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[真人] 百家了心得转帖2如有雷同纯属巧合
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1#

第二节百家乐收益率的研究
" X' u9 Z+ {! E8 }* ~2 _* r: z1 i3 s  v2 i, Z/ c' @# J) r
赌戏分析的根本的是研究赌戏的Dubo策略和相应的收益率。 从表面看来百家乐似乎没有和二十一点类似的策略,但它和二十一点一样,用了多副牌,一局牌要玩很多轮,可以预料,百家乐也应该存在着一个浮动的收益率。
7 V4 [; D; @- d* q, b( Z& Q& r从前一节对百家乐基本资料的计算可以看出,这时计算出的是所有的牌都还在牌盒里,一张牌也还没有发出时的收益率。9 J1 w- ?# U# @+ d3 d" k. @+ A
在荷官刚洗完牌,游戏尚未开始进行之前的初始状态,在一副牌中,每种牌平均都有4张;随着游戏的进行,这种状态被打破,会出现各种各样的偏离初始状态的情形。 和研究二十一点采用的方法一样,我们首先研究比较特殊的情形,即平均到一副牌时,单独一种牌数量的变化对赌客收益率的影响,以便认识这种牌在百家乐中的作用,从而得到对所有牌作用的认识。 ————> 9 C, D* f2 ~6 d/ m% `
假设某种牌的数量不是4张,而是比其他的牌多出了X张,为4+0.5X张,那么其余的12种牌必须少掉0.5X张才能保持数量上的平衡,为了研究方便,我 们认为这12种牌的机会都一样,他们都以相同的概率出现。 这样,在一副牌中多出X张的牌出现的概率为:* U1 o  h  g# L5 w6 E3 X8 b* B* f
(4+0.5X )/52=1/13×(1+X/8)
4 F/ e7 h1 {1 B' I* A4 x9 i: n/ ~其余的牌出现的概率为: ————> " K% p1 I! w0 R5 g3 k( k
(4-0.5X/12)/52=1/13×(1-X/96)
  w1 q# Q1 _! s: Z在8副牌的情况下,X的可能取值为-8为X为56。
6 F- I1 O* J( s1 d0 w/ u7 N0 e和前一节的过程类似,我们可以得到对应于每一个X的取值下的收益率,在此我们省略推算过程,直接给出每种牌从少8张到多出25张的情况下,百家乐的收益率。

2 t2 y+ S4 P8 @: K  c7 A7 W/ j$ V
一庄 ————>
  L+ v- w: B- e" m( X

$ K! `! q5 _6 c, T# ]9 ]9 }3 @
[/table][table=90%,rgb(164, 199, 165)]
% E% P7 Y9 q" d+ E) `) b6 l赌客的收益率和一副牌中每种牌多少的关系
: ]. B4 Z5 |: |$ p+ a

X=

少牌或多牌的种类

( n% ^/ s8 Z9 H% f4 G

10

A

2

3

4

5

6

7

8

9


2 S$ v' |/ `; F2 B5 i% a

-8

-1.003

-0.905

-0.866

-0.921

-0.743

-1.263

-1.528

-1.405

-1.230

-1.159

" o/ z- S5 [- l9 r8 ?

