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Optimal-substructure

In computer science, the Optimal-substructure property refers to problems with optimal solutions that exhibit optimal solutions in its subproblems. This property is used to determine the usefulness of dynamic programming and greedy algorithms in a problem.

An example of Optimal-substructure includes the fact that if a subproblem Sab has an activity Py, then it should contain optimal solutions to subproblems Say and Syb.

  • TODO: Add Recursion, misc.

An optimal substructure problem is the longest-common subsequence problem.




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This article is licensed under the GNU Free Documentation License. It uses material from the Wikipedia article "Optimal-substructure".