Properties of Successive Sample Moment Estimators | Zendy

Barouch E. | Zendy; Chow S. | Zendy; Kaufman G. M. | Zendy; Wright T. H. | Zendy

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Properties of Successive Sample Moment Estimators

Author(s) -

Barouch E.,

Chow S.,

Kaufman G. M.,

Wright T. H.

Publication year - 1985

Publication title -

studies in applied mathematics

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 1.164

H-Index - 46

eISSN - 1467-9590

pISSN - 0022-2526

DOI - 10.1002/sapm1985733239

Subject(s) - transcendental equation , estimator , mathematics , moment (physics) , transcendental number , monte carlo method , sample (material) , population , second moment of area , mathematical analysis , statistical physics , statistics , numerical analysis , physics , geometry , classical mechanics , thermodynamics , demography , sociology

Moment type estimation of characteristics of a successively sampled finite population requires finding a solution to a pair of transcendental equations. Some global properties of two structurally distinct pairs—a symmetric and an asymmetric pair—of such equations are presented. Results of a Monte Carlo experiment designed to compare the performance of estimators computed by solving these transcendental equation pairs are reported.

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