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The critical value for a test of size α is equal to the value χ2, where this is the value, which is exceeded by the χ12 random variable with probability equal to 2α (Coelli 1998).
Sample size was determined using a t-statistic under the assumption of a one-sided test of size 2.5% and a zero mean treatment difference.
Sample size was determined on the basis of the primary objective with a t statistic under the assumption of a one-sided t test of size 2.5%, a zero mean treatment difference, and a 1.3% SD for HbA1c.
Sample size was determined on basis of the primary objective with a t statistic under the assumption of a one-sided t test of size 2.5%, a zero mean treatment difference, and a 1.3% SD for A1C.
The sample size was determined based upon this primary objective using a t-statistic under the assumption of a one-sided test of size 2.5% and a 0.4% mean treatment difference and standard deviation (s.d).
Thus a test of size α of the hypothesis that the diagonal G a is zero is rejected if X LR 2 > c 1 − α, where the critical value c1− α is determined using (6).
The paired t-test of sizes' distribution does not reject the null hypothesis (P-value = 0.7).
We randomly split the data into training and test sets of sizes 3500 and 1392, respectively, to evaluate the performance of our method.
For each trait first, a test sample of size n Test =100 was randomly chosen.
For each trait, first a test sample of size n Test =50 was identified.
This study confirms that Box-Behnken design with response surface methodology can be applied for the grinding test of different size fraction of Indian coal.
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