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Statisticians have shown that the mean of the sampling distribution of x̄ is equal to the population mean, μ, and that the standard deviation is given by σ/Square root of√n, where σ is the population standard deviation.
Statisticians have shown that the mean of the sampling distribution of x̄ is equal to the population mean, μ, and that the standard deviation is given by σ/√n, where σ is the population standard deviation.
The standard deviation is given by σ = ∑ i = 1 N b x i − x ¯ 2 N b − 1 (21).
When the boundary surface at point Q(x') deviates by h(x') from the average boundary depth (Fig. 2), gravity anomaly g z (x) at the point P x) on the surface caused by this deviation is given by the following equation (e.g., Blakely 1996).
The RMS deviation is given by (Kim and Kim 2004) {text{RMS}} = sqrt {frac{1}{N}sumlimits_{i = 1}^{N} {frac{{left( {C_{text{exp,i}} - C_{text{pred,i}} } right)^{2} }}{{C_{text{exp,i}}^{ 2} }}} }, (15 where C exp,i and C pred,i are 2-CP concentrations of experiment and model prediction, respectively, and N is the number of data points.
The mean of the GPDF is taken to be the current solution, and its standard deviation is given by the product of the temperature and a scaling factor σ. The value of σ is less than one, and together with the value of temperature, it governs the size of the neighborhood space of the current solution and hence the amount of perturbation.
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The obtained standard deviations are given by the error bars in Figs. 4(b), 5(b), and 6(b).
Fluorescence induction factors were determined by three independent measurements, experimental standard deviation is given in the brackets.
The standard deviation is given in parenthesis.
bThe standard deviation is given in parentheses.
Also, the steady state mean square coefficient deviation (MSD) is given by mathrm{MSD}={mu}^2{sigma}_v^2{varphi}^T{left(mathbf{I}-mathbf{P}right)}^{-1}mathrm{vec}left(mathbf{I}right) (39).
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