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Levy Economics Institute Presents

Are long waves 50 years?  Reexamining and updating economic and financial long wave periodicities in Kondratieff and Schumpeter

A Levy Economics Institute Lecture: Featuring Jason Hecht, Professor of Finance in the Anisfield School of Business at Ramapo College of New Jersey
Tuesday, April 2, 2024
Blithewood
5:00 pm – 6:30 pm EDT/GMT-4

Abstract

In 1935, the Review of Economics and Statistics published a paper by Nikolai D. Kondratieff that identified a ‘long wave’ cycle of approximately 50 years in twenty-five economic and financial time series across the major capitalist economies.  The statistical evidence for their existence was based on nine-year centered moving averages of residuals from econometric time-trend models for eight English and five French time series that spanned the eighteenth, nineteen and early twentieth centuries.  Schumpeter supported and promoted Kondratieff's estimate of a long wave periodicity which was consistent with his trigonometric models published in Business Cycles (1939).  While Schumpeter never attempted to measure the statistical association between his theoretical values and historical observations, he identified long waves in the numerous graphs and charts in Business Cycles.  Kondratieff's original data is used to estimate long wave periodicities by replicating his published models and smoothed residuals to verify specific years of turning points.  ‘Unobserved component models’ are also used to extract long wave periodicities from Kondratieff’s data as well as from new long-term time series recently published by the Bank of England and the Maddison Data Project, version 2020.  The new estimates confirm an endogenously-propagated long cycle of about fifty ears.
***

Join us for this in-person event with the option to participate remotely via Zoom. Please register for virtual attendance here.

Location: Blithewood Conference Room



For more information, call 845-758-6822, or e-mail [email protected].

Time: 5:00 pm – 6:30 pm EDT/GMT-4

Location: Blithewood

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