Hello,
I'm in need of help for someone to look with me at a calculation to measure the values of the uncertainty (A) of an estimate of the bias of a measurement method at 95% probability with 5 laboratories (P=5) and 2,3 and 4 samples (n= 2,3 or 4) and with a reproducibility stdev - repeatability stdev factor of 1 (y=1).
The calculation in the standard is:
A = 1.96 SQRT( ( n * (y^2 - 1) + 1) /( y^2 * p * n ))
My results are
n=2 A=0.62
n=3 A=0.51
n=4 A=0.44
Results of the table in the standard are
n=2 A=0.76
n=3 A=0.72
n=4 A=0.69
I recalculated it over and over again... I can't find any mistake I make but I can't believe it's wrong in the standard.
Can anyone please re-check and if you have knowledge of such calculation please check if the formula is right stated, maybe it's a print mistake in the standard of the formula.
Thank you very much!
I'm in need of help for someone to look with me at a calculation to measure the values of the uncertainty (A) of an estimate of the bias of a measurement method at 95% probability with 5 laboratories (P=5) and 2,3 and 4 samples (n= 2,3 or 4) and with a reproducibility stdev - repeatability stdev factor of 1 (y=1).
The calculation in the standard is:
A = 1.96 SQRT( ( n * (y^2 - 1) + 1) /( y^2 * p * n ))
My results are
n=2 A=0.62
n=3 A=0.51
n=4 A=0.44
Results of the table in the standard are
n=2 A=0.76
n=3 A=0.72
n=4 A=0.69
I recalculated it over and over again... I can't find any mistake I make but I can't believe it's wrong in the standard.
Can anyone please re-check and if you have knowledge of such calculation please check if the formula is right stated, maybe it's a print mistake in the standard of the formula.
Thank you very much!
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