For example, I might believe that it's equally likely that they choose Left and Right, is that right?
举个例子吧,我可能认为他选择,左和右的可能性是相同的,对吗
What probabilities are associated with thinking it's twice as likely they're going to choose Left than Right?
那么在选左是选右的可能性的二倍时,选择每个策略的概率是多少呢
All of you chose Down, but Up does best against Left and Middle does best against Right.
你们都选择下,可是选上是左的最佳对策,而选中是右的最佳对策
So what's my expected payoff from choosing Up where I believe the other person's going to choose Left and Right, equally likely? It's what?
那么在我对手选择左或右,可能性相同的情况下,我的预期收益会是什么样的呢
I might not be sure whether the opponent, whether my opponent, is choosing Left or Right.
我可能不太确定,我的对手会选择左还是右
Let's look at my payoffs from choosing these three options Up, Middle, and Down, if I think it's equally likely that my opponent will choose Left and Right.
我们来看一下我从上中下这三个策略中,分别能获得什么样的收益,如果我认为我对手,选择左或右的可能性相同
So it turns out that, as the gentleman out there said, if I thought it was equally likely that my opponent was going to choose Left or Right, then actually my best choice, my best response is to choose Down.
这个结果和刚才那位先生说的,如果我觉得我对手,选择左或右的可能性相同的话,这时候最好的选择,也就是说我的最佳对策是选下
Player II has three choices left, center, and right, represented by the left, center, and right column in the matrix.
参与人II有三种选择,左中右,用矩阵的左中右三列来表示
For instance, if Player II picks left then Player I wants to pick bottom, but if Player II picks center, Player I wants to pick center.
例如,参与者II选择左,参与者I会选择下,但是若参与者II选择中,参与者I会选择中
This is the payoff to Player I of choosing Middle against Left.
这条线表示参与人I在对手选右时,选择左而获得的收益
It involves two players and we'll call the Players I and II and Player I has two choices, top and bottom, and Player II has three choices left, center, and right.
此博弈有两个参与人,分别为I和II,参与人I有两个选择,上和下,参与人II有三个选择,左中右
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