-7

-1.008

-0.925

-0.894

-0.928

-0.773

-1.250

-1.462

-1.354

-1.211

-1.146


/ T! L/ z4 o4 c2 E0 c8 D. p

-6

-1.013

-0.945

-0.920

-0.939

-0.806

-1.234

-1.398

-1.306

-1.192

-1.133


# F2 w$ S5 H& [, [) O5 P# e/ C, W

-5

-1.020

-0.966

-0.946

-0.953

-0.842

-1.213

-1.336

-1.261

-1.171

-1.120


1 @: P  E2 i$ ?6 G* J

-4

-1.027

-0.985

-0.971

-0.970

-0.881

-1.189

-1.277

-1.218

-1.151

-1.108


4 P) M; w# _" n

-3

-1.035

-1.005

-0.995

-0.989

-0.923

-1.162

-1.220

-1.177

-1.129

-1.096


! h; F$ z; a$ H

-2

-1.044

-1.025

-1.018

-1.012

-0.968

-1.132

-1.166

-1.138

-1.108

-1.085


9 l- [4 s4 a2 }

-1

-1.054

-1.045

-1.041

-1.037

-1.015

-1.099

-1.114

-1.100

-1.086

-1.074

4 T7 F" h7 i5 a8 ?  T& @& i

0

-1.064

-1.064

-1.064

-1.064

-1.064

-1.064

-1.064

-1.064

-1.064

-1.064


% @) e, N( x, u

1

-1.075

-1.083

-1.087

-1.094

-1.115

-1.027

-1.016

-1.029

-1.042

-1.054


$ k1 t, A& I2 m1 r& C- o# u9 W

2

-1.087

-1.102

-1.109

-1.125

-1.169

-0.987

-0.970

-0.994

-1.019

-1.045

# u# O) x/ @+ Z0 a5 ^5 V. I. h

3

-1.099

-1.121

-1.132

-1.159

-1.224

-0.946

-0.927

-0.960

-0.997

-1.036


: V3 f" K) @$ u$ S6 b( t

4

-1.113

-1.140

-1.155

-1.195

-1.281

-0.903

-0.885

-0.927

-0.975

-1.028

8 G, W$ ]" d9 |

5

-1.126

-1.158

-1.179

-1.232

-1.339

-0.859

-0.845

-0.894

-0.953

-1.020

7 v6 m3 W$ s; Y' l0 S: g5 E7 x

6

-1.141

-1.176

-1.203

-1.271

-1.398

-0.814

-0.807

-0.862

-0.930

-1.013

* k" B4 i. j* t8 Y! v

7

-1.156

-1.194

-1.228

-1.312

-1.458

-0.767

-0.771

-0.829

-0.909

-1.007

: |7 X; I/ u# ~( s, V, U  A

8

-1.172

-1.212

-1.254

-1.353

-1.519

-0.720

-0.736

-0.796

-0.887

-1.001


7 z0 ]7 w# K! H' }8 v

9

-1.188

-1.230

-1.281

-1.396

-1.580

-0.672

-0.703

-0.763

-0.866

-0.996

9 T- }% ^4 L5 ~* U1 a% q

10

-1.204

-1.247

-1.309

-1.440

-1.642

-0.624

-0.672

-0.729

-0.845

-0.992

: @! s+ s5 U; C8 M" r3 z: m3 U

11

-1.221

-1.264

-1.339

-1.484

-1.704

-0.575

-0.642

-0.695

-0.824

-0.988

; }  h4 p- R, i7 Y# a1 G5 w2 M5 S

12

-1.239

-1.281

-1.370

-1.530

-1.766

-0.526

-0.614

-0.661

-0.804

-0.985


1 g3 ?6 t; y" H' u# @2 i' M0 e

13

-1.257

-1.298

-1.403

-1.576

-1.828

-0.477

-0.587

-0.626

-0.784

-0.982


  a/ C0 |) n- B3 ^9 n

14

-1.275

-1.314

-1.437

-1.622

-1.890

-0.428

-0.562

-0.590

-0.765

-0.980


) X8 n, V; t) |

15

-1.294

-1.330

-1.473

-1.668

-1.951

-0.379

-0.538

-0.553

-0.747

-0.979

$ M- \" y! j+ C6 [8 S! [& k7 o

16

-1.313

-1.346

-1.512

-1.715

-2.011

-0.331

-0.515

-0.515

-0.729

