Exact(3)
Intelligibility is the Pearson correlation between integration and the connectivity values of all vertices in the plan graph.
1) Intelligibility: being the Pearson correlation between integration and the connectivity values of all vertices in the plan graph.
In POS, one logical operator becomes one corresponding physical operator, obeying the one-to-one mapping rule, leading to a similar plan graph as shown in Fig. 3b.
Similar(57)
Graphplan works by building a planning graph of a relaxed version of the planning problem and then attempting to extract a valid plan from the planning graph.
The resulting planning graph for each phase is "reduced," a process that removes unnecessary services.
In many cases, planners must compute a planning graph for each element of a set of states, and the naive technique enumerates the graphs individually.
This is facilitated through the application of knowledge to the graph creation process and the use of dynamic cost function within the incrementally created planning graph.
We introduce a new approach to planning in STRIPS-like domains based on constructing and analyzing a compact structure we call a planning graph.
We describe GP-CSP, a system that does planning by automatically converting Graphplan's planning graph into a CSP encoding and solving it using standard CSP solvers.
Hence, through a hierarchical decomposition of the planning graph, the work shows how flexible planning reduces to the solution of a set of fuzzy rrDFCSPs.
The most computationally demanding part of the algorithm is the plan extraction, which searches the state space provided by the planning graph for a valid plan.
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