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¤Þ¤ºÀĤ¬ 4 ÇÜ¤Ë double ¤·¤¿¾ì¹ç¤È¹Í¤¨¤ë¤È¡§

Case 1. 41, 42, 43 (6 Ä̤ê)

Redouble/pass -> ÀĤÎÊ¿¶ÑÆÀÅÀ = -4

Case 2. 22 (1 Ä̤ê)

Redouble/pass -> ÀĤÎÊ¿¶ÑÆÀÅÀ = -4

Case 3. 21 (2 Ä̤ê)

ÀĤξ¡Î¨¤Ï 5/6 x 14/36 = 70/216 = 32.4%
¡¡¤Ç¡¢Î㤨Çò¤¬¥¾¥íÌܤò¿¶¤ì¤Ê¤¯¤Æ¤â¤½¤Î»þÅÀ¤ÎÀÄ
¡¡¤Î¾¡Î¨¤Ï 14/36 (< 0.5) ¤ÇÀĤϥê¥À¥Ö¥ë¤Ç¤­¤Ê¤¤
¡¡¤Î¤ÇÇò¤Î 8 ÇܤؤΠredouble ¤Ï³ÎÄê¡£ÀĤÏÅöÁ³ take¡£

¡¡Çò¤¬¥¾¥íÌܤò¿¶¤Ã¤¿¡¡(1/6)¾ì¹ç¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ = -8
Çò¤¬¥¾¥íÌܤò¿¶¤ì¤Ê¤¤(5/6)¾ì¹ç¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ = 8x(14-22)/36 = -1.778

¡¡¹ç·×¤·¤ÆÀĤ¬ 21 ¤ò¿¶¤Ã¤¿Ä¾¸å¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ¤Ï¡§
¡¡(-8)x(1/6) + (-1.778)x(5/6) = -1.333 - 1.482 = -2.815

Case 4. 31, 11 (3 Ä̤ê)

¡¡Çò¤¬ 8 ÇÜ¤Ë redouble ¤¹¤ë¤È²¾Äꤹ¤ë¤È¡ÊÀĤÏÅöÁ³ take¡Ë
¡¡¡¡Çò¤¬¥¾¥íÌܤò¿¶¤Ã¤¿ (1/6)¾ì¹ç¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ = -8
¡¡¡¡Çò¤¬¥¾¥íÌܤò¿¶¤ì¤Ê¤«¤Ã¤¿(5/6)¾ì¹ç¡§
¡¡¡¡¡¡ÀĤξ¡Î¨¤Ï 19/36 (> 0.5) ¤Ç last roll position
¡¡¡¡¡¡¤Ê¤Î¤ÇÅöÁ³¡¢ÀÄ¤Ï 16 Çܤ˥ê¥À¥Ö¥ë¤¹¤ë¤Î¤Ç
¡¡¡¡¡¡ÀĤÎÊ¿¶ÑÆÀÅÀ = 16x(19-17)/36 = +0.889

¡¡¹ç·×¤·¤ÆÀĤ¬ 31, 11 ¤ò¿¶¤Ã¤¿Ä¾¸å¤ËÇò¤¬ redouble ¤·¤¿
¡¡¾ì¹ç¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ¤Ï:
¡¡(-8)x(1/6) + (+0.889)x(5/6) = -1.333 + 0.741 = -0.592

¡¡Çò¤¬ 8 ÇÜ¤Ë redouble ¤·¤Ê¤¤¾ì¹ç¤Ï
¡¡¡¡Çò¤¬¥¾¥íÌܤò¿¶¤Ã¤¿¡¡(1/6)¾ì¹ç¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ = -4
¡¡¡¡Çò¤¬¥¾¥íÌܤò¿¶¤ì¤Ê¤¤(5/6)¾ì¹ç¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ = 4x(19-17)/36 = 0.222

¡¡¹ç·×¤·¤ÆÀĤ¬ 31, 11 ¤ò¿¶¤Ã¤¿Ä¾¸å¤ËÇò¤¬ redouble ¤·¤Ê¤¤
¡¡¾ì¹ç¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ¤Ï:
¡¡(-4)x(1/6) + (+0.222)x(5/6) = -0.667 + 0.185 = -0.482

