In computer science, you could prove it formally with a loop invariant, where you state that a desired property is maintained in your loop. Such a proof is broken down into the following parts: ...
Abstract: Verifiers that can prove programs correct against their full functional specification require, for programs with loops, additional annotations in the form of loop invariants-properties that ...
Abstract: Parallelization of programs relies on sound and precise analysis of data dependences in the code, specifically, when dealing with loops. State-of-art tools are based on dynamic profiling and ...
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