andrew_gelman_stats andrew_gelman_stats-2012 andrew_gelman_stats-2012-1387 knowledge-graph by maker-knowledge-mining

1387 andrew gelman stats-2012-06-21-Will Tiger Woods catch Jack Nicklaus? And a discussion of the virtues of using continuous data even if your goal is discrete prediction


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Introduction: I know next to nothing about golf. My mini-golf scores typically approach the maximum of 7 per hole, and I’ve never actually played macro-golf. I did publish a paper on golf once ( A Probability Model for Golf Putting , with Deb Nolan), but it’s not so rare for people to publish papers on topics they know nothing about. Those who can’t, research. But I certainly have the ability to post other people’s ideas. Charles Murray writes: I [Murray] am playing around with the likelihood of Tiger Woods breaking Nicklaus’s record in the Majors. I’ve already gone on record two years ago with the reason why he won’t, but now I’m looking at it from a non-psychological perspective. Given the history of the majors, what how far above the average _for other great golfers_ does Tiger have to perform? Here’s the procedure I’ve been working on: 1. For all golfers who have won at at least one major since 1934 (the year the Masters began), create 120 lines: one for each Major for each year f


Summary: the most important sentenses genereted by tfidf model

sentIndex sentText sentNum sentScore

1 I did publish a paper on golf once ( A Probability Model for Golf Putting , with Deb Nolan), but it’s not so rare for people to publish papers on topics they know nothing about. [sent-3, score-0.132]

2 Charles Murray writes: I [Murray] am playing around with the likelihood of Tiger Woods breaking Nicklaus’s record in the Majors. [sent-6, score-0.084]

3 I’ve already gone on record two years ago with the reason why he won’t, but now I’m looking at it from a non-psychological perspective. [sent-7, score-0.136]

4 For all golfers who have won at at least one major since 1934 (the year the Masters began), create 120 lines: one for each Major for each year from the year the golfer turned 20 through the year he turned 49. [sent-10, score-1.748]

5 Ballesteros won five major championships, the last at age 31. [sent-13, score-0.425]

6 Then he developed back problems, and his ability to win majors (or any other tournament) was effectively ended by the time he was in his late thirties. [sent-14, score-0.613]

7 But golfers tend to develop physical problems as they age. [sent-15, score-0.353]

8 The failure of a championship golfer to compete in major championships is an extremely good indicator of not being able to win if he had competed. [sent-16, score-0.945]

9 Operationally, this means that the database contains 30×4=120 lines for each subject over the entire course of his career. [sent-18, score-0.118]

10 The one that appeals to me a priori consists of golfers who were born after the beginning of 1910 (a way of defining modern golf–it barely gets in both Hogan and Snead, the earliest golfers who intuitively seem to belong) and won at least two Majors (winnowing out the flukes). [sent-21, score-0.957]

11 Create a binary variable WIN for each line scored 0 if the subject did not win and 1 if he did. [sent-24, score-0.259]

12 Create a variable FLOORAGE that is the floor of the age of the subject at the time the tournament occurred. [sent-26, score-0.452]

13 In Stata, I created this with tabstat win if majors>=2 & born2>=3654,by(floorage) stat(mean sum count) These were the results: floorage mean sum N 20 0 0 159 21 . [sent-29, score-0.261]

14 0065789 1 152 49 0 0 80 So among that sample, at age 36, we have an n of 186, 7 wins, for a SUCCESSRATE of . [sent-56, score-0.168]

15 I think my shaky grasp of probabilities tells me that the probability of one of these golfers winning at least one major at age 36 was 14. [sent-58, score-0.941]

16 But that grasp doesn’t extend to calculating the probability of winning an aggregate number of majors over several years. [sent-60, score-0.638]

17 ” There’s information in every tournament that a player competes in. [sent-65, score-0.337]

18 By looking only at a small subset, you’re just reducing your sample size. [sent-66, score-0.124]

19 Instead I think it makes more sense to code the player’s position (rank among the winners, or maybe score compared to the top score in the tournament). [sent-71, score-0.114]

20 There is a logical appeal to this sort of “reduced-form” model but all the logical appeal in the world pales beside the imperative of data. [sent-75, score-0.312]


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wordName wordTfidf (topN-words)

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