¡¡Çò¤Ï 8 ÇÜ¤Ë redouble ¤·¤¿¤Û¤¦¤¬¤·¤Ê¤¤¾ì¹ç¤ËÈæ¤Ù¤Æ
¡¡Ê¿¶ÑÆÀÅÀ¤¬ (0.592-0.482) = 0.110 ¤À¤±Â礭¤¤¤Î¤Ç
¡¡Çò¤Ï¤³¤³¤Ç redouble ¤¹¤ë¤Î¤¬Àµ¤·¤¤¡£
¡¡¤·¤¿¤¬¤Ã¤ÆÀĤÎÊ¿¶ÑÆÀÅÀ¤Ï -0.592 ¤È¤Ê¤ë¡£

Case 5. 32 (2 Ä̤ê)

¡¡Çò¤¬¥¾¥íÌܤò¿¶¤Ã¤¿¡¡(1/6)¾ì¹ç¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ = -4
Çò¤¬¥¾¥íÌܤò¿¶¤ì¤Ê¤¤(5/6)¾ì¹ç¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ = 4x(23-13)/36 = 1.111

¡¡¹ç·×¤·¤ÆÀĤ¬ 51, 61 ¤ò¿¶¤Ã¤¿Ä¾¸å¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ¤Ï¡§
¡¡(-4)x(1/6) + (1.111)x(5/6) = -0.667 + 0.926 = +0.259

Case 6. 51, 61 (4 Ä̤ê)

¡¡Çò¤¬¥¾¥íÌܤò¿¶¤Ã¤¿¡¡(1/6)¾ì¹ç¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ = -4
Çò¤¬¥¾¥íÌܤò¿¶¤ì¤Ê¤¤(5/6)¾ì¹ç¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ = 4x(25-11)/36 = 1.556

¡¡¹ç·×¤·¤ÆÀĤ¬ 51, 61 ¤ò¿¶¤Ã¤¿Ä¾¸å¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ¤Ï¡§
¡¡(-4)x(1/6) + (1.556)x(5/6) = -0.667 + 1.297 = +0.630

Case 7. 52, 62 (4 Ä̤ê)

¡¡Çò¤¬¥¾¥íÌܤò¿¶¤Ã¤¿¡¡(1/6)¾ì¹ç¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ = -4
Çò¤¬¥¾¥íÌܤò¿¶¤ì¤Ê¤¤(5/6)¾ì¹ç¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ = 4x(34-2)/36 = 3.556

¡¡¹ç·×¤·¤ÆÀĤ¬ 51, 61 ¤ò¿¶¤Ã¤¿Ä¾¸å¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ¤Ï¡§
¡¡(-4)x(1/6) + (3.556)x(5/6) = -0.667 + 2.963 = +2.297

Case 8. 53, 63, 54, 64, 65, 33, 44 (12 Ä̤ê)

¡¡Çò¤¬¥¾¥íÌܤò¿¶¤Ã¤¿¡¡(1/6)¾ì¹ç¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ = -4
Çò¤¬¥¾¥íÌܤò¿¶¤ì¤Ê¤¤(5/6)¾ì¹ç¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ = +4

¡¡¹ç·×¤·¤ÆÀĤ¬ 51, 61 ¤ò¿¶¤Ã¤¿Ä¾¸å¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ¤Ï¡§
¡¡(-4)x(1/6) + (+4)x(5/6) = 4x(4/6) = +2.667

Case 9. 55, 66 (2 Ä̤ê)

ÀĤϨ¾¡¤Á¤ÇÀĤÎÊ¿¶ÑÆÀÅÀ = +4

¾å¤Î Case 1 ¤«¤é 9 ¤Þ¤Ç¤Î·ë²Ì¤ò¹ç·×¤·¤ÆºÇ½ªÅª¤ÊÀĤÎÊ¿¶ÑÆÀÅÀ¤Ï¡§
¡¡{
¡¡¡¡ (-4.000)x 6 ... Case 1
¡¡¡¡+ (-4.000)x 1 ... Case 2
¡¡¡¡+ (-2.815)x 2 ... Case 3
¡¡¡¡+ (-0.592)x 3 ... Case 4
¡¡¡¡+ (+0.259)x 2 ... Case 5
¡¡¡¡+ (+0.630)x 4 ... Case 6
¡¡¡¡+ (+2.297)x 4 ... Case 7
¡¡¡¡+ (+2.667)x12 ... Case 8
¡¡¡¡+ (+4.000)x 2 ... Case 9
¡¡} / 36 = 16.82/36 = +0.467

