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Alexandrov spaces are defined via axioms similar to those of the Euclid axioms but where certain equalities are replaced with inequalities
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Combinatorial Optimization Anthony Wilson Alexandrov spaces are defined viaNew proofs of classical results are presented and difficult results are made accessible in this monograph. The integer programming models known as set packing and set covering have a wide range of applications. Sometimes, owing to the special structure of the constraint matrix, the natural linear programming relaxation yields an optimal solution that is integer, thus solving the problem. Sometimes, both the linear programming relaxation and its dual
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