Distribution in 3 hidden hands

Column a: The number of cards in a suit in your own hand
Column b: The distribution of that suit for the remaining 3 hands
Column c: The probability of that distribution
Holding 0 spades the probability that the remaining spades are 6-4-3 = 25.921%



abc
06-4-325.921
5-4-424.301
5-5-317.479
6-5-212.725
7-4-27.069
7-3-35.184
8-3-22.121
7-5-12.121
6-6-11.414
8-4-10.884
 
abc
15-4-340.377
6-4-214.683
6-3-310.767
5-5-29.911
4-4-49.347
7-3-25.873
6-5-14.405
7-4-12.447
8-3-10.734
8-2-20.601
 
abc
24-4-326.170
5-4-225.695
5-3-318.843
6-3-213.704
6-4-15.710
5-5-13.854
7-3-12.284
7-2-21.869
6-5-00.791


abc
34-3-327.598
5-3-227.096
4-4-218.817
5-4-111.290
6-3-16.021
6-2-24.927
7-2-11.642
6-4-01.158
5-5-00.782
 
abc
44-3-245.160
5-3-113.548
5-2-211.085
3-3-311.039
4-4-19.408
6-2-14.927
5-4-02.605
6-3-01.390
 
abc
53-3-231.110
4-3-125.925
4-2-221.212
5-2-112.727
5-3-03.590
4-4-02.493
6-1-11.414
6-2-01.305


abc
63-2-233.939
4-2-128.282
3-3-120.740
4-3-07.977
5-1-14.242
5-2-03.916
6-1-00.870
 
abc
73-2-153.333
2-2-214.545
4-1-111.111
4-2-010.256
3-3-07.521
5-1-03.077
 
abc
82-2-141.211
3-1-125.185
3-2-023.247
4-1-09.686
5-0-00.671


abc
92-1-148.080
3-1-027.121
2-2-022.191
4-0-02.608
 
abc
102-1-066.572
1-1-124.040
3-0-09.388
 
abc
111-1-068.421
2-0-031.579


Source:
The official encyclopedia of bridge
Memphis Tennessee
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