Pages that link to "Item:Q961238"
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The following pages link to A note on confidence interval estimation for a linear function of binomial proportions (Q961238):
Displaying 19 items.
- Simultaneous inferences: new method of maximum combination (Q894865) (← links)
- An improved confidence interval for a linear function of binomial proportions (Q956843) (← links)
- Confidence interval estimation for lognormal data with application to health economics (Q961852) (← links)
- Confidence intervals for linear unbiased estimators under constrained dependence (Q1657953) (← links)
- Confidence interval estimation under inverse sampling (Q2445574) (← links)
- New large-sample confidence intervals for a linear combination of binomial proportions (Q2480039) (← links)
- New asymptotic inferences about the difference, ratio, and linear combination of two independent proportions (Q2974957) (← links)
- Propagating Imprecision: Combining Confidence Intervals from Independent Sources (Q3100640) (← links)
- Weighted confidence interval construction for binomial parameters (Q3429919) (← links)
- Approximate confidence intervals for a linear combination of binomial proportions: <i>A new variant</i> (Q4607403) (← links)
- A new estimator of proportion with a linear function using data from two-decks randomized response model (Q4634833) (← links)
- COMPARISONS OF INTERVAL ESTIMATORS FOR THE LINEAR FUNCTION OF VARIANCES UNDER NON-NORMALITY (Q4635424) (← links)
- The optimal method to make inferences about a linear combination of proportions (Q4913933) (← links)
- Inferences about a linear combination of proportions (Q4924356) (← links)
- A comparison of two varying coefficient meta-analysis methods for an average risk difference (Q5220874) (← links)
- Optimal Method for Realizing Two-Sided Inferences About a Linear Combination of Two Proportions (Q5299826) (← links)
- A Confidence Interval Approach for Comparative Studies Involving Binary Outcomes in Paired Organs (Q5299834) (← links)
- A comparison of some confidence intervals for a binomial proportion based on a shrinkage estimator (Q6049726) (← links)
- A test for the Behrens–Fisher problem based on the method of variance estimates recovery (Q6164718) (← links)
