= Supersolvable arrangement
{wiki=Supersolvable_arrangement}
In the context of combinatorics and algebra, a **supersolvable arrangement** refers to a special type of hyperplane arrangement with specific algebraic properties. Hyperplane arrangements can be thought of as a collection of hyperplanes in a vector space that partition the space into various regions. A hyperplane arrangement is said to be **supersolvable** if it satisfies certain conditions related to its characteristic polynomial and the way its lattice of regions behaves.
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