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Property Specification Language
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=== LTL-style operators=== Below is a sample of some LTL-style operators of PSL. Here {{mono|p}} and {{mono|q}} are any PSL formulas. {| class="wikitable" | {{code|always p}} | property p holds on every time point |- | {{code|never p}} | property p does not hold on any time point |- | {{code|eventually! p}} | there exists a future time point where p holds |- | {{code|next! p}} | there exists a next time point, and p holds on this point |- | {{code|next p}} | if there exists a next time point, then p holds on this point |- | {{code|next![n] p}} | there exists an n-th time point, and p holds on this point |- | {{code|next[n] p}} | if there exists an n-th time point, then p holds on this point |- | {{code|next_e![m..n] p}} | there exists a time point, within m-th to n-th from the current where p holds. |- | {{code|next_e[m..n] p}} | if there exists at least n-th time points, then p holds on one of the m-th to n-th points. |- | {{code|next_a![m..n] p}} | there exists at least n more time points and p holds in all the time points between the m-th to the n-th, inclusive. |- | {{code|next_a[m..n] p}} | p holds on all the next m-th through n-th time points, however many exist |- | {{code|p until! q}} | there exists a time point where q holds, and p hold up until that time point |- | {{code|p until q}} | p holds up until a time point where q hold, if such exists |- | {{code|p until!_ q}} | there exists a time point where q holds, and p holds up until that time point and in that time point |- | {{code|p until_ q}} | p holds up until a time point where q holds, and in that time point, if such exists |- | {{code|p before! q}} | p holds strictly before the time point where q holds, and p eventually holds |- | {{code|p before q}} | p holds strictly before the time point where q holds, if p never holds, then neither does q |- | {{code|p before!_ q}} | p holds before or at the same time point where q holds, and p eventually holds |- | {{code|p before_ q}} | p holds before or at the same time point where q holds, if p never holds, then neither does q |- |}
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