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It's really the reflection of topological spaces within a larger category, but usually people think of it as underlying: underlying topological space.
Where you say ’point’ in the article, should there be some understanding that such points induce points of the frame , i.e., there is an assigned function from points in the underlying set to frame maps?
Right, that's supposed to be implied by the phrase ‘frame of open subsets’. That is, the frame is a subframe of the powerset of the set of points.
Thanks. I went ahead and added that in.
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