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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
" \/ c, h4 x8 S$ J' |3 t, u
* l" z; J9 [1 ^9 s3 e发现了一个有趣的现象，
3 [: e7 j: P/ A$ u' N每一条大路，
3 O* o5 s; m g, J$ x按2珠路排列，有2种不同的路数1 _% l2 j Y8 @" u) {# f: |& _' p( Q) n/ t: J# ~( N3 t" Y
按3主路排列，有3种不同的路数& n( |2 F1 f; ?, q' L3 A: Z4 z) j1 X {& r& V
按4珠路排列，有4种不同的路数$ B2 q# X" Y& `1 ^6 \2 `1 t
按N珠路排列，有N种不同的路数。: n1 f3 R9 @ p% ]* C
% C( m7 E) N, J& E什么意思呢，可能大家一时不清楚，3 `' @# @& \6 d7 A4 }+ z7 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/ _" D2 _4 T0 k8 l; L
假设大路开这样的路：! z ~0 G3 v. K' o5 A4 ]" }5 w# u- I- n' [/ z) e k- v# z$ h: `
12121212121212121212121212121212, j0 j; e6 p* q3 Q5 h$ U* J/ F @# B* X3 F* [
够极端了吧9 D7 ]5 M) a" V, T
按2珠路，就是BPBPBPBPBP....., m8 f) O! x+ S9 L2 x) F- _, i7 m& V7 q3 w6 W) q* S' R0 e
如果我们去掉第一口，就会出现完全相反的结果：
4 ~8 j* `0 o+ o+ F% q21212121212121212121212121212121
8 l, N: [; c# {' f' |0 s( ~% s变成了PBPBPBPBPB.......1 u5 g6 c6 F/ L4 g! f7 Z# E+ C
) m) l. U1 D& S( @7 {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
# q: G0 B, i, c9 Y2 d5 P) y所以每一条大路，! R6 V# q$ h. c; z% O3 k, s2 M6 }4 j1 d1 w) [
按2珠路排列，有2种不同的路数。
9 [0 N+ M3 A8 P! S6 c再举一个列子：1 f, A/ p$ o# ]; G5 f3 B& A( d0 U
大路：122122122122122122。。。
9 b6 z& g: a! n) K5 T& A X2 c按三珠路排列：/ \' I+ j( w4 {8 D- i" @
122，122，122，122，122，122。。。' f( W3 M0 w l- E! G
去掉第一口，变成：6 G2 V! \" L' c" k: d
. v) [& e. t& S$ }, w( Q% i2 _9 [0 O221，221，221，221，221，+ R$ P2 d/ f7 Z, P5 M
( A% }0 d8 u- \! z2 u8 N去掉前2口，变成：3 v1 q) z( ?2 f! }) U/ W! m8 w9 {# L- m# l# }- _- X/ s
212，212，212，212，212，: y& l, B; I6 e- m. J# c) `) X8 {" D) P8 s% k
去掉3口，又返回122，122，122，了
2 {: X# M# B; r' i# R0 h3 `所以每一条大路，! p Y% @/ v) `9 g
按3珠路排列，有3种不同的路数。9 \$ F1 m1 D; r
同理：按N珠路排列，有N种不同的路数。! @7 s. D2 A" T* ?; ^5 s
我提出这个的意义在于：" v) X/ h3 }* D1 {5 J! a1 s. O' N8 i6 g! H6 ?6 m
字串83 L: R) G1 V- s2 Y+ Y
( X3 C5 l, k' W9 T* U- t$ A- p, d3 [6 U. s5 J' [0 {1 A" m' k( @
- G$ G. m4 e0 p; n2 [0 N1、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* |2 Q/ g2 o7 E7 t+ D
2、为三多理论提供了下注的多面性奠定基础。3 s. V' f: k; D$ U R0 k, l' b
3、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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