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Bayesian binary quantile regression for the analysis of Bachelor-to-Master transition

机译:贝叶斯二分位数回归分析从学士学位到硕士学位

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摘要

The multi-cycle organization of modern university systems stimulates the interest in studying the progression to higher level degree courses during the academic career. In particular, after the achievement of the first level qualification (Bachelor degree), students have to decide whether to continue their university studies, by enrolling in a second level (Master) programme, or to conclude their training experience. In this work we propose a binary quantile regression (BQR) approach to analyse the Bachelor-to-Master transition phenomenon with the adoption of the Bayesian inferential perspective. In addition to the traditional predictors of academic outcomes, such as the personal characteristics and the field of study, different aspects of student's performance are considered. Moreover, the role of a new contextual variable, representing the type of university regulations experienced during the academic path, is investigated. The utility of the Bayesian BQR to characterize the non-continuation decision after the first cycle studies is illustrated with an application to administrative data of Bachelor graduates at the School of Economics of Sapienza University of Rome. The method favourably compares with more conventional model specifications concerning the conditional mean of the binary response.
机译:现代大学系统的多周期组织激发了人们对研究学术生涯中升读高级学位课程的兴趣。特别是,在获得第一级学士学位(学士学位)后,学生必须决定是否通过进入第二级(硕士)课程继续大学学习,或总结其培训经验。在这项工作中,我们提出了一种二分位数分位数回归(BQR)方法,通过采用贝叶斯推论视角来分析学士到硕士的过渡现象。除了传统的学术成果预测指标(例如个人特征和学习领域)之外,还考虑了学生表现的不同方面。此外,还研究了一个新的上下文变量的作用,该变量代表了学术道路上经历的大学规章的类型。贝叶斯BQR用来表征第一轮研究后的非连续决策的实用性,并通过应用到罗马萨皮恩扎大学经济学院的学士学位毕业生的行政数据中得到说明。该方法可以更好地与关于二进制响应的条件均值的更常规的模型规范进行比较。

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