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<theory> The discriminatedunion of two sets A and B is
A + B = (inA, a) | a in A U (inB, b)| b in B
where inA and inB are arbitrary tags which specify which
summand an element originates from.
A type (especially an algebraic data type) might be
described as a discriminatedunion if it is a sum type whose
objects consist of a tag to say which part of the union they
belong to and a value of the corresponding type.
(1995-04-25)
disjoint union
MODIFIED UNION OPERATION THAT INDEXES THE ELEMENTS ACCORDING TO WHICH SET THEY ORIGINATED IN
Disjoint unions; ⨆; ⊔
In domain theory, a union (or sum) which results in a domain
without a least element.
Disjoint union
MODIFIED UNION OPERATION THAT INDEXES THE ELEMENTS ACCORDING TO WHICH SET THEY ORIGINATED IN
Disjoint unions; ⨆; ⊔
and is the set formed from the elements of and labelled (indexed) with the name of the set from which they come. So, an element belonging to both and appears twice in the disjoint union, with two different labels.