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"Through my research on the bead plate theory over the past few months, I've discovered an interesting phenomenon. For each main road:
- When arranged according to 2-bead sequences, there are 2 different paths.
- When arranged according to 3-bead sequences, there are 3 different paths.
- When arranged according to 4-bead sequences, there are 4 different paths.
- When arranged according to N-bead sequences, there are N different paths.
What does this mean? It might not be immediately clear to everyone, but let me provide an example. Let's assume that B = 1, P = 2, and T can be ignored for now.
Suppose the main road opens with the following pattern:
12121212121212121212121212121212
This seems quite extreme, right? When arranged according to 2-bead sequences, it becomes BPBPBPBPBP...
If we remove the first bead, we get the exact opposite result:
21212121212121212121212121212121
It becomes PBPBPBPBPB...
If we remove one more bead, it returns to the first pattern. So, for each main road:
- When arranged according to 2-bead sequences, there are 2 different paths.
Let's consider another example:
Main road: 122122122122122122...
Arranged according to 3-bead sequences:
122, 122, 122, 122, 122...
If we remove the first bead, it becomes:
221, 221, 221, 221, 221...
Remove the first two beads, and it becomes:
212, 212, 212, 212, 212...
Remove three beads, and it goes back to 122, 122, 122...
So, for each main road:
- When arranged according to 3-bead sequences, there are 3 different paths.
Similarly, for N-bead sequences, there are N different paths. The significance of this lies in:
1. The first bead of each shoe serves as a starting point for arranging 2-bead and 3-bead sequences, leading to different results than starting with the 2nd or 3rd bead.
2. It provides diversity in betting options for the Three Dragons theory.
3. For a specific shoe of cards, the bead sequences that start with the first bead might be considered ""bad roads,"" while those starting with the 2nd or 3rd bead might be considered ""good roads.""" |
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