On using recurrence formulas of selected discrete probability distributions

This thesis presents an alternative way of generating first moments of the selected discrete probability distributions through the use of the recurrence formulas. The Polya-Eggenberger distribution, which constitutes a hierarchy of family composed of special discrete distributions is introduced in t...

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Main Authors: Farcon, Michelle A., Salud, Shalimat D.
Format: text
Language:English
Published: Animo Repository 1997
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Online Access:https://animorepository.dlsu.edu.ph/etd_bachelors/16440
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Institution: De La Salle University
Language: English
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spelling oai:animorepository.dlsu.edu.ph:etd_bachelors-169532022-02-12T00:48:12Z On using recurrence formulas of selected discrete probability distributions Farcon, Michelle A. Salud, Shalimat D. This thesis presents an alternative way of generating first moments of the selected discrete probability distributions through the use of the recurrence formulas. The Polya-Eggenberger distribution, which constitutes a hierarchy of family composed of special discrete distributions is introduced in this paper. The recurrence formulas of these distributions are derived using the Polya-Eggenberger recurrence formula and also the relationships that hold with the members of the family. Also, the first moments of these distributions are also obtained using the relationships of the members of the Polya-Eggenberger family. All the equations and formulas in this thesis are results given by J. Wanzer Drane, Suhua Cao, Lixia Wang, and T. Postelnicu in their article Limiting Forms of Probability Mass Functions via Recurrence Formulas . The researchers provided the proofs and derivations of the equations. 1997-01-01T08:00:00Z text https://animorepository.dlsu.edu.ph/etd_bachelors/16440 Bachelor's Theses English Animo Repository Distribution (Probability theory) Mathematics--Formulae Probabilities
institution De La Salle University
building De La Salle University Library
continent Asia
country Philippines
Philippines
content_provider De La Salle University Library
collection DLSU Institutional Repository
language English
topic Distribution (Probability theory)
Mathematics--Formulae
Probabilities
spellingShingle Distribution (Probability theory)
Mathematics--Formulae
Probabilities
Farcon, Michelle A.
Salud, Shalimat D.
On using recurrence formulas of selected discrete probability distributions
description This thesis presents an alternative way of generating first moments of the selected discrete probability distributions through the use of the recurrence formulas. The Polya-Eggenberger distribution, which constitutes a hierarchy of family composed of special discrete distributions is introduced in this paper. The recurrence formulas of these distributions are derived using the Polya-Eggenberger recurrence formula and also the relationships that hold with the members of the family. Also, the first moments of these distributions are also obtained using the relationships of the members of the Polya-Eggenberger family. All the equations and formulas in this thesis are results given by J. Wanzer Drane, Suhua Cao, Lixia Wang, and T. Postelnicu in their article Limiting Forms of Probability Mass Functions via Recurrence Formulas . The researchers provided the proofs and derivations of the equations.
format text
author Farcon, Michelle A.
Salud, Shalimat D.
author_facet Farcon, Michelle A.
Salud, Shalimat D.
author_sort Farcon, Michelle A.
title On using recurrence formulas of selected discrete probability distributions
title_short On using recurrence formulas of selected discrete probability distributions
title_full On using recurrence formulas of selected discrete probability distributions
title_fullStr On using recurrence formulas of selected discrete probability distributions
title_full_unstemmed On using recurrence formulas of selected discrete probability distributions
title_sort on using recurrence formulas of selected discrete probability distributions
publisher Animo Repository
publishDate 1997
url https://animorepository.dlsu.edu.ph/etd_bachelors/16440
_version_ 1772835100742909952