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大小球盘本质上就是与全场入球总数相关的盘口,计算它的依据就是进球数的概率。
6 h, t( B( s% Q1 j U; N; r我们先引入下列符号:2 t3 }& u$ M) q
Pn(n=0;1;……;x)表示在一场比赛中可能出现的各个进球数的概率。. L0 x5 C4 p, M' k: l
即:P0=全场进0球的概率;P1=全场进1球的概率;……。
4 \# y4 M# N4 X2 X- y! N那么 ∑Pn=P0+P1+P2+……+Px=100%。5 @4 b6 Q1 g& h5 H* E% G4 i
Bo表示大球的投注总数,D表示投注大球的回报总数额,O(Over)表示大球的赔率。' [, S O; Z9 D
Bu表示小球的投注总数,X表示投注小球的回报总数额,U(Under) 表示小球的赔率。4 [1 ]: {2 z+ n
) t$ z& }+ m4 Y! e4 n2 G
在一场比赛中,我们以G表示大小球的盘口(G为任意数);K表示全场入球总数的结果。
0 s% h+ n. v, I" }8 Q在任意盘口G下,全场比赛会出现如下3个结果:7 ?' g+ D' i0 v
1:K>G 即出现我们通常所说的大球。 s8 ~/ ]8 R# V' d
2:K=G 即出现我们通常所说的走盘。
1 J+ F, V ~9 W9 f' g5 @3:K<G 即出现我们通常所说的小球。7 n f2 ^9 ]& O' z; a
. U0 A k( K& e7 V& @ ?: j0 I那么在此盘口下投注大球的回报总数额为:
: ?7 s; | O' k4 DD1:(K>G)={Bo* O 即赢盘获得与此盘口相对应赔率的回报。, z& E4 ` |! { @ T; K$ ?+ |7 Z. v
D2:(K=G)={Bo 即走盘退回本金。
% G* ?, [' Z' q- h. vD3:(K<G)={0 即输盘失去本金。
; @5 n/ n$ G6 z* S; r3 M- Y" B
同理在此盘口下投注小球的回报总数额为:
* U+ k9 ^+ C! L% |+ q* VX1:(K>G)={0 即输盘失去本金。
' _: l1 ^/ [. Y8 dX2:(K=G)={Bu 即走盘退回本金。2 O. s9 u9 j& d% n8 T* _ ?
X3:(K<G)={Bu*U 即赢盘获得与此盘口相对应赔率的回报。/ C# z1 @" j5 G
# Q( E1 b. h) Q/ h下面分别描述大小球盘为2.5球;2.5/3球;3球;3/3.5球时的大小球盘赔率计算方法,其余盘口可以由此类推。
& q# _5 @ B3 L
; n: V9 l, o k2 P8 E' o( ~1:大小球盘为2.5球(G=2.5)
3 E$ J( q; @) c7 c' s$ R" _# F% u( [' C/ }& s9 k' n+ L
在大小球盘为2.5球时,投注大球的回报总数额为:, c% e: _2 H% q
K=0 D0=0
6 R( D/ R$ s9 I4 q) h* }& hK=1 D1=0
: F; ^/ o9 k7 c' r$ s" F: N8 gK=2 D2=0, Z0 _; E4 \% R1 _9 K5 w
K=3;4;....x D3+= {Bo* O
, g9 z. m2 C; F4 J: L
2 y' H- c5 s% ^* B投注大球的期望回报总数为:∑D=Bo* O*(∑Pn-P0-P1-P2)=Bo* O*(1-P0-P1-P2)
3 T/ h: w" R. p在公平条件下,我们可以认为实际投注回报与期望投注回报相等。) i. P7 }5 }; w s1 T/ W
∑D=Bo* O*(1-P0-P1-P2)=Bo2 o' Q# z, V% r/ c4 }# {0 w
O*(1-P0-P1-P2)=1' g/ ~/ Y* c' R
在此盘口下,大球的赔率为 O=1/(1-P0-P1-P2)
5 Z: ~% h i" N4 ] 或者表述为 O=1/∑Pn----------(这里n=3;4;……x)
6 C% F. ?+ [4 r" M& [
L2 ]7 Z% L: C( O1 { O1 q在大小球盘为2.5球时,投注小球的回报总数额为:
+ s* P' |$ b; J$ R& c( h5 ^7 _K=0 X0=Bu*U
$ f* ?% f" l/ y* v/ NK=1 X1=Bu*U . Y4 U: s, q' z/ a
