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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。
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% ~+ { Z' b+ E* X 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。, T& V$ y8 o; u5 ^5 p
: z( G% B* x8 i2 C0 h% m3 S1 b
* p' @6 t# b2 [9 ^, C% F% N1 E# j6 Y 大路:P-BBB-PP-B-PPPPP-BBBB-P-B-P-BBB-PPPP-BBB$ w1 K( f2 G3 S4 h4 f
% d0 E% m" H# n" y
) l# H0 @3 [/ q% | 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
$ E: L9 _% @. r/ T& \8 M9 [4 d T, @; r" m g8 V
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1单+2 U, P! n) x1 _8 w$ A9 z W
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3单-++
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! M2 a- W: e9 @0 f, U! k 5单-+-++ v% r$ _2 J7 @
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+ d1 F, A, q# w 7单-+-+-++...
' o2 x2 H1 [4 U* ~9 y O6 X5 N( n; D, k4 F0 K$ L& O4 x
+ I L1 i. {/ ~3 {+ }+ V 2双++
4 `% P; v$ Q7 o4 \" M) z( f' j" R
! Y& |& g8 ]7 B) w" [1 Q1 o 4双+-++
/ C# `. H7 t( O( Z4 v0 L. d( J( h( W, z* J
& Y x0 z( v% _) J6 ] 6双+-+-++( _3 G. F+ r. X& U" a% q- |* o
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) C( e4 X' s: a+ M S 8双+-+-+-++...0 t/ ]) O/ s3 F: B3 x! X7 n: ?
$ n( T. V6 I# M. w- h9 W3 j5 j$ h, N# ?( k" @% g1 I
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]:8 f; `4 x v9 S9 M; ?. [
?. I9 V, f( u# h, U. c# ^) s' m7 M0 T
单接近双2倍[14:7]:" ^. ^* }: A& \% n8 U' q
7 Z2 S3 }7 ]1 f, K {8 ]4 ]! e2 Z- z f2 J) j3 f8 v- {
51.5%单比双多一半[12:9]:+ W; f- n9 \& R3 U: q6 }
! N1 O1 \8 K% \: @% l- a; T
: H' Y0 O% \0 [6 W! N& f+ j 31.7%单双一样多[11:11]:( c% U Z; i+ K; ]& M" N
9 y0 m( r. \- d3 T! |7 R' A ?% @( B9 J% w' k
10.8%双多单比一半[12:9]:
+ R4 H6 ~. I- N5 Q& k2 T3 {
# ^1 a' C3 Q+ ?, L; d9 I
, q2 h5 @3 j! G) n 5.0%双是单的2倍[14:7]: E# d) @1 o8 g, {; ]
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1.0%全双全单:暂未见
5 D- Z3 }! e1 c* q2 W$ u8 o) d% T* l0 }
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