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数学的统计数字 数学统计在一万次的局牌中, 开庄(Banker)约有4581次; 开闲(Player)约有4458次; 开和约有(Tie)961次.4 X$ \6 C7 g4 ?
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由此结果可以得知, 开庄次数只比开闲次数多123次. 因此可以得到以下结论: 开庄与开闲的机会几乎相同. 根据此结论可以应用于以下的致胜法则. 致胜法则一连续买闲不买庄, 以系统投注法, 变码法来调整投注金额. 应用实例连输5手注码变化分别是1 2 3 4 5, 以1 为基数输一手加1以此类推.
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连赢5手注码变化分别是6 5 4 3 2, 赢一手减1以此类推.
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连输5手连赢5手的结局是净赚5手. 应用前提用此法的前提是你比须有足够的资金来运作, 每次赢满18手, 就必须从新用1为基码,
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4 u# n4 ]! t, r6 \% _8 }, ?开始新一轮的牌局. 致胜法则二 凡上一铺所出的牌最后派的一张是: 10, J, Q, K, A, 2, 3, 4今铺就买闲, 凡上一铺所出的牌最后派的一张是: 5, 6, 7, 8, 9, 今铺就闲,庄各压一元.以系统投注法, 变码法来调整投注金额. 应用实例连输5手注码变化分别是1 2 3 4 5, 以1 为基数输一手加1以此类推.
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; f# K3 W/ w2 I% X. i( [( W7 @- q连赢5手注码变化分别是6 5 4 3 2, 赢一手减1以此类推. 9 `3 P0 O& I. J/ j! I b3 }
# C( i. d; N) r& n2 S, ^连输5手连赢5手的结局是净赚5手. 应用前提用此法的前题是你比须有足够的资金来运作, 每次赢满9手, 就必须从新用1为基码, 开始新一轮的牌局. 9 z( o- \; F* D. U4 O
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连输5手连赢5手的结局是净赚5手 貌似是不可能的 啊 |
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