Where am I wrong?
How I'd calc it:
1) 4.7/7.2 = ~0.65, so ipp is 0.65*100=65% of sp, the drop is 65-100=-35%, makes sense cause 7.2-4.7 = 2.5 and it's slightly more than a third of the sp.
2) 15/4.2 = ~3.57 , so ipp is 3.57*100=357% of sp, the rise is 357-100=257%.
Actually I don't like how it's formulated, I'd prefer "the percentage ipp from sp" 1)~65% 2)~357%.
I think it's best to keep this % stuff as simple as possible cause otherwise it become the game of interpretation.
1) 4.7/7.2 = ~0.65, so ipp is 0.65*100=65% of sp, the drop is 65-100=-35%, makes sense cause 7.2-4.7 = 2.5 and it's slightly more than a third of the sp.
2) 15/4.2 = ~3.57 , so ipp is 3.57*100=357% of sp, the rise is 357-100=257%.
Actually I don't like how it's formulated, I'd prefer "the percentage ipp from sp" 1)~65% 2)~357%.
I think it's best to keep this % stuff as simple as possible cause otherwise it become the game of interpretation.
Apples and oranges
Your calculations are measuring the difference in probability between the two prices relative to the newer IP price.
Their calculations are measuring the difference in payback relative to the original price ie originally a £1 bet would yield £6.20 and now it yields £3.70 a difference of £2.50 which is 40.32% of the original BSP value of £6.20
Your calculations are measuring the difference in probability between the two prices relative to the newer IP price.
Their calculations are measuring the difference in payback relative to the original price ie originally a £1 bet would yield £6.20 and now it yields £3.70 a difference of £2.50 which is 40.32% of the original BSP value of £6.20
I'm not understanding the methodology there.
I always measure things in terms of chance. So if something goes off at 2.00 I would say 1/2 = 0.50
If it reaches 1.30 in-running it has traded at =1/1.30 = 0.76 or a change of 26%
I always measure things in terms of chance. So if something goes off at 2.00 I would say 1/2 = 0.50
If it reaches 1.30 in-running it has traded at =1/1.30 = 0.76 or a change of 26%
Agreed - much easier to understand the meaning of the change in price imho - simple change in probability of winning
I meant this... "For example, the relative growth between −10 and 20 is 300%, and the relative growth between −20 and 20 is 200%. Both pairs of values end at the same exact value (20), yet the absolute growth for the first pair (30) is lower than the absolute growth for the second (40), while the relative growth is greater for the first than the second."
https://math.stackexchange.com/question ... romHistory
You aren't really interested in magnitude of change in sport, just the chance of something happening or the change in that chance.
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Aaaarghh, you got me.... Can't get it out my head now.....napshnap wrote: ↑Tue Dec 12, 2023 11:45 am
I meant this... "For example, the relative growth between −10 and 20 is 300%, and the relative growth between −20 and 20 is 200%. Both pairs of values end at the same exact value (20), yet the absolute growth for the first pair (30) is lower than the absolute growth for the second (40), while the relative growth is greater for the first than the second."
https://math.stackexchange.com/question ... romHistory
Thankfully -ve numbers don't really exist and so no need to worry about it.... Ah wait they do !
Taking refuge in the division by zero at the moment...
More simple,more easy an most correct
You are quite right, foxwood! Those are their calculations,but in that 2nd when the price is drifting I've not found that method anyway.And they didn't express themselves properly - At the first they've written "The % of BSP the horse dropped/increased in running",that's mean exactly how I've calculated - and don't any percents of profit,yield,payback and etc. dropping,increasing.foxwood wrote: ↑Tue Dec 12, 2023 10:46 amApples and oranges
Your calculations are measuring the difference in probability between the two prices relative to the newer IP price.
Their calculations are measuring the difference in payback relative to the original price ie originally a £1 bet would yield £6.20 and now it yields £3.70 a difference of £2.50 which is 40.32% of the original BSP value of £6.20