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DOES TECHNICAL EFFICIENCY CALCULATED BY SFA STATISTICALLY SIGNIFICANTLY VARIES IN DIFFERENT SAMPLES?

机译:通过SFA计算的技术效率是否在不同的样本中显着变化?

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The aim of the paper is to analyse whether and how the results of Stochastic Frontier Analysis (SFA) changes if we use different samples of firms. We do not question the size of the sample, but the composition of it. SFA is frequently used method to calculate the technical efficiency of agricultural holdings and authors come often to different results. The results of SFA are sometimes used for policy-making and decision-making in agriculture and the results must be reliable. Agricultural holdings differ, and those differences can influence the results of SFA, i.e. the value of technical efficiency. We examined this issue empirically on a sample of 548 farms with 2268 observations for years 2013 to 2017. Accounting data were taken from Albertina database, data about acreage form LPIS. We chose randomly 5 samples per 500 observations (the number of farms differed as the panel was unbalanced). Technical efficiency for each sample was calculated by the same technique. Particularly True Fixed Effects model was used to model the Cobb-Douglas production function. Technical efficiency was calculated by Jondrow et al. (1982) method. Differences in medians of technical efficiency were tested by non-parametric Kruskal-Wallis test and Mood's median test. HO: there are no statistically significant differences in medians of technical efficiency was rejected in the first test but was not rejected in the other. We came to ambiguous results but nevertheless we can warn that the selection of the sample for calculation of technical efficiency might influence the results.
机译:本文的目的是分析随机前沿分析(SFA)的结果是否改变了如果我们使用不同的公司样本。我们不质疑样本的大小,但是它的组成。 SFA经常使用方法来计算农业控股的技术效率,而作者往往是不同的结果。 SFA的结果有时用于农业的政策制定和决策,结果必须可靠。农业持股不同,这些差异可以影响SFA的结果,即技术效率的价值。我们凭经验审查了这个问题,在2013年至2017年的2268年观测结果的548个农场的样本上。从艾伯塔娜数据库中取得会计数据,有关种植面积的数据。我们选择每500个观察中的5个样本(当面板不平衡时的农场数量不同)。通过相同的技术计算每个样品的技术效率。特别是真正的固定效果模型用于模拟COBB-DOGGLAS生产功能。技术效率由Jondrow等人计算。 (1982)方法。通过非参数Kruskal-Wallis测试和情绪中位测试测试了技术效率的中位数的差异。 HO:在第一次测试中拒绝了技术效率的中位数没有统计学意义的差异,但在另一个测试中没有被拒绝。我们来到暧昧的结果,但我们可以警告说,用于计算技术效率的样本可能会影响结果。

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