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Symmetry --- 514.1 --- Aesthetics --- Proportion --- General geometry --- 514.1 General geometry --- Symétrie --- 514.17 --- 514.17 Convex sets. Geometric figure arrangements. Geometric inequalities --- Convex sets. Geometric figure arrangements. Geometric inequalities --- Mathematics --- Symmetry. --- Basic Sciences. Physics --- Physics (General). --- Symétrie
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Symmetry --- Symmetry (Art) --- 514.17 --- 512.81 --- Form (Aesthetics) --- Proportion (Art) --- Aesthetics --- Proportion --- Convex sets. Geometric figure arrangements. Geometric inequalities --- Lie groups --- 512.81 Lie groups --- 514.17 Convex sets. Geometric figure arrangements. Geometric inequalities
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Convex bodies --- Convex bodies. --- 514.17 --- 514.17 Convex sets. Geometric figure arrangements. Geometric inequalities --- Convex sets. Geometric figure arrangements. Geometric inequalities --- Convex domains --- Géometrie convexe --- Inégalités (mathématiques) --- Geometrie convexe --- Corps convexes
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Discrete mathematics --- Probability theory --- Polytopes --- Polytopes. --- 514.17 --- 514.17 Convex sets. Geometric figure arrangements. Geometric inequalities --- Convex sets. Geometric figure arrangements. Geometric inequalities --- Hyperspace --- Topology --- Geometry --- Convex polytopes --- Géométrie --- Polytopes convexes --- Convex geometry --- Polyhedra --- Géométrie convexe --- Polyèdres --- Géometrie combinatoire
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A surprise is how the complexities of voting theory can be explained and resolved with the comfortable geometry of our three-dimensional world. This book is directed toward students and others wishing to learn about voting, experts will discover previously unpublished results. As an example, a new profile decomposition quickly resolves two centuries old controversies of Condorcet and Borda, demonstrates, that the rankings of pairwise and other methods differ because they rely on different information, casts series doubt on the reliability of a Condorcet winner as a standard for the field, makes the famous Arrow`s Theorem predictable, and simplifies the construction of examples. The geometry unifies seemingly disparate topics as manipulation, monotonicity, and even the apportionment issues of the US Supreme Court.
Operational research. Game theory --- Political sociology --- Voting research --- Geometry --- Mathematics. --- Government - General --- Law, Politics & Government --- Political Institutions & Public Administration - General --- Mathematics --- 514.17 --- -Voting --- Voting behavior research --- Elections --- Euclid's Elements --- Convex sets. Geometric figure arrangements. Geometric inequalities --- Research --- -Convex sets. Geometric figure arrangements. Geometric inequalities --- 514.17 Convex sets. Geometric figure arrangements. Geometric inequalities --- -514.17 Convex sets. Geometric figure arrangements. Geometric inequalities --- Voting --- Social choice. --- Voting research - Mathematics. --- Voting theory --- Operations research. --- Decision making. --- Economic theory. --- Operations Research/Decision Theory. --- Economic Theory/Quantitative Economics/Mathematical Methods.
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Geometry --- Geometry, Differential --- Convex bodies --- Géométrie différentielle --- Corps convexes --- 514.17 --- Convex sets. Geometric figure arrangements. Geometric inequalities --- Convex bodies. --- Geometry, Differential. --- 514.17 Convex sets. Geometric figure arrangements. Geometric inequalities --- Géométrie différentielle --- Differential geometry --- Convex domains --- Géometrie convexe --- Géometrie convexe --- Equations differentielles ordinaires
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Geometry --- Convex polytopes --- Polytopes convexes --- 514.17 --- Polytopes --- Convex sets. Geometric figure arrangements. Geometric inequalities --- Convex polytopes. --- 514.17 Convex sets. Geometric figure arrangements. Geometric inequalities --- Convex geometry --- Polyhedra --- Géométrie convexe --- Polyèdres --- Géométrie --- Géométrie convexe --- Polyèdres --- Géométrie
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