-0.979

! c# _$ l7 R" e) e" P

17

-1.332

-1.362

-1.552

-1.761

-2.071

-0.284

-0.493

-0.476

-0.712

-0.979

* Z* T0 e2 K9 I0 O% Y) ]3 }

18

-1.351

-1.377

-1.595

-1.808

-2..130

-0.237

-0.473

-0.436

-0.696

-0.979

8 U) @3 _! i+ _( }) t' |

19

-1.371

-1.393

-1.641

-1.854

-2.187

-0.190

-0.453

-0.394

-0.680

-0.981

) a. a, L, D" @. ~1 Z

20

-1.390

-1.408

-1.689

-1.900

-2.243

-0.145

-0.435

-0.352

-0.665

-0.983

1 R# t: n8 c. S" ]  t' j

21

-1.410

-1.422

-1.739

-1.945

-2.298

-0.101

-0.418

-0.308

-0.651

-0.986

' p- L  \8 F: o9 e

22

-1.429

-1.437

-1.793

-1.989

-2.351

-0.058

-0.402

-0.262

-0.638

-0.989

, a$ a% _% w3 k3 q, \+ T  I: X, I

23

-1.448

-1.451

-1.850

-2.033

-2.403

-0.016

-0.387

-0.215

-0.626

-0.993

- h7 e' I0 t9 @" `2 M3 k" }

24

-1.467

-1.465

-1.909

-2.076

-2.452

0.024

-0.374

-0.166

-0.614

-0.997


' g) X& \$ H: P, H6 d) s/ r8 |* r4 h

25

-1.486

-1.479

-1.972

-2.117

-2.500

0.063

-0.361

-0.116

-0.604

-1.002

从表可以看出,X=0时押庄的收益率和前一节计算出的有细微的差别,这是由于这里的计算是根据少牌或多牌的张数对1/13作修正来代替牌实际出现的概率造成的,但结果的精度还是相当高的。# f. ?# i! e  H# @: \- j9 a8 u$ ]! |
由表可以得出结论,剩牌中“10”、“A”、“2”、“3”、“4”多,押庄的收益率减小,其中以“4”的影响最大,“10 “最弱。
. }7 [, }  l3 A, {5 g4 O% Q- t剩牌中“5”、“6”、“7”、“8”、“9”多,押庄的收益率增加,其中以“5”的影响最大,“9“最弱。 ————> 6 m" m/ a1 j! l& R% L# s
但押庄的收益率随X值的变化并不明显,只有在极为极端的情况下,才有收益率大于0的情况出现。 ————>
! Q. ?: A* f8 L. ?  t( }. C为便于认识每种牌对押庄收益率的改善程度,现在列出相对于X=0时押庄收益率的变化值。

表7-2-4 赌客的收益率和一副牌中每种牌多少的关系5 v+ D' w/ N2 j

X=

少牌或多牌的种类


6 ~: V* j# T1 D' P1 ]! s

10

A

2

3

4

5

6

7

8

9

1 I! L2 ^# e) w% Y9 \

-8

0.061

0.159

0.198

0.143

0.321

-0.199

-0.464

-0.341

-0.166

-0.095

& |& V$ l* r& R) q* i% H5 j

-7

0.056

0.139

0.170

0.136

0.291

-0.187

-0.398

-0.290

-0.147

-0.082


; D/ |. ~6 R( _& E/ n

-6

0.051

0.119

0.144

0.125

0.258

-0.170

-0.334

-0.242

-0.128

-0.069

1 h5 R8 c8 X! N" K0 {

-5

0.044

0.098

0.118

0.111

0.222

-0.149

-0.272

-0.197

-0.107

-0.056

) Q3 ^! D* Z7 m# p" R) R/ }

-4

0.037

0.079

0.093

0.094

0.183

-0.125

-0.213

-0.154

-0.087

-0.044

. v' V: y9 ~8 [1 o

-3

0.029

0.059

0.069

0.075

0.141

-0.098

-0.156

-0.113

-0.065

-0.032

% Z( K8 \* Y1 J  r1 O

-2

0.020

0.039

0.046

0.052

0.096

-0.068

-0.102

-0.074

-0.044

-0.021


8 _2 m2 k" J+ K. e

-1

0.010

0.019

0.023

0.027

0.049

-0.035

-0.050

-0.036

-0.022

-0.010

! T% N. E! C) h, t  m. {0 R  |

0

0.000

0.000

0.000

0.000

0.000

0.000

0.000

0.000

0.000

0.000

0 z; n* V% S7 y. n

1

-0.011

-0.019

-0.023

-0.030

-0.051

0.037

0.048

0.035

0.022

0.010

3 [. t' j: j5 g( t( ]

