South leads ♦3 (3rd/5th) ♦Q ♦10 ♦2
2nd: ♠Q ♠K ♠J ♠6 (Smith, likes ♦)
3rd: ♦9 ♦5 ♦J ♦4
4th: ♥J ♥Q ♥K ♥8
5th: ♥6 ♥9 ♥10 ♥A
6th: ♠10 ♠A ♣4 ♠2
Now declarer (East) claims the rest, saying I will throw one ♦ on ♣Q
I do not know whether it is possible to produce a proper diagram without 13 cards in a hand so I shall have to improvise. If it is possible perhaps someone can edit this post suitably.
West:
♠ 987
♥ 7
♦ A6
♣ K
East:
♠
♥ 2
♦
♣ AQT876
A solid claim, but in reality East has kept not ♥2 but instead ♥8, so there are communication problems if North returns ♥.
West:
♠ 987
♥ 7
♦ A6
♣ K
East:
♠
♥ 8
♦
♣ AQT876
North realizes this, objects to the claim and calls the TD.
What should the TD decide in:
Case 1 (North holds ♣Jxx and two ♥-winners)
a) MP-Pairs, b) IMPs
Case 2 (♣Jx drops)
a) MP-Pairs, b) IMPs
Case 3 (South has ♣Jxx) is irrelevant.
Result always 1 down.
I have given an opinion, but would be interested to hear whether anyone else agrees with me.
I should appreciate no-one telling me I have the facts wrong.