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On the Expressive Power of Database Queries with Intermediate Types

Summary: Defines CALC_k,s to quantify set-height of input/output and intermediate types in the complex-object calculus and studies semantics with arbitrarily many or bounded invented values. Shows invented-value semantics leaves relational calculus unchanged and CALC0,∞=CALC0,1; proves CALC0,s has ≥EXPSPACE complexity, the CALC0,s hierarchy is strict (CALC0,s < CALC0,s+2), and ⋃_s CALC0,s is strictly weaker than the class of computable database queries. (summarized by gpt-5-mini on Feb 09 2026)

Paper ID
814
Venue
PODS
Year
1988
Pagerank
8.1019352e-05
Overall Rank
2,800 | 80.53%
DOI
-

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