评估不同软件间可靠性预测模型的适用性

Shin-ichi Sato, Akito Monden, Ken-ichi Matsumoto
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引用次数: 1

摘要

大型软件系统中易故障模块的预测是软件进化的重要组成部分。由于以往研究中的预测模型都是针对单个系统构建和使用的,因此基于一个系统的预测模型是否也能准确预测其他系统中的易故障模块,并没有得到实际的研究。我们的期望是,如果我们能够建立一个适用于不同系统的模型,它将对软件公司非常有用,因为他们不需要投入人力和时间来收集数据来为每个系统构建一个新的模型。在本研究中,我们通过两个实验来评估预测模型在两个软件系统之间的适用性。在第一个实验中,在每个系统中构建一个以19个模块指标作为预测变量的预测模型,并相互应用于相反的系统。结果表明,预测器与基础数据过于拟合,不能准确预测不同系统中的易损模块。在此结果的基础上,我们将重点放在一组在每个模型中显示出极大有效性的预测因子上;因此,我们确定了两个度量(代码行数和最大嵌套级别)作为所有模型中通常有效的预测因子。在第二个实验中,通过仅使用这两个指标构建预测模型,预测性能显着提高。这一结果表明,通过关注共同有效预测因子,可以构建适用于两个以上系统的共同有效模型。
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Evaluating the applicability of reliability prediction models between different software
The prediction of fault-prone modules in a large software system is an important part in software evolution. Since prediction models in past studies have been constructed and used for individual systems, it has not been practically investigated whether a prediction model based on one system can also predict fault-prone modules accurately in other systems. Our expectation is that if we could build a model applicable to different systems, it would be extremely useful for software companies because they do not need to invest manpower and time for gathering data to construct a new model for every system.In this study, we evaluated the applicability of prediction models between two software systems through two experiments. In the first experiment, a prediction model using 19 module metrics as predictor variables was constructed in each system and was applied to the opposite system mutually. The result showed predictors were too fit to the base data and could not accurately predict fault-prone modules in the different system. On the basis of this result, we focused on a set of predictors showing great effectiveness in every model; and, in consequent, we identified two metrics (Lines of Code and Maximum Nesting Level) as commonly effective predictors in all the models. In the second experiment, by constructing prediction models using only these two metrics, prediction performance were dramatically improved. This result suggests that the commonly effective model applicable to more than two systems can be constructed by focusing on commonly effective predictors.
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