07-03-2003, 12:00 AM
Ivete:
Any patience reflects the certain shear of reality. It is more accurate, we can present by them the certain section of reality. And any patience sometimes converges (good term!). Let us be to adhere to optimality - let us take a pack 36 cards for the beginning. I lead the pair of algorithms for this pack:
1) Ad 7s c Ah 9c s 6s 8s 10h 7c 8c Js 6h 6c Jh As Qs Jc 7d 7h 9s 10s 10c Jd h 10d 8h 9h d Qh Qd 8d Qc 6d Ac 9d
2) Qs 8d Jc 10s 8s 9c 7d s 9h 10d Qc 6c 10h Ad 6h As 8h 6d 7h 7c Jd d 9d 8c Qd 10c Ac 6s Jh Ah Js c 9s Qh 7s h
The convergence of cards occurs in two cases:
1) if a card is located between two identical card colors (for example, a clubs). This is a convergence by the sympathy.
2) if a card is located between two identical nominals (for example, between two Aces). This is a convergence by the valence.
Thus, version 1.
You lay out three cards from the pack: Ad 7s Kc. The convergence does not occur. You lay out Ah. The convergence does not occur. You lay out 9c. The convergence occurs. Ah occurs between a clubs. Therefore Ah covers Kc with itself. This leads to further a convergence, since 7s proved to be between two Aces. Therefore 7s covers Ad with itself. It remains 7s Ah 9c. Further, we lay out Ks. Then 6s. A covergence does not occur. Then 8s. A 6s occur between two spades. 6s go on Ks. We obtain 7s Ah 9c 6s 8s. Further, we lay out 10h. Then 7c. Then 8c, Js, 6h and 6c. A convergence does not occur. Then Jh begins the convergence: 6c cover 6h with itself. Js occurs between two clubs. Therefore Js (and all cards under it) is covered 8c. Then Js covers 7c for the same reason. 10h occur between two identical colors and cover 8s. Then 10h cover 6s. 9c occur between two hearts. 9c cover Ah. This yet not all. 6c occur between two Jacks. 6c cover Js. 10h cover 9c. 6c cover 10h. We have 7s 6c Jh.
And so on by the algorithm. For the assembling you will help magic formula for this version: 5:3:7:11:1:3:1:2:1:1:1.
For the second version magic formula will be similar: 15:1:1:2:4:2:1:5:2:2:1
Any patience reflects the certain shear of reality. It is more accurate, we can present by them the certain section of reality. And any patience sometimes converges (good term!). Let us be to adhere to optimality - let us take a pack 36 cards for the beginning. I lead the pair of algorithms for this pack:
1) Ad 7s c Ah 9c s 6s 8s 10h 7c 8c Js 6h 6c Jh As Qs Jc 7d 7h 9s 10s 10c Jd h 10d 8h 9h d Qh Qd 8d Qc 6d Ac 9d
2) Qs 8d Jc 10s 8s 9c 7d s 9h 10d Qc 6c 10h Ad 6h As 8h 6d 7h 7c Jd d 9d 8c Qd 10c Ac 6s Jh Ah Js c 9s Qh 7s h
The convergence of cards occurs in two cases:
1) if a card is located between two identical card colors (for example, a clubs). This is a convergence by the sympathy.
2) if a card is located between two identical nominals (for example, between two Aces). This is a convergence by the valence.
Thus, version 1.
You lay out three cards from the pack: Ad 7s Kc. The convergence does not occur. You lay out Ah. The convergence does not occur. You lay out 9c. The convergence occurs. Ah occurs between a clubs. Therefore Ah covers Kc with itself. This leads to further a convergence, since 7s proved to be between two Aces. Therefore 7s covers Ad with itself. It remains 7s Ah 9c. Further, we lay out Ks. Then 6s. A covergence does not occur. Then 8s. A 6s occur between two spades. 6s go on Ks. We obtain 7s Ah 9c 6s 8s. Further, we lay out 10h. Then 7c. Then 8c, Js, 6h and 6c. A convergence does not occur. Then Jh begins the convergence: 6c cover 6h with itself. Js occurs between two clubs. Therefore Js (and all cards under it) is covered 8c. Then Js covers 7c for the same reason. 10h occur between two identical colors and cover 8s. Then 10h cover 6s. 9c occur between two hearts. 9c cover Ah. This yet not all. 6c occur between two Jacks. 6c cover Js. 10h cover 9c. 6c cover 10h. We have 7s 6c Jh.
And so on by the algorithm. For the assembling you will help magic formula for this version: 5:3:7:11:1:3:1:2:1:1:1.
For the second version magic formula will be similar: 15:1:1:2:4:2:1:5:2:2:1