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Descriptive complexity theory
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=== Partial fixed point is PSPACE === The class of all problems computable in polynomial space, [[PSPACE]], can be characterised by augmenting first-order logic with a more expressive partial fixed-point operator. [[Partial fixed-point logic]], FO[PFP], is the extension of first-order logic with a partial fixed-point operator, which expresses the fixed-point of a formula if there is one and returns 'false' otherwise. Partial fixed-point logic characterises [[PSPACE]] on ordered structures.<ref>{{Cite book|last1=Abiteboul|first1=S.|last2=Vianu|first2=V.|title=[1989] Proceedings. Fourth Annual Symposium on Logic in Computer Science |chapter=Fixpoint extensions of first-order logic and datalog-like languages |chapter-url=http://dx.doi.org/10.1109/lics.1989.39160|year=1989|pages=71β79|publisher=IEEE Comput. Soc. Press|doi=10.1109/lics.1989.39160|isbn=0-8186-1954-6|s2cid=206437693}}</ref>
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