- Mar 6, 2014
- 41,562
- 39,805
- AFL Club
- Geelong
Some good points there, Vic. I think 4quarter_cat did qualify his stats, saying they were simplified, though.
Yes, you'd assume that the probability of each player making it back SHOULD be >60%. The required probability, as you've indicated, would most likely decrease with increased ability of each of the individuals. Cowan must either be pretty special or have a higher probability of return and being successful- those must be your choices for keeping him on the list.
The probability of any one player returning and being a success is a number independent of other players' probabilities of return, as you've pointed out, but the probability of 2 or 3 of those players returning TOGETHER becomes linked (multiplied, iirc) if I remember my Uni stats lectures from oh, so long ago now. That's where 4quarter_Cat's numbers came from. At least I'm backing a high school maths teacher over my distant recollection of probability calculations.
Yes, you'd assume that the probability of each player making it back SHOULD be >60%. The required probability, as you've indicated, would most likely decrease with increased ability of each of the individuals. Cowan must either be pretty special or have a higher probability of return and being successful- those must be your choices for keeping him on the list.
The probability of any one player returning and being a success is a number independent of other players' probabilities of return, as you've pointed out, but the probability of 2 or 3 of those players returning TOGETHER becomes linked (multiplied, iirc) if I remember my Uni stats lectures from oh, so long ago now. That's where 4quarter_Cat's numbers came from. At least I'm backing a high school maths teacher over my distant recollection of probability calculations.