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Different quantitative approaches to the study of electoral systems have been developed: game-theoretic, decision-theoretic, statistical, probabilistic, combinatorial, geometric, and optimization ones. This book contains contributions from prominent scholars from these disciplines.
Voting --- Elections --- Social choice --- Mathematical models --- Polls --- Politics, Practical --- Suffrage --- Electoral politics --- Franchise --- Political science --- Plebiscite --- Political campaigns --- Representative government and representation --- Economic theory. --- Political science. --- Econometrics. --- Mathematics. --- Economic Theory/Quantitative Economics/Mathematical Methods. --- Political Science. --- Game Theory, Economics, Social and Behav. Sciences. --- Math --- Science --- Economics, Mathematical --- Statistics --- Administration --- Civil government --- Commonwealth, The --- Government --- Political theory --- Political thought --- Politics --- Science, Political --- Social sciences --- State, The --- Economic theory --- Political economy --- Economic man --- Game theory. --- Games, Theory of --- Theory of games --- Mathematics
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The C.I.M.E. Summer School at Como in 1986 was the first in that series on the subject of combinatorial optimization. Situated between combinatorics, computer science and operations research, the subject draws on a variety of mathematical methods to deal with problems motivated by real-life applications. Recent research has focussed on the connections to theoretical computer science, in particular to computational complexity and algorithmic issues. The Summer School's activity centered on the 4 main lecture courses, the notes of which are included in this volume:.
Discrete mathematics --- 519.1 --- 51 --- Combinatorics. Graph theory --- Mathematics --- Combinatorial optimization --- Congresses. --- 51 Mathematics --- 519.1 Combinatorics. Graph theory
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