We characterize the polynomial time computable qneris as those expressible in relational calculus plus a least fixed point operator and a total ordering on the universe. We also show …
We characterize the polynomial time computable qneris as those expressible in relational calculus plus a least fixed point operator and a total ordering on the universe. We also show …
N Immerman - Information and Control, 1986 - people.cs.umass.edu
We characterize the polynomial time computable queries as those expressible in relational calculus plus a least xed point operator and a total ordering on the universe. We also show …
N Immerman - Information and Control, 1986 - Citeseer
We characterize the polynomial time computable queries as those expressible in relational calculus plus a least xed point operator and a total ordering on the universe. We also show …
We characterize the polynomial time computable qneris as those expressible in relational calculus plus a least fixed point operator and a total ordering on the universe. We also show …
N Immerman - Information and Control, 1986 - dl.acm.org
Relational queries computable in polynomial time | Information and Control skip to main content ACM Digital Library home ACM home Google, Inc. (search) Advanced Search …
N IMMERMAN - INFORMATION AND CONTROL, 1986 - core.ac.uk
We characterize the polynomial time computable queries as those expressible in relational calculus plus a least fixed point operator and a total ordering on the universe. We also show …
We characterize the polynomial time computable qneris as those expressible in relational calculus plus a least fixed point operator and a total ordering on the universe. We also show …
We characterize the polynomial time computable queries as those expressible in relational calculus plus a least fixed point operator and a total ordering on the universe. We also show …