Board 12
Neither vulnerable
♠ A K 5 ♥ K 10 4 3 ♦ K 7 ♣ A K 6 2 |
Partner opens with 1NT. We have 35 to 37 combined HCP, and mine are all in aces and kings, so I am just short of driving
to a grand slam. Our prospects may be better in a suit contract than in notrump. I can bid Stayman to find a heart fit, but
after two clubs--two diamonds, I have no idea if it's possible to look for a club fit in the robots' methods. Maybe 5NT would work. It should be forcing to 6NT and request that partner bid suits
up the line. Unfortunately, I have no way of finding out what partner thinks a bid means until it's
actually an option and I have a tooltip available, so it's impossible to plan ahead.
I'll start with two clubs and hope I can bid 5NT later if necessary. Partner bids two hearts. Good. Now I don't have to worry about a club fit. A common agreement here is that three of the other major shows support for partner's major and slam interest, and the robots do play that, so I bid three spades. Partner bids
four diamonds. He shows more than a minimum by cooperating with my slam try, so I'm now willing to bid a grand slam if we have all the keycards.
I bid four notrump, and partner bids five spades, showing two keycards and the trump queen. We have all the keycards. Now I have to decide whether seven hearts or seven notrump is better. I know ten of partner's high-card points. Since he has shown more than a minimum, he needs six more. Let's give him two queens and two jacks. Any two queens (unless he has ace-queen doubleton of diamonds) gives us twelve cashing tricks. A jack along with one of the queens might provide a thirteenth. But it might also be wasted. Queen-jack third of spades is worthless, as is ace-queen-jack tight of diamonds. On the other hand, a thirteenth trick might easily come from a ruff. Any of the three side suits might provide one. In short, seven hearts looks quite good, and seven notrump, while possible, looks speculative. So I bid seven hearts.
Everyone passes, and West leads the four of spades.
NORTH Phillip ♠ A K 5 ♥ K 10 4 3 ♦ K 7 ♣ A K 6 2 |
||
SOUTH Robot ♠ Q 7 3 ♥ A Q J 5 2 ♦ A J 5 ♣ J 9 |
West | North | East | South |
Robot | Phillip | Robot | Robot |
|
|
Pass | 1 NT |
Pass | 2 ♣ | Pass | 2 ♥ |
Pass | 3 ♠ | Pass | 4 ♦ |
Pass | 4 NT | Pass | 5 ♠ |
Pass | 7 ♥ | (All pass) | |
Partner judged well to evaluate his hand as better than a minimum even though he has only 15 HCP. The fifth heart is an extra trick and compensates for his having only one queen. That brings us to twelve tricks, and a diamond ruff provides our thirteenth. Seven notrump is only slightly better than a finesse. So seven hearts looks like the right spot.
If trumps break, I can draw three rounds of trumps and ruff a diamond. What if they don't break? Then I will need to take the slight risk that someone has a singleton diamond. I can play ace and king of diamonds, then ruff the third diamond high.
I win the spade lead in dummy and test trumps by cashing the heart king. Everyone follows, so I claim.
NORTH Phillip ♠ A K 5 ♥ K 10 4 3 ♦ K 7 ♣ A K 6 2 |
||
WEST Robot ♠ 10 8 4 ♥ 8 7 6 ♦ 10 6 3 2 ♣ Q 8 3 |
EAST Robot ♠ J 9 6 2 ♥ 9 ♦ Q 9 8 4 ♣ 10 7 5 4 |
|
SOUTH Robot ♠ Q 7 3 ♥ A Q J 5 2 ♦ A J 5 ♣ J 9 |
48%. It's unusual to get below average for bidding and making a grand slam, but a plurality of the field bid 7NT. Since 13 out of 33 pairs did not reach any grand, the 7NT bidders did not have good odds for their gamble. If 7NT makes, they gain 9.5 matchpoints--half a matchpoint for each of the 19 other pairs in a grand. (It makes no difference which grand. The gain is half a matchpoint either way.) If 7NT goes down, they lose those same 9.5 matchpoints plus an addition 13 for the pairs not in a grand for a total of 22.5 matchpoints. So they are risking more than two to one on a coin toss.
Of course we don't know it's a coin toss until we see partner's hand. Either minor-suit jack could have been a queen instead, making 7NT cold. Or the diamond jack might have been the spade jack, making it virtually hopeless. It's hard to say what the odds were at the time I had to make my decision. But I doubt they were two to one, so I'm happy with my choice.
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