Social cycle theory
Social cycle theories are among the earliest social theories in sociology. Unlike the theory of social evolutionism, which views the evolution of society and human history as progressing in some new, unique direction(s), sociological cycle theory argues that events and stages of society and history are generally repeating themselves in cycles. Such a theory does not necessarily imply that there cannot be any social progress. In the early theory of Sima Qian and the more recent theories of long-term ("secular") political-demographic cycles as well as in the Varnic theory of P.R. Sarkar an explicit accounting is made of social progress.
The more limited cyclical view of history defined as repeating cycles of events was put forward in the academic world in the 19th century in historiosophy (a branch of historiography) and is a concept that falls under the category of sociology. However, Polybius, Ibn Khaldun (see Asabiyyah), and Giambattista Vico can be seen as precursors of this analysis. The Saeculum was identified in Roman times. In recent times, P. R. Sarkar in his Social Cycle Theory has used this idea to elaborate his interpretation of history.
19th and 20th century theories
Among the prominent historiosophers, Russian philosopher Nikolai Danilewski (1822–1885) is important. In Rossiia i Evropa (1869) he differentiated between various smaller civilizations (Egyptian, Chinese, Persian, Greek, Roman, German, and Slav, among others). He wrote that each civilization has a life cycle, and by the end of the 19th century the Roman-German civilization was in decline, while the Slav civilization was approaching its Golden Age. A similar theory was put forward by Oswald Spengler (1880–1936) who in his Der Untergang des Abendlandes (1918) also argued that the Western civilization had entered its final phase of development and its decline was inevitable.
The first social cycle theory in sociology was created by Italian sociologist and economist Vilfredo Pareto (1848–1923) in his Trattato di Sociologia Generale (1916). He centered his theory on the concept of an elite social class, which he divided into cunning 'foxes' and violent 'lions'. In his view of society, the power constantly passes from the 'foxes' to the 'lions' and vice versa.
Sociological cycle theory was also developed by Pitirim A. Sorokin (1889–1968) in his Social and Cultural Dynamics (1937, 1943). He classified societies according to their 'cultural mentality', which can be ideational (reality is spiritual), sensate (reality is material), or idealistic (a synthesis of the two). He interpreted the contemporary West as a sensate civilization dedicated to technological progress and prophesied its fall into decadence and the emergence of a new ideational or idealistic era.
Alexandre Deulofeu (1903–1978) developed a mathematical model of social cycles that he claimed fit historical facts. He argued that civilizations and empires go through cycles in his book Mathematics of History (in Catalan, published in 1951). He claims that each civilization passes through a minimum of three 1700-year cycles. As part of civilizations, empires have an average lifespan of 550 years. He also stated that by knowing the nature of these cycles, it could be possible to modify the cycles in such a way that change could be peaceful instead of leading to war. Deulofeu believed he had found the origin of Romanesque art, during the 9th century, in an area between Empordà and Roussillon, which he argued was the cradle of the second cycle of western European civilization.
One of the most important recent findings in the study of the long-term dynamic social processes was the discovery of the political-demographic cycles as a basic feature of the dynamics of complex agrarian systems.
The presence of political-demographic cycles in the pre-modern history of Europe and China, and in chiefdom level societies worldwide has been known for quite a long time, and already in the 1980s more or less developed mathematical models of demographic cycles started to be produced (first of all for Chinese "dynastic cycles") (Usher 1989). At the moment we have a considerable number of such models (Chu and Lee 1994; Nefedov 1999, 2002, 2003, 2004; S. Malkov, Kovalev, and A. Malkov 2000; S. Malkov and A. Malkov 2000; Malkov and Sergeev 2002, 2004a, 2004b; Malkov et al. 2002; Malkov 2002, 2003, 2004; Turchin 2003, 2005a; Korotayev et al. 2006).
Recently the most important contributions to the development of the mathematical models of long-term ("secular") sociodemographic cycles have been made by Sergey Nefedov, Peter Turchin, Andrey Korotayev, and Sergey Malkov. What is important is that on the basis of their models Nefedov, Turchin and Malkov have managed to demonstrate that sociodemographic cycles were a basic feature of complex agrarian systems (and not a specifically Chinese or European phenomenon).
The basic logic of these models is as follows:
- After the population reaches the ceiling of the carrying capacity of land, its growth rate declines toward near-zero values.
- The system experiences significant stress with decline in the living standards of the common population, increasing the severity of famines, growing rebellions etc.
- As has been shown by Nefedov, most complex agrarian systems had considerable reserves for stability, however, within 50–150 years these reserves were usually exhausted and the system experienced a demographic collapse (a Malthusian catastrophe), when increasingly severe famines, epidemics, increasing internal warfare and other disasters led to a considerable decline of population.
- As a result of this collapse, free resources became available, per capita production and consumption considerably increased, the population growth resumed and a new sociodemographic cycle started.
