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1 | (6) |
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1 | (4) |
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1.1.1 Patterns of world records in sports (two chapters) |
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2 | (1) |
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1.1.2 Competition, rankings, and betting in soccer (three chapters) |
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2 | (1) |
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1.1.3 An investigation into some popular baseball myths (three chapters) |
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3 | (1) |
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1.1.4 Uncertainty of attendance at sports events (two chapters) |
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4 | (1) |
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1.1.5 Home advantage, myths in tennis, drafting in hockey pools, American football |
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4 | (1) |
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5 | (2) |
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5 | (2) |
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2 Modelling the development of world records in running |
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7 | (26) |
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7 | (2) |
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2.2 Modelling world records |
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9 | (3) |
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2.2.1 Cross-sectional approach |
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10 | (1) |
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2.2.2 Fitting the individual curves |
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11 | (1) |
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2.3 Selection of the functional form |
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12 | (11) |
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2.3.1 Candidate functions |
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12 | (5) |
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2.3.2 Theoretical selection of curves |
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17 | (1) |
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18 | (1) |
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2.3.4 The Gompertz curve in more detail |
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18 | (5) |
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23 | (1) |
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2.5 Results of fitting the Gompertz curves |
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23 | (3) |
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2.6 Limit values of time and distance |
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26 | (2) |
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2.7 Summary and conclusions |
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28 | (5) |
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29 | (4) |
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3 The physics and evolution of Olympic winning performances |
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33 | (30) |
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33 | (1) |
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34 | (6) |
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3.2.1 The physics of running |
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34 | (3) |
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3.2.2 Measuring the rate of improvement in running |
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37 | (1) |
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3.2.3 Periods of summer Olympic history |
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38 | (2) |
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3.2.4 The future of running |
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40 | (1) |
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40 | (6) |
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3.3.1 The physics of jumping |
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40 | (3) |
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3.3.2 Measuring the rate of improvement in jumping |
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43 | (1) |
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3.3.3 The future of jumping |
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44 | (2) |
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46 | (3) |
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3.4.1 The physics of swimming |
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46 | (1) |
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3.4.2 Measuring the rate of improvement in swimming |
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47 | (2) |
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3.4.3 The future of swimming |
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49 | (1) |
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49 | (4) |
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3.5.1 The physics of rowing |
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49 | (1) |
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3.5.2 Measuring the rate of improvement in rowing |
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50 | (2) |
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3.5.3 The future of rowing |
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52 | (1) |
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53 | (4) |
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3.6.1 The physics of speed skating |
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53 | (1) |
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3.6.2 Measuring the rate of improvement in speed skating |
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54 | (1) |
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3.6.3 Periods of winter Olympic history |
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55 | (2) |
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3.6.4 The future of speed skating |
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57 | (1) |
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3.7 A summary of what we have learned |
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57 | (6) |
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59 | (4) |
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4 Competitive balance in national European soccer competitions |
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63 | (14) |
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63 | (1) |
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4.2 Measurement of competitive balance |
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64 | (3) |
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67 | (5) |
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4.4 Can national competitive balance measures be condensed? |
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72 | (2) |
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74 | (3) |
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74 | (3) |
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5 Statistical analysis of the effectiveness of the FIFA World Rankings |
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77 | (14) |
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77 | (1) |
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5.2 FIFA's ranking procedure |
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78 | (1) |
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5.3 Implications of the FIFA World Rankings |
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79 | (1) |
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80 | (1) |
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80 | (4) |
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5.5.1 Team win percentage, in and out of own confederation |
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80 | (2) |
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5.5.2 International soccer versus domestic soccer |
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82 | (2) |
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5.6 Forecasting soccer matches |
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84 | (1) |
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5.7 Using the FIFA World Rankings to forecast match results |
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84 | (5) |
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5.7.1 Reaction to new information |
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85 | (1) |
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5.7.2 A forecasting model for match result using past results |
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86 | (3) |
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89 | (2) |
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89 | (2) |
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6 Forecasting scores and results and testing the efficiency of the fixed-odds betting market in Scottish league football |
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91 | (20) |
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91 | (1) |
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92 | (3) |
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6.3 Regression models for goal scoring and match results |
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95 | (2) |
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6.4 Data and estimation results |
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97 | (5) |
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6.5 The efficiency of the market for fixed-odds betting on Scottish league football |
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102 | (5) |
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107 | (4) |
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107 | (4) |
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111 | (24) |
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111 | (1) |
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7.2 A breakdown of a plate appearance: four hitting rates |
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112 | (2) |
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7.3 Predicting runs scored by the four rates |
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114 | (1) |
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7.4 Separating luck from ability |
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114 | (3) |
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117 | (7) |
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7.6 A model for clutch hitting |
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124 | (1) |
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125 | (2) |
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7.8 Related work and concluding comments |
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127 | (8) |
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133 | (2) |
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8 Does momentum exist in a baseball game? |
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135 | (18) |
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135 | (1) |
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8.2 Models for baseball play |
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136 | (2) |
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8.3 Situational and momentum effects |
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138 | (2) |
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140 | (9) |
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8.4.1 Modeling transition probabilities |
