Saratoga_Mike
12-14-2013, 02:34 PM
For those who make their own speed figures, does anyone attach an expression of their level of confidence to the speed figure (even qualitative - e.g., high, medium, low)?
For example, let's assume a track runs six sprints on a given day and the figure maker calculates a variant of +4 for every race (would rarely happen in the real world, I concede). The figure maker's level of confidence in the speed figures for those races would be very high. I guess the level of confidence could even be expressed mathematically (maybe using a standard deviation on the variant?). A figure maker's levels of confidence would be low if the variants were widely dispersed or the sample size was low (e.g., only one turf race was run on a given day).
Given the sample sizes for any day are so small, I'm not sure a mathematical expression would be of much value, but it seems like applying a qualitative expression of confidence (high, medium, low) might be of some value - just not sure how to get there.
Here's where I see value in this approach: there are two speed figure standouts in a race, little separates them (similar speed and class). What might separate them is differences in the figure maker's level of confidence in the past couple of figures.
Thoughts?
For example, let's assume a track runs six sprints on a given day and the figure maker calculates a variant of +4 for every race (would rarely happen in the real world, I concede). The figure maker's level of confidence in the speed figures for those races would be very high. I guess the level of confidence could even be expressed mathematically (maybe using a standard deviation on the variant?). A figure maker's levels of confidence would be low if the variants were widely dispersed or the sample size was low (e.g., only one turf race was run on a given day).
Given the sample sizes for any day are so small, I'm not sure a mathematical expression would be of much value, but it seems like applying a qualitative expression of confidence (high, medium, low) might be of some value - just not sure how to get there.
Here's where I see value in this approach: there are two speed figure standouts in a race, little separates them (similar speed and class). What might separate them is differences in the figure maker's level of confidence in the past couple of figures.
Thoughts?