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很多玩家都在苦苦追寻百家乐的连赢玩法,但是对于连赢的认识并不深入。其实百家乐连赢概率和连赢策略是相通,只要摸清了游戏特点,才能找到制胜方法。
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2 l2 ~0 F0 L9 D一般来说,4 l: p2 j& F5 |: n, p$ U5 d, B
% R! R4 I4 b* p0 O/ k2 J" a1 C4 v二连赢的概率是25%& u. V. z# w' u
% c4 [2 R; P8 k2 |0 T三连赢的概率是12.5%" g! g( C; @: q; [/ J
% ]. Y L# ~8 _1 n+ o四连赢的概率是6.25%: D1 d% O+ I- o" c8 \/ d7 K
0 q3 o9 l0 Z4 _ u! i( S……
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7 w/ U5 |0 |9 |十连赢的概率是0.09765625%+ u& t/ D1 |4 K; n+ s5 p
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这些概率值是所谓的相对概率,也就是二连赢25%的意思是只连续抛硬币4次之后,会有四种结果,二连赢就是其中的1种,所以他的概率是25%,同样的十连赢的概率也是基于1024次的10次抛硬币的结果组成。
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" X2 @* l3 E% d6 i* C百家乐的真实概率含义是:
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5 s% O8 `3 w. \ D假定一个口袋里有很多个球,其中有1号,2号,3号,4号,5号,6号,7号,8号,9号,10号球
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+ A; Q6 x5 ]/ x% ~ C) O! @1号球有512个,2号256个,3号128个,4号64个,5号32个,6号16个,7号8个,8号4个,9号2个,10号1个。4 B* F& A% C( h8 |4 Q0 Q
' ]0 B3 c6 w% m5 x; y8 D8 h你要做的就是在这么多球里面每次摸一个球,然后放回去,再重新摸。如果你第一次摸到10号球,第一次一样也可以再摸到10次。
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你每一次摸到的任何一个球的概率都是存在的,除非你摸无限次,才能接近之前提到的概率。概率在个体和短期内是无效的。6 b" j3 Z b& ], f* {
- P6 o6 a4 Z0 w! A3 `, {另外一个说法是,
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1、百家乐不是每次摸一个球,然后放回去,再重新摸,而是每次摸一个球,不放回去,再剩下的球里重新摸。7 B: O `6 t+ t& u$ g% c
) z. R. c9 Y5 B* W% C/ J. [8 E- b2、概率在个体和短期内是有效的,牌入盒后出闲的概率是:49.32%,但是随着发出的牌的变化,牌盒内所剩下的牌数量的减少,他的概率就会每时每刻都会变化。
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# [# B8 c5 l9 a再把这个概率代入期望值公式,当+EV出现就下注,就会做到平均赢。
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' B; w' B) x/ `1 I' X平均赢只是长期而言会赢,短期也可能会被震幅消灭,这时就要算标准差,再接合你获得的优势,按凯利值下注就可以做到破产风险最低,利润最大化。
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对于这样的说法,百家乐玩家的解释是,首先,百家乐肯定是每次摸一球个放进去,只是袋子里的球和你的数学模型一定要配合。- R& c; }6 L% _2 g3 Y
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举个例子,如果你是打庄闲的,袋子里永远只有两个球,每次摸完一个之后要放回去,然后再摸。这个概念是不容置疑的。: J$ S4 y! _' @
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第二,因为大数法则和算牌对百家乐的无效性,牌盒内所剩下多少牌,对庄闲的比例不会发生任何的变化
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/ h$ t- e2 x* J% [2 w$ V, H* Q5 k4 T第三,凯利公式的问题在于:形而上学。
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' @! t( V' O2 A% z首先主观假设了一个不成立的底部,玩久了一定会遇到被爆仓的概念,当然任何一种模型都会有爆仓的可能,只是单纯的凯利更容易爆仓而已。研究的方向是多维+赢进补偿,玩过Diablo3就知道在Mp8的难度下,打到钥匙的可能性是80%。! H* |$ |6 X7 r/ u% b6 n1 y) E
# ?8 U0 @1 r5 T8 u, Q# A' B事实上,你玩的时候,基本上每次都能打到。
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因此,百家乐连赢概率和连赢策略,对于不同的玩家有不同的理解,如何找到适合于自己的玩法和制胜之道,是每个玩家都需要积累实战经验去摸索的。
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