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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
6 ]( H& n9 J2 v1 v. Y1 @6 ^/ ]. z5 x z& C; [0 C" \2 r
发现了一个有趣的现象，) P5 r" V( r# t' R% a* z( L# m
每一条大路，
+ b+ L3 N [4 Q7 S" G2 n1 G按2珠路排列，有2种不同的路数1 _% l2 j Y8 @" u) {# f( v, \6 |7 P" x( F( p. K; C
按3主路排列，有3种不同的路数& n( |2 F1 f; ?, q' L3 A: Z4 z
, @' v0 I+ g0 Q" h& [: d; m( n9 g4 s按4珠路排列，有4种不同的路数. A& I/ S0 w- u( p/ J7 `) F" }! A
按N珠路排列，有N种不同的路数。: n1 f3 R9 @ p% ]* C) K3 U. a) _% n) C; _7 v
什么意思呢，可能大家一时不清楚，
X1 O! Y1 U. P& z. ?! J# W1 ~; X我举一个例子，假设 B= 1 ， P=2，T暂且忽略吧。7 f# f3 c1 ~2 l
* P' k$ Q' A, w9 i) U假设大路开这样的路：! z ~0 G3 v. K' o5 A4 ]" }5 w# u4 _! ]: M; C% J5 |; V: o) d/ d: H
12121212121212121212121212121212, j0 j; e6 p* q3 Q5 h
+ @$ n2 F3 f5 B8 @$ M2 A- {2 G够极端了吧6 A n F5 Q& y) Z
按2珠路，就是BPBPBPBPBP....., m8 f) O! x+ S9 L2 x) F) K9 m. \5 t" S4 N, }
如果我们去掉第一口，就会出现完全相反的结果：" k: n7 N6 A: D2 \! v* g
21212121212121212121212121212121; i* r; N* G j
变成了PBPBPBPBPB.......1 u5 g6 c6 F/ L4 g! f7 Z# E+ C9 { j6 f$ r, L% |* P& r3 B
如果我们再去掉一口，又返回第一种情况了。! [( g, L- u! O3 @# G4 D) O
) G* x& ]5 B ]8 V0 k0 b7 |所以每一条大路，! R6 V# q$ h. c; z% O6 r; c/ p' Y9 }) s/ t
按2珠路排列，有2种不同的路数。! l$ o5 X$ ?7 E' ~. T% _4 @
再举一个列子：
- I. T6 _8 F ^大路：122122122122122122。。。4 s' o) r. `3 D; I
按三珠路排列：) M/ {' \; u+ U6 `; f) s
122，122，122，122，122，122。。。0 ]" v+ A$ Y( @
去掉第一口，变成：6 G2 V! \" L' c" k: d
' D; I$ C# Q0 a6 i) q4 f* n2 @221，221，221，221，221，+ R$ P2 d/ f7 Z, P5 M
u$ v! ^6 P# R( x% M1 y+ G去掉前2口，变成：3 v1 q) z( ?2 f! }) U/ W
. L6 ^+ S: D% z2 u: k212，212，212，212，212，: y& l, B; I6 e- m. J# c) `
% g o5 a& d" S9 |, U4 X去掉3口，又返回122，122，122，了
6 o* r: V- |# F所以每一条大路，# d' ? J: B/ d% q
按3珠路排列，有3种不同的路数。2 Q) {9 X, e9 n( a
同理：按N珠路排列，有N种不同的路数。
# X# B) J* y3 T, }' P% u& O6 T: O# W我提出这个的意义在于：" v) X/ h3 }* D1 {5 J! a1 s. O
7 p5 j5 O. {) a2 M, q1 Q4 ^% m字串83 L: R) G1 V- s2 Y+ Y% B( M* i* y7 N7 x0 U9 V
- p, d3 [6 U. s5 J' [0 {1 A" m' k( @- q5 |2 Y: f( H8 f" b, n1 t
1、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* |
`- y3 g. E4 E3 B$ ^2、为三多理论提供了下注的多面性奠定基础。
' L+ O0 P3 k/ x v' T3、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.
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