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  #1  
Old 05-21-2005, 02:30 AM
bort411 bort411 is offline
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Join Date: May 2004
Posts: 6
Default Who bets this river?

Party Poker No-Limit Hold'em, $ BB (6 max, 6 handed) converter

saw flop|<font color="#C00000">saw showdown</font>

MP ($34.05)
CO ($100.75)
Button ($23.25)
<font color="#C00000">SB ($56.5)</font>
<font color="#C00000">BB ($51.69)</font>
<font color="#C00000">Hero ($50)</font>

Preflop: Hero is UTG with K[img]/images/graemlins/spade.gif[/img], K[img]/images/graemlins/club.gif[/img]. SB posts a blind of $0.25.
<font color="#CC3333">Hero raises to $2</font>, <font color="#666666">3 folds</font>, SB (poster) calls $1.75, BB calls $1.50.

Flop: ($6) 9[img]/images/graemlins/spade.gif[/img], T[img]/images/graemlins/spade.gif[/img], Q[img]/images/graemlins/club.gif[/img] <font color="#0000FF">(3 players)</font>
SB checks, BB checks, <font color="#CC3333">Hero bets $5</font>, SB calls $5, BB calls $5.

Turn: ($21) 8[img]/images/graemlins/heart.gif[/img] <font color="#0000FF">(3 players)</font>
SB checks, BB checks, Hero checks.

River: ($21) J[img]/images/graemlins/spade.gif[/img] <font color="#0000FF">(3 players)</font>
SB checks, BB checks, Hero checks.

Final Pot: $21

Results in white below: <font color="#FFFFFF">
SB has Jc Kh (straight, king high).
BB has 6s 7s (flush, jack high).
Hero has Ks Kc (straight, king high).
Outcome: BB wins $21. </font>
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  #2  
Old 05-21-2005, 02:34 AM
snappo snappo is offline
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Join Date: Sep 2004
Posts: 3
Default Re: Who bets this river?

Not me.
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  #3  
Old 05-21-2005, 02:40 AM
soah soah is offline
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Join Date: Jun 2004
Posts: 112
Default Re: Who bets this river?

I think this is one of those cases where a check-raise would make you vomit, as you'll either pay off the (poorly-played?) flush, or give up half of a split pot. I don't expect you to get called by non-straights often enough to offset the money/EV that you lose the other times. If you had AK then there would be a lot more merit to a bet.

And after looking at the results, I'd just like to say that the Fundamental Theorem of Poker is smiling on you today.
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