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通过我几个月来对珠路理论的研究，5 R+ y* d$ ? k6 I7 G/ O' @0 A( Q0 G- ~8 a+ W$ |
) ~& g z \; @发现了一个有趣的现象，
8 Q) o/ [- _7 n. s2 \+ n0 }每一条大路，
. G4 x9 o5 r& M1 ?/ V" `按2珠路排列，有2种不同的路数1 _% l2 j Y8 @" u) {# f4 u( P+ u' W+ G2 P
按3主路排列，有3种不同的路数& n( |2 F1 f; ?, q' L3 A: Z4 z: \1 o5 K" s, z s y" ~- }+ H
按4珠路排列，有4种不同的路数3 c' y1 {; ^, ?" M# V% [3 q
按N珠路排列，有N种不同的路数。: n1 f3 R9 @ p% ]* C8 o& R8 u& r4 q$ }
什么意思呢，可能大家一时不清楚，; q1 p' p7 L2 c6 f
我举一个例子，假设 B= 1 ， P=2，T暂且忽略吧。7 f# f3 c1 ~2 l& U# P3 A3 b9 I7 o- e* k# n
假设大路开这样的路：! z ~0 G3 v. K' o5 A4 ]" }5 w# u% O- a/ V8 e3 G# m
12121212121212121212121212121212, j0 j; e6 p* q3 Q5 h
% R }7 M: k- H; n) x够极端了吧
e) m. E/ I, p. I# ^! k7 }9 u按2珠路，就是BPBPBPBPBP....., m8 f) O! x+ S9 L2 x) F
% ]: p# G1 J8 ~7 r/ L2 L+ _+ ~( b( y如果我们去掉第一口，就会出现完全相反的结果：
* t, C& e& g/ G21212121212121212121212121212121
, v/ r/ b2 B5 I S i* N- Q# s变成了PBPBPBPBPB.......1 u5 g6 c6 F/ L4 g! f7 Z# E+ C
6 F) D( l7 S; m6 C" \2 N& e! g如果我们再去掉一口，又返回第一种情况了。! [( g, L- u! O3 @# G4 D) O8 x: l2 Z6 }7 Z# A' \
所以每一条大路，! R6 V# q$ h. c; z% O
) R6 T6 L# a0 U按2珠路排列，有2种不同的路数。
; e3 A# V1 Q: x: Z$ j6 T再举一个列子：
% J$ B2 C' `. c/ l8 n+ e' I大路：122122122122122122。。。
3 R( p- J; b) U# w& }按三珠路排列：
( z; r: J$ ?! N( W( U: p( b122，122，122，122，122，122。。。! W6 @) T, @7 \; M" z8 H: {+ {4 J8 o
去掉第一口，变成：6 G2 V! \" L' c" k: d) v0 \7 u! s1 C* d! p
221，221，221，221，221，+ R$ P2 d/ f7 Z, P5 M! D! M8 V8 ~8 v: d* |; g% N
去掉前2口，变成：3 v1 q) z( ?2 f! }) U/ W2 R6 }/ v6 h4 K: l/ j! K
212，212，212，212，212，: y& l, B; I6 e- m. J# c) `
8 ?/ i/ U4 p% k0 _去掉3口，又返回122，122，122，了
5 g8 U/ v+ n/ z所以每一条大路，
$ X' z$ K; B9 r& m4 {& S按3珠路排列，有3种不同的路数。+ m9 E5 |7 G* z/ R; Z) I7 }
同理：按N珠路排列，有N种不同的路数。
7 R+ b, j) A* Y% T9 t* R7 \/ R& g我提出这个的意义在于：" v) X/ h3 }* D1 {5 J! a1 s. O
5 x+ W' G% r, `; A. R# c字串83 L: R) G1 V- s2 Y+ Y$ N- \7 M. \+ M" w$ ?' l
- p, d3 [6 U. s5 J' [0 {1 A" m' k( @
( A( _. V9 x- O) Q& o1、每靴的第一口为起点来编排二三珠路，与第2口，第3口开始的排列是不同的结果。2 g: X/ W# h7 N" o7 |9 l* |9 f! S/ f) I& n
2、为三多理论提供了下注的多面性奠定基础。
: \+ _8 x) H j& z0 Z6 B3、某一靴牌，按第一口开始的珠路可能是 烂路，按第2口，第3口开始的珠路可能是 上上路. L9 w# v' v) ?2 Z8 y: ?0 i2 T6 w
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