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This paper investigates the relationship between the Logical Algorithmslanguage (LA) of Ganzinger and McAllester and Constraint Handling Rules (CHR).We present a translation schema from LA to CHR-rp: CHR with rule priorities,and show that the meta-complexity theorem for LA can be applied to a subset ofCHR-rp via inverse translation. Inspired by the high-level implementationproposal for Logical Algorithm by Ganzinger and McAllester and based on a newscheduling algorithm, we propose an alternative implementation for CHR-rp thatgives strong complexity guarantees and results in a new and accuratemeta-complexity theorem for CHR-rp. It is furthermore shown that thetranslation from Logical Algorithms to CHR-rp combined with the new CHR-rpimplementation, satisfies the required complexity for the Logical Algorithmsmeta-complexity result to hold.

Logical Algorithms meets CHR: A meta-complexity result for Constraint Handling Rules with rule priorities