This document summarizes session 28 of an Artificial Intelligence course which covered classical planning approaches and planning graphs. It defines planning graphs as a way to approximate the complete search tree of all possible actions and results. Planning graphs work for propositional planning problems and are organized into levels with nodes representing fluents and applicable actions. The document provides details on how to construct a planning graph by propositionalizing actions, adding levels for states and actions, and adding links between and within levels to represent mutex relationships. The next session will cover the GRAPH-PLAN algorithm.
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