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Use of Orthogonal Arrays and Design of Experiments via Taguchi methods in Software Testing

机译:在软件测试中通过Taguchi方法使用正交阵列和实验设计

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To solve the problem of great number of test cases, and to force the configuration testing to be effective, combinatorial testing is proposed, using an Orthogonal Array Testing Strategy (OATS) as a systematic, statistical way of testing pair-wise interactions. This combinatorial approach to software testing uses models to generate a minimal number of test inputs so that selected combinations of input values are covered. The OAT method can simultaneously reduce testing costs, product introduction delays, and faults going to the field by generating test cases that are more efficient and thorough in finding faults. Often the result is a 50% reduction in the number of tests and detection of more faults. An advantage of the Taguchi method application in Software Testing is that it emphasizes a mean performance characteristic (Defect fixing time and cost of software Quality) value close to the target value rather than a value within certain specification limits, thus improving the product quality. Additionally, Taguchi's method for experimental design is straightforward and easy to apply as we did for defect Cost to fix [$] and Total Resolution time [Days] minimisation versus controlled factors: Severity, Complexity and engineers Experience to many engineering situations, making it a powerful yet simple tool.
机译:为了解决大量的测试用例的问题,并强制配置测试有效,建议组合测试,使用正交阵列测试策略(燕麦)作为测试配对相互作用的系统,统计方式。这种组合方法软件测试使用模型来生成最小数量的测试输入,以便覆盖所选输入值的组合。通过生成更有效和彻底的发现故障,可以同时降低测试成本,产品引入延迟和前往该领域的故障。结果通常,测试数量和更多故障的检测减少50%。 TAGUCHI方法在软件测试中应用的优点是它强调了靠近目标值的平均性能特性(软件质量的缺陷修复时间和成本),而不是某些规范限制内的值,从而提高了产品质量。此外,Taguchi的实验设计方法是简单且易于施加的方法,因为我们的缺陷成本来修复[$]和总分辨率时间[天]最小化与受控因素:严重程度,复杂性和工程师对许多工程情况的体验,使其成为一个功能强大但简单的工具。

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