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Do you preempt?

#21 User is offline   keylime 

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Posted 2007-November-13, 11:42

I like 2♠ - gets my hand across and it's just right on suit strength. 3♠ is a little harsh with this hand.
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#22 User is offline   SoTired 

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Posted 2007-November-13, 11:44

probably 2S, maybe 3S. I personally don't like 1S with this hand.

I have noticed many experts increasingly consider 1S or 2S almost interchangable with this hand type in these situations,
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#23 User is offline   Yogeshdg 

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Posted 2007-November-13, 16:24

If not vul i bid 3♠ else 2♠
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#24 User is offline   mikeh 

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Posted 2007-November-13, 18:26

2♠: no second choice

I really dislike 1♠. It lacks (much) preemptive value: indeed, an overcall that is in the suit just above opener's often acts as an anti-preempt. It allows for negative doubles and a non-forcing 1N, as well as not exactly taking away bidding space: what are the chances that LHO was going to bid 1♠ if we passed.

And 1♠ should promise sone constructive values. I think that is so in all situations, but especially when partner is an unpassed hand. Most NA experts nowadays play extremely wide-range overcalls, so partner has to cater to a good 17 with a 5 card suit, as an example, and thus will (1) not raise with 2 cards when that gives us a 9 card fit, and (2) bid with values and no fit.. maybe bid too much, or (3) make a double of an enemy game based on short(ish) spades and an expectation of more than 1 defensive trick and negative side values.

3♠ is just too much.

And passers should never be dealt long spade suits: such are wasted on people who pass this hand.

So 2♠ it is: the goldilocks bid: just right.
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#25 Guest_Jlall_*

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Posted 2007-November-13, 21:03

I don't think pass is so bad, it certainly seems better than 3S, and depending on style maybe better than 1S, and this hand is pretty bad for a vul 2S bid. Not surprised its not popular but I don't think its unreasonable at all.

3S on this hand is for the suicidal.
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#26 User is offline   cnszsun 

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Posted 2007-November-15, 07:35

Pass was indeed a good choice this time.
I bid 2♠ and got -1100.
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#27 User is online   mike777 

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Posted 2007-November-15, 10:25

cnszsun, on Nov 15 2007, 08:35 AM, said:

Pass was indeed a good choice this time.
I bid 2♠ and got -1100.

Going for 1100 does seem a bit unlucky :)

But would expect a push as worse case :D
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#28 User is offline   jdonn 

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Posted 2007-November-15, 13:42

mike777, on Nov 15 2007, 11:25 AM, said:

But would expect a push as worse case :o

Not with someone who bid 1♠ at the other table.....
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#29 User is offline   lilboyman 

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Posted 2007-November-16, 08:12

With my regular partners, we use the rule of 2/3/4. With only 5 winners 2 Spades would be the limit of this hand. Likewise, we would not open this 1 Spade because our discipline requires 2 defensive tricks to make an opening bid of 1 of a suit. The latter agreement keeps us out of 5 or 6 Spades when partner has 18 plus hand and to make intelligent decisions on competitive hands at the 5 level.
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#30 User is online   mike777 

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Posted 2007-November-16, 15:16

lilboyman, on Nov 16 2007, 09:12 AM, said:

With my regular partners, we use the rule of 2/3/4.  With only 5 winners 2 Spades would be the limit of this hand.  Likewise, we would not open this 1 Spade because our discipline requires 2 defensive tricks to make an opening bid of 1 of a suit.  The latter agreement keeps us out of 5 or 6 Spades when partner has 18 plus hand and to make intelligent decisions on competitive hands at the 5 level.

I also use the rule of 2/3/4 but how are you counting 5 winners? In other words what method of counting winners do you use and why is that method better than the other ways?

I ask this since I would count this hand as 6 winners.....

1) We have 7 spades
2) I assume the remaining 6 spades are split evenly 2-2-2
3) therefore 6 winning spades.
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#31 User is offline   ArtK78 

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Posted 2007-November-16, 15:32

If I were going to try to determine how many winners my hand would produce, I would assume that partner has a low singleton in my long suit, not that the suit is divided 2/2/2 around the table.

One should make conservative (but reasonable) assumptions in these situations.
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#32 User is online   mike777 

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Posted 2007-November-16, 15:45

ArtK78, on Nov 16 2007, 04:32 PM, said:

If I were going to try to determine how many winners my hand would produce, I would assume that partner has a low singleton in my long suit, not that the suit is divided 2/2/2 around the table.

One should make conservative (but reasonable) assumptions in these situations.

That does not seem to be the method discussed in the Bridge Encyclopedia.
See pages 354 and 355.

"In Estimating the trick-taking strength of a hand, the holder assumes that his long suit will break evenly among the other three hands."
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#33 User is offline   han 

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Posted 2007-November-16, 16:11

mike777, on Nov 16 2007, 04:16 PM, said:

1) We have 7 spades
2) I assume the remaining 6 spades are split evenly 2-2-2
3) therefore 6 winning spades.

How often do you expect to make 6 spade tricks? Have you ever considered that question?

How many tricks should you expect to take from this suit on average? What if you assume that partner does not have spade honors that he would consider as increasing you trick taking potential?
Please note: I am interested in boring, bog standard, 2/1.

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#34 User is offline   ArtK78 

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Posted 2007-November-16, 16:47

mike777, on Nov 16 2007, 04:45 PM, said:

ArtK78, on Nov 16 2007, 04:32 PM, said:

If I were going to try to determine how many winners my hand would produce, I would assume that partner has a low singleton in my long suit, not that the suit is divided 2/2/2 around the table.

One should make conservative (but reasonable) assumptions in these situations.

That does not seem to be the method discussed in the Bridge Encyclopedia.
See pages 354 and 355.

"In Estimating the trick-taking strength of a hand, the holder assumes that his long suit will break evenly among the other three hands."

That is an optimistic assumption. It would make more sense if you held 6 or 8 cards in the suit, as then it is more reasonable to assume an even division of the cards in the suit around the table. A 3/2/2 division of the remaining 7 cards in a suit (or a 1/2/2 division of the remaining 5 cards in a suit) is far more likely than a 2/2/2 division of the 6 remaining cards in a suit.
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