2

-0.023

-0.038

-0.045

-0.061

-0.105

0.077

0.094

0.070

0.045

0.019


. _$ E' j% f3 W' P+ }% b

3

-0.035

-0.057

-0.068

-0.095

-0.160

0.118

0.137

0.104

0.067

0.028


9 S, N+ \7 u9 A# \* y

4

-0.049

-0.076

-0.091

-0.131

-0.217

0.161

0.179

0.137

0.089

0.036

2 D, ?: e3 p2 E

5

-0.062

-0.094

-0.115

-0.168

-0.275

0.205

0.219

0.170

0.111

0.044

/ z: a" J3 ]$ j8 W2 s

6

-0.077

-0.112

-0.139

-0.207

-0.334

0.250

0.257

0.202

0.134

0.051

/ _+ z4 a- M3 l9 `. f8 d

7

-0.092

-0.130

-0.164

-0.248

-0.394

0.297

0.293

0.235

0.155

0.057


1 f. s3 W) j2 c9 H

8

-0.108

-0.148

-0.190

-0.289

-0.455

0.344

0.328

0.268

0.177

0.063

/ t+ N3 ]; [4 _0 _% c

9

-0.124

-0.166

-0.217

-0.332

-0.516

0.392

0.361

0.301

0.198

0.068

- B# J+ V. U0 o+ D; ^

10

-0.140

-0.183

-0.245

-0.376

-0.578

0.440

0.392

0.335

0.219

0.072


2 J- i# O( c& u

11

-0.157

-0.200

-0.275

-0.420

-0.640

0.489

0.422

0.369

0.240

0.076


* c" n: o# _, A; e

12

-0.175

-0.217

-0.306

-0.466

-0.702

0.538

0.450

0.403

0.260

0.079

9 j% e; F- n3 m! H

13

-0.193

-0.234

-0.339

-0.512

-0.764

0.587

0.477

0.438

0.280

0.082


9 @7 f5 m7 E) W/ V6 T' H

14

-0.211

-0.250

-0.373

-0.558

-0.826

0.636

0.502

0.474

0.299

0.084


- C- @( _$ W4 m- G; L, t

15

-0.230

-0.266

-0.409

-0.604

-0.887

0.685

0.526

0.511

0.317

0.085


8 j0 A- n: m& h4 ?

16

-0.249

-0.282

-0.448

-0.651

-0.947

0.733

0.549

0.549

0.335

0.085

  l; a! S3 m+ G

17

-0.268

-0.298

-0.448

-0.697

-1.007

0.780

0.571

0.588

0.352

0.085

+ f; o( z; R! C! N( A

18

-0.287

-0.313

-0.531

-0.744

-1.066

0.827

0.591

0.628

0.368

0.085

) e2 b5 h& e$ ?2 C  D$ p# [

19

-0.307

-0.329

-0.577

-0.790

-1.123

0.874

0.611

0.670

0.384

0.083


" o2 h. J/ {4 o: z* I

20

-0.326

-0.344

-0.625

-0.836

-1.179

0.919

0.629

0.712

0.399

0.081

& R  K! n" B9 C  }

21

-0.346

-0.358

-0.675

-0.881

-1.234

0.963

0.646

0.756

0.413

0.078


, H1 h( v2 T  o3 ?

22

-0.365

-0.373

-0.729

-0.925

-1.287

1.006

0.662

0.802

0.426

0.075

1 q, I( _' S3 H

23

-0.384

-0.387

-0.786

-0.969

-1.339

1.048

0.677

0.849

0.438

0.071

. g1 I( x& _4 o* Q" r/ V* S- J3 u0 K" G

24

-0.403

-0.401

-0.845

-1.012

-1.388

1.088

0.690

0.898

0.450

0.067


& \! R6 u5 m, A( R8 J+ w

25

-0.422

-0.415

-0.908

-1.053

-1.436

1.127

0.703

0.948

0.460

0.062

此表是总结百家乐算牌系统的依据。, P( D: K  ]- ~( }

  S% U+ _4 |* z6 c. H+ w" [二闲 ————> % m: ]' T5 b2 d1 d

! b# W! f5 D) c3 ?  g8 h$ f2 P研究百家乐的收益率是同时得到“庄”、“闲”、“和”的结果,为了读起来更方便,我们把“庄”、“闲”、“和”的结果分别列出来,下面是押闲的收益率和一 副牌中每种牌多少的关系。

