Matroid-constrained number partitioning is a mathematical optimization problem that involves dividing a set of numbers into groups while satisfying certain constraints imposed by a matroid structure. ### Key Concepts: 1. **Number Partitioning**: This is a classic problem in combinatorial optimization where the goal is to divide a set of numbers into a certain number of subsets (or partitions) such that the difference between the sums of the subsets is minimized.
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