Domain Representable Spaces Defined by Strictly Positive Induction

Computer Science – Logic in Computer Science

Scientific paper

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48 pages. Accepted for publication in Logical Methods in Computer Science

Scientific paper

10.2168/LMCS-6(3:9)2010

Recursive domain equations have natural solutions. In particular there are domains defined by strictly positive induction. The class of countably based domains gives a computability theory for possibly non-countably based topological spaces. A $ qcb_{0} $ space is a topological space characterized by its strong representability over domains. In this paper, we study strictly positive inductive definitions for $ qcb_{0} $ spaces by means of domain representations, i.e. we show that there exists a canonical fixed point of every strictly positive operation on $qcb_{0} $ spaces.

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