Peter Orlik, Hiroaki Terao
Abstract
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Let V be a vector space of dimension l over some field K. A hyperplane H is a vector subspace of codimension one. An arrangement is a finite collection of hyperplanes in V. We use [7] as a general reference.
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Let V be a vector space of dimension l over some field K. A hyperplane H is a vector subspace of codimension one. An arrangement is a finite collection of hyperplanes in V. We use [7] as a general reference.
Key concepts: Hyperplane, Codimension, Mathematics, Subspace topology, Commutative property, Vector space, Dimension (graph theory), Pure mathematics