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Here you can find an interesting example calculated by the program. How does the program change saved dice in the following case:
- Current combination of dice = 1,1,2,2,3
- Current combination of unused places = Ones & Fours & Sixes & Small Straight & Chances
- Number of rolls left in the turn = 1
- Yahtzee box already used with zero value (Y=0).
The program changes the combination of the saved dice depending on the score already earned in the Upper Section:
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Upper Score missing from the minimum of 63 points
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Dices to be saved for the next round from 11223
(0-not saved, 1-saved)
|
|
0
|
10101
|
|
1
|
10101
|
|
2
|
10101
|
|
3
|
10101
|
|
4
|
10101
|
|
5
|
10101
|
|
6
|
11101
|
|
7
|
10101
|
|
8
|
10101
|
|
9
|
10101
|
|
10
|
11101
|
|
11
|
10101
|
|
12
|
11101
|
|
13
|
10101
|
|
14
|
11101
|
|
15
|
10101
|
|
16
|
11101
|
|
17
|
10101
|
|
18
|
11101
|
|
19
|
10101
|
|
20
|
11101
|
|
21
|
10101
|
|
22
|
11101
|
|
23
|
11000
|
|
24
|
11101
|
|
25
|
10101
|
|
26
|
11101
|
|
27
|
11000
|
|
28
|
11101
|
|
29
|
11000
|
|
30
|
11101
|
|
31
|
10101
|
|
32
|
11101
|
|
33
|
11000
|
|
34
|
11101
|
|
35
|
10101
|
|
36
|
11101
|
|
37
|
11000
|
|
38
|
11101
|
|
39
|
11000
|
|
40
|
11101
|
|
41
|
10101
|
|
42
|
11101
|
|
43
|
11101
|
|
44
|
11101
|
|
45
|
10101
|
|
46
|
11101
|
|
47
|
10101
|
|
48
|
11101
|
|
49
|
10101
|
|
50
|
10101
|
|
51
|
10101
|
|
52
|
10101
|
|
53
|
10101
|
|
54
|
10101
|
|
55
|
10101
|
|
56
|
10101
|
|
57
|
10101
|
|
58
|
10101
|
|
59
|
10101
|
|
60
|
10101
|
|
61
|
10101
|
|
62
|
10101
|
|
63
|
10101
|
|
The combination of the saved dice is a result of an exact calculation. The program found that these comnibations for a given missing Upper Section score. This is wonderful example why Yahtzee is not a simple game!
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