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Simulation request


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I still haven't managed to get dealer and GIB to work together. Can anyone point me to a source for mdealer.exe? From what I have read, that version might work, but I can't seem to find the file.

 

Thanks.

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Here's what I get. There are some things that are unclear about what Whereagles asked, so I will clarify with my assumptions after listing results. This is over one million random hands.

 

Balanced 12-14: 97,007

Balanced 12-14 that open 1C Natural: 42,114

Balanced 18-19: 13,245

Balanced 18-19 that open 1C Natural: 5,895

Balanced 20+: 7,751

Unbalanced Natural 1C with 11-20: 52,060

Unbalanced 21+: 3,597

One Suited 18-20 NOT CLUBS: 5,008

 

Option A: 171,318

Option B: 116,425

Option C: 160,415

Option D: 105,522

 

I've made the following assumptions:

 

(1) Balanced hands are hands with no singleton/void and at most one doubleton. This includes all 5332 patterns (even those with a 5cM) and excludes all 4225/6223 patterns.

 

(2) Balanced hands that open 1C natural are those where there is no five-card major, at least as many clubs as diamonds, and not 4-4 in the minors.

 

(3) Similarly, 4441 hands except for 4-4-1-4 exactly are assumed to open 1D.

 

(4) I am always assuming first seat, so not conditioning on opponents not having opened etc.

 

(5) One-suited hands are defined as those with a 6+ card suit, where every other suit is at least two cards shorter. So I have included 6421 and 7501 for example as "one-suited" hands.

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I still haven't managed to get dealer and GIB to work together. Can anyone point me to a source for mdealer.exe? From what I have read, that version might work, but I can't seem to find the file.

 

Thanks.

I have put what I have here

 

 

mdealer.exe

 

It is zipped.

 

I assume it is ok since the program is in the public domain.

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Everything is out of a million hands. For agreement A:

 

(1) You open 1 about 17% of hands, which is very high.

(2) The division is roughly:

 

10% strong artificial; 20+ hcp balanced or 21+ hcp any or 18-20 hcp one-suited not clubs.

30% unbalanced hands that open 1 in standard

25% balanced 12-14 that open 1 in standard

30% balanced 12-14 that open with 1 or 1M in standard

5% balanced 18-19 that open 1 in standard

 

Basically each of these percentages is the number of hands thus described divided by the number of A hands (i.e. divided by 171,000). The percentage of 1 openings is the same 171,000 divided by a million.

 

What Whereagles said is basically right, if you replace "strong" with "21+ hcp and unbalanced." Most of the strong hands will be 20+ balanced hands or 18-20 one-suited hands (either of which is more frequent than 21+ and unbalanced).

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Ah.. allright, I see it. It's more or less the same conclusion I got to.

 

So basically 1 will be strong 10% of the times if there's no 12-14 balanced in the fray, and drops to about 7% if you dump that hand into it.

 

Still surprising, though... I was expecting something more like 2-3%.

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