
9/5 | 25¢ | $1696 | $2107 | $2512 |
9/5 | 50¢ | $3392 | $4213 | $5024 |
9/5 | $1 | $6784 | $8426 | $10048 |
8/6 | 25¢ | $1706 | $2117 | $2524 |
8/6 | 50¢ | $3411 | $4233 | $5047 |
8/6 | $1 | $6822 | $8465 | $10094 |
8/5 | 25¢ | $2167 | $2572 | $2971 |
8/5 | 50¢ | $4333 | $5143 | $5942 |
8/5 | $1 | $8666 | $10286 | $11883 |
7/5 | 25¢ | $2630 | $3028 | $3425 |
7/5 | 50¢ | $5260 | $6056 | $6850 |
7/5 | $1 | $10519 | $12112 | $13700 |
6/5 | 25¢ | $3086 | $3483 | $3878 |
6/5 | 50¢ | $6171 | $6965 | $7756 |
6/5 | $1 | $12341 | $13929 | $15511 |
July 27th, 2012 at 1:54:43 AM
permalink
Thank You very much.