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Sequential Analysis
Design Methods and Applications
Volume 6, 1987 - Issue 2
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Original Articles

Estimation of the size of a finite population in sequatial sampling:truncatedcombinatiorial numbers

Pages 165-177 | Published online: 29 Mar 2007

References

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  • Berg , S. 1987 . Associated Lah numbers factorial series distributions and unbiased estimation of a size parameter . Biometrical Journal , 1 in print
  • Berg S. Ericson R. Goodman's sampling tagging experiment revisited Dept. of Statistics, University of Lund. 1977 Research Report No2
  • Charalambides , Ch.A. 1981 . On a restricted occupancy model and its applications . Biometrical Journal , 23 : 601 – 610 .
  • Darroch , J.N. 1958 . The multiple recapture census I estimation of a closed population . Biometrika , 45 : 343 – 359 .
  • Goodman , L.A. 1953 . Sequential sampling tagging for population size problmes . Ann. Math. Statist. , 24 : 56 – 69 .
  • Harris , B. 1968 . Statistical inference in the classical occupancy problem . J.Arner.Statist.Ass , 63 : 837 – 847 . Unbiased estimation of the number of classes
  • Johnson , N.L. and Kotz , S. 1977 . Urn Models and Their Applications , New York : Wiley .
  • Riordan , J. 1958 . An Introduction to Combinatorial Analysis , New York : Wiley .
  • Samuel , E. 1968 . Sequential maximum likelihood estimation of the size of a population . Ann. Math. Statist. , 39 : 1057 – 1068 .
  • Seber , G.A. 1982 . The Estimation of Animal Abundance and Related Parameters , London : Griffin .

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