Only logged-in members can vote!
→ Click here to create a Mob account which gives you access to our forum and all our free bankrolls (no deposit bonuses) → Log in to existing account!
Joined: Feb '08
Location: United Kingdom
Age: 35 (M)
Posts: 1886
I just spent a few minutes looking for definitions of the nuts and pages donated to working out the nuts. None that I can find mentions the fact that two people can have the nuts at the same time. Although they do cover the fact that the nuts is determined by your hole cards and you can't have the same card twice they don't talk about how the nuts can be a split pot as in the example where you both have an ace and there is 4 of the kind on the board.
Joined: May '12
Location: United Kingdom
Age: 38 (M)
Posts: 2064
The statement is false.
On a board reading Ah Ac 10h 9h 8d for example....
The nuts can be either Ad As.... for 4 of a kind, or A 10 for the full house...
Definition of 'the nuts' - Can't be beaten. In the old wild west, cowboys would literally bet 'the nuts and bolts' from their wagon. As they couldn't possibly get by without them... anyone 'betting the nuts' would be assumed to have the best possible holding.
...I'm not sure exactly how true that story is - but it is a story that's gone around a bit.
Joined: Feb '08
Location: United Kingdom
Age: 35 (M)
Posts: 1886
Posted by yout85: The statement is false.
On a board reading Ah Ac 10h 9h 8d for example....
The nuts can be either Ad As.... for 4 of a kind, or A 10 for the full house...
Definition of 'the nuts' - Can't be beaten. In the old wild west, cowboys would literally bet 'the nuts and bolts' from their wagon. As they couldn't possibly get by without them... anyone 'betting the nuts' would be assumed to have the best possible holding.
...I'm not sure exactly how true that story is - but it is a story that's gone around a bit.
You are 100% correct of course. A full house can be the nuts if and only if the board is paired with no higher cards than the pair on the board and there is no chance of a straight flush. However it can never be anything other than the "split nuts" meaning although you cannot lose you are not guaranteed to have a better hand than everyone else. In your example another player could also have A10.
Wikipedia notes the difference between the "actual nut hand" and the "absolute nut hand". The best hand possible on any paired board with no straight flush possible is always four of a kind until you factor in hole cards. Then if you have a hole card that matches the board pair you know a full house is the nuts. However, having a fh that includes one of these cards is no guarantee you have the nuts.
For example if the board was Ac 10c 9s 9d 2c... As 9c is not the nuts since it can be beaten by pocket 10s or pocket A but pocket A is not the nuts since it can be beaten by pocket 9s. But if the board is Jc Js 9d 5c 4s... Jd 9s is the nuts since there is no higher full house although Jh 9c is equally the nuts.
Joined: Jan '11
Location: United States
Age: 60 (M)
Posts: 3361
Was late for the question as far as leaving an answer prior to reading the final, but always learning something here in the BRM forum. I guess that's what really counts! Good Luck All!
Joined: Oct '11
Location: Sweden
Age: 32 (M)
Posts: 1410
This is a really interesting question. Sure it can be the nuts since the definition is that there isn't any hand that can beat you. But still there is the posibility of a split pot so I'm not sure at all what the right answer should be.
Joined: Apr '09
Location: Australia
Age: 40 (M)
Posts: 6483
Bit late in the conversation, but yes - in the general sense that you can be confident there is no better hand. But splits are always possible of course.
Joined: Apr '09
Location: Australia
Age: 40 (M)
Posts: 6483
edit: ^damn beat me to it! Easy question any way.
Posted by retribution: A new brain buster, is it ever possible to have the absolute nuts on the flop?
Yes definitely. Hands like a royal flush (in any community card variation of poker) cannot be out-drawn and cannot be equalled. The upper two cards of a straight flush also could not be out-drawn (for example holding 8h,9h on a 5h,6h,7h board).
