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概率计算9 V0 Z6 E. v5 K5 J8 q: A, a
, u0 }1 n# V2 |6 p所谓德克萨斯扑克的概率,简单说,就是等来某种获胜牌型的可能性(成牌概率),与底池提供筹码(底池概率)之间的比较,如果底池筹码足够多,高于成牌可能,就玩下去,反之就弃牌。% i5 a, L' I, A1 Q& Y
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底池概率(Pot Odds)
2 u- g+ a; \/ q6 C+ I
6 {& R; j @- H$ _底池概率(Pot Odds)是已有的底池筹码与你当前要下注额之间的比率。比如当前底池筹码共计$100,你需要下注$10,那么底池概率即为10:1。底池大小对于决定是否跟注很重要。) ]) z/ @3 @6 W, E( M: r0 f0 N; s! X
0 X; R6 d/ Y8 o6 Q! v6 c+ A2 W成牌概率(Odds), [7 d W3 l- k# O) g
6 E/ h& \# L: | p6 I/ _! S0 `这是凑成某种能够获胜牌型的可能性。比如,你的起手牌有两张红桃,翻牌圈又出现两张,那么,在转牌中等来第五张红桃的可能约为20%,即五分之一,每五次会成一次。但我们习惯用不能成牌的次数来表示,即称为成牌概率。在本例中,成牌概率大致为4:1,意思是,每五次中有4次不能成牌,有1次能成。) c- Q/ o; m% i* i2 f
( V4 y- c4 c4 b2 Y7 X成牌概率是如何计算的呢?9 `0 F7 n8 c. n5 W0 q# g
' @1 j S! P2 @, j+ P8 y3 y很简单,在所有未翻开的牌中,不能帮助你的牌的数量,与能够帮助你的牌(即可等牌)的数量之间的比率,即算出成牌概率。例如,起手牌为6? 7?, 翻牌圈为A? T? 5?,目前总共有47张牌未见,其中有9张红桃将助你成为同花牌,38张不能帮助你。那么,在转牌圈中成为同花牌的概率是4.2:1(38/9);两头顺子(如89TJ)牌型有8张可等牌,成牌概率是4.9:1(39/8);同理,单头顺子(如89JQ)牌型有4张可等牌,成牌概率为10.75:1(43/4);0 B* V, `8 R( l0 u# J" X. d) E) I
, c. `' t9 m1 F" M3 N在实战中,你显然不用每次重复这个计算过程。你所要做的,就是记住APA提供的成牌概率统计表,列明了可等牌数量所对应的成牌概率。
( `( h' ^7 `+ `4 K% r/ `2 V' L0 k3 N3 W6 N* Y7 A m; T$ C
可等牌(Out)$ L9 S' }% W8 ?' `* ~4 b
6 k6 D$ Z- b. ~* c2 h这是计算成牌概率时的一个重要概念。指将在接下来的投注圈中出现,能使你凑成某种获胜牌型的来牌。$ P" {+ u: b5 F# B9 f, G% T
$ ]; w& E+ h8 d0 z4 i: d( H6 n1 ?
比如,起手牌是A? T?,翻牌又出现2张红桃,仍需要1张来助你最终成牌。目前,还有9张红桃尚未出现,那么你就有9张可等牌。如果你预计再来一张A也能获胜,那你就有12张可等牌,即9张红桃和3张A。; [' {1 }. X& {0 V
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概率的实际应用9 N4 v6 G2 J' n" {
$ Z5 z" d7 J, }& d现举一例,说明如何应用以上概率知识。你在$1/$2的有限注游戏,坐在按钮(小盲注紧右边)位置,手持K? T?,牌面来到转牌圈,为9? 2? 4? A?,你仅剩的一个对手下注$2后,底池共有$10。为了简化本例,我们假设对手现在凑成了一对A,但如果河牌(River)来另一张红桃,他将弃牌,那么,现在你会跟注,来等待河牌的那张红桃吗?4 q' n& j V' j. T- Z
) Z5 ~5 N# x$ Y4 `7 \' C! S& `我们知道,持有4张同花,成牌概率约为4比1;目前你需要投注$2,来搏取$10的底池,底池概率为5:1,高于成牌概率,所以应当玩下去,跟注是正确的。但如果底池仅有$7呢?底池概率则变成3.5:1, 低于成牌概率,那么就应当弃牌。
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