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History & Mathematics. Trends and Cycles History & Mathematics. Trends and Cycles Leonid Grinin, Andrey Korotayev To cite this version: Leonid Grinin, Andrey Korotayev. History & Mathematics. Trends and Cycles. Russia. Uchitel, pp.328, 2014, 978-5-7057-4223-3. hprints-01862988 HAL Id: hprints-01862988 https://hal-hprints.archives-ouvertes.fr/hprints-01862988 Submitted on 28 Aug 2018 HAL is a multi-disciplinary open access L’archive ouverte pluridisciplinaire HAL, est archive for the deposit and dissemination of sci- destinée au dépôt et à la diffusion de documents entific research documents, whether they are pub- scientifiques de niveau recherche, publiés ou non, lished or not. The documents may come from émanant des établissements d’enseignement et de teaching and research institutions in France or recherche français ou étrangers, des laboratoires abroad, or from public or private research centers. publics ou privés. Public Domain RUSSIAN ACADEMY OF SCIENCES Keldysh Institute of Applied Mathematics INSTITUTE OF ORIENTAL STUDIES VOLGOGRAD CENTER FOR SOCIAL RESEARCH HISTORY & MATHEMATICS Trends and Cycles Edited by Leonid E. Grinin, and Andrey V. Korotayev ‘Uchitel’ Publishing House Volgograd ББК 22.318 60.5 ‛History & Mathematics’ Yearbook Editorial Council: Herbert Barry III (Pittsburgh University), Leonid Borodkin (Moscow State University; Cliometric Society), Robert Carneiro (American Museum of Natural History), Christopher Chase-Dunn (University of California, Riverside), Dmitry Chernavsky (Russian Academy of Sciences), Thessaleno Devezas (University of Beira Interior), Leonid Grinin (National Research Univer- sity Higher School of Economics), Antony Harper (New Trier College), Peter Herrmann (University College of Cork, Ireland), Andrey Korotayev (National Research University Higher School of Economics), Alexander Logunov (Rus- sian State University for the Humanities), Gregory Malinetsky (Russian Acad- emy of Sciences), Sergey Malkov (Russian Academy of Sciences), Charles Spencer (American Museum of Natural History), Rein Taagapera (University of California, Irvine), Arno Tausch (Innsbruck University), William Thompson (University of Indiana), Peter Turchin (University of Connecticut), Douglas White (University of California, Irvine), Yasuhide Yamanouchi (University of Tokyo). History & Mathematics: Trends and Cycles. Yearbook / Edited by Leonid E. Gri- nin and Andrey V. Korotayev. – Volgograd: ‘Uchitel’ Publishing House, 2014. – 328 pp. The present yearbook (which is the fourth in the series) is subtitled Trends & Cycles. It is devoted to cyclical and trend dynamics in society and nature; special attention is paid to economic and demographic aspects, in particular to the mathematical modeling of the Malthusian and post-Malthusian traps' dynamics. An increasingly important role is played by new directions in historical research that study long-term dynamic processes and quantitative changes. This kind of history can hardly develop without the application of mathematical methods. There is a tendency to study history as a system of various processes, within which one can detect waves and cycles of different lengths – from a few years to several centuries, or even millennia. The contributions to this yearbook present a qualitative and quantitative analysis of global historical, political, eco- nomic and demographic processes, as well as their mathematical models. This issue of the yearbook consists of three main sections: (I) Long-Term Trends in Nature and Society; (II) Cyclical Processes in Pre-industrial Societies; (III) Contemporary History and Processes. We hope that this issue of the yearbook will be interesting and useful both for histo- rians and mathematicians, as well as for all those dealing with various social and natural sciences. The present research has been carried out in the framework of the project of the National Research University Higher School of Economics. ‛Uchitel’ Publishing House 143 Kirova St., 400079 Volgograd, Russia ISBN 978-5-7057-4223-3 © ‘Uchitel’ Publishing House, 2014 Volgograd 2014 Contents Leonid E. Grinin and Introduction. Modeling and Measuring Cycles, Andrey V. Korotayev Processes, and Trends . 5 I. Long-Term Trends in Nature and Society Leonid E. Grinin, Mathematical Modeling of Biological and Social Alexander V. Markov, Evolutionary Macrotrends . 9 and Andrey V. Korotayev Tony Harper The World System Trajectory: The Reality of Constraints and the Potential for Prediction . 49 William R. Thompson Another, Simpler Look: Was Wealth Really Determined and Kentaro Sakuwa in 8000 BCE, 1000 BCE, 0 CE, or Even 1500 CE? . 108 II. Cyclical Processes in Pre-industrial Societies Sergey Gavrilets, Cycling in the Complexity of Early Societies . 136 David G. Anderson, and Peter Turchin David C. Baker Demographic-Structural Theory and the Roman Dominate . 