Where is the sixth winner?!

For some reasons, the blog hasn't been updated since the end of April. And now I'm back, HAHAHA!

This is the deal in our weekly online training.

Board 1
Vul: None
Dealer: North

North East South West
Pass 1♣ 1♢ 1♠*
Pass 2♡ Ap

1♠: take out X
Lead: ♢K

Trick North East South West
1 ♢T ♢A ♢K ♢4
2 ♡Q ?

You lead ♢K and the declarer wins with the ♢A. Then the declarer plays ♡Q quickly. Now how to defend? Assuming that you duck on the first round and win with ♡A on the next round. You partner follows ♡8 and ♡5 respectively.

What we do first is to estimate the points and the distributions of the declarer's hand. He might hold 3♠, 4♡, 3♢, 3♣ or 2-4-3-4. You could win 2♢ and 1♡ now. The signal from your partner shows that he hold ♠AQ at least. Will you cash ♢ certainly? If you do that, where is the sixth winner?

If declarer is 2-4-3-4, the contract is icy. So the declarer must have 3♠ and the sixth winner will come from ruffing the third ♠ or through ♠ twice. So you should shift ♠ at once and ♢ is the connection between defenders.

Pay attention please: For North, it's still a challenge. If North holds ♠AQX, he should play ♠AQ before shifting ♢ to prevent blocking.

The full deal:
Board 1
Vul: None
Dealer: North

Comments

Online training: An unexpected but reasonable ducking

HAHAHA, after one month off bridge, I'm back!!! This deal happened in our weekly online training, Nov 5th, 2018. First of all, I have to admit my mistake. Hahaha, to be honest, the training was quite boring. After 12 boards, the scores were still 2:2. Although I knew X was not allowed and I would be fined if 3♣X was brought home, I still couldn't help to doing that. Board 13 Dealer: North Vul: Both North East South West Pass Pass 1♢ 2♢* 2♡* 2♠ Pass Pass 3♣ X AP 2♢: Michael 2♡: ♣ suit, better than 3♣ Lead: ♡3 (if hasn't raised, count has a priority. That is to say, xxx lead the smallest card) Table followed ♡9. Normally, you would play ♡Q causally. Would it be correct in this case? Leading analysis: East seems to hold 3♡, unless East hold ♡32. In that case, North might not scramble for 3♣ under such vulnerability if North has 4 cards ♡. Bidding analysis: There is no doubt that East doubled,

Asian Game_ Pairs Final: Creating an entry!

This deal happened in the last segment of Asian Game Pairs Finals. Who played this deal would never be mentioned in my blog. I was quite afraid of being accused of insulting players. Board 15 Dealer: South Vul: N-S South West North East 2♡* Pass Pass X Pass 2♠ Pass 3NT AP 2♡: Weak 6 cards ♡ Lead: ♣4 North followed ♣Q and you won with the ♣A. And now, how to play? Now you had 3♣, 1♡, so you need 4♠ and 1♢. You must assume that South hold ♢A and North hold ♠K. Otherwise it would down quickly. The leading was quite strange. If he was 1-6-3-3, he would lead ♢. If he was 2-6-2-3, ♡ was the normal leading. I felt South hold 4 cards ♣, because he led quickly. However, it was hard to say. Anyway, you need 2 entries to finesse ♠K. One was ♢K, appreciating the leading, ♣9 became another entry. Before everything, you must knock out ♣J first. 1. If South won with the J and returned ♣. The distribution was clear. And South must hold d

Online training: Please remember to detect the honors beforehand !!!

This deal happened in our weekly online training last Monday. I couldn't concentrate my attention due to the lack of card sense online. Rookie mistake should be mentioned here. Board 13 Vul: Both Dealer: North East West 1NT 2♣ 2♡ 4♡ Lead: ♠7 South led ♠7 while North followed ♠J. And I won with the ♠Q. Now what's your plan? ♠7 seemed to be doubleton. Firstly, you couldn't avoid to lose 1♠, 1♢ and 1♣ at least. In other word, you must make a right guess in who had ♡Q. For me, due to the leading, I had supposed South hold long ♡ and he hadn't led trump, so I just played casually, cashing ♡K, then ♡J->♡2->♡5->♡Q... Oops... Doing some detection first to find more clues might be a better choose. Sending out ♢ first and whatever who won, he had no choice but to return ♢ or ♠. I could win in hand. Crossing to table with ♣K. And now the distribution was clear. If one A for each, now it was your guess time, no more information I thought. May

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