K=2 X2=Bu*U - y" `% j/ N4 m) T! I. t
K=3;4;....x X3+=02 Q$ z. [! Q3 ^( p1 @+ f
& i t8 A4 W6 m
投注小球的期望回报总数为:∑X=P0*Bu*U+P1*Bu*U+P2*Bu*U6 R# \" u4 O) s" h+ D
在公平条件下,我们可以认为实际投注回报与期望投注回报相等。1 s! o6 D. ^2 T2 m$ s
∑X=P0*Bu*U+P1*Bu*U+P2*Bu*U=Bu/ W/ ^4 u& |( s& f2 k
U*(P0+P1+P2)=1
& A7 J! C9 M( q; f, l 在此盘口下,小球的赔率为 U=1/(P0+P1+P2)& m l1 Z n) u# F8 W
$ w/ e3 F! p) N5 ^' d! c5 T
2:大小球盘为3球(G=3)0 y y7 R! G! E g" h) w, |
" h% G0 W( ]" o9 A. Y7 D [% G在大小球盘为3球时,投注大球的回报总数额为:, D# K$ h* y' s
K=0 D0=0
( x' O5 u4 L' dK=1 D1=0
2 \- d R% ?* t9 [1 S" |K=2 D2=0
( z9 a) [: }0 c4 c' o) A7 a/ s2 ^K=3; D3= Bo- s! m6 v8 _8 X% T) n/ X( Y# G
K=4;5;....x D4+= {Bo* O
+ B* [9 d- e4 q- [5 \, g. i8 ~4 M, j; p
投注大球的期望回报总数为:
. d5 ]# w* L$ `+ \∑D=P3* Bo +Bo* O*(∑Pn-P0-P1-P2-P3)= P3* Bo +Bo* O*(1-P0-P1-P2-P3)8 L; L/ Y# {) c0 D* Y8 G
在公平条件下,我们可以认为实际投注回报与期望投注回报相等。
9 A5 H$ i; ~, D# c ∑D=P3* Bo +Bo* O*(1-P0-P1-P2-P3)=Bo
( G X5 `# z! E) s) ^# f P3+ O*(1-P0-P1-P2-P3)=1
' X) `8 _+ O$ |. Y$ S 在此盘口下,大球的赔率为 O=(1-P3)/(1-P0-P1-P2-P3)
- y: ^1 j5 D* v 或者表述为 O=(1-P3)/∑Pn----------(这里n=4;5;……x)1 \' b/ r) h1 J5 ?% ]& u W
1 i" a! h( r0 t4 b) [* J在大小球盘为3球时,投注小球的回报总数额为:' p& k9 v1 ~' S/ S! Y) C: l
K=0 X0=Bu*U 4 b% y8 X7 B0 k2 H4 r1 a1 `7 s! U
K=1 X1=Bu*U , v9 @% O: G: L# W" K) W
K=2 X2=Bu*U
3 I* m7 e% p( q" }K=3 X3= Bu" z" Y0 s0 Y: S- I9 X) t
J=4;5;....x X4+=0
& I* y1 J# @; C' w2 k x' q5 J
6 ]! Z2 Q0 w8 K9 b7 ~. }9 o投注小球的期望回报总数为:∑X=P0*Bu*U+P1*Bu*U+P2*Bu*U+P3* Bu
6 [7 L9 h0 Q. ` k在公平条件下,我们可以认为实际投注回报与期望投注回报相等。
r( _, v, e" O" S' S# p n) b ∑X=P0*Bu*U+P1*Bu*U+P2*Bu*U+P3* Bu =Bu5 S e9 s* v6 M- O* m! p
U*(P0+P1+P2)+P3=1# f8 \& `" ^1 c+ l% L o7 y- J/ x
在此盘口下,小球的赔率为 U=(1-P3)/(P0+P1+P2)
' A6 j' S( {- `( X0 _( z2 [% q) m! l2 N- P2 H7 W4 Q: x
3:大小球盘为2.5/3球(G=2.5/3)
g0 {$ a. D' B$ R& a9 |6 l: g5 f3 b, G' E/ o0 i+ e1 D- e
在大小球盘为2.5/3球时,投注大球的回报总数额为:& e/ I0 i# B& z
K=0 D0=0 . J$ K0 H4 K& x2 R% ^- a& J
K=1 D1=0 - y8 L8 N% V- k1 h7 k
K=2 D2=05 J& c+ |8 Q/ h8 s! M0 O1 L# ?
