Showing posts with label cycles. Show all posts
Showing posts with label cycles. Show all posts

Saturday, October 12, 2013

Playing the cycles game

A flippant title for a serious subject. In the course of a thoughtful post about 'state collapse' viewed from a systemic perspective, Jay Ulfelder links to an article in Nature from last August about Peter Turchin's work on political instability, which Turchin argues goes in 50-year cycles. (The Nature piece footnotes a Journal of Peace Res. article by Turchin that looks at U.S. data from the late 18th century to the present. Presumably the idea is that this is a global phenomenon (extending how far back?), but he began with data on a single country.)

Though my inclination is to be skeptical, I have not even read the whole Nature piece, let alone the footnoted article. It struck me as interesting, however, that it was left to a commenter on the Nature article to mention Kondratieff cycles, which are posited 50-year swings in economic activity. Apparently the author of the piece didn't think the parallel was worth noting. And indeed, there are significant differences between (postulated) economic cycles and (postulated) political cycles. The former are somewhat less obviously and directly linked to or entangled with individual agency. (Not everyone will think that a valid point, of course.)

The notion of cycles of unrest/stability is not new; I believe that, w/r/t the U.S., Huntington's American Politics: The Promise of Disharmony made this kind of argument. Schlesinger's The Cycles of American History did too, though, I would guess, in a somewhat different way. 

But, to quote the Nature piece:
What is new about cliodynamics isn't the search for patterns, Turchin explains. Historians have done valuable work correlating phenomena such as political instability with political, economic and demographic variables. What is different is the scale — Turchin and his colleagues are systematically collecting historical data that span centuries or even millennia — and the mathematical analysis of how the variables interact.
Especially since I'm not going to understand the details of the mathematical analysis, who am I to say he (or they) shouldn't do this? Let a hundred flowers bloom, and it'll all come out in the wash. Or something like that.