It has become possible to model these dynamics mathematically in a rather effective way. Note that the modern theories of political-demographic cycles do not deny the presence of trend dynamics and attempt at the study of the interaction between cyclical and trend components of historical dynamics.
- Cycle of yugas (cosmology)
- Cyclic model (cosmology)
- Cyclical theory (American history)
- Kondratiev wave (Long economic cycles)
- List of cycles
- Revolutionary wave
- Societal collapse
- State collapse
- Strauss–Howe generational theory
- E.g. Korotayev, A., Malkov, A., & Khaltourina, D. (2006) Introduction to Social Macrodynamics: Secular Cycles and Millennial Trends. Moscow: URSS. ISBN 5-484-00559-0. Chapter 4.
- Social Theory: Its Origins, History, and Contemporary Relevance By Daniel W. Rossides. Pg. 69
- E.g., Postan 1950, 1973; Sahlins 1963; Abel 1974, 1980; Ladurie 1974; Hodder 1978; Braudel 1973; Chao 1986; H. T. Wright 1984; Cameron 1989; Goldstone 1991; Kul'pin 1990; Anderson 1994; Mugruzin 1986, 1994, etc.
- E.g., Turchin, P. (2003) Historical Dynamics: Why States Rise and Fall. Princeton, NJ: Princeton University Press; Turchin P., Korotayev A. Population Dynamics and Internal Warfare: A Reconsideration. Social Evolution & History 5/2 (2006): 112–147; Korotayev, A., Malkov, A., & Khaltourina, D. (2006) Introduction to Social Macrodynamics: Secular Cycles and Millennial Trends. Moscow: URSS. ISBN 5-484-00559-0. Chapter 4.
- Cheung, Edward, "Baby Boomers, Generation X and Social Cycles", Longwave Press, 2007.
- Chu, C. Y. C., and R. D. Lee. (1994) Famine, Revolt, and the Dynastic Cycle: Population Dynamics in Historic China. Journal of Population Economics 7: 351–78.
- Fischer, David Hackett (1996). The Great Wave: Price Revolutions and the Rhythm of History. Oxford and New York: Oxford University Press. ISBN 019512121X for 1999 paperback reprint.
- Johan Galtung and Sohail Inayatullah, Macrohistory and Macrohistorians: Perspectives on Individual, Social, and Civilizational Change, Praeger Publishers, 1997, ISBN 0-275-95755-1.
- Sohail Inayatullah, Understanding P. R. Sarkar: The Indian Episteme, Macrohistory and Transformative Knowledge, Brill Academic Publishers, 2002, ISBN 90-04-12842-5.
- Korotayev A., Malkov A., & Khaltourina D. (2006) Introduction to Social Macrodynamics: Secular Cycles and Millennial Trends. Moscow: URSS. ISBN 5-484-00559-0. Chapter 4.
- Korotayev, A. & Khaltourina D. (2006) Introduction to Social Macrodynamics: Secular Cycles and Millennial Trends in Africa. Moscow: URSS. ISBN 5-484-00560-4
- Nefedov, S. A. (2003) A Theory of Demographic Cycles and the Social Evolution of Ancient and Medieval Oriental Societies. Oriens 3: 5-22.
- Nefedov, S. A. (2004) A Model of Demographic Cycles in Traditional Societies: The Case of Ancient China. Social Evolution & History 3(1): 69–80.
- Postan, M. M. (1973) Essays on Medieval Agriculture and General Problems of the Medieval Economy. Cambridge: Cambridge University Press.
- Prabhat Rainjan Sarkar (1967) Human Society-2, Ananda Marga Publications, Anandanagar, P.O. Baglata, Dist. Purulia, West Bengal, India.
- Tainter, Joseph, The Collapse of Complex Civilizations.
- Turchin, P. (2003) Historical Dynamics: Why States Rise and Fall. Princeton, NJ: Princeton University Press.
- Turchin, P. (2005) Dynamical Feedbacks between Population Growth and Sociopolitical Instability in Agrarian States. Structure & Dynamics 1 .
- Turchin, P., et al., eds. (2007) History & Mathematics: Historical Dynamics and Development of Complex Societies. Moscow: KomKniga. ISBN 5-484-01002-0
- Trends and Cycles, Keldysh Institute of Applied Mathematics, 2014.
- Usher, D. (1989) The Dynastic Cycle and the Stationary State. The American Economic Review 79: 1031–44.
- Weiss, V. (2007) The population cycle drives human history - from a eugenic phase into a dysgenic phase and eventual collapse. The Journal of Social, Political and Economic Studies 32: 327-358 
- Arise Cliodynamics by Peter Turchin
- Secular Cycles and Millennial Trends
- Complex historical dynamics of crisis: the case of Byzantium (with an extensive discussion of the concept of secular cycles from the point of view of medieval studies)
This article includes a list of references, but its sources remain unclear because it has insufficient inline citations. (March 2009) (Learn how and when to remove this template message)