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Elite Athletics: Is the false start disqualific...
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Kevin Brosnan
May 25, 2016
Research
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Elite Athletics: Is the false start disqualification rule appropriate?
Pint of Science Limerick 2016, JJ Bowles Pub Thomondgate
Kevin Brosnan
May 25, 2016
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Transcript
ELITE ATHLETICS: IS THE FALSE START DISQUALIFICATION RULE APPROPRIATE? Kevin
Brosnan
None
None
None
None
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1998 2004 2010 2016 1 2 3 4 5 8
6 7
1998 2004 2010 2016 Individual Warning 1 2 3 4
5 8 6 7
False Start 1: Lane 5 1998 2004 2010 2016 Individual
Warning 1 2 3 4 5 8 6 7
False Start 1: Lane 5 1998 2004 2010 2016 False
Start 2: Lane 7 Individual Warning 1 2 3 4 5 8 6 7
False Start 1: Lane 5 1998 2004 2010 2016 False
Start 2: Lane 7 False Start 3: Lane 7 Lane 7 Athlete Disqualified Individual Warning 1 2 3 4 5 8 6 7
1998 2004 2010 2016 Group Warning 1 2 3 4
5 8 6 7
False Start 1: Lane 5 1998 2004 2010 2016 Group
Warning 1 2 3 4 5 8 6 7
False Start 1: Lane 5 1998 2004 2010 2016 Group
Warning False Start 2: Lane 7 Lane 7 Athlete Disqualified 1 2 3 4 5 8 6 7
1998 2004 2010 2016 Automatic DQ 1 2 3 4
5 8 6 7
1998 2004 2010 2016 Automatic DQ False Start 1: Lane
5 Lane 5 Athlete Disqualified 1 2 3 4 5 8 6 7
None
D A TA
D A TA
D A TA Pretty Pictures
D A TA Pretty Pictures f ( RT|µ, , ⌧
) = 1 ⌧ exp nµ ⌧ + 2 2⌧2 RT ⌧ o ✓RT µ 2 ⌧ ◆
D A TA Pretty Pictures f ( RT|µ, , ⌧
) = 1 ⌧ exp nµ ⌧ + 2 2⌧2 RT ⌧ o ✓RT µ 2 ⌧ ◆ M odelling
D A TA Pretty Pictures f ( RT|µ, , ⌧
) = 1 ⌧ exp nµ ⌧ + 2 2⌧2 RT ⌧ o ✓RT µ 2 ⌧ ◆ M odelling Recommendations
D A TA Pretty Pictures f ( RT|µ, , ⌧
) = 1 ⌧ exp nµ ⌧ + 2 2⌧2 RT ⌧ o ✓RT µ 2 ⌧ ◆ M odelling Recommendations
D A TA Pretty Pictures f ( RT|µ, , ⌧
) = 1 ⌧ exp nµ ⌧ + 2 2⌧2 RT ⌧ o ✓RT µ 2 ⌧ ◆ M odelling Recommendations
D A TA Pretty Pictures f ( RT|µ, , ⌧
) = 1 ⌧ exp nµ ⌧ + 2 2⌧2 RT ⌧ o ✓RT µ 2 ⌧ ◆ M odelling Recommendations
D A TA Pretty Pictures f ( RT|µ, , ⌧
) = 1 ⌧ exp nµ ⌧ + 2 2⌧2 RT ⌧ o ✓RT µ 2 ⌧ ◆ M odelling Recommendations
D A TA Pretty Pictures f ( RT|µ, , ⌧
) = 1 ⌧ exp nµ ⌧ + 2 2⌧2 RT ⌧ o ✓RT µ 2 ⌧ ◆ M odelling Recommendations
D A TA Pretty Pictures f ( RT|µ, , ⌧
) = 1 ⌧ exp nµ ⌧ + 2 2⌧2 RT ⌧ o ✓RT µ 2 ⌧ ◆ M odelling Recommendations R esults
Prof. Andrew Harrison, Department of Physical Education and Sports Sciences,
University of Limerick Dr. Kevin Hayes, Department of Mathematics and Statistics, University of Limerick
THANKS FOR LISTENING QUESTIONS?