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Correctness - Wikipedia, the free encyclopedia
In theoretical computer science, correctness of an algorithm is asserted when it is said that the algorithm is correct with respect to a specification. Functional correctness refers to the input-o...
en.wikipedia.org/wiki/Correctness |
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Now let us see in more detail how an invariant-assertion proof of the partial correctness of our program can be rephrased using intermittent assertions. ...
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Finally, we show how the intermittent assertion method can be applied to prove the validity of program transformations and the correctness of continuously operating programs. This is a revised and simplified version of a previous paper with the same title (AIM-281, June 1976).
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Two parts of program correctness proof ... initial assertion ... Steps in proving the correctness of an iterative program:
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Proof of program correctness ; You need to show ... By now, you should know the steps to prove the correctness of an iterative or recursive program. ( Two examples are here. ) ; Then the question is how to find a useful loop invariant? A loop invariant is an assertion (proposition) with the following properties:
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This paper explores a technique for proving the correctness and termination of computer programs simultaneously. ... Finally, they show how the intermittent-assertion method can be applied to prove the validity of program transformations and the correctness of continuously operating programs.
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Programming J.J. Horning; Languages Editor; On the Proof of; Correctness of a; Calendar Program; Leslie Lamport; SRI International; A formal specification is given for a simple calendar program, and the derivation and proof of correctness of the program are sketched. ... 1, since that function appears in the output assertion.
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