Macroeconomics in a Historical Perspective
Classical and Neoclassical Foundations
- Classical Economists (until late 19th century): Smith, Mill, Ricardo, Malthus, and Marx.
- Primarily moral and political philosophers using little to no mathematics.
- Neoclassical Shift (late 19th to early 20th century): Jevons, Marshall, and Walras introduced mathematical modeling.
- Subject Domain: Defined by Robbins as the relation between objectives and scarce resources.
- Methodology: Focused on rational choice theory and behavioral analysis rather than descriptive fieldwork.
- Keynes (1930s Great Depression): Highly innovative with strong policy implications but used minimal mathematics.
- Neoclassical Synthesis (Post-WWII): Combined Neoclassical framework with Keynesian ideas, utilizing mathematical models like IS-LM, Mundell-Fleming, and AD-AS.
- Global Application: These models are used by the IMF, The World Bank, and central banks, though they are often less nuanced than Keynes' original work.
- Heterodox Economics: Emerged as a critical, often marginalized alternative that questions the purported objectivity and ethical neutrality of neoclassical models.
Modern Macroeconomics and the Lucas Critique
- 1970s Oil Crises: Led to stagflation (Stagflation=inflation+stagnating economy), which neoclassical models struggled to explain.
- Lucas Critique (1976): Lucas argued that neoclassical business cycle models were inappropriate for policy evaluation.
- Modern Macroeconomics: Built on rational choice theory with high mathematical and numerical complexity.
- Model Design: Modern models often rely on dubious assumptions to ensure mathematical solvability, sometimes leading to policy implications different from neoclassical synthesis models.
Crisis and Critical Evaluation
- Great Recession (2007-2008): Modern models failed to foresee the crisis, largely because many lacked a formal banking sector.
- The Lesson of Criticality: Macroeconomic models are useful tools, but their assumptions often lack strong empirical foundations.
- Ideological Bias: Simplifying assumptions used for mathematical convenience may carry significant ideological implications; therefore, models should be evaluated for potential bias.