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Leon Starr edited this page Feb 24, 2022
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Subclass defines subset on a side of zero or one Minimal Partition
Minimal Partition yields subset on a side as exactly one [[Subclass]
A Minimal Partition splits the set abstracted by the Superclass into two proper subsets arbitrarily designated as A and B, each of which corresponds to some Subclass in the same Generalization.
A Subclass may be on the A side of the Minimal Partition, on the B side or neither. If neither, then there must be at least three Subclasses in the Generalization.
Minimal Partition.(Rnum, Domain, A subclass) -> Subclass.(Rnum, Domain, Class)
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