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In this paper, we develop a computationally simpler version of the operatorcount heuristic for a particular class of domains. The contribution of thisabstract is threefold, we (1) propose an efficient closed form approximation tothe operator count heuristic using the Lagrangian dual; (2) leverage compressedsensing techniques to obtain an integer approximation for operator counts inpolynomial time; and (3) discuss the relationship of the proposed formulationto existing heuristics and investigate properties of domains where suchapproaches appear to be useful.

Compliant Conditions for Polynomial Time Approximation of Operator Counts