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首页> 外文期刊>Procedia - Social and Behavioral Sciences >Application of Hamilton's and Divisor Methods to Degressively Proportional Allocation Functions
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Application of Hamilton's and Divisor Methods to Degressively Proportional Allocation Functions

机译:哈密​​顿和除数方法在递减比例分配函数中的应用

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摘要

The most recognizable historically approved methods of proportional division of mandates in collegiate bodies refer to an ideal assumption where each vote is associated with identical number of representatives. Proportional methods of distribution such as Hamilton's and divisor methods of Jefferson, Adams or Webster cannot be directly applied to the allocation of seats between the Member States in the European Parliament because of the wide variation in their population. A desire to ensure appropriate representation have triggered legal acceptance of degressive proportionality rule contained in the Lisbon Treaty. The new principle, however, does not allow determining an unambiguous solution. The article presents the allocations which can be obtained reaching the classical methods of proportional division, taking into account degressively proportional allocation functions.
机译:在大学机构中,最公认的历史上认可的按比例分配任务的方法是指一个理想的假设,其中每个投票都与相同数量的代表相关联。比例分配方法,例如杰斐逊,亚当斯或韦伯斯特的汉密尔顿法和除数法,由于其人口差异很大,因此无法直接应用于欧洲议会成员国之间的席位分配。确保适当代表权的愿望已经触发了对《里斯本条约》所载递减相称规则的法律接受。但是,新原理不允许确定明确的解决方案。本文介绍了可以通过经典的比例分配方法获得的分配,同时考虑了递减比例分配函数。

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