The localic compact interval is an Escardó‐Simpson interval object

Mathematical Logic Quarterly 63 (6):614-629 (2017)
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Abstract

The locale corresponding to the real interval [ − 1, 1] is an interval object, in the sense of Escardó and Simpson, in the category of locales. The map, mapping a stream s of signs ±1 to, is a proper localic surjection; it is also expressed as a coequalizer. The proofs are valid in any elementary topos with natural numbers object.

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