Reduction to Other Problems
Classical planning may be reduced to other domains of computer science, which are extremely well-studied, like satisfiability (SAT) and constraint satisfaction problems (CSPs). This reduction due to the usage of solvers developed for these issues leads to the efficient planning.
As an example the SatPlan method transform a planning issue into a propositional formula which is then solved using a SAT solver. If there is a solution for it, which refers to a good plan as well. Such an integration of SAT into planning will allow to tap into the latest innovations in SAT solving field and utilize them in planning problems. Similarly, the planning of classical approaches can be formulated as a task of finding a solution to the constraints satisfaction problem (CSP), where the constraints are preconditions, effects of actions and the goal conditions. CSP solvers are next used to come up with answers to these problems.
Classical Planning in AI
Classical planning in AI is a foundational field that traverses the maze of complications across multiple domains. The foundation of everything from robotics to manufacturing, logistics to space exploration is classical planning, which offers an organized method for accomplishing objectives. In this article, we will explore the Classical Planning in AI in detail.
Table of Content
- Classical Planning in AI
- Importance of Classical Planning in AI
- Domain-Independent Planning
- Planning Domain Modelling Languages
- Classical Planning Techniques
- Reduction to Other Problems
- Applications of Classical Planning
- Conclusion