1985
DOI: 10.1080/02701367.1985.10608449
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A Statistical Investigation of Squash

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Cited by 8 publications
(7 citation statements)
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“…A sudden death matchpoint has maximal importance I and, generally speaking, the greater the importance of a point, the greater the excitement (Section 2) generated. It is commonly supposed that the better player (especially a "champion") can raise his game on more important points, However, Pollard (1980), in statistically testing all the matches in the 1977 New South Wales Open men's singles championship (won by R. Tanner), found no conflict with the bipoints model; and I feel that such variations will do little to substantially alter the picture painted above deriving from "inevitable randomness", and the conclusions to be drawn therefrom by designers and modifiers of scoring systems.…”
Section: Relevance Of the Duration Distributionmentioning
confidence: 99%
“…A sudden death matchpoint has maximal importance I and, generally speaking, the greater the importance of a point, the greater the excitement (Section 2) generated. It is commonly supposed that the better player (especially a "champion") can raise his game on more important points, However, Pollard (1980), in statistically testing all the matches in the 1977 New South Wales Open men's singles championship (won by R. Tanner), found no conflict with the bipoints model; and I feel that such variations will do little to substantially alter the picture painted above deriving from "inevitable randomness", and the conclusions to be drawn therefrom by designers and modifiers of scoring systems.…”
Section: Relevance Of the Duration Distributionmentioning
confidence: 99%
“…Like the majority of research in this field, the key assumptions in the simulation model are that pa and pb remain constant and that individual points are independent of one another; Pollard (1980) showed these assumptions are adequate. In the simulation, Player A will always be the better player, that is, pa > pb.…”
Section: Methodsmentioning
confidence: 99%
“…Conversely, the authors found that the odds of a stronger player winning a set increase under the "win a set by three games" system. In a very important paper, Pollard (1980) tested whether the assumptions of constant service point win probabilities and point independence in tennis modeling are adequate and, using data from 35 matches at a professional tennis tournament, showed that they are indeed sufficient.…”
Section: Related Workmentioning
confidence: 99%
“…It is also assumed that the outcome of any point, game or set is independent of the outcome of any other point, game or set. These assumptions are based on Pollard (1980). In analysing 35 matches (5503 points) in the 1977 N.S.W.…”
Section: Introductionmentioning
confidence: 99%