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Small correction
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@ -609,9 +609,9 @@ using SMT-solving.
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** When not to use SMT
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SAT is an NP-complete problem, and solving for richer theories does not
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reduce this complexity. So in general, SMT solving is NP-complete and not
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even decidable in all cases. If you are presented with a problem that has a
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known polynomial algorithm, then don't use an SMT solver.
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reduce this complexity. So in general, SMT solving is NP-hard and not even
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decidable in all cases. If you are presented with a problem that has a known
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polynomial algorithm, then don't use an SMT solver.
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It is important to try to compartmentalize your SMT-instances; solving many
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small SMT-instances is likely to be more efficient than solving one large.
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