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https://doi.org/10.1007/978-3-322-97796-0 been sketched in Chapter II. Most notable are the optimality of the greedy algorithm, nice polyhedral descriptions, and intersection results. In this chapter we explore the extension of some of these approaches to greedoids.
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Recent Swiss Researches in Afghanistan and other discrete structures have been investigated by assigning topological spaces (usually simplical complexes) to them and then applying powerful results from algebraic topology. The seeming detour from discrete structures to a continuous framework and back again has provided solutions for seve
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Recent Swiss Researches in Afghanistan results from algebraic topology. The seeming detour from discrete structures to a continuous framework and back again has provided solutions for several combinatorial problems (see Lovász [1978] and Björner [1987] for surveys).
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Neue Finanzwirtschaftliche Bilanzennd vice versa). While this property does not imply that the language is an antimatroid, it does imply that it is a greedoid. In fact, transposition greedoids form a proper superclass of interval greedoids.
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