It's extremely difficult to flop absolute nuts without a straight flush, although it *can* be done with quads- so long as your hole cards serve as blockers to a straight flush draw.
edit again: Now that I think about it - I don't think it *can* be done without a straight flush, the only quads you can flop that can't be beat by better quads is with quad aces and holding AA means you can't effectively block a straight flush draw and like wise if you hold AX on an AAA flop then you aren't blocking all the possible RFs.
So I think you can only flop the absolute nuts if you flop a SF (either upper end of a regular one, or a RF).
Edited by jessthehuman (17 September 2012 @ 06:56 GMT)
Joined: Sep '12
Location: Romania
Age: 33 (M)
Posts: 1052
Posted by retribution: A little late to answer the question, although I knew the answer anyways.
A new brain buster, is it ever possible to have the absolute nuts on the flop?
Of course you can have a nuts on the flop : you need a royal flush or a straight flush or quads, even full house can be nuts: in this case full house must be something like : AK and flop AAK
Joined: Apr '09
Location: Australia
Age: 40 (M)
Posts: 6483
Posted by Doarulle:
Posted by retribution: A little late to answer the question, although I knew the answer anyways.
A new brain buster, is it ever possible to have the absolute nuts on the flop?
Of course you can have a nuts on the flop : you need a royal flush or a straight flush or quads, even full house can be nuts: in this case full house must be something like : AK and flop AAK
100% for sure you CANNOT flop the absolute nuts with only a full-house. And as I wrote above, now that I think about it I am fairly certain you can't flop the absolute nuts with quads, can you please provide an example of how you can? Thanks !
Joined: Sep '12
Location: Romania
Age: 33 (M)
Posts: 1052
Posted by jessthehuman:
Posted by Doarulle:
Posted by retribution: A little late to answer the question, although I knew the answer anyways.
A new brain buster, is it ever possible to have the absolute nuts on the flop?
Of course you can have a nuts on the flop : you need a royal flush or a straight flush or quads, even full house can be nuts: in this case full house must be something like : AK and flop AAK
100% for sure you CANNOT flop the absolute nuts with only a full-house. And as I wrote above, now that I think about it I am fairly certain you can't flop the absolute nuts with quads, can you please provide an example of how you can? Thanks !
Example of full house nuts on flop AK flop AAK / KKA Rainbow = 99.99% nuts, just if the adversar have QJ/QT/JT suited in that case runner runner can beat you AQ flop AAQ RAINBOW = ALMOST NUTS BECAUSE ANY AK WITH A TURN OR RIVER K BEAT YOU AQ flop QQA RAINBOW= ALMOST NUTS BECAUSE ANY AK WITH RUNNER-RUNNER K K CAN BEAT YOU AJ flop JJA AT flop TTA A9 flop 99A A8 flop 88A A7 flop 77A ALMOST NUTS BECAUSE ANY RUNNER RUNNER HIGHER THAN YOUR FULL BEAT A6 flop 66A / YOU, AJ-JJA = beat by AQ/AK - JJA - TURN Q RIVER Q or TURN K RIVER K A5 flop 55A / ALSO ANY PAIR WITH RUNNER RUNNER BEAT YOU A4 flop 44A / A3 flop 33A / A2 flop 22A /
AJ AT A9 A8 A7 A6 A5 A4 A3 A2 with flop AAx never nuts because any AK or AQ or any Ax(x higher than your kicker) with a turn or river of Q or K or higher than your kicker will beat you
Example of nuts quads on flop AA flop AAx KK flop KKx (x≠A) is almost nuts just in case adversar have AA and runner-runner AA For QQ and other pair lower to 22 rule is simple Example : QQ flop QQx, you need to see the turn without any card higher than your Q, adversar can have AA or KK and if the flop is QQK or QQA, you can lose if the turn or river double a K or A If the flop is QQx (x≠A or K) and if the turn is any x(x≠A or K) you are the nuts.
I hope someone read this and understand my madness
In conclusion: after i've tipe this madness i saw there's no full house nuts on the flop
≠ is =/= i mean false
Waiting for replies
Edited by Doarulle (17 September 2012 @ 10:38 GMT)