Here we give an interpretation of Solomon's rule for multiplication in the descent algebra of Coxeter groups of type D, βΊ D . We describe an ideal I I such n that βΊ D rI I is isomorphic to the descent algebra of the hyperoctahedral group, n βΊ B .
Polymorphic Type Inference for the Relational Algebra
β Scribed by Jan Van den Bussche; Emmanuel Waller
- Publisher
- Elsevier Science
- Year
- 2002
- Tongue
- English
- Weight
- 179 KB
- Volume
- 64
- Category
- Article
- ISSN
- 0022-0000
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β¦ Synopsis
We give a polymorphic account of the relational algebra. We introduce a formalism of ''type formulas'' specifically tuned for relational algebra expressions, and present an algorithm that computes the ''principal'' type for a given expression. The principal type of an expression is a formula that specifies, in a clear and concise manner, all assignments of types (sets of attributes) to relation names, under which a given relational algebra expression is well-typed, as well as the output type that expression will have under each of these assignments. Topics discussed include complexity and polymorphic expressive power.
π SIMILAR VOLUMES
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