Çò¤ÎÊ¿¶ÑÆÀÅÀ¤Ï -0.467 ¤ÇÌÀ¤é¤«¤Ë¥Ñ¥¹¤·¤¿¾ì¹ç¤ÎÆÀÅÀ
¡¡(-2)¤è¤ê¤âÂ礭¤¤¤Î¤ÇÇò¤Ï take¡£




¼¡¤®¤ËÀĤ¬ double ¤·¤Ê¤¤¾ì¹ç¤È¹Í¤¨¤ë¤È¡§

Case 1. 41, 42, 43 (6 Ä̤ê)

¡¡Çò¤¬¥¾¥íÌܤò¿¶¤Ã¤¿¡¡(1/6)¾ì¹ç¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ = -2
Çò¤¬¥¾¥íÌܤò¿¶¤ì¤Ê¤¤(5/6)¾ì¹ç¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ = 2x(5-31)/36 = -1.444

¡¡¹ç·×¤·¤ÆÀĤ¬ 41, 42, 43 ¤ò¿¶¤Ã¤¿Ä¾¸å¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ¤Ï¡§
¡¡(-2)x(1/6) + (-1.444)x(5/6) = -0.333 - 1.204 = -1.537

Case 2. 22 (1 Ä̤ê)

¡¡Çò¤¬¥¾¥íÌܤò¿¶¤Ã¤¿¡¡(1/6)¾ì¹ç¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ = -2
Çò¤¬¥¾¥íÌܤò¿¶¤ì¤Ê¤¤(5/6)¾ì¹ç¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ = 2x(6-30)/36 = -1.333

¡¡¹ç·×¤·¤ÆÀĤ¬ 41, 42, 43 ¤ò¿¶¤Ã¤¿Ä¾¸å¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ¤Ï¡§
¡¡(-2)x(1/6) + (-1.333)x(5/6) = -0.333 - 1.111 = -1.444

Case 3. 21 (2 Ä̤ê)

¡¡Çò¤¬¥¾¥íÌܤò¿¶¤Ã¤¿¡¡(1/6)¾ì¹ç¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ = -2
Çò¤¬¥¾¥íÌܤò¿¶¤ì¤Ê¤¤(5/6)¾ì¹ç¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ = 2x(14-22)/36 = -0.444

¡¡¹ç·×¤·¤ÆÀĤ¬ 41, 42, 43 ¤ò¿¶¤Ã¤¿Ä¾¸å¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ¤Ï¡§
¡¡(-2)x(1/6) + (-0.444)x(5/6) = -0.333 - 0.370 = -0.703

Case 4. 31, 11 (3 Ä̤ê)

¡¡Çò¤¬¥¾¥íÌܤò¿¶¤Ã¤¿¡¡(1/6)¾ì¹ç¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ = -2
Çò¤¬¥¾¥íÌܤò¿¶¤ì¤Ê¤¤(5/6)¾ì¹ç¤ÏÀĤξ¡Î¨¤Ï 19/36 (>0.5) ¤Ç
¡¡¤«¤Ä last roll ¤Ê¤Î¤ÇÀÄ¤Ï 4Çܤ˥ê¥À¥Ö¥ë¤·¤Æ¡¢Çò¤ÏÅöÁ³ take
¡¡¡¡¡¡¡¡ÀĤÎÊ¿¶ÑÆÀÅÀ = 4x(19-17)/36 = +0.222

¡¡¹ç·×¤·¤ÆÀĤ¬ 31, 11 ¤ò¿¶¤Ã¤¿Ä¾¸å¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ¤Ï¡§
¡¡(-2)x(1/6) + (0.222)x(5/6) = -0.333 + 0.185 = -0.148

Case 5. 32 (2 Ä̤ê)