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140 | (4) |
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8.4.2 Modeling runs scored |
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144 | (5) |
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8.5 Rally starters and rally killers |
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149 | (1) |
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150 | (3) |
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151 | (2) |
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9 Inference about batter-pitcher matchups in baseball from small samples |
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153 | (14) |
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153 | (1) |
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9.2 The batter-pitcher matchup: a binomial view |
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154 | (1) |
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9.3 A hierarchical model for batter-pitcher matchup data |
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155 | (5) |
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9.3.1 Data for a single player |
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155 | (1) |
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9.3.2 A probability model for batter-pitcher matchups |
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156 | (2) |
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9.3.3 Results - Derek Jeter |
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158 | (2) |
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9.3.4 Results - multiple players |
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160 | (1) |
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9.4 Batter-pitcher data from the pitcher's perspective |
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160 | (3) |
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9.4.1 Results - a single pitcher |
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161 | (2) |
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9.4.2 Results - multiple players |
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163 | (1) |
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9.5 Towards a more realistic model |
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163 | (1) |
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164 | (3) |
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165 | (2) |
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10 Outcome uncertainty measures: how closely do they predict a close game? |
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167 | (12) |
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167 | (2) |
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10.2 Measures of outcome uncertainty |
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169 | (2) |
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171 | (1) |
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10.4 Preliminary analysis of the betting market |
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172 | (1) |
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173 | (2) |
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10.6 Out-of-sample testing |
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175 | (1) |
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176 | (3) |
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177 | (2) |
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11 The impact of post-season play-off systems on the attendance at regular season games |
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179 | (24) |
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179 | (2) |
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11.2 Theoretical model of the demand for attendance and the impact of play-off design |
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181 | (2) |
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11.3 Measuring the probability of end-of-season outcomes and game significance |
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183 | (2) |
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11.4 The data: the 2000/01 English Football League second tier |
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185 | (5) |
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11.5 Statistical issues in the measurement of the determinants of attendance |
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190 | (4) |
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11.5.1 Skewed, non-negative heteroscedastic data |
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190 | (2) |
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11.5.2 Clustering of attendance within teams and unobserved heterogeneity |
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192 | (1) |
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192 | (1) |
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11.5.4 Final statistical model |
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193 | (1) |
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194 | (3) |
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11.6.1 Choice of explanatory variables |
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194 | (1) |
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11.6.2 Regression results |
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195 | (2) |
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11.7 The impact of the play-off system on regular league attendances |
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197 | (2) |
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199 | (4) |
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201 | (2) |
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12 Measurement and interpretation of home advantage |
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203 | (14) |
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203 | (1) |
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12.2 Measuring home advantage |
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204 | (3) |
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12.3 Rugby union, soccer, NBA |
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207 | (4) |
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12.4 Australian rules football, NFL, and college football |
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211 | (1) |
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12.5 NHL hockey and MLB baseball |
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212 | (2) |
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12.6 Can home advantage become unfair? |
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214 | (1) |
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214 | (3) |
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215 | (2) |
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217 | (24) |
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217 | (1) |
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13.2 The data and two selection problems |
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218 | (3) |
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221 | (8) |
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13.3.1 A player is as good as his or her second service |
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223 | (1) |
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224 | (2) |
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226 | (3) |
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229 | (5) |
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13.4.1 At the beginning of a final set, both players have the same chance of winning the match |
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230 | (1) |
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13.4.2 In the final set the player who has won the previous set has the advantage |
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231 | (1) |
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13.4.3 After breaking your opponent's service there is an increased chance that you will lose your own service |
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232 | (1) |
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13.4.4 After missing break points in the previous game there is an increased chance that you will lose your own service |
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233 | (1) |
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234 | (4) |
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234 | (1) |
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13.5.2 Do big points exist? |
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235 | (2) |
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237 | (1) |
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238 | (3) |
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239 | (2) |
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14 Back to back evaluations on the gridiron |
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241 | (22) |
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14.1 Why do professional team sports track player statistics? |
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241 | (1) |
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14.2 The NFL's quarterback rating measure |
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242 | (1) |
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243 | (1) |
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14.4 Modeling team offense and defense |
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244 | (8) |
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14.5 Net Points, QB Score, and RB Score |
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252 | (1) |
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253 | (1) |
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14.7 Forecasting performance in the NFL |
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254 | (5) |
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14.8 Do different metrics tell a different story? |
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259 | (1) |
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14.9 Do we have marginal physical product in the NFL? |
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260 | (3) |
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261 | (2) |
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15 Optimal drafting in hockey pools |
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263 | (14) |
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263 | (1) |
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15.2 Statistical modelling |
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264 | (4) |
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15.2.1 Distribution of points |
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264 | (2) |
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15.2.2 Distribution of games |
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266 | (2) |
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15.3 An optimality criterion |
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268 | (1) |
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269 | (4) |
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15.5 An actual Stanley Cup playoff pool |
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273 | (3) |
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276 | (1) |
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276 | (1) |
| References |
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277 | (14) |
| List of authors |
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291 | (4) |
| Index |
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295 | |