Application of Mathematical Models to English Secular Cycles
Secular cycles are 2-3 century oscillations in population associated with periodic state breakdown. Turchin and Nefedov (2009) find two secular cycles in England: the Plantagenet (1150–1485) and Tudor-Stuart (1485–1730). This paper proposes modified dating for these cycles (1070–1485 and 1485–1690)...
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2016-06-01
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Online Access: | http://escholarship.org/uc/item/230872k1 |
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doaj-f460f8bb47e0408ca401ad3c061cf6c32020-11-24T23:30:16ZengeScholarship Publishing, University of CaliforniaCliodynamics2373-75302373-75302016-06-01717610810.21237/C7clio7128325Application of Mathematical Models to English Secular CyclesMichael Alexander0Pfizer CorporationSecular cycles are 2-3 century oscillations in population associated with periodic state breakdown. Turchin and Nefedov (2009) find two secular cycles in England: the Plantagenet (1150–1485) and Tudor-Stuart (1485–1730). This paper proposes modified dating for these cycles (1070–1485 and 1485–1690) and two adjacent cycles: Anglo-Saxon (ca. 880–1070) and mercantile (1690–undetermined). Several mathematical models for secular cycles were investigated for their ability to model trends in population, state strength, elite number and internal instability during the Plantagenet and Tudor-Stuart cycles with the modified dating. The demographic-fiscal model (Turchin 2003) uses just six adjustable parameters and gave as good a fit to the population data as a polynomial model with ten parameters. Sociopolitical instability has been proposed as the primary factor in delayed population recovery following secular decline. This did not seem to be the case for England, at least when instability was measured in terms of large-scale events. For such events the dominant pattern was the fathers and sons cycle, not the much longer secular cycle.http://escholarship.org/uc/item/230872k1Secular CyclesPopulationEconomic InequalityElitesMathematical ModelPricePolitical Instability |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Michael Alexander |
spellingShingle |
Michael Alexander Application of Mathematical Models to English Secular Cycles Cliodynamics Secular Cycles Population Economic Inequality Elites Mathematical Model Price Political Instability |
author_facet |
Michael Alexander |
author_sort |
Michael Alexander |
title |
Application of Mathematical Models to English Secular Cycles |
title_short |
Application of Mathematical Models to English Secular Cycles |
title_full |
Application of Mathematical Models to English Secular Cycles |
title_fullStr |
Application of Mathematical Models to English Secular Cycles |
title_full_unstemmed |
Application of Mathematical Models to English Secular Cycles |
title_sort |
application of mathematical models to english secular cycles |
publisher |
eScholarship Publishing, University of California |
series |
Cliodynamics |
issn |
2373-7530 2373-7530 |
publishDate |
2016-06-01 |
description |
Secular cycles are 2-3 century oscillations in population associated with periodic state breakdown. Turchin and Nefedov (2009) find two secular cycles in England: the Plantagenet (1150–1485) and Tudor-Stuart (1485–1730). This paper proposes modified dating for these cycles (1070–1485 and 1485–1690) and two adjacent cycles: Anglo-Saxon (ca. 880–1070) and mercantile (1690–undetermined). Several mathematical models for secular cycles were investigated for their ability to model trends in population, state strength, elite number and internal instability during the Plantagenet and Tudor-Stuart cycles with the modified dating. The demographic-fiscal model (Turchin 2003) uses just six adjustable parameters and gave as good a fit to the population data as a polynomial model with ten parameters. Sociopolitical instability has been proposed as the primary factor in delayed population recovery following secular decline. This did not seem to be the case for England, at least when instability was measured in terms of large-scale events. For such events the dominant pattern was the fathers and sons cycle, not the much longer secular cycle. |
topic |
Secular Cycles Population Economic Inequality Elites Mathematical Model Price Political Instability |
url |
http://escholarship.org/uc/item/230872k1 |
work_keys_str_mv |
AT michaelalexander applicationofmathematicalmodelstoenglishsecularcycles |
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1725542001382785024 |