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The SetIn relation. The SetIn relation is a specialisation of the PartOf relation and contributes as such to the definition of the partonomic hierarchy of TAH.The SetIn relation is a link between a father immaterial singular unpaired entity and a child immaterial composite unpaired entity. The father entity necessarily has a dimension equal to the dimension of its child. In other words, through this relation a set of spaces is a part of a space.Example: [classis cisternarum subarachnoidearum cranialium] -> (SetIn) -> [spatium subarachnoideum ].Name: SetInDisplay name: is set inInverse relation name: HasSetInAcronym: STIConceptual schema: [Child entity A] -> (SetIn) -> [Father entity B]Child entity A: immaterial composite unpairedFather entity B: immaterial singular unpaired.
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