dburn, on May 14 2010, 06:44 PM, said:
mikeh, on May 14 2010, 06:11 PM, said:
If it makes you feel any better, I am happy to concede that if West has a bad hand, East will probably not make six hearts. I do not believe I have ever denied it, but if you think that I have, I hereby set the record straight with apologies for any confusion I may have caused.
But none of this matters. The question is simply: given that East knows (illegally) that West has a hand on which 4♥ is not a clear action, what should East do to maximize his expected score on the deal given also that if he bids a slam, his bid will not be cancelled by the authorities? The answer to that is obvious: he should bid a slam, because it will make considerably more than half the time.
Here's the nub.
If we agree that the BIT makes bidding slam a net winner compared to the a priori probability of it being a winner, then, subject to a concern I will get to in a moment, you and I have no fight at all. In those circumstances, the hesitation could demonstrably suggest that bidding slam was the best move.
The only concern I have is that my reading of the law suggests (I think it is ambiguous) that we should consider the level of skill of E when we assess this question. We certainly have to, when considering what logical alternatives should be considered by him.
If the BIT does demonstrably suggest that bidding on is the best move, then we may have to consider whether this particular East is sophisticated enough (or perhaps inexperienced enough to always think that BITs show extras, but that's a different issue) to work that out.
However, the difference between us is more basic. I simply don't think that the BIT demonstrably suggests that bidding on is rendered, on a net basis, more attractive than the a priori odds.
My analysis, based on what I see as reasonable estimates, is that the BIT renders bidding slam LESS attractive than a priori, and Cascade, using yet different figures, agrees with me.
I am no neophyte. I am not a wanna-be expert who has never won an event. I am a regular member of committees, including committees in my country's team trials. I state this not to try to assert authority...I recognize that many of the posters here have equal or better credentials. I state mine only in the hope of persuading you that while your view might be proven right after a huge amount of work that neither of us are likely to do, it should be possible for you to admit that my view is as valid as yours.
In that case, it seems to me, that it is impossible to conclude, as a matter of fact, that the BIT demonstrably suggested that 6♥ was now a better proposition...which in turn means that it is impossible to make the pre-requisite finding, based solely on what the OP stated, that the impugned call was demonstrated to be suggested.
The Law requires a positive finding of demonstrability. When a substantial number of experts argue that they simply don't find any internal evidence of demonstrability, it is unsafe and unfair for those who disagree to ignore their opponents. It is NOT a case in which I, listening to everyone, would be prepared to state categorically: not demonstrated. It is a case where I say: not shown to be demonstrated. That is a narrow, perhaps fine, distinction, but this is a Law we are discussing and all laws admit of and need, in order to work, fine distinctions.
Now, having said that...and I am repeating myself...if I were on the committee I'd be asking some pointed questions of EW. But those questions would not start from the premise that the BIT demonstrated anything other than that he had a hand that made slam worse or better.....if EW confessed to anything that suggested a tendency towards this kind of BIT with extras, or there was evidence that the BIT player's hand strayed towards the bidding box...the area containing bids, not passes, and seemed to be choosing between bids, not calls...and so on...then the result gets rolled back. Now, we are dealing with external evidence that could cause us to conclude that for this pair on this board, the BIT did demonstrate that 6♥ had become more attractive.