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Modelling the number of olive groves in Spanish municipalities

[PDF] Huete_Olive.pdf (1.494Mo)
Identificadores
URI: http://hdl.handle.net/10481/41412
DOI: 10.5424/sjar/2016141-7687
ISSN: 2171-9292
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Estadísticas
Statistiques d'usage de visualisation
Metadatos
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Auteur
Huete Morales, María Dolores; Marmolejo, Juan A.
Editorial
Instituto Nacional de Investigación y Tecnología Agraria y Alimentaria
Materia
Table olive
 
Oil olive
 
Agricultural holdings
 
Waring distribution
 
Estimation
 
Spain
 
Date
2016
Referencia bibliográfica
Huete, M.A.; Marmolejo, J.A. Modelling the number of olive groves in Spanish municipalities. Spanish Journal of Agricultural Research, 14(1): e0201 (2016). [http://hdl.handle.net/10481/41412]
Patrocinador
This research is financed by Vice-Rector’s Office for Political Science and Research-University of Granada, through the project “Social-Labour Statistics and Demography” (30.BB.11.1101) at the Faculty of Labour Sciences.
Résumé
The univariate generalized Waring distribution (UGWD) is presented as a new model to describe the goodness of fit, applicable in the context of agriculture. In this paper, it was used to model the number of olive groves recorded in Spain in the 8,091 municipalities recorded in the 2009 Agricultural Census, according to which the production of oil olives accounted for 94% of total output, while that of table olives represented 6% (with an average of 44.84 and 4.06 holdings per Spanish municipality, respectively). UGWD is suitable for fitting this type of discrete data, with strong left-sided asymmetry. This novel use of UGWD can provide the foundation for future research in agriculture, with the advantage over other discrete distributions that enables the analyst to split the variance. After defining the distribution, we analysed various methods for fitting the parameters associated with it, namely estimation by maximum likelihood, estimation by the method of moments and a variant of the latter, estimation by the method of frequencies and moments. For oil olives, the chi-square goodness of fit test gives p-values of 0.9992, 0.9967 and 0.9977, respectively. However, a poor fit was obtained for the table olive distribution. Finally, the variance was split, following Irwin, into three components related to random factors, external factors and internal differences. For the distribution of the number of olive grove holdings, this splitting showed that random and external factors only account about 0.22% and 0.05%. Therefore, internal differences within municipalities play an important role in determining total variability.
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