Sentence examples for precision of formula from inspiring English sources
The above figure and table showed the high precision of formula (3) fitting the relation between ln(K ro/K rw) and S w at ultra-high water cut stage and confirmed that formula 3 could characterize the relation between K ro/K rw and S w not only at ultra-high water cut stage but also at the high water cut stage, with more fitted data points and higher.
Then, the finite element method (FEM) is used to verify the precision of velocity formula and study the mechanical characteristics of different curves.
As we expect differences only if the step-size is large, the precision of the formula is investigated in this experiment.
The precision of calculation formulae is confirmed through comparing calculated values with experimental results, and the deviation is mostly lower than 10%.
The results of this study indicate that this practice does not result in a reduction in the precision of the C&G formula to estimate CrCl for patients with GFR ⩽100ml mit−1, it actually improves the estimate nearer to the true GFR.
Improved the precision of the Chemical Formula grammar (Table 1) by limiting sum formulae to just those with more than two digits, e.g. CDK2, CaCo, HeLa are no longer recognized as sum formulae.
The bias and the precision of the different formulas compared with the measured CrCl were evaluated according to Sheiner et Beal by the following equations [28]: {text{Bias}}; = ;frac{1}{N}sumlimits_{i = 1}^{N} {{text{CrC}}_{text{estimated}} ; - ;{text{CrCl}}} ;;;;{text{Precision }}; = ;sqrt {frac{1}{N}sumlimits_{i = 1}^{N} {left( {{text{CrCl}}_{text{estimated}} - {text{CrCl}}} right)}^{2} }.
The adjusted r was 0.95 and MPPE and MAPE, measures for bias and precision of the prediction formulas, were 0.4 and 4.8 %, respectively.
To measure the precision of the proposed estimators formulas to calculate the filtering and smoothing error covariance matrices are also derived.
ln(x) is approximated to a precision of 2−p (or p precise bits) by the following formula (due to Carl Friedrich Gauss): :\ln (x) \approx \frac{\pi}{2 M 1,2^{2-m}/x)} - M 1,2^{2-m}/x