押闲的收益率和一副牌中每种牌多少的关系+ J( l/ D( \) i$ M

X=

少牌或多牌的种类

* R. g+ ~% i+ X3 C+ p

10

A

2

3

4

5

6

7

8

9


+ u  i. I0 H9 @0 W) q+ V5 j

-8

-1.285

-1.389

-1.432

-1.373

-1.558

-1.024

-0.759

-0.884

-1.044

-1.122


3 [0 ^3 s; E# G" [" G

-7

-1.280

-1.369

-1.404

-1.366

-1.528

-1.038

-0.827

-0.936

-1.066

-1.137


( Q7 z( h. y! T$ K

-6

-1.275

-1.348

-1.377

-1.356

-1.494

-1.055

-0.892

-0.985

-1.089

-1.152


8 [4 ?$ ?6 S% a: b2 D2 u) K

-5

-1.269

-1.328

-1.350

-1.342

-1.457

-1.076

-0.954

-1.031

-1.111

-1.166


5 |) f) @  u/ l1 |9 Q  V

-4

-1.263

-1.308

-1.325

-1.325

-1.417

-1.101

-1.014

1.074

-1.134

-1.180

; Q# b, Y" r& Q, R; Z/ Q: W. z

-3

-1.255

-1.288

-1.300

-1.305

-1.374

-1.128

-1.071

-1.115

-1.158

-1.193

* W" X. O4 v+ ^* f- }" ]

-2

-1.247

-1.268

-1.276

-1.282

-1.328

-1.159

-1.126

-1.155

-1.181

-1.205

/ d# a6 Z4 U* M1 e2 P

-1

-1.238

-1.248

-1.252

-1.256

-1.279

-1.192

-1.178

-1.192

-1.205

-1.217

  V* ^$ G- L% Z6 o6 U' c2 y

0

-1.228

-1.228

-1.228

-1.228

-1.228

-1.228

-1.228

-1.228

-1.228

-1.228

& B4 J3 q. m$ F' k

1

-1.218

-1.209

-1.205

-1.197

-1.175

-1.266

-1.276

-1.263

-1.252

-1.239

' j. A3 Q0 z. U: b

2

-1.206

-1.189

-1.181

-1.164

-1.120

-1.306

-1.321

-1.297

-1.275

-1.249

- n4 C; m9 g' Q0 D0 o

3

-1.194

-1.170

-1.157

-1.129

-1.063

-1.348

-1.364

-1.330

-1.298

-1.258

" N; j$ v, H9 j1 L

4

-1.181

-1.151

-1.133

-1.092

-1.004

-1.392

-1.405

-1.362

-1.321

-1.266


( h! `# P0 ~- b+ v3 C

5

-1.168

-1.132

-1.108

-1.053

-0.944

-1.437

-1.444

-1.394

-1.344

-1.274

5 _3 T1 p: v! p2 \; u9 k% B' h6 B

6

-1.153

-1.114

-1.083

-1.012

-0.883

-1.483

-1.482

-1.426

-1.367

-1.281


& j' J6 ~5 x* C# v: f6 M% K

7

-1.138

-1.095

-1.057

-0.969

-0.821

-1.530

-1.517

-1.458

-1.389

-1.287


- ]8 h& |% ]! r2 A! e

8

-1.123

-1.077

-1.030

-0.926

-0.758

-1.578

-1.551

-1.489

-1.411

-1.293

7 |6 q, p/ ~9 f& K$ l

9

-1.107

-1.059

-1.002

-0.880

-0.694

-1.627

-1.583

-1.521

-1.432

-1.298

0 {; Q6 e+ Y  }+ e- {7 G

10

-1.090

-1.042

-0.972

-0.834

-0.630

-1.676

-1.613

-1.553

-1.453

-1.302

. `2 w4 P- r! _/ F8 [  S

11

-1.072

-1.024

-0.941

-0.787

-0.566

-1.726

-1.641

-1.586

-1.473

-1.306


  s+ h2 b* e1 N' b

12

-1.054

-1.007

-0.909

-0.739

-0.501

-1.776

-1.669

-1.619

-1.493

-1.308

) f. m) y* j( [1 z% G& b

13

-1.035

-0.990

-0.875

-0.690

-0.437

-1.825

-1.694

-1.653

-1.512

-1.310

# b0 K6 q1 H  K9 g- R  }

14

-1.016

-0.973

-0.839

-0.640

-0.373

-1.875

-1.719

-1.688

-1.531

-1.311

8 S" Z! _% t  j( S" c8 c

15

-0.997

-0.957

-0.801

-0.590

-0.309

-1.925

-1.742

-1.724

-1.548

-1.311


, C0 i- S' R8 a" O

16

-0.976

-0.940

-0.761

-0.540

-0.246

-1.974

-1.763

-1.761

-1.565

-1.311

' L/ ~6 @0 N! }' [, P; V8 b/ X0 S* C

17

-0.956

-0.924

-0.718

-0.489

-0.184

-2.022

-1.784

-1.799

-1.581

-1.310


* U% f" n+ K" q/ i  B1 ?

