property-based-testing

name property-based-testing effort low description Writes, reviews, and debugs property-based tests — Hypothesis, fast-check, proptest, jqwik, rapid, and Echidna or Medusa for Solidity invariants. Use whenever tests should cover a whole input domain instead of a hand-picked list of examples: encode/decode and serialize/deserialize pairs, parsers, canonicalizers and normalizers, validators, numeric and Decimal types, comparators and sort order, data structures, and smart-contract state invariants. Also use when adding cases to an existing @given, fast-check, or proptest suite, when judging whether existing property tests assert anything real, and when a generator has shrunk a counterexample and you need to tell a wrong property from a genuine bug. Not for coverage-guided binary fuzzing (libFuzzer, AFL), mutation-testing campaigns, static analysis, benchmarking, or end-to-end UI tests. Property-Based Testing An example test asserts one point. A property asserts a rule over the whole input domain and lets the generator hunt for the counterexample. That trade is worth making when the code has an algebraic shape — an inverse, an invariant, an oracle — and not otherwise. Code with no such shape gets example tests; saying so is a valid outcome. Check first whether the shape is missing or merely buried. A calculation wrapped in I/O, a string built by concatenation, an in-place mutation — each has a property and no seam to assert it through. See references/refactoring.md before concluding there is nothing to assert. Property catalog Property Formula Where it applies Roundtrip decode(encode(x)) == x Serialization, conversion pairs Inverse f(g(x)) == x encrypt/decrypt, compress/decompress Oracle new(x) == reference(x) Optimization, refactoring, reimplementation Idempotence f(f(x)) == f(x) Normalization, formatting, sorting Invariant Holds before and after Any transformation, contract state Easy to verify is_sorted(sort(x)) Complex algorithms with cheap checkers Commutativity f(a, b) == f(b, a) Binary and set operations Associativity f(f(a,b), c) == f(a, f(b,c)) Combining operations Identity f(x, e) == x Operations with a neutral element Strength ordering, weakest to strongest: no crash → type preservation → invariant → idempotence → roundtrip / oracle . Assert the strongest property the code supports. "No crash" alone rarely justifies the dependency — if that is all you can find, either a small rearrangement exposes something stronger, or the honest report is that this code is a poor PBT candidate. Rule out the first before settling for the second. The two ways a property test asserts nothing Tautology. assert add(a, b) == a + b restates the implementation; no bug they share can fail it. Pick a property that constrains the function without recomputing it. Note the exception: f(x) == f(x) is a genuine determinism property when f is not obviously pure — serializers over dicts or sets, hashing, anything reading the clock. Vacuity. assume() that filters out nearly every input passes without exercising anything, and self-contradictory assume() passes having run zero cases. Push constraints into the strategy so the generator produces valid inputs directly. Where to look next Load the one that matches the task in front of you: Task File Writing new tests, designing strategies references/generating.md The code has no property to assert yet references/refactoring.md Reviewing existing property tests references/reviewing.md A property test just failed references/interpreting-failures.md Library choice, Echidna and Medusa references/libraries.md Introducing PBT to a project that lacks it If the project already uses a PBT library, just write the tests in it. If it does not, adding one is a dependency decision that belongs to the user — offer it once with the specific property you would write, and take the answer either way.