159 Sergey A. Nefedov Modeling Malthusian Dynamics in Pre-industrial Societies: Mathematical Modeling . 190 4 Сontents III. Contemporary History and Processes Andrey V. Korotayev, A Trap at the Escape from the Trap? Some Demographic Sergey Yu. Malkov, and Structural Factors of Political Instability in Modernizing Leonid E. Grinin Social Systems . 201 Arno Tausch and Labour Migration and ‘Smart Public Health’ . 268 Almas Heshmati Anthony Howell Is Geography ‘Dead’ or ‘Destiny’ in a Globalizing World? A Network Analysis and Latent Space Modeling Approach of the World Trade Network . 281 Kent R. Crawford and The British-Italian Performance in the Mediterranean Nicholas W. Mitiukov from the Artillery Perspective . 300 Alisa R. Shishkina, The Shield of Islam? Islamic Factor of HIV Prevalence in Leonid M. Issaev, Africa . 314 Konstantin M. Truevtsev, and Andrey V. Korotayev Contributors . 322 Guidelines for Contributors . 328 Introduction Modeling and Measuring Cycles, Processes, and Trends Leonid E. Grinin and Andrey V. Korotayev The present Yearbook (which is the fourth in the series) is subtitled Trends & Cycles. Already ancient historians (see, e.g., the second Chapter of Book VI of Polybius' Histories) described rather well the cyclical component of historical dynamics, whereas new interesting analyses of such dynamics also appeared in the Medieval and Early Modern periods (see, e.g., Ibn Khaldūn 1958 [1377], or Machiavelli 1996 [1531] 1). This is not surprising as the cyclical dynamics was dominant in the agrarian social systems. With modernization, the trend dynam- ics became much more pronounced and these are trends to which the students of modern societies pay more attention. Note that the term trend – as regards its contents and application – is tightly connected with a formal mathematical analysis. Trends may be described by various equations – linear, exponential, power-law, etc. On the other hand, the cliodynamic research has demonstrated that the cyclical historical dynamics can be also modeled mathematically in a rather effective way (see, e.g., Usher 1989; Chu and Lee 1994; Turchin 2003, 2005a, 2005b; Turchin and Korotayev 2006; Turchin and Nefedov 2009; Nefe- dov 2004; Korotayev and Komarova 2004; Korotayev, Malkov, and Khal- tourina 2006; Korotayev and Khaltourina 2006; Korotayev 2007; Grinin 2007), whereas the trend and cycle components of historical dynamics turn out to be of equal importance. It is obvious that the qualitative innovative motion toward new, unknown forms, levels, and volumes, etc. cannot continue endlessly, linearly and smoothly. It always has limitations, accompanied by the emergence of imbalances, increas- ing resistance to environmental constraints, competition for resources, etc. These endless attempts to overcome the resistance of the environment created conditions for a more or less noticeable advance in societies. However, relatively short peri- ods of rapid growth (which could be expressed as a linear, exponential or hyper- bolic trend) tended to be followed by stagnation, different types of crises and set- backs, which created complex patterns of historical dynamics, within which trend and cyclical components were usually interwoven in rather intricate ways (see, e.g., Grinin and Korotayev 2009; Grinin, Korotayev, and Malkov 2010). 1 For interpretations of their theories (in terms of cliodynamics, cyclical dynamics etc.) see, e.g., Turchin 2003; Korotayev and Khaltourina 2006; Grinin 2012a. History & Mathematics: Trends and Cycles 2014 5–8 5 6 Introduction. Cycles, Processes, and Trends Hence, in history we had a constant interaction of cyclical and trend dy- namics, including some very long-term trends that are analyzed in Section I of the present Yearbook which includes contributions by Leonid E. Grinin, Alexander V. Markov, and Andrey V. Korotayev (‘Mathematical Modeling of Biological and Social Evolutionary Macrotrends’), Tony Harper (‘The World System Trajectory: The Reality of Constraints and the Potential for Prediction’) and William R. Thompson and Kentaro Sakuwa (‘Another, Simpler Look: Was Wealth Really Determined in 8000 BCE, 1000 BCE, 0 CE, or Even 1500 CE?’). If in a number of societies and for quite a long time we observe regular repetition of a cycle of the same type ending with grave crises and significant setbacks, this means that at a given level of development we confront such rigid and strong systemic and environmental constraints which the given soci- ety is unable to overcome. Thus, the notion of cycle is closely related to the concept of the trap. In the language of nonlinear dynamics the concept of traps will more or less corre- spond to the term ‘attractor’. Continuing the comparison with nonlinear dy- namics, we should
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