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Restoration-Based Procedures With Set Covering Heuristics for Static Test Compaction of Functional Test Sequences

机译:带有覆盖测试法的基于恢复的过程,用于功能测试序列的静态测试压缩

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The goal of static test compaction is to reduce the number or tests, or the lengths of test sequences, without reducing the fault coverage. Static test compaction that reduces the number of tests was formulated as a set covering problem in order to benefit from the heuristics that exist for solving this problem. This paper applies set covering concepts and heuristics to static test compaction that reduces the length of a functional test sequence. Although set covering is not applicable directly to a single test sequence, it provides a theoretical framework and justification for a particular set of heuristics. The procedure uses a parameter denoted by $n$ to determine the computational effort for computing the sets that are used for making compaction decisions. With $n=1$, the procedure is equivalent to a static test compaction procedure that does not use set covering. Experimental results demonstrate that shorter test sequences are obtained for $n>1$ than for $n=1$. A variation of the static test compaction procedure that produces a monotonic decrease in test sequence length with $n$ is also described.
机译:静态测试压缩的目标是减少测试次数或测试序列的长度,而又不减少故障覆盖率。减少测试数量的静态测试压缩被公式化为一组涵盖问题,以便从解决该问题的启发式方法中受益。本文将涵盖概念和启发式方法的集合应用于静态测试压缩,以缩短功能测试序列的长度。尽管集合覆盖不能直接应用于单个测试序列,但是它为特定的启发式方法集提供了理论框架和理由。该过程使用由$ n $表示的参数来确定用于计算用于做出压缩决策的集合的计算量。对于$ n = 1 $,该过程等效于不使用集合覆盖的静态测试压缩过程。实验结果表明,对于$ n> 1 $,获得的测试序列要短于$ n = 1 $。还描述了静态测试压缩程序的一种变化,该变化会导致测试序列长度单调减少$ n $。

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