18

-0.935

-0.908

-0.673

-0.439

-0.123

-2.070

-1.803

-1.838

-1.596

-1.308


% L. O. s1 q2 {" Y; x' a

19

-0.913

-0.893

-0.625

-0.388

-0.063

-2.117

-1.821

-1.878

-1.611

-1.305


% B4 ^. B5 p. `9 a& l! {+ s

20

-0.891

-0.877

-0.575

-0.338

-0.004

-2.163

-1.838

-1.920

-1.624

-1.301

  U; C0 }2 e9 O+ t+ i8 ?1 b6 ?8 C

21

-0.869

-0.862

-0.521

-0.288

0.054

-0.207

-1.854

-1.963

-1.636

-1.297


# ?2 T; L9 M, P, D" }

22

-0.847

-0.847

-0.465

-0.238

0.110

-2.251

-1.869

-2.008

-1.648

-1.292

( |# w) P2 k5 d7 l! C

23

-0.824

-0.832

-0.405

-0.189

0.164

-2.293

-1.883

-2.054

-1.658

-1.286

; v3 q! [/ V( [7 e% t

24

-0.801

-0.818

-0.343

-0.140

0.217

-2.334

-1.896

-2.101

-1.667

-1.279

4 G. ?- M7 q+ v! \% @, T+ s

25

-0.777

-0.804

-0.276

-0.092

0.268

-2.374

-1.907

-2.151

-1.675

-1.272

 
# V0 ?( O9 R6 I# B; c4 x2 f由表可以得出结论,剩牌中“10”、“A”、“2”、“3”、“4”多,押闲的收益率增加,其中以“4”的影响最大,“10“最弱。 剩牌中“5”、“6”、“7”、“8”、“9”多,押闲的收益率减少,其中以“5”的影响最大,“9“最弱。 但押闲的收益率随X值的变化也不明显,只有在极为极端的情况下,才有收益率大于0的情况出现。 为便于认识每种牌对押闲收益率的改善程度,同样也列出相对于X=0时押闲的收益率的变化值。

