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Mathematical Theory of Partial Correctness.
The system subsumes Hoare logic and is deductively complete for partial correctness over relational models.
We first apply the verification framework defined in [5] to derive inductive sufficient conditions for partial correctness.
Particularly, it only allows one to reason about partial correctness.
The conclusion of the rule is about the partial correctness of the program α1;α2 (i.e., α1 sequentially composed with α2), that follows from the two assumptions.
Hints containing partial correctness feedback scored significantly higher than those without it (Mann Whitney, p < 0.001).
It can be modified so as to account for total correctness of programs: partial correctness plus termination.
As premises, we have two assumptions about the partial correctness of two programs α1 and α2.
If a resource executing a task fails, then the task becomes again ready to be executed (Partial correctness).
Partial correctness: if a resource executing a task fails, then the task becomes again ready to be executed.
In the analyses, correctness included the categories total and partial correctness from the initial assessment.
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