Three card poker with 6 card bonus payout Three Card Poker 6 Card Bonus is an exciting poker game. You may bet against the dealer, bet on the value of your own three-card hand, or bet both. Bonus payouts may be won for certain hands when wagering against the dealer.Three Card Poker 6 Card Bonus is an exciting stud poker game.
According to Casino Rama in Ontario the hand that I was dealt 9,J,K of spades combined with dealer's hand of 10,Q,A also of spades was rewarded the royal flush of 1000:1. The other poker hand of 9,10,J,Q,K with a payout of 200:1 was not a valid payout hand because the casino only pays out the highest hand. Can someone verify this? Thanks.
Administrator
Otherwise, the hand in question could be considered a Royal Flush and a Straight Flush and a Flush and a Straight, and trying to collect the payoff for all four types would be rather silly.
The '6 Card Bonus' is a side bet based on the highest five-card poker hand that can be composed out of the player's and dealer's three cards.
I recently played 3-card poker and with the 6-card bonus the dealer had 10,Q,A of spades and I had 9,J,K of spades - the casino in Ontario paid me only the royal flush which was 1000:1 but I'm contesting that a second payout of a straight flush also should be paid out - the straight flush hand being 9,10,J,Q,K of spades which pays 200:1 or another $2000 of the minimum bet of $10. Am I correct that that there are 2 separate payouts with these 6 cards?
According to Casino Rama in Ontario the hand that I was dealt 9,J,K of spades combined with dealer's hand of 10,Q,A also of spades was rewarded the royal flush of 1000:1. The other poker hand of 9,10,J,Q,K with a payout of 200:1 was not a valid payout hand because the casino only pays out the highest hand. Can someone verify this? Thanks.
No chance. Only the highest possible payout per hand ever gets paid on any table game. If your example were the case, why would you not also get paid for the straight and the flush since you also have those? A Royal is the correct payment.
ZCore13
My condolences that you weren't playing at a Caesars Entertainment property.
It has to be in Diamonds for the million dollars.
ZCore13
It has to be in Diamonds for the million dollars.
ZCore13
Yeah, but I'm still taking $100k all day, every day.
Yeah, but I'm still taking $100k all day, every day.
Me too. :)
ZCore13
Odds of getting a 4oak in the 6-card hand is 1 in 1,389
Odds of getting the straight flush is 1 in 455.
1/1,389 x 1/455 = 1/631,995. Pretty damn rare, if I did the math right.
On a similar note, the player next to me at BJ today got four blackjacks in a row. That's a ~ 1/190,000 shot, and a casino in Minnesota at one time was offering a $10,000 bonus for that.
Three Card Poker With 6 Card Bonus
Whenever dealing with card permutations, there are always 2 ways of figuring a total, one is with using sequences, the other is with out using sequences. Example : If you deal 3 cards, there are 22,100 possible 3 card combinations, however, each result has 6 separate sequences. If you deal Jc 9s 4d, that can also be dealt 9s 4d Jc, or 4d Jc 9s, etc..
In the case of this problem involving 6 cards, we MUST use sequences because if we just calculate 6-card combinations (20,358,520), some of those won't qualify even though they contain all of the cards to do so. Kc Ks Js - Ks Qs Kh may produce the 6 cards needed to have quads and a straight flush, but since they are not dealt in the proper sequence, they would produce neither in each hand.
So we must include sequences when figuring how many 6 card permutations there are, which is 14,658,134,400 and then we must calculate how many of those would produce one 3 card hand to have trips, and the other 3 card hand to have a straight flush THAT ALSO uses the 4rth card of the other hands trips. I figure that 10,368 of these six card sequences would qualify.
Therefore, we have 14,658,134,400 sequences of 6 cards that a 52 card deck produces, and 10,368 of those will produce the two three card hands we need. So, my answer would be odds of 1,413,785 - 1.
Since I am no genius like some of the people that frequent here are, I'd love to be either confirmed or corrected by someone truly qualified.