>>1
>（Pruss氏）
以下の発言から分かる通り、Prussは箱入り無数目成立を完全に認めています。
「What we have then is this: For each fixed opponent strategy, if i is chosen uniformly independently of that strategy (where the "independently" here
isn't in the probabilistic sense), we win with probability at least (n-1)/n. That's right.」

>（Huynh氏）
>If it were somehow possible to put a 'uniform' measure on the space of all outcomes, then indeed one could guess correctly with arbitrarily high precision, but such a measure doesn't exist.
以下の発言から分かる通り、Huynhは標本空間について典型的な誤解をしています。
箱入り無数目（＝The Modification）の標本空間は「the space of functions f:N→R」ではありません。
「In order for such a question to make sense, it is necessary to put a probability measure on the space of functions f:N→R.」