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Predicting student retention by comparing histograms of bootstrapping for Charnes-Cooper transformationlinear programming discriminant analysis

机译:预测学生保留,通过比较夏尔因库转换线性规划判别分析的启动直方图

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The goal of the paper is to predict student retention by using linear discriminant analysis with bootstrapping. The result (93%) provides accuracy superior to the bootstrapping of a comparative method, as well as to the non-bootstrapping variations. In order to perform discriminant analysis, we linearize a fractional programming method by using Charnes-Cooper transformation and apply linear programming, while the comparative approach uses deviation variables to tackle a similar multiple criteria optimization problem. We train the discriminatory hyperplane family and apply it to the testing set — thus arriving at a set of histograms. We analyze the histograms by using the simple mean — best for prediction — and a five-fold Kolmogorov-Smirnov test — best used for resources allocation, in order to act on the final results. Final results are the outcome of applying the hyperplane family on freshman data.
机译:本文的目标是通过使用直线判别分析来预测学生保留。 结果(93%)提供了优于对比较方法的自动启动的精度,以及非自动启动变化。 为了执行判别分析,我们通过使用Charnes-Cooper转换来线性化分级编程方法,并应用线性编程,而比较方法使用偏差变量来解决类似的多标准优化问题。 我们训练歧视性超平面家族,并将其应用于测试集 - 因此到达了一组直方图。 我们通过使用简单的平均值来分析直方图 - 最佳预测 - 以及用于资源分配的五倍的Kolmogorov-Smirnov测试,以便采取最终结果。 最终结果是将超平面家族应用于新生数据的结果。

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