LARGE SAMPLE INFERENCE OF THE RATIO OF TWO INDEPENDENT BINOMIAL PROPERTIES

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HAGHBIN H.; MAHMOUDI M.R.; SHISHEBOR Z.

مرکز اطلاعات علمی Scientific Information Database (SID) - Trusted Source for Research and Academic Resources

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Paper Information

Journal: JOURNAL OF MATHEMATICAL EXTENSION Year:2010 | Volume:5 | Issue:1 (S.N. 9) Page(s): 87-95

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Information Journal Paper

Title

LARGE SAMPLE INFERENCE OF THE RATIO OF TWO INDEPENDENT BINOMIAL PROPERTIES

Author(s)

HAGHBIN H. | MAHMOUDI M.R. | SHISHEBOR Z. | Issue Writer Certificate

Keywords

BINOMIAL DISTRIBUTION

CRAMER’S THEOREM

RATIO OF PROPORTIONS

SLUTSKY’S THEOREM

Abstract

The asymptotic distribution for the ratio of sample proportions in two independent bernoulli populations is introduced. The presented method can be used to derive the asymptotic confidence interval and hypothesis testing for the ratio of population proportions. The performance of the new interval is comparable with similar confidence intervals in the large sample cases. Then the simulation study is provided to compare our confidence interval with some other methods. The proposed confidence set has a go o d coverage probability with a shorter length.

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APA: Copy

HAGHBIN, H., MAHMOUDI, M.R., & SHISHEBOR, Z.. (2010). LARGE SAMPLE INFERENCE OF THE RATIO OF TWO INDEPENDENT BINOMIAL PROPERTIES. JOURNAL OF MATHEMATICAL EXTENSION, 5(1 (S.N. 9)), 87-95. SID. https://sid.ir/paper/568411/en

Vancouver: Copy

HAGHBIN H., MAHMOUDI M.R., SHISHEBOR Z.. LARGE SAMPLE INFERENCE OF THE RATIO OF TWO INDEPENDENT BINOMIAL PROPERTIES. JOURNAL OF MATHEMATICAL EXTENSION[Internet]. 2010;5(1 (S.N. 9)):87-95. Available from: https://sid.ir/paper/568411/en

IEEE: Copy

H. HAGHBIN, M.R. MAHMOUDI, and Z. SHISHEBOR, “LARGE SAMPLE INFERENCE OF THE RATIO OF TWO INDEPENDENT BINOMIAL PROPERTIES,” JOURNAL OF MATHEMATICAL EXTENSION, vol. 5, no. 1 (S.N. 9), pp. 87–95, 2010, [Online]. Available: https://sid.ir/paper/568411/en

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