Poker Hand Ranking with Wild Cards
A wild card is a particular card, often a joker, which can be used to substitute for any card the holder wishes, even a duplicate of a card the holder already has. Several cards may be designated as wild - for example all the twos. This must be agreed in advance.
The hand ranking is the same as described above, except that it is now possible to have five of a kind - five cards of the same rank - in which of course at least one will be represented by a wild card. Five of a kind is the highest combination, beating a Royal Flush.
Originally posted by: SampSon
There is no "thinking" involved with this.
Originally posted by: fivespeed5
real men play texas hold'em, no wild cards so this is never an issue.
Originally posted by: fivespeed5
real men play texas hold'em, no wild cards so this is never an issue.
Originally posted by: her209
The odds of getting 5 of a kind is (12/52)(11/52)(10/52)(9/52)=0.415952
The odds of getting a straight flush (flush of the same suit) is (2/52)^4 assuming the first card picked is not lower than 5 or higher than a 10. If it is, the odds will be even less.
You are right... it should beOriginally posted by: Shooters
Originally posted by: her209
The odds of getting 5 of a kind is (12/52)(11/52)(10/52)(9/52)=0.415952
The odds of getting a straight flush (flush of the same suit) is (2/52)^4 assuming the first card picked is not lower than 5 or higher than a 10. If it is, the odds will be even less.
That's not right.
Originally posted by: her209
You are right... it should beOriginally posted by: Shooters
Originally posted by: her209
The odds of getting 5 of a kind is (12/52)(11/52)(10/52)(9/52)=0.415952
The odds of getting a straight flush (flush of the same suit) is (2/52)^4 assuming the first card picked is not lower than 5 or higher than a 10. If it is, the odds will be even less.
That's not right.
(12/51)(11/50)(10/49)(9/48)
and
(2/51)(2/50)(2/49)(2/48)
Originally posted by: silverpig
Originally posted by: fivespeed5
real men play texas hold'em, no wild cards so this is never an issue.
There's not as much skill required in that game as in other variations of poker...
No wildcards assumed.Originally posted by: Shooters
Originally posted by: her209
You are right... it should beOriginally posted by: Shooters
Originally posted by: her209
The odds of getting 5 of a kind is (12/52)(11/52)(10/52)(9/52)=0.415952
The odds of getting a straight flush (flush of the same suit) is (2/52)^4 assuming the first card picked is not lower than 5 or higher than a 10. If it is, the odds will be even less.
That's not right.
(12/51)(11/50)(10/49)(9/48)
and
(2/51)(2/50)(2/49)(2/48)
Still not right.
Would you mind explaining how you came up with your computations?
Also, how many wild cards are you assuming?
Originally posted by: her209
No wildcards assumed.
For 5 of a kind:
The chances of picking a 1st card from the deck is 1 (52 of 52). The chances of picking a 2nd card of the same suit from the deck is 12 of 51 cards. The chances of picking a 3rd card of the same suit from the deck is 11 of 50 cards...
Originally posted by: Dudd
Five of a kind is *not* a flush. Five of a kind is having, say, AAAA and a wild J. That's why the calculations look so strange.
Originally posted by: her209
No wildcards assumed.Originally posted by: Shooters
Originally posted by: her209
You are right... it should beOriginally posted by: Shooters
Originally posted by: her209
The odds of getting 5 of a kind is (12/52)(11/52)(10/52)(9/52)=0.415952
The odds of getting a straight flush (flush of the same suit) is (2/52)^4 assuming the first card picked is not lower than 5 or higher than a 10. If it is, the odds will be even less.
That's not right.
(12/51)(11/50)(10/49)(9/48)
and
(2/51)(2/50)(2/49)(2/48)
Still not right.
Would you mind explaining how you came up with your computations?
Also, how many wild cards are you assuming?
For 5 of a kind:
The chances of picking a 1st card from the deck is 1 (52 of 52). The chances of picking a 2nd card of the same suit from the deck is 12 of 51 cards. The chances of picking a 3rd card of the same suit from the deck is 11 of 50 cards...
For a straight flush (meaning a hand of sequetial cards of the same suit (lmk know if I'm wrong here)):
The chances of picking a 1st card from the deck is 1 (52 of 52). The chances of picking a 2nd card that is adjacent to the first card of the same suit is 2 of 51. The chances of picking a 3rd card that is adjacent to the first card or the second card of the same suit is 2 of 50....
EDIT: nvm the straight flush, its more complicated than that.