这是《美国数学月刊》曾经登载过的一个非常有趣且耐人寻味的数学问题.甲、乙、丙3名男子参加一个以气球为目标的投镖游戏.每个人都用飞镖攻击另外两个人的气球,气球被戳破的要出局,最后幸存的是胜者.3名选手水平不一,在固定标靶的测试中,甲的命中率为80%,乙和丙的命中率分别为60%和40%.现在3人一起角逐,谁最有可能获胜? This is a very interesting and thought-provoking math problem ever published in the American Mathematical Monthly Three, A, B and C. Participate in a balloon-based dart game where everyone uses a dart to attack the balloons of two others , The balloon was punctured to be out, the final survivor is the winner .3 players at different levels, in a fixed target test, a hit rate of 80%, B and C hit rates were 60% and 40%. Now 3 people compete, who is most likely to win?