malmo wrote:What on earth are you trying to do? There is no such thing as an indoor/outdoor conversions calculator. Jonas calculator that you used is a wind/lane/altitude calculator for 200m on an outdoor track.
I looked up some old notes & I found at the time I had to go to his research papers :
http://myweb.lmu.edu/jmureika/pubdb/Under "Academic Papers" & then "Track & Field", go to :
"Wind and Altitude Effects in the 200 Meter Sprint"
& then section 4.3 : "Influence of Lane Assignments"
Relevant part is :
lane 1 = 19.76
lane 8 = 19.651
From that, assuming 36.8m curve in lane 1 & 45.4m in lane 8, you can extrapolate a 200m time for lane 1 of a 200m track of 1/2 radius above or 18.4m
The equivalent 200m time is 20.12 using best fit ( which is same for Logarithmic & Power fits )
That indicates a 19.76 outdoors in lane 1 is 20.12 in lane 1 indoors ( no banking ) or 0.36s difference all accounted for by difference in centripetal force
Now, I only did a 800 equivalence back then for Kip's 1'42.67i
0.36s centripetal difference is for a 200m indoors of 20.12 or for 200/20.12 = 9.94m/s
The speed of a 1'42.67 is a lot less ( 7.79m/s ) & you have to reduce the centripetal force correspondingly :
The simple formula is V^2/R
So from above, reduced time for Kip's run is
~ 0.36 * ( 7.79/9.94 )^2 = 0.22s
for each 200m segment
There are 4 of these in a 800m race, so his outdoor equivalent is :
1'42.67 - ( 4*0.22 ) = 1'41.79
I just used the ratio improvement of above ( ~ 101/102 ) for other distances, but doing it strictly, reducing the centripetal force accurately :
For Geb :
1) 3'31.76i -> 7.08m/s
Centripetal equivalent : 0.36 * ( 7.08/9.94 )^2 = 0.18s
For 8 curves run in an indoor 1500 ->1.46s or time outdoors of
3'30.3
2) His 7'26.15i -> 6.72m/s
Centripetal equivalent : 0.36 * ( 6.72/9.94 )^2 = 0.16s
For 15 curves run in an indoor 1500 ->2.47s or time outdoors of
7'23.6
3) For Komen, his 7'24.90i -> 6.74m/s
Centripetal equivalent : 0.36 * ( 6.74/9.94 )^2 = 0.16s
For 15 curves run in an indoor 3000 ->2.48s or time outdoors of
7'22.4
4) For Coughlan's 3'49.78 ( which suffers for estimating from odd variety of tracks back then - curves indoors/outs were not often standard 18.4m & 36.8m ) -> 7.00m/s
Centripetal equivalent : 0.36 * ( 7.00/9.94 )^2 = 0.18s
For 8 curves run in an indoor Mile ->1.46s or time outdoors of
3'48.3