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Deuces and Treys


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An offbeat puzzle idea:

 

In a 5-card ending at notrump, the defenders hold:

 

[hv=d=&v=&w=sht98dck3&e=sk2hkqdac]266|100|[/hv]

1. North-South have all the missing twos and threes,

and South has more twos than threes.

 

2. North-South can win all five tricks against any

defense. (Player on lead is your choice.)

 

What are the North-South hands?

 

--

Richard Pavlicek

Web site: www.rpbridge.net

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Looks good to me.

 

EDIT: At least it did until it was edited. I am not going to spend the time it would take to decode it in its present version.

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Thanks to all who responded, which helped me determine

the problem was cooked (multiple solutions).

 

Simplicity provided a valid solution, and some Fluffy cat

who writes with white crayons may have too (LOL, maybe

I'm dense, but I couldn't figure out how to read it).

 

My intended solution (North leads A):

 

[hv=d=&v=&n=sa3h3dca2&w=sht98dck3&e=sk2hkqdac&s=shaj2d32c]399|300|[/hv]

The curious 5-card ending was new to me, and I'm not even

sure what to call it. The squeeze is saturated (threats in 4 suits),

progressive (gains 2 tricks) and double (both opponents), so

"saturated progressive double squeeze" would be my guess.

 

I'll try to reword my conditions to yield only the above unique

solution. (Note that Simplicity's solution could not be unique as

his "finessing" cards could be any suitable spades.)

 

--

Richard Pavlicek

Web site: www.rpbridge.net

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Semantics digression. Isn't any saturated squeeze automatically a type of (non-simultaneous) double squeeze? So maybe "saturated progressive squeeze" is more efficient.

Good point. "Saturated" should mean _essential_ threats in all

four suits (which must involve both opponents) as opposed to a

fourth threat that is immaterial.

 

Consider the SPS hereby christened. :)

 

--

Richard Pavlicek

Web site: www.rpbridge.net

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[hv=n=shaqt3dc86&w=skhkj6dj8c&e=sh9875dcjt&s=sth4dk9ck7]399|300|Norman Bonney found this squeeze in 1933, according to George Coffin in Endplays (p120 in my 1957 UK edition). South leads his kings for what Coffin calls a triple-double repeating squeeze.[/hv]

[hv=n=shaqt3dc86&w=skhkj6dj8c&e=sh9875dcjt&s=sth4dk9ck7]399|300|Norman Bonney found this squeeze in 1933, according to George Coffin in Endplays (p120 in my 1957 UK edition). South leads his kings for what Coffin calls a triple-double repeating squeeze.[/hv]

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Nigel,

 

I'm familiar with Bonney's squeeze, and a similar construction

by Don Kersey, but these are not the same. The key distinction

of my 5-card ending is the extended diamond threat (32), which

is essential despite the lack of a diamond entry. This is extremely

rare; in fact it has been postulated in the past that an extended

menace is useless without an entry in its suit.

 

--

Richard Pavlicek

Web site: www.rpbridge.net

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I'm familiar with Bonney's squeeze, and a similar construction by Don Kersey, but these are not the same. The key distinction of my 5-card ending is the extended diamond threat (32), which is essential despite the lack of a diamond entry. This is extremely rare; in fact it has been postulated in the past that an extended menace is useless without an entry in its suit.

Richard's squeeze is great and I haven't met it before. But Coffin's nomenclature is worth consideration :)

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Thanks to all who responded, which helped me determine

the problem was cooked (multiple solutions).

 

Simplicity provided a valid solution, and some Fluffy cat

who writes with white crayons may have too (LOL, maybe

I'm dense, but I couldn't figure out how to read it).

 

My intended solution (North leads A):

 

<!-- FULLHAND begin --><table border=1> <tr> <td> <table> <tr> <td>Dealer:</td> <td>  </td> </tr> <tr> <td>Vul:</td> <td>  </td> </tr> <tr> <td>Scoring:</td> <td>  </td> </tr> </table> </td> <td> <table> <tr> <th> </th> <th> <table> <tr> <th class='spades'>♠</th> <td> A3 </td> </tr> <tr> <th class='hearts'>♥</th> <td> 3 </td> </tr> <tr> <th class='diamonds'>♦</th> <td>  </td> </tr> <tr> <th class='clubs'>♣</th> <td> A2 </td> </tr> </table> </th> <th> </th> </tr> <tr> <th> <table> <tr> <th class='spades'>♠</th> <td>  </td> </tr> <tr> <th class='hearts'>♥</th> <td> T98 </td> </tr> <tr> <th class='diamonds'>♦</th> <td>  </td> </tr> <tr> <th class='clubs'>♣</th> <td> K3 </td> </tr> </table> </th> <th> </th> <th> <table> <tr> <th class='spades'>♠</th> <td> K2 </td> </tr> <tr> <th class='hearts'>♥</th> <td> KQ </td> </tr> <tr> <th class='diamonds'>♦</th> <td> A </td> </tr> <tr> <th class='clubs'>♣</th> <td>  </td> </tr> </table> </th> </tr> <tr> <th> </th> <th> <table> <tr> <th class='spades'>♠</th> <td>  </td> </tr> <tr> <th class='hearts'>♥</th> <td> AJ2 </td> </tr> <tr> <th class='diamonds'>♦</th> <td> 32 </td> </tr> <tr> <th class='clubs'>♣</th> <td>  </td> </tr> </table> </th> <th> </th> </tr> </table> </td> <td>  </td> </tr> </table><!-- FULLHAND end -->

The curious 5-card ending was new to me, and I'm not even

sure what to call it. The squeeze is saturated (threats in 4 suits),

progressive (gains 2 tricks) and double (both opponents), so

"saturated progressive double squeeze" would be my guess.

 

I'll try to reword my conditions to yield only the above unique

solution. (Note that Simplicity's solution could not be unique as

his "finessing" cards could be any suitable spades.)

 

--

Richard Pavlicek

Web site: www.rpbridge.net

That was my solution, wich I guessed thanks to knowing you and how J had to be vital since you don't put any pips carelessly :).

 

However my junior friend Pedro Gonçalves provided a much easier solution (only a double squeeze instead of 3 squeezes) wich involves a 4 instead of a Jack, so somehow better :)

 

3

A3

-

A2

 

A4

2

32

-

 

 

EDIT: Now I see simplicity's line is even better, and I tried the separated diamonds for quite a few minutes so I hate that I missed it :/.

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