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matdiddy22
I figured this has been discussed, but I searched and I couldn't find anything.

What are they chances your dealt hand will be all 4 suits. I came up with 10.5% by this math...

Chances you get dealt your first card obviously 100% or 1/1 .

so 1/1 * 39/51 * 26/50 * 13/49 = 13182/124950 = 10.549 percent.

Is that math right, and if anything is wrong or I left anything out your help and insight is appreciated.
bdc30
Sounds right, can I ask why it matters??
KoRnholio
Looks good. Also see: http://en.wikipedia.org/wiki/Poker_probability_(Omaha)
IWANTTOBERICHDAMMIT
QUOTE (matdiddy22 @ Tuesday, December 11th, 2007, 1:21 PM) *
I figured this has been discussed, but I searched and I couldn't find anything.

What are they chances your dealt hand will be all 4 suits. I came up with 10.5% by this math...

Chances you get dealt your first card obviously 100% or 1/1 .

so 1/1 * 39/51 * 26/50 * 13/49 = 13182/124950 = 10.549 percent.

Is that math right, and if anything is wrong or I left anything out your help and insight is appreciated.


that sounds right.. but i'd think it happens more than 10 percent of the time.
randoman54
[quote name='matdiddy22' date='Tuesday, December 11th, 2007, 1:21 PM' post='2307516']
I figured this has been discussed, but I searched and I couldn't find anything.

What are they chances your dealt hand will be all 4 suits. I came up with 10.5% by this math...

Chances you get dealt your first card obviously 100% or 1/1 .

so 1/1 * 39/51 * 26/50 * 13/49 = 13182/124950 = 10.549 percent.

Is that math right, and if anything is wrong or I left anything out your help and insight is appreciated.
sounds good to me if you want the best Omaha book ever written and its just $20 what a great xmas present get "Farha on Omaha".It just came out and this book will pay for itself the 1st time and every time you play Omaha.good luck at the tables. randoman co-host pokerpowerhour.com radio show
matdiddy22
QUOTE (bdc30 @ Tuesday, December 11th, 2007, 5:37 PM) *
Sounds right, can I ask why it matters??



It doesn't matter at all. Just curious.
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