How do I forecast a country's trend GDP growth using the labor + productivity decomposition? Walk me through the inputs.
I keep seeing the formula in my notes that splits trend GDP growth into labor inputs and labor productivity, but when I try to actually plug numbers into it I get stuck. For the CME (capital market expectations) section in Level III, what does the analyst actually do step-by-step? Do we just extrapolate past growth rates of each component, or is there a cleaner workflow?
The decomposition you are looking for
The trend rate of real GDP growth () is the sum of growth in labor input and growth in labor productivity. Each pillar splits into two sub-components:
Reading the symbols: = growth in potential labor force size (demographics + migration + work-week norms); = growth in labor force participation rate; = capital deepening (capital per worker growth); = total factor productivity growth (technology + regulation + organizational improvements).
The standard analyst workflow
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Worked example: Forecasting "Lothalia" (mature developed economy)
Suppose you have the following 15-year averages for Lothalia:
| Component | Symbol | Past avg | Forecast | Rationale |
|---|---|---|---|---|
| Potential labor force | Lower birth rate, modest migration | |||
| Participation rate | Aging population, more retirees | |||
| Capital deepening | Investment moderating from past cycle | |||
| TFP | Slowing productivity gains | |||
| Trend GDP growth | Sum of components |
So your forecast trend growth is .
Key judgment calls
- How much weight to give the past? Mature, developed economies move slowly, so straight extrapolation is usually a reasonable starting point. Emerging markets undergoing structural change need larger adjustments.
- Are there policy or demographic cliffs? A retirement-age increase, a new immigration policy, or an aging cohort hitting retirement all shift or abruptly.
- Is capital deepening sustainable? Capital deepening eventually runs into diminishing returns. If past growth was unusually high (post-war rebuild, infrastructure boom), expect mean reversion.
- TFP is the hardest to forecast. Because TFP is measured as a residual, it absorbs all the noise. Most analysts anchor to long-run averages of to for developed markets and adjust for structural reform momentum.
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