Urbanization is regarded among the most significant factors affecting election-related behaviour in Poland. In order to identify the importance of Poland's municipal electorate, a procedure of reverse elimination was applied to the electorates of successive largest cities in Poland, followed by a structure of supporting the strongest political parties at each stage of the cities' rank elimination. Whenever each successive elimination is followed by dwindling support for a given party, this party is referred to as pro-metropolitan.
In this paper we study Zipf's law, which postulates that the product of a city's population and its rank (the number of cities with a larger or equal population) is constant for every city in a given region. We show that the empirical literature indicates that the law may not always hold, although its general form, the rank-size rule, could be a good first approximation of city size distribution. We perform our own empirical analysis of the distribution of the population of polish cities on the largest possible sample to find that Zipf's law is rejected for poland as the city sizes are less evenly distributed than it predicts.
This paper deals with the formation of the hierarchic settlement systems. The proposed model shows the links between rank-size distribution empirical law and the Xtent model of C. Renfrew and E. Level. The rise of the settlement hierarchies characterized by the primate rank-size distribution could be explained with the increased importance of a single variable, reflecting the political influence of the new centers. Population values increase at least ten times compared to the number of settlements’ inhabitants before the formation of the spatial hierarchy. This model could be applied to corrections of population estimates in archaeology.
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