¡¡Çò¤¬¥¾¥íÌܤò¿¶¤Ã¤¿¡¡(1/6)¾ì¹ç¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ = -2
Çò¤¬¥¾¥íÌܤò¿¶¤ì¤Ê¤¤(5/6)¾ì¹ç¤ÏÀĤξ¡Î¨¤Ï 23/36 (>0.5) ¤Ç
¡¡¤«¤Ä last roll ¤Ê¤Î¤ÇÀÄ¤Ï 4Çܤ˥ê¥À¥Ö¥ë¤·¤Æ¡¢Çò¤ÏÅöÁ³ take
¡¡¡¡¡¡¡¡ÀĤÎÊ¿¶ÑÆÀÅÀ = 4x(23-13)/36 = +1.111

¡¡¹ç·×¤·¤ÆÀĤ¬ 32 ¤ò¿¶¤Ã¤¿Ä¾¸å¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ¤Ï¡§
¡¡(-2)x(1/6) + (1.111)x(5/6) = -0.333 + 0.926 = +0.593

Case 6. 51, 61 (4 Ä̤ê)

¡¡Çò¤¬¥¾¥íÌܤò¿¶¤Ã¤¿¡¡(1/6)¾ì¹ç¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ = -2
Çò¤¬¥¾¥íÌܤò¿¶¤ì¤Ê¤¤(5/6)¾ì¹ç¤ÏÀĤξ¡Î¨¤Ï 25/36 (>0.5) ¤Ç
¡¡¤«¤Ä last roll ¤Ê¤Î¤ÇÀÄ¤Ï 4Çܤ˥ê¥À¥Ö¥ë¤·¤Æ¡¢Çò¤ÏÅöÁ³ take
¡¡¡¡¡¡¡¡ÀĤÎÊ¿¶ÑÆÀÅÀ = 4x(25-11)/36 = +1.556

¡¡¹ç·×¤·¤ÆÀĤ¬ 32 ¤ò¿¶¤Ã¤¿Ä¾¸å¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ¤Ï¡§
¡¡(-2)x(1/6) + (1.556)x(5/6) = -0.333 + 1.297 = +0.963

Case 7. 52, 62 (4 Ä̤ê)

¡¡Çò¤¬¥¾¥íÌܤò¿¶¤Ã¤¿¡¡(1/6)¾ì¹ç¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ = -2
Çò¤¬¥¾¥íÌܤò¿¶¤ì¤Ê¤¤(5/6)¾ì¹ç¤ÏÀĤξ¡Î¨¤¬ 34/36 (>0.75)
¡¡¤È¤Ê¤Ã¤ÆÅöÁ³ double/pass ¤È¤Ê¤êÀĤÎÊ¿¶ÑÆÀÅÀ = +2

¡¡¹ç·×¤·¤ÆÀĤ¬ 51, 61 ¤ò¿¶¤Ã¤¿Ä¾¸å¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ¤Ï¡§
¡¡(-2)x(1/6) + (+2)x(5/6) = 2x(4/6) = +1.333

Case 8. 53, 63, 54, 64, 65, 33, 44 (12 Ä̤ê)

¡¡Çò¤¬¥¾¥íÌܤò¿¶¤Ã¤¿¡¡(1/6)¾ì¹ç¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ = -2
Çò¤¬¥¾¥íÌܤò¿¶¤ì¤Ê¤¤(5/6)¾ì¹ç¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ = +2

¡¡¹ç·×¤·¤ÆÀĤ¬ 51, 61 ¤ò¿¶¤Ã¤¿Ä¾¸å¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ¤Ï¡§
¡¡(-2)x(1/6) + (+2)x(5/6) = 2x(4/6) = +1.333

Case 9. 55, 66 (2 Ä̤ê)

