Could you do it live from TPD Pars?
Or there's some info here <
https://medium.com/@paulingliam/using-m ... 40776536e4> from someone who's fairly smart
But if neither works for you then basically just plot what you can, draw trendlines through it and turn those into equations to approximate the missing data.
On the distances you should be able to draw curve through your sample times (a scatter chart with time on the Y distance on the X) from maybe as few as a couple of hundered per course if they span a decent range of distances. Turning that chart of times into something useful to automation means describing it with a formula.....
Add an excel 3rd order polynomial trendline through your 'normal' going distances, it's a curve because long races are slower per furlong so you can't just use a linear trend or straight s/f. Display the trendline equation and note the factors.
Once you have those 3 factors, you can insert X as the race distance in furlongs and it will give you the estimated race duration.
Eg for Chester I ended up with
0.19 10.2 and
-2 as my 3 factors.
Insert that into a polynomial equation for a race distance of 16f and you get...
=(
0.19 * 16^2 ) + (
10.2 * 16) + (
- 2) = 210s
Substituting with the factors for Epsom (0.28 10 & -12)
=(0.28 * 16^2 ) + (10 * 16) + (- 12) = 220s
and a 3½ miler would be
=(0.28 * 28^2 ) + (10 * 28) + (- 12) = 488s (far more than twice as long but not even twice as far)
Make sure you err on the fast side, it's better to think a race is done when it's not that try to be betting when they've finished. You've got to be careful with trendlines though, there's a set of equations called Anscombe's Quartet that illustrates the problem. Sample size will be whatever looks like a relaible trend is forming, vague but true.
Screenshot_3.jpg
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I'm not able to share anymore than that, what I have is very much based on a huge amount of work done by someone else and it wouldn't be right to just disseminate it.
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