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+title = "Linking the invariance of conditions to predicates"
+author = "Yann Herklotz"
+tags = []
+categories = []
+backlinks = ["3a8g5c1"]
+forwardlinks = []
+zettelid = "3a8g5c2"
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+
+However, linking the invariance of conditions to the predicates is more
+difficult than it originally seems, mainly because of disjunctions and
+because the form of the predicates is well defined. The only structural
+property one has of those predicates is the dynamic evaluation
+equivalence of that predicate to the disjunction of the previous
+predicates together with their path condition.
+
+The random disjunctions in the predicate severely complicate the
+argument of why a predicate will evaluate to false, because it is not
+local anymore. As soon as one encounters a disjunction, one has to look
+at the predecessors and one must find a condition which separates each
+path from at least one other path from all the other predicates.
+
+Otherwise, it would have been enough to say that if the condition who's
+branch dominates the current point evaluates to false, that it implies
+that the whole predicate evaluates to false. That is not the case though
+with disjunctions, and a more complicated algorithm would be needed.