restoring destroyed table in text of the article

[haben12]

This part had to be written new, because the used table has been destroyed by the editor. :P

 

 

Realization of these 2 ideas:

..........................................................................................

Abbr.: Enq.= Enquirer ¦¦ Res. = Responder ¦¦ AsKs = sum of Aces and Kings

..........................................................................................

 

1. ..... (look at the acticle)

 

2. If the Enq. will know the AsKs of the P., (s)he has 2 possibilities to do that:

 

4 ♣ or 4 ♦. This depends on his own AsKs:

When Enq. has 3 or 4 AsKs, the question is 4 ♣,

when (s)he has 5 (or even more), the question is 4 ♦.

The advantage of this question choice is:

The Res. knows rather exactly too, how many controls the Enq. has (the minimum exactly).

 

 

The Res.´s answers after 4 ♣:

 

4 ♦: 0 - 2 AsKs (no slam possible) minimum together 3

4 ♥: 3 AsKs and neighter Single nor a void min. together 6

4 ♠: 3 od. 4 AsKs and either a Single or a void min. together 6

4 NT: 4 AsKs and neither a Single nor a void min. together 7

5 ♣: 5 AsKs 8

 

The Res.´s answers after 4 ♦:

 

4 ♥: 0 or 1 AsKs and neither a Single nor a void min. together 5

4 ♠: 1 or 2 AsKs and either a Single or a void min. together 6

4 NT: 2 AsKs and neither a Single nor a void min. together 7

5 ♣: 3 AsKs 8

 

The rebids of the Enq.: .......

(Look at the article)

[TylerE]

Sorry, but I think this method is very poor. Give up useful natural cuebids/splinters to basically play 'double gerber'? Bids that both ask and tell are wasteful. Also, I see that you are not showing the trump queen, either. In addition, in this scheme, as far as I can tell, there is no way to tell the difference between being off 2 A's and 2 K's! If you really want this kind of thing, the responses can be structured much better. Here's a scheme I just brewed up.

 

 

4♣ - General keycard ask

-4♦ - Bad hand for slam. 2 or fewer keycards

-4♥ - 3

-4♠ - 3 + TQ

-4NT - 4

-5♣ - 4 + Q

 

After a 4♥+ response, cheapest non-signoff asks for # of side kings, in steps

 

After 4♦, cheapest non-signoff bid reasks, then:

 

1st Step - 0

2nd Step - 1

3rd Step - 2

4th Step - 2 + TQ

 

Then asker can relay again for side kings.

 

(Note: I'm not seriously suggesting playing this, but I think it is less bad.)