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单双法,有以前比特的[点数]单双法,也有KARLL兄的[个数]单双法,今本人再次献丑,给大家分享一个纯概率学的单双法。9 v; W3 w, c, W0 w$ e& t
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据统计学三角形得出,1个<B>、[P],是2个[BB]、[PP]的2倍,而2个[BB]、[PP]又是3个[BBB]、[PPP]的2倍,依次类推,最后可以肯定的是单数1、3、5、7....在统计个数上肯定是2、4、6、8....的2倍,其实不用统计,在赔率上我们也可以证明出来。请看投法实例。
9 x0 F% D% J' D; }
+ D% n. l3 O9 X' I, C
/ |! e0 u) Y M8 ~ 大路:P-BBB-PP-B-PPPPP-BBBB-P-B-P-BBB-PPPP-BBB( f+ W1 O9 l9 q5 Y
+ Z* `. f y( u
; w7 ]( F: R2 [6 V 此时大路开出第1个P,我们想使之成单数,投注B,使P中断,成为独立的1,成功胜1。此时大路为PB,我们继想B成为单,投注P,失败,此时大路为PBB,B此时为2个,我们继续投注B,使之成为3个,成功,此时大路为PBBB,此时B已经为3个,为单,我们可以尝试中断投P,成功,胜负路为-++,胜出1个,此时大路为PBBBP,按单原理,投B,失败,大路为PBBBPP,继续投P,再次失败,双数已经成形,胜负路为--依次类推单双胜负路:单始终胜1,双始终胜2
4 W; T: T, C$ V( }1 i! u
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/ W0 n4 _6 U2 `. U, b" b 1单+
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" ^' {5 R+ m. ]& d {3 n
3单-++
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3 G" x3 E. V: E& X3 ~5 z" S6 C% Z" U! [$ ^: l2 b7 ~
5单-+-++
7 u7 H" N1 b; P2 c) {
3 e2 f: B. {! C) ~4 ~+ K# h9 C& T+ d& ]
7单-+-+-++...) T, }/ @8 L& l# U9 V# R7 B- O$ N7 z
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$ i9 [' n8 Y! z0 g( I3 i! N
2双++* [* P. I5 E5 z7 z3 t" `8 @8 i& j
2 s' `. K* Y8 f9 o d. W& t! }2 ^) a7 N( L5 v- c! J$ q$ O
4双+-++
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6双+-+-++6 m, z( L' e9 e0 ~4 K" W
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3 I4 B2 E! U) p- n0 p
8双+-+-+-++...2 h$ R9 l! r7 \7 h
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从以上赔率可以看出,单概率为2/3,双的概率为投注单,胜1负2,投注双,胜2负1,呵呵,有点类似轮盘的三线。这样,我们把焦点集中在单双上,那么无论它出现多长,不是单就是双,不是1就是2,我们就不会再被什么时候暴路而牵肠挂肚。至于注码法,我暂时用的是论坛前辈们的消数缆,主投单数,以1消2。经过实战统计[以靴为单位]:
2 h1 I1 l0 |# z# j4 m' }, o: C
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单接近双2倍[14:7]:
$ V/ l" G c, e* J- w) N% L1 ^; D% `4 C& s$ C
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51.5%单比双多一半[12:9]:
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31.7%单双一样多[11:11]:
* K2 k2 d3 D6 l: f+ g3 p* H S- k( n( M; c7 O
+ T. `3 v; V2 |* d J
10.8%双多单比一半[12:9]:
, o1 ~" O" L0 g3 g+ h9 ^, e- t2 X( R" K/ {& z) }
8 u1 S, X6 Q" B7 l& o+ I+ I 5.0%双是单的2倍[14:7]:
9 T6 R8 l& p: E4 q5 \* D+ g+ F, z1 N7 `: ~
* {, z }! b3 V+ g6 n 1.0%全双全单:暂未见/ A+ W: h& y9 `7 u4 M* o' u; C
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