K=3; D3= Bo/2+ O*Bo/2(即投注额的1/2在3球盘走盘; 投注额的1/2在2.5球盘赢盘); }6 ~+ |0 d! i+ c3 w( }! C9 B
K=4;5;....x D4+= {Bo* O . j4 S- }4 O+ Z5 y c
7 n, y& x" B2 U' V
投注大球的期望回报总数为:
" U$ O' J1 _9 e0 x ∑D=P3* Bo/2 +P3* O*Bo/2+Bo* O*(∑Pn-P0-P1-P2-P3)
) t0 J3 Y, `8 z! {- X6 w, B$ }1 d = P3* Bo/2 +P3* O* Bo/2+Bo* O*(1-P0-P1-P2-P3)
: a J1 |# n6 V# h7 S! q在公平条件下,我们可以认为实际投注回报与期望投注回报相等。
* b/ ?" j& K9 [: S( K& O) M' C# l ∑D=P3* Bo/2 +P3* O* Bo/2+Bo* O*(1-P0-P1-P2-P3)=Bo
% O4 J+ @% l9 h+ K( \0 U- |/ `- w P3/2+ O* P3/2+O*(1-P0-P1-P2-P3)=1
_! w" r6 I! P$ B8 y8 z1 I: x O*(1-P0-P1-P2-P3+ P3/2)=1- P3/2
$ z8 i1 I& R0 X$ N9 A) t 在此盘口下,大球的赔率为 O=(1-P3/2)/(1-P0-P1-P2-P3/2)
, ^+ ?2 j# S# r% b R E/ d M8 _
E6 N( N* s' ^/ x; p在大小球盘为2.5/3球时,投注小球的回报总数额为:
6 D7 v. c: |' I* |9 A, xK=0 X0=Bu*U w1 Q7 I& A3 e. L8 }
K=1 X1=Bu*U , n2 n5 s3 X: R" p {! z
K=2 X2=Bu*U
) P+ V. K% ?) Q4 BK=3 X3= Bu/2(即投注额的1/2在3球盘走盘; 投注额的1/2在2.5球盘输盘)
5 E; D9 n, _* CJ=4;5;....x X4+=0
/ b2 r# ~3 N1 ` G7 O/ {9 r5 h2 k
* S6 ?1 _0 }4 U# m$ \5 Q; w- U. [: ~: W投注小球的期望回报总数为:∑X=P0*Bu*U+P1*Bu*U+P2*Bu*U+P3* Bu/2( N, j J( {0 l* m
在公平条件下,我们可以认为实际投注回报与期望投注回报相等。
) x6 @: z2 M2 m6 w- N ∑X=P0*Bu*U+P1*Bu*U+P2*Bu*U+P3* Bu/2 =Bu" l( U% Y; r* o3 W
U*(P0+P1+P2)+P3/2=1
% d0 w/ \- q& a# K* _4 z# k7 }" s" I/ ?# S 在此盘口下,小球的赔率为 U=(1-P3/2)/(P0+P1+P2)
4 L1 u& e1 e3 a* L( _7 x \! }' N1 F2 B' V: m) R
4:大小球盘为3/3.5球(G=3/3.5): @: q! M( P x9 |
9 X0 U N0 m% X" j" r& U% v在大小球盘为3/3.5球时,投注大球的回报总数额为:2 g k. x$ T2 } k9 {
K=0 D0=0 - X' X9 J; ^- ~' ?
