【2h】

Four Ball Best Ball 1

机译:四球最佳球1

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摘要

In this paper a four-ball-best-ball (4BBB) model for pairs of golf players is set up. The 4BBB match-play scoring system is seen to satisfy a basic requirement of fairness. It is shown that it is not strictly possible to rate individual players as 4BBB players. However, a (reasonably broad) class of individual players is identified such that it is possible to rate them individually as 4BBB players. The capacity of an individual to play birdies is seen to be a very important determinant in being a successful member of a 4BBB pair, but there are other minor factors as well. Consideration is given to equal and unequal 4BBB pairs. The transitive law is seen to apply for 4BBB pairs. Thus, if pair A is better than pair B, and pair B is better than pair C, then pair A must be better than pair C. Correspondingly, if pair A is equal to pair B, and pair B is equal to pair C, then pair A is equal to pair C. Consideration is given to some strategic issues in 4BBB match-play golf. For example, the conditions under which a player should take a greater risk and have a higher probability of obtaining a bogie in order to achieve a higher probability of scoring a birdie, are determined. Also, the conditions under which a player, noting that his partner is about to have a ‘bad’ hole and score only a par or a bogie, should ‘play safe’, are determined. Thirdly, players who can interact in certain ways are seen to have an advantage over those pairs that cannot do this. Finally, one pair’s optimal strategy when they see that their opponents are about to score a par or a bogie, but not a birdie, is analyzed.Key points class="unordered" style="list-style-type:disc">A model for four-ball-best-ball match-play golf is established, and used to show that, although there can be other factors, the capacity of an individual to play birdies is a very important determinant in that player being a successful member of a four-ball-best-ball pair.Although it is not possible in general to rate play-ers individually as 4BBB players, a class of indi-vidual players is identified such that rating the players within that class is possible.Equal and unequal 4BBB pairs are considered, and the transitive law is seen to apply for 4BBB pairs. For example, if pair A is better than pair B, and pair B is better than pair C, then pair A must be better than pair C.Several strategic issues for individual players and pairs of players are considered, and optimal strate-gies identified.
机译:在本文中,建立了针对高尔夫球手对的四球最佳球(4BBB)模型。人们认为4BBB比赛得分系统可以满足公平性的基本要求。结果表明,不可能严格地将单个玩家评定为4BBB玩家。但是,确定了一个(相当广泛的)个人玩家类别,因此可以将他们分别评为4BBB玩家。一个人打鸟的能力被认为是成功成为4BBB对的重要因素,但是还有其他一些次要因素。考虑相等和不相等的4BBB对。过渡法被认为适用于4BBB对。因此,如果对A优于对B,对B优于对C,则对A必须优于对C。相应地,如果对A等于对B,对B等于对C,那么A对等于C对。在4BBB比赛打高尔夫球中考虑一些战略问题。例如,确定了玩家应当承担更大风险并且具有更高的获得转向架的可能性以便实现更高的得分小鸟得分的可能性的条件。另外,确定了一个条件,在该条件下,他的伴侣将要犯一个“坏”的洞,并且只获得标准杆或转向架的分数,因此应确定“安全”。第三,可以以某些方式互动的玩家被认为比那些无法做到的玩家更具优势。最后,分析了当一对对手看到对手即将获得标准杆或转向架而不是小鸟球时的最佳策略。关键点 class =“ unordered” style =“ list-style-type:disc” > <!-list-behavior =无序前缀-word = mark-type = disc max-label-size = 0-> 建立了四球最佳球比赛的模型,并且过去曾表明,尽管可能还有其他因素,但个人打鸟的能力是一个非常重要的决定因素,因为该球员是四球最佳球对的成功成员。 尽管通常不可能将玩家作为4BBB玩家单独进行评分,但可以识别出一类个人玩家,以便可以对该类别中的玩家进行评分。 相等和不相等的4BBB对是考虑了这一点,并且认为过渡性法律适用于4BBB对。例如,如果A对比B对好,B对比C对好,那么A对必须比C对好。 考虑了个别玩家和成对玩家的几个战略问题,并确定了最佳策略。

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