ÀĤϨ¾¡¤Á¤ÇÀĤÎÊ¿¶ÑÆÀÅÀ = +2

¾å¤Î Case 1 ¤«¤é 9 ¤Þ¤Ç¤Î·ë²Ì¤ò¹ç·×¤·¤ÆºÇ½ªÅª¤ÊÀĤÎÊ¿¶ÑÆÀÅÀ¤Ï¡§
¡¡{
¡¡¡¡ (-1.537)x 6 ... Case 1
¡¡¡¡+ (-1.444)x 1 ... Case 2
¡¡¡¡+ (-0.703)x 2 ... Case 3
¡¡¡¡+ (-0.148)x 3 ... Case 4
¡¡¡¡+ (+0.593)x 2 ... Case 5
¡¡¡¡+ (+0.963)x 4 ... Case 6
¡¡¡¡+ (+1.333)x 4 ... Case 7
¡¡¡¡+ (+1.333)x12 ... Case 8
¡¡¡¡+ (+2.000)x 2 ... Case 9
¡¡} / 36 = 17.85/36 = +0.496





Double ¤·¤¿¾ì¹ç¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ = +0.467
No double¤Î¾ì¹ç¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ = +0.496

½¾¤Ã¤Æ no double/take ¤¬Àµ²ò
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> ¼¡¤®¤ËÀĤ¬ double ¤·¤Ê¤¤¾ì¹ç¤È¹Í¤¨¤ë¤È¡§
>
> Case 1. 41, 42, 43 (6 Ä̤ê)
>
> ¡¡Çò¤¬¥¾¥íÌܤò¿¶¤Ã¤¿¡¡(1/6)¾ì¹ç¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ = -2
> Çò¤¬¥¾¥íÌܤò¿¶¤ì¤Ê¤¤(5/6)¾ì¹ç¤ÎÀĤÎÊ¿¶ÑÆÀÅÀ = 2x(5-31)/36 = -1.444
>
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48 [link] Snowie rollout ¤ä¤¶¤ï 2000/11/05 03:09
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cubefull¤Çdatabase¤ò»È¤ï¤º¤Ë¹Ô¤Ã¤Æ¤¤¤Þ¤¹¡£

Rollout Money equity: 0.188
0.0% 0.0% 59.4% 40.6% 0.0% 0.0%
95% confidence interval:
- money cubeless eq.: 0.188 Ž±0.000,
- live cube no redouble: 0.248 Ž±0.003,
- live cube redouble take: 0.276 Ž±0.004.
Rollout settings:
Full rollout, 1296 games,
played 2-ply (medium), cube 2-ply,
settlement 0.550 at 256 pts,
seed 1, without race database.
Evaluations
1. No redouble 0.261
2. Redouble, take 0.196 (-0.065)
3. Redouble, pass 1.000 (+0.739)
Proper cube action: No redouble, take 8%
Live cube
1. Redouble, take 0.276
2. No redouble 0.248 (-0.028)
3. Redouble, pass 1.000 (+0.724)
Proper cube action: Redouble, take

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Rollout Money equity: 0.120
0.0% 0.0% 56.0% 44.0% 0.0% 0.0%
95% confidence interval:
- money cubeless eq.: 0.120 Ž±0.000,
- live cube no redouble: 0.120 Ž±0.002,
- live cube redouble take: 0.241 Ž±0.004.
Evaluations
1. Redouble, take 0.148
2. No redouble 0.120 (-0.028)
3. Redouble, pass 1.000 (+0.852)
Proper cube action: Redouble, take
Live cube
1. Redouble, take 0.241
2. No redouble 0.120 (-0.120)
3. Redouble, pass 1.000 (+0.759)
Proper cube action: Redouble, take

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49 [link] Re:Snowie rollout ¤ä¤¶¤ï URL 2000/11/05 03:14
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50 [link] Snowie ¤ÎÊÛÌÀ ¤â¤Á 2000/11/07 01:32
ËͤÈÌðß·¤µ¤ó¤Ç¾å¤Î£µ£²¤Î¥Ý¥¸¥·¥ç¥ó¤Ë¤Ä¤¤¤Æ¡¡¥ª¥¢¥·¥ã¤Ë¥á¡¼¥ë
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Àµ¼°²óÅú¤òÂÔ¤Á¤¿¤¤¤Ç¤¹¡£

Dear Sir,

Well, I must admit I cannot explain this error.

I will see with my partner when he will be back (within a week) what is the
problem.

Indeed, the cubeful result is just wrong.

Best wishes,

Andre Nicoulin, Oasya SA

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