Other meanings of Points-to analysis
Computer Science
Points-to analysis is a static program analysis that determines, for each pointer variable in a program, the set of memory locations or objects it may point to at runtime. It is a fundamental technique in compiler optimization, program verification, and security analysis, underpinning alias analysis and enabling transformations such as dead code elimination and parallelization.1
Points-to analysis computes a points-to set for each pointer, representing all possible targets. The two classic algorithms are Andersen's (subset-based, flow-insensitive) and Steensgaard's (unification-based). Andersen's is more precise but has cubic worst-case time, while Steensgaard's is near-linear but less precise. Modern implementations use context sensitivity and field sensitivity to improve precision, often via binary decision diagrams (BDDs) or sparse representations.
Compilers use points-to information for alias analysis, enabling optimizations like load/store elimination and automatic parallelization. In security, points-to analysis helps detect memory corruption vulnerabilities, such as use-after-free and double-free, by tracking pointer targets across program paths.2 It is also used in program slicing and refactoring tools.
Scalability is a major challenge for whole-program points-to analysis, especially in large object-oriented programs with dynamic dispatch. Techniques like pointer abstraction, heap cloning, and on-the-fly call graph construction mitigate this. Recent work uses machine learning to predict points-to sets, but traditional algorithms remain the standard.3
Points-to analysis has roots in dataflow analysis from the 1970s, with early work by Hecht and others. A niche variant, 'may-point-to' vs 'must-point-to', distinguishes possible from definite targets. In hardware description languages like Verilog, points-to analysis is used for pointer-like constructs in simulation. Also, some analyses handle 'unknown' pointers from external calls conservatively, affecting precision.
Points-to analysis is a cornerstone of modern static analysis, balancing precision and scalability.
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