押闲的收益率和一副牌中每种牌多少的关系8 A0 Y# W; }- O, p, u8 s5 X

X=

少牌或多牌的种类

/ f4 g* I: `" w# W- ~$ U4 ?( ~6 t' s% a

10

A

2

3

4

5

6

7

8

9

: @# |8 p- w0 N: J

-8

-0.056

-0.161

-0.204

-0.145

-0.330

0.204

0.469

0.345

0.184

0.107


5 O4 F4 Z% G6 n8 I$ g! \4 e0 {$ [4 e

-7

-0.052

-0.141

-0.176

-0.138

-0.300

0.190

0.401

0.292

0.162

0.091


/ \9 c  h/ O: W3 i9 X/ O  }# e: V- g

-6

-0.047

-0.120

-0.148

-0.127

-0.266

0.173

0.336

0.244

0.140

0.076


! \# E8 v; @. g1 |' i; r

-5

-0.041

-0.100

-0.122

-0.114

-0.229

0.152

0.274

0.198

0.117

0.062

) U1 c* h2 n( ^' H

-4

-0.035

-0.080

-0.097

-0.097

-0.189

0.127

0.214

0.154

0.094

0.049

/ R! j- A# r  ?) y, m( B; k

-3

-0.027

-0.060

-0.072

-0.077

-0.145

0.100

0.157

0.113

0.070

0.035


, y5 q' a) w6 C. d3 ^

-2

-0.019

-0.040

-0.048

-0.054

-0.099

0.069

0.102

0.074

0.047

0.023

3 I  ~1 Z4 g6 K4 O$ H% y

-1

-0.010

-0.020

-0.024

-0.028

-0.051

0.036

0.050

0.036

0.024

0.010

$ Z, |0 k; ]% Y1 N& L; m+ n

0

0.000

0.000

0.000

0.000

0.000

0.000

0.000

0.000

0.000

0.000


, c9 u7 B. o9 z$ e% V

1

0.011

0.020

0.024

0.031

0.053

-0.038

-0.048

-0.035

-0.024

-0.011

0 B" i# R* V) q$ W$ y! _

2

0.022

0.039

0.047

0.064

0.108

-0.078

-0.093

-0.069

-0.047

-0.020


' W+ {8 ]( ~# ]& H/ Z# L

3

0.034

0.058

0.071

0.099

0.165

-0.120

-0.136

-0.102

-0.070

-0.030

$ j) E! K* ?* a1 O4 ~

4

0.047

0.077

0.095

0.136

0.224

-0.163

-0.177

-0.134

-0.093

-0.038


2 Z1 q8 `: |. G# v+ _

5

0.060

0.096

0.120

0.175

0.284

-0.208

-0.216

-0.166

-0.116

-0.046


1 ]$ e1 v: Z1 _. ^" O

6

0.075

0.114

0.145

0.216

0.345

-0.255

-0.254

-0.198

-0.139

-0.053


8 r: L# v" n. C% I3 I  [" f

7

0.090

0.133

0.171

0.259

0.407

-0.302

-0.289

-0.229

-0.161

-0.059


0 r9 T: x3 z2 c

8

0.105

0.151

0.198

0.303

0.470

-0.350

-0.323

-0.261

-0.183

-0.065

! J9 I. ?$ \1 l

9

0.122

0.169

0.226

0.348

-0534

-0.399

-0.354

-0.293

-0.204

-0.070

% a" y8 Z1 n& k/ ?( v6 L

10

0.138

0.187

0.256

0.394

0.598

-0.448

-0.385

-0.325

-0.225

-0.074


9 R8 Y( q/ n& Z) \

11

0.156

0.204

0.287

0.441

0.662

-0.498

-0.413

-0.358

-0.245

-0.077

! k2 e! ^* Z* M" H

12

0.174

0.221

0.319

0.490

0.727

-0.547

-0.440

-0.391

-0.265

-0.080

! n% t. E2 F7 d5 \

13

0.193

0.238

0.353

0.539

0.791

-0.597

-0.466

-0.425

-0.284

-0.082

; y4 U3 e% w7 C8 n- p/ I

14

0.212

0.255

0.389

0.588

0.855

-0.647

-0.490

-0.460

-0.302

-0.083


4 M! Q2 U/ [0 k. Y

15

0.232

0.272

0.427

0.638

0.919

-0.696

-0.513

-0.496

-0.320

-0.083


" V: R4 ^. g3 o3 ?& g% W2 O& x7 U

16

0.252

0.288

0.468

0.688

0.982

-0.745

-0.535

-0.533

-0.337

-0.083


. ~" z+ A( I% o4 B+ @" ~

17

0.272

0.304

0.510

0.739

1.044

-0.794

-0.556

-0.571

-0.353

-0.082


) q. n, S$ M9 i5 ~

18

0.293

0.320

0.555

0.789

1.105

-0.842

-0.575

-0.610

-0.368

-0.079

% F' ~- L0 v+ c- P! {

19

0.315

0.335

0.603

0.840

1.165

-0.889

-0.593

-0.650

-0.382

-0.077


/ n. C) M# u! H3 q

20

0.337

0.351

0.653

0.890

1.224

-0.934

-0.610

-0.692

-0.396

-0.073


1 d1 T8 h% b; H' w1 b

21

0.359

0.366

0.707

0.940

1.282

-0.979

-0.626

-0.735

-0.408

-0.069

* ~2 c( I, t2 P' C- I

22

0.382

0.381

0.763

0.990

1.338

-1.023

-0.641

-0.779

-0.419

-0.064

, q9 P) ~) w- M# P' u2 m, j# c: u8 X

23

0.404

0.396

0.823

1.039

1.392

-1.065

-0.655

-0.826

-0.430

-0.058

4 \! H& F( M8 ?% x2 H* w) N

24

0.428

0.410

0.886

1.088

1.445

-1.106

-0.667

-0.873

-0.439

-0.051

. q2 Q! e0 h, G9 M0 d- u3 f: n

25

0.451

0.425

0.952

1.136

1.496

-1.145

-0.679

-0.923

-0.447

-0.043

 此表也是总结百家乐算牌系统的依据。 ————>

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:) :( :D :'( :@ :o
:P :$ ;P :L :Q :lol
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:) :( :D :'( :@ :o
:P :$ ;P :L :Q :lol
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