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Test case prioritization is the process of ordering the execution of test cases to achieve a certain goal, such as increasing the rate of fault detection. Increasing the rate of fault detection can provide earlier feedback to system developers, improving fault fixing activity and, ultimately, software delivery. Many existing test case prioritization techniques consider that tests can be run in any order. However, due to functional dependencies that may exist between some test cases—that is, one test case must be executed before another—this is often not the case. In this paper, we present a family of test case prioritization techniques that use the dependency information from a test suite to prioritize that test suite. The nature of the techniques preserves the dependencies in the test ordering. The hypothesis of this work is that dependencies between tests are representative of interactions in the system under test, and executing complex interactions earlier is likely to increase the fault detection rate, compared to arbitrary test orderings. Empirical evaluations on six systems built toward industry use demonstrate that these techniques increase the rate of fault detection compared to the rates achieved by the untreated order, random orders, and test suites ordered using existing "coarse-grained” techniques based on function coverage. [ABSTRACT FROM AUTHOR]

The problem of deciding whether an observed behavior is acceptable is the oracle problem. When testing from a finite state machine (FSM), it is easy to solve the oracle problem and so it has received relatively little attention for FSMs. However, if the system under test has physically distributed interfaces, called ports, then in distributed testing, we observe a local trace at each port and we compare the set of local traces with the set of allowed behaviors (global traces). This paper investigates the oracle problem for deterministic and nondeterministic FSMs and for two alternative definitions of conformance for distributed testing. We show that the oracle problem can be solved in polynomial time for the weaker notion of conformance (\sqsubseteq_w) but is NP-hard for the stronger notion of conformance (\sqsubseteq_s), even if the FSM is deterministic. However, when testing from a deterministic FSM with controllable input sequences, the oracle problem can be solved in polynomial time and similar results hold for nondeterministic FSMs. Thus, in some cases, the oracle problem can be efficiently solved when using \sqsubseteq_s and where this is not the case, we can use the decision procedure for \sqsubseteq_w as a sound approximation. [ABSTRACT FROM PUBLISHER]