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Articles

Infinitely Many New Derivations of the Geometric Expectation

Pages 347-348 | Received 28 Jul 2021, Accepted 03 Sep 2021, Published online: 24 Apr 2023

References

  • Aigner, M., Ziegler, G. M. (2018). Proofs from The Book, 6th ed. Berlin: Springer.
  • Hoel, P. G., Port, S. C., Stone, C. J. (1971). Introduction to Probability Theory. Boston: Houghton Mifflin.
  • Hong, L. (2014). Two new elementary derivations of geometric expectation. Amer. Stat. 68(3): 188–190. DOI: 10.1080/00031305.2014.915234.
  • Samaniego, F. J. (1992). Elementary derivations of geometric moments. Amer. Stat. 46(2): 108–109. DOI: 10.2307/2684175.
  • Nadarajah, S. (2015). On some methods of deriving geometric expectation. Int. J. Math. Edu. Sci. Technol. 46(4): 634–639. DOI: 10.1080/0020739X.2014.982731.
  • Sun, D. L. (2020). Wald’s identity and geometric expectation. Amer. Math. Monthly. 127(8): 716–716. DOI: 10.1080/00029890.2020.1790909.

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