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Posted by Neidig Klaus-Peter on November 16, 2010 - 06:52:
Dear all, Dear Michael & Edward,

I'm currently on the way to England, thus only a short note:

The error or an inverse is a special case of the error of a ratio. A search 
for "error propagation" in the internet yields
hundreds of hits. There are also some discussions about correlation bewtween 
involved quantities.

If y=A/B with given errors of A and B then the absolute error of y is y * 
sqrt [(errA/errB)^2 + (errB/B)^2]

If A=1 you get error of y is y*errB/B, since the error of a constant is 0.

I compared the results with the errors I got from Marquardt if I fit a* 
exp(-Rt) instead of a* exp(-t/T) by eye up to
a number of digits. 

I hope, I did it right.

Best regards,
Peter


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