awm, on Oct 31 2006, 04:30 PM, said:
The general issue is that rebidding a mediocre five-card club suit is a bad idea. This is especially true if partner will make a negative double with any hand including four hearts (such as 5431 or 4441 patterns). Of course, there do exist hands with 2335 shape where the hearts are too weak to think about bidding them on three and there's nothing resembling a spade stopper, and you just have to rebid 2♣ on five. But this is basically a "fix" hand. The following line of argument is fallacious:
(1) There exist awkward hands where I have to do something "bad" and hope it works out.
(2) Therefore, these "bad" bids are a necessary part of the methods.
(3) Therefore I may as well adopt methods that extend the "bad" bids to a much wider range of hands.
To see what this is wrong, a similar line of reasoning goes something like the following:
(1) There exist hands where most good players will respond to 1m on a strong three-card major.
(2) Therefore, responding to 1m with a three-card major must be okay.
(3) Thus we should always respond three-card majors up the line when partner opens 1m.
Just because there exist awful fix hands where your values are in the wrong places and you have to rebid 2♣ on five doesn't mean you should make a general practice of always rebidding five card club suits even on hands where there's a reasonable alternate place to play.
You miss the point.
The point is not merely whether rebidding 2
♣ on a possibly poor 5 card suit is 'bad'.
The design of a bidding system is far more complex than most appear to realize (altho other posts by you suggest that you are not amongst that group...thus I was surprised to read your post). I say this because so many answers to questions posed in this forum are suggestions that 'solve' the given hand, but appear to ignore the implications for other hands and sequences.
Your focussing on the notion that 'rebidding a 5 card suit is bad' is a classic example of this fallacious reasoning.....
All bidding methods entail compromise.
In my view, the gain from using 2
♦ to show extras outweighs the difficulties arising from rebidding a 5 card
♣ suit. By referring to the (apparently) generally accepted notion that one SHOULD on occasion rebid a 5 card suit, I was not advocating a general expansion of that approach but merely pointing out that it is not a disaster to do so. In other words, rebidding 2
♣ will not mislead partner as to the
♣ situation. If he 'expects 2335, does it take a lot of adjustment for him to 'expect' 2245 as another possibility?
Clearly, if 2
♦ could, at no cost compared to 2
♣, be no extras, then bidding 2
♦ as no extras is obvious. As I tried to point out, in posts to which none of the 'no extras' posters have replied, there are real downsides to using 2
♦ as no extras.
The hand under discussion here is one such. Unless you are a huge overbidder or have seen partner's hand, 2
♠ is silly... 3
♣ will be a common default bid for those who do not know what 2
♦ delivers. Yet 3
♣ misses a game.. yes, it actually misses a slam, but I'm not getting there either.. I reach 5
♦.
And I am NOT using chameleon bidding here: I have played that 2
♦ shows extras for many years: we actually had this sequence (not with this hand, obviously) in a Unit Newsletter bidding panel about 18 years ago and my answer was 2
♦ showed extras.
It is fallacious reasoning to argue, as you seem to, that 'rebidding 2
♣ is bad, therefore don't do it'
The correct approach to the issue is manifold:
1) is 2
♣ bad? If so, what are the problems that it creates?
2) how serious are those problems?
3) if we solve those problems by using 2
♦ as no extras, what problems arise from that?
4) how do the 2
♦ no extras problems compare in frequency, degree of impact, and solubility to those from 2
♣ could be 5?
5) If we use 2
♦ no extras, what does this do to our ability to describe big hands, of less than gf?
6) if we use 2
♦ as extras, what does this do to our other auctions....
And so on. In theory, a bidding system is like a complex spreadsheet: change one line and changes ripple through the entire system. Some apparently minor changes can have dramatic impacts on a part of the system seemingly quite distant, while others call for no or very few adjustments.
It is fallacious reasoning to look only within the confines of the exact hand or the exact, truncated auction.
In my view, having considered the implications for the rest of my methods, rebidding 2
♣ on 1=3=4=5 or 2=2=4=5 is not a hardship COMPARED to the costs of using 2
♦ as no extras.
'one of the great markers of the advance of human kindness is the howls you will hear from the Men of God' Johann Hari