Titlebook: Essential Spectrum-based Fault Localization; Xiaoyuan Xie,Baowen Xu Book 2021 The Editor(s) (if applicable) and The Author(s), under exclu

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A Generalized Theoretical Framework for Hybrid Spectrum-Based Fault Localization,nes SBFL with slicing-hitting-set-computation, is one of the promising techniques. In this chapter, we will extend the theoretical framework introduced in Chap. 2 to make the framework applicable to such combined methods (Tu et al. J Syst Softw 147:106–123, 2019.). With this extended framework, we p

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Practicality of the Theoretical Frameworks,umptions when adopting the frameworks. In this chapter, we will be further discussing about the practicality of the theoretical frameworks with some potential concerns of “ideal assumptions” (Chen et al. A revisit of a theoretical analysis on spectrum-based fault localization. In: Proceedings of the

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Tackling the Oracle Problem in Spectrum-Based Fault Localization,esting result of failed or passed. As a consequence, a program with no test oracle will have no sufficient information to perform SBFL. However, in many real-world applications, it is very common that test oracles do not exist, and hence SBFL cannot be applied in such situations. In this chapter, we

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Spectrum-Based Fault Localization for Multiple Faults,ation, namely, sequential debugging (SD) and parallel debugging (PD). SD executes the program against all failed test cases and all passed test cases in test suite and achieves the goal of eliminating all faults through localizing one fault at a time iteratively. PD separates failed test cases and f

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Xiaoyuan Xie,Baowen XuIntroduces fundamental theories in SBFL.Provides solution to the oracle problem in SBFL.Summarizes emerging challenges in spectrum-based fault localization

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Constraint Solving and Planning with Picateral theoretical maximal formulas, which was proved by Yoo et al. (ACM Trans Softw Eng Methodol 26(1):4:1–4:30, 2017). In particular, we will introduce a sufficient and necessary condition of general theoretical maximality among the entire space of all possible formulas.