Quiz: Best hand is losing

Holdem. [Assume all hole cards are exposed for the purpose of computing outs, and that favorite means a strictly greater than 50% chance of winning the hand.]

Can you think of an example of a hand between two players (say A & B) such that:

Player A has a better poker hand on the flop, and Player B is the favorite to win the hand

and

Player A has a better poker hand on the turn, and Player B is the favorite to win the hand.

ScottyZ

Comments

  • "Player A has a better poker hand on the flop, and Player B is the favorite to win the hand "

    How about player A has Kh Kd, player B has 9s 10s

    flop is 8h 7s 5s

    "A" has a better hand, but I would think B is the favourite in this case.


    "Player A has a better poker hand on the turn, and Player B is the favorite to win the hand"


    A: has Ac kc

    B: has 8d 9d

    board is 7d Ad 10c Kh


    not sure if these are right or not, but in this case, player B has any diamond (except the king) any 6 or any jack for the str8.

    am i right?
  • For this question, I had in mind using the *same* hole cards (and flop) for both the flop and the turn.

    For your flop example, yes, this 15 out draw (straight and flush draw) is a favorite over the Kings with 2 cards to come.

    For your example on the turn, Player B has only 14 outs (straight and flush draw minus Kd as you noticed) from 44 unseen cards, and therefore is not the favorite.

    You need a hand on the turn which is behind with 23 or more outs.

    [Hint: yes, that's possible] :)

    ScottyZ
  • hrrmmm...okay, I'm gonna think about this one..
  • I'm sure there are a lot of possible answers. Here's one.

    Low Pair against 2 higher suited connectors, for example

    A: 2d 2h
    B: 9s 10s

    Flop: 7s 7d 8s

    So B has 9 spades, 3 sixes, 3 jacks, 3 10's, 3 9's, and more so at least 21 outs.

    Turn: anything except for the above or 2's, 7's, and 8's can fall on the turn. Let's say: 7s 7d 8s 3d

    So, add 2 3's and 2 8's for a total of 25 outs.
  • That's right! The key idea on the turn is that you have the best possible draw (straight flush draw and drawing to two good overcards) *and* your opponent's hand can be counterfeited without directly hitting your hand.

    This hand has 25 outs on the turn. Is that the most outs you can have on the turn while losing?

    I don't know the answer to that, but I have a strong feeling that the answer is yes. Now, *proving* that is another story.

    Is there a prof specializing in enumeration in the house? ;)

    ScottyZ
  • Woo hooo ship it GTA!
  • oh snap

    bump
  • Oh snap, I just read your post....
    :-(
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