Origins and basic structure
In the late 1920s European economists noticed that the prices of farm products such as pork rose and fell in regular cycles lasting several years. In Germany, Hanau (1928) analyzed the cycle in hog prices, and Schultz, Ricci and Tinbergen (1930) sought to explain such cycles with supply and demand curves. Kaldor (1934) coined the name cobweb theorem, and Ezekiel (1938) published the classic synthesis. In the basic model farmers set output on the assumption that this year's price will persist next year. A high price this year leads to larger output and a lower price next year; seeing the low price, farmers cut production the following year, and the price rises again.
Conditions for convergence, divergence and cycles
Ezekiel (1938) showed that the outcome depends on the relative slopes of the demand and supply curves. If supply is less responsive to price than demand, the oscillations dampen and converge to equilibrium; if supply is more responsive, they grow and diverge; and if the two slopes are equal, the cycle continues with constant amplitude. Examining British bacon production and the pig cycle, Coase and Fowler (1935) pointed out that farmers' expectations are not so naive. Freeman (1976) offered a labor market example in which the supply of new engineers and their starting salaries cycle with a lag of several years, showing that the model applies beyond agriculture.
Expectations and modern extensions
The cobweb model became a starting point for debates about how to model expectations. Nerlove (1958) introduced adaptive expectations, in which forecasts are gradually revised in light of past errors, and showed that this can dampen oscillations. Muth (1961), examining the model critically, proposed the rational expectations hypothesis, arguing that rational producers would not keep making systematically wrong forecasts. Rosen, Murphy and Scheinkman (1994) explained cattle cycles as biological lags under rational expectations. Chiarella (1988) and Hommes (1994), meanwhile, showed that combining nonlinear supply and demand with adaptive expectations can produce chaotic dynamics rather than regular cycles. The model is treated, like the Lotka–Volterra equations, as a classic case of oscillations arising from simple rules.
FAQ
- What is the cobweb theorem in simple terms?
- When a crop is expensive this year, farmers plant more and the price collapses next year; seeing that, they plant less and the price rises again. The model explains this repeating pattern.
- When do the price swings die out?
- The less responsive supply is to price compared with demand, the more the swings shrink and converge to equilibrium. If supply is more responsive, the swings can grow.
Sources reviewed: 2026-10-26
References
- Ezekiel, M. (1938). The cobweb theorem. Quarterly Journal of Economics, 52(2), 255–280.
- Kaldor, N. (1934). A classificatory note on the determinateness of equilibrium. Review of Economic Studies, 1(2), 122–136.
- Schultz, H. (1930). Der Sinn der statistischen Nachfragekurven. Bonn: Kurt Schroeder.
- Ricci, U. (1930). Die „synthetische Ökonomie“ von Henry Ludwell Moore. Zeitschrift für Nationalökonomie, 1(5), 649–668.
- Tinbergen, J. (1930). Bestimmung und Deutung von Angebotskurven. Zeitschrift für Nationalökonomie, 1(5), 669–679.
- Hanau, A. (1928). Die Prognose der Schweinepreise. Vierteljahrshefte zur Konjunkturforschung, Sonderheft 7. Berlin.
- Nerlove, M. (1958). Adaptive expectations and cobweb phenomena. Quarterly Journal of Economics, 72(2), 227–240.
- Muth, J. F. (1961). Rational expectations and the theory of price movements. Econometrica, 29(3), 315–335.
- Coase, R. H., & Fowler, R. F. (1935). Bacon production and the pig-cycle in Great Britain. Economica, 2(6), 142–167.
- Rosen, S., Murphy, K. M., & Scheinkman, J. A. (1994). Cattle cycles. Journal of Political Economy, 102(3), 468–492.
- Chiarella, C. (1988). The cobweb model: Its instability and the onset of chaos. Economic Modelling, 5(4), 377–384.
- Hommes, C. H. (1994). Dynamics of the cobweb model with adaptive expectations and nonlinear supply and demand. Journal of Economic Behavior & Organization, 24(3), 315–335.
- Freeman, R. B. (1976). A cobweb model of the supply and starting salary of new engineers. Industrial and Labor Relations Review, 29(2), 236–248.
