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Oransal ve Çarpımsal Tahmin Ediciler

Year 2002, Volume: 1 Issue: 1, 101 - 112, 15.04.2002
https://izlik.org/JA64MK68XT

Abstract

Bu çalışma, son yıllarda önerilen oransal tahmin edicileri istatistiksel olarak incelemekte ve oransal tahminin özel bir türü olan çarpımsal ve oransal-çarpımsal tahminler ile ilgili temel bilgiler vermektedir. Ayrıca, yapılan bir uygulama ile oransal tahmin ediciler duyarlılıkları açısından karşılaştırılmaktadır.

References

  • ÇINGI, H. (1994), Örnekleme Kuramı, H.Ü., Fen Fakültesi Basımevi.
  • ESPEJO, M.R. and PENAS, J.S. (1990), Sampling Design Providing Unbiased New Product Estimators, Statistica 2, 285-288.
  • LUI, K.J. (1990), Modified Product Estimators of Finite Population Mean in Finite Sampling, Communications in Statistics-Theory and Methods, 19, 10, 3799-3807.
  • PRASAD, B. (1989), Some Improved Ratio Type Estimators of Population Mean and Ratio in Finite Population Sample Surveys, Comunications in Statistics-Theory and Methods, 18, 1, 379-392.
  • SEARLS, D.T. (1964), The Utilization of a Known Coefficient of Variation in the Estimation Procedure, Journal of American Statistical Association, 59, 1225-1226.
  • SINGH, G.N. (2000), A General Class of Ratio Type Estimators Under Super Population Model, Biometrical, Journal 42, 3, 363-375.
  • SINGH, R., SINGH, H.P. and ESPEJO, M.R. (1998), The Efficiency of an Alternative to Ratio Estimator under a Super Population Model, Journal uf Statistical Planning and Inference, 71, 287-301.
  • SRIVENKATARAMANA, T. and TRACY, D.S. (1986), Transformations After Sampling, Statistics, 17, 597-608.
  • TRACY, D.S., SINGH, H.P. and SINGH, R. (1996), An Alternative to the Ratio-Cum-Product Estimator in Sample Surveys, Journal of Statistical Planning and Inference, 53, 375-387.
  • UPADHYAYA, L.N. and SINGH, H.P. (1999), Use of Transformed Auxiliary Variable in Estimating the Finite Population Mean, Biometrical Journal, 41,5, 627-636.

Ratio Type and Product Estimators

Year 2002, Volume: 1 Issue: 1, 101 - 112, 15.04.2002
https://izlik.org/JA64MK68XT

Abstract

This study reviews recent ratio type estimators statistically and introduces product and ratio-cum-product estimators. Besides, the precision of these ratio type estimators are compared by an application.

References

  • ÇINGI, H. (1994), Örnekleme Kuramı, H.Ü., Fen Fakültesi Basımevi.
  • ESPEJO, M.R. and PENAS, J.S. (1990), Sampling Design Providing Unbiased New Product Estimators, Statistica 2, 285-288.
  • LUI, K.J. (1990), Modified Product Estimators of Finite Population Mean in Finite Sampling, Communications in Statistics-Theory and Methods, 19, 10, 3799-3807.
  • PRASAD, B. (1989), Some Improved Ratio Type Estimators of Population Mean and Ratio in Finite Population Sample Surveys, Comunications in Statistics-Theory and Methods, 18, 1, 379-392.
  • SEARLS, D.T. (1964), The Utilization of a Known Coefficient of Variation in the Estimation Procedure, Journal of American Statistical Association, 59, 1225-1226.
  • SINGH, G.N. (2000), A General Class of Ratio Type Estimators Under Super Population Model, Biometrical, Journal 42, 3, 363-375.
  • SINGH, R., SINGH, H.P. and ESPEJO, M.R. (1998), The Efficiency of an Alternative to Ratio Estimator under a Super Population Model, Journal uf Statistical Planning and Inference, 71, 287-301.
  • SRIVENKATARAMANA, T. and TRACY, D.S. (1986), Transformations After Sampling, Statistics, 17, 597-608.
  • TRACY, D.S., SINGH, H.P. and SINGH, R. (1996), An Alternative to the Ratio-Cum-Product Estimator in Sample Surveys, Journal of Statistical Planning and Inference, 53, 375-387.
  • UPADHYAYA, L.N. and SINGH, H.P. (1999), Use of Transformed Auxiliary Variable in Estimating the Finite Population Mean, Biometrical Journal, 41,5, 627-636.
There are 10 citations in total.

Details

Primary Language Turkish
Subjects Statistical Theory
Journal Section Research Article
Authors

Cem Kadılar

Hülya Çıngı

Publication Date April 15, 2002
IZ https://izlik.org/JA64MK68XT
Published in Issue Year 2002 Volume: 1 Issue: 1

Cite

APA Kadılar, C., & Çıngı, H. (2002). Oransal ve Çarpımsal Tahmin Ediciler. İstatistik Araştırma Dergisi, 1(1), 101-112. https://izlik.org/JA64MK68XT