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Nanocrystals with different αʺ/β phase proportion were obtained by room temperature (RT) and Low temperature (LT) burnishing processing.
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With knowledge of the sampling distribution of the sample proportion, an interval estimate of a population proportion is obtained in much the same fashion as for a population mean.
Optimal allocation designs for the allocation proportion are obtained in the present paper for a two-treatment situation, in a completely correlated setup where the sum of the responses no longer follows a binomial distribution.
In these analyses the null hypothesis was that the observed proportion was obtained by chance, i.e. a random null distribution of genes could have reported proportions as extreme as the value observed.
Change in incidence proportion was obtained by comparing age-matched cohorts 15 years apart.
The differential cell proportion was obtained by microscopic counting of 200 cells.
95 per cent confidence intervals of cumulative proportion was obtained by bias corrected bootstrapping (5000 replications)[ 18].
The 95% CI for each estimated proportion was obtained by using the bootstrap resampling method with 1,000 resamples.
A similar proportion was obtained by the MG-RAST pipeline, which attributed 4.2% and 7.3% to viral categories.
The proportion of dark granules for each micrograph was calculated based on the sorting results from all five evaluators, and a mean proportion was obtained for each micrograph.
The associated 95%% confidence interval for each proportion was obtained via a general linear model for binary outcomes with an identity link.
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