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1. We said that software testing is different than testing in many disciplines because software is discontinuous. In mathematics, continuity means that if you know the value of a function at one point, you can make claims about its value at points nearby. Why does this matter for testing?
2. Is testing a (primarily) optimistic or pessimistic verification technique?
3. Is it always possible to prove whether any program meets its requirements in all cases, given enough effort?