Adaptive Random Testing with Qgrams: The Illusion Comes True

Adaptive Random Testing (ART) has faced criticism, particularly for its computational inefficiency, as highlighted by Arcuri and Briand. Their analysis clarified how ART requires a quadratic number of distance computations as the number of test executions increases, which limits its scalability in scenarios requiring extensive testing to uncover faults. Simulation results support this, showing that the computational overhead of these distance calculations often outweighs ART's benefits. While various ART variants have attempted to reduce these costs, they frequently do so at the expense of fault detection, lack complexity guarantees, or are restricted to specific input types, such as numerical or discrete data. In this paper, we introduce a novel framework for adaptive random testing that replaces pairwise distance computations with a compact aggregation of past executions, such as counting the Qgrams observed in previous runs. Test case selection then leverages this aggregated data to measure diversity (e.g., entropy of Qgrams), allowing us to reduce the computational complexity from quadratic to linear. Experiments with a benchmark of six web applications, show that ART with Qgrams covers, on average, 4x more unique targets than random testing, and 3.5x more than ART using traditional distance-based methods.