K=1 D1=0
# J# u, N( \5 c7 T aK=2 D2=0
0 q; x* Z* k) H3 x5 JK=3; D3= Bo/2(即投注额的1/2在3球盘走盘; 投注额的1/2在3.5球盘输盘)1 E/ b" F& F, `5 l: ] }/ |
K=4;5;....x D4+= {Bo* O 2 ~ V4 E/ I4 k9 O5 A
* }! s1 q3 n1 G) v/ z; y
投注大球的期望回报总数为:* @7 e' m! I0 r) F7 C n2 H2 Q8 E( y
∑D=P3* Bo/2 + Bo* O*(∑Pn-P0-P1-P2-P3)
$ Z( t1 K/ J, b2 @ = P3* Bo/2 + Bo* O*(1-P0-P1-P2-P3)
6 r5 n/ `" T _, g, ^! p在公平条件下,我们可以认为实际投注回报与期望投注回报相等。2 \3 v0 w/ Y) l3 ~7 e
∑D=P3* Bo/2 + Bo* O*(1-P0-P1-P2-P3)=Bo$ w/ o0 ~) i- M1 L* d0 F& h
P3/2+ O*(1-P0-P1-P2-P3)=1$ P" y8 Y9 X8 \. _7 x) h
O*(1-P0-P1-P2-P3)=1- P3/2; C( r/ r+ f9 T# u
在此盘口下,大球的赔率为 O=(1-P3/2)/(1-P0-P1-P2-P3)
" e- P2 P( h6 y6 x( C 或者表述为 O=(1-P3/2)/∑Pn----------(这里n=4;5;……x)2 D4 b+ V8 z+ U8 G: R7 }3 y0 Q
% A8 E& i a3 f( w( {' ]. o在大小球盘为3/3.5球时,投注小球的回报总数额为:! [7 M8 H4 ?7 t/ A" S3 t, t3 N+ N
K=0 X0=Bu*U
1 f4 m$ P( k8 E: X+ d! DK=1 X1=Bu*U , Z5 q' j6 @% c' i% w2 d
K=2 X2=Bu*U ; O0 ` f6 F/ C! N
K=3 X3= Bu/2+U* Bu/2(即投注额的1/2在3球盘走盘; 投注额的1/2在3.5球盘赢盘)% S1 M: \) S. S; c4 j% z' G3 G) R
J=4;5;....x X4+=0
F) E; e) o, X; A! s
! K( l+ m* c) Q2 b3 m! z; @投注小球的期望回报总数为:$ q* H6 I H* g; ^' k
∑X=P0*Bu*U+P1*Bu*U+P2*Bu*U+P3* Bu/2+ P3*U* Bu/2* I- t6 H/ E7 P4 _2 P' m
在公平条件下,我们可以认为实际投注回报与期望投注回报相等。
# c; y4 r) }* S$ n- o3 \" Z6 s ∑X=P0*Bu*U+P1*Bu*U+P2*Bu*U+P3* Bu/2+ P3*U* Bu/2 =Bu. Z1 |: {; m& m( H
U*(P0+P1+P2+ P3/2)+P3/2=1
* `( h: K, A7 U% Y! M2 e2 ^9 L$ Z 在此盘口下,小球的赔率为 U=(1-P3/2)/(P0+P1+P2+P3/2); L# y; W0 z' M
2 g. }" B T9 L2 v ]
& Z! U. H, X) ^) K一场足球比赛就是以主,客进球数最终是多少来体现其结果的.
( y& {7 n* ^% s0 L1 {3 {7 t大部分博项的赔率都可以通过进球概率这个基本数据实现互相转换!
) T+ _" u: b2 D! `; D
: q5 b& \9 w$ j7 h$ D- VP0 P1 P2 P3 P41可以由统计函数生成,也可以由开盘赔率计算得出,比如用波胆赔率计算。(这种方法计算出的Pn值有一定的偏差) |
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