A Reconsideration of Investment Behavior Using Tax Reforms as Natural Experiments
📄 Summarized from the full manuscript · Human-reviewed for faithfulness before publication
In brief
Cummins, Hassett, and Hubbard argue that standard investment-q and user-cost models fail empirically mostly because of measurement error, not because investment is truly insensitive to tax incentives. Using firm-level panel data around four major U.S. tax reforms (1962, 1971, 1981, 1986), they isolate the purely tax-driven variation in q and find the estimated investment response jumps roughly tenfold relative to conventional estimates, with no effect at all in non-reform years -- implying far more plausible adjustment costs. The implied elasticity predicts about two-thirds of the 1962 reform's actual investment surge, with the rest left to other fundamentals.
What this paper finds — and why it matters
Cummins, Hassett, and Hubbard argue that standard tests of neoclassical investment models (tax-adjusted q and the user cost of capital) have performed poorly mainly because of severe measurement error in the structural variables, not because investment is genuinely insensitive to the net return to investing. Using firm-level Compustat panel data from 1962-1988, they exploit 13 corporate tax-code changes – and especially four “major” reforms (1962, 1971, 1981, 1986) identified by a large, unanticipated, and short-lived shift in the after-tax cost of investing – as natural experiments: because firms learn major tax parameters with near-certainty once a reform is enacted, isolating the resulting cross-sectional, tax-driven variation in q or the user cost of capital sharply reduces the expectational measurement error that plagues conventional estimates. The resulting coefficient on tax-adjusted q jumps roughly an order of magnitude relative to conventional estimates – from about 0.025 in a standard fixed-effects regression to between 0.47 and 0.87 in the years immediately following each major reform, with no significant effect in non-reform years – implying far more economically plausible capital-adjustment costs (roughly 5 to 12 cents per extra dollar of investment, instead of the one-to-five-dollar estimates common in the literature). A parallel user-cost-of-capital specification yields an average elasticity of investment to the user cost of about -0.66, which the paper uses to predict that the 1962 investment tax credit should have raised the aggregate equipment investment-capital ratio by about 7 percent (versus an actual rise of about 11 percent) – evidence that tax policy is a real, non-trivial, but partial determinant of investment, since the predicted tax effect is only about a quarter of the overall standard deviation of investment in their sample.
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Questions & answers
Q1. What empirical puzzle motivates the paper, and what does it identify as the central obstacle to resolving it?
The paper opens by noting that both the user-cost-of-capital and q approaches to investment – despite offering “a structural link between tax policy parameters…and investment through the user cost of capital” – “have not proved empirically successful,” with q models in particular yielding “very small estimated effects of q on investment, implying implausibly high estimates of the cost of adjusting the capital stock.” The authors argue the core problem is a measurement-error issue common to both approaches: because tax reforms are infrequent and hard to predict with standard linear-projection techniques, and because fluctuations in a firm’s market value (used to proxy marginal q) need not track fluctuations in expected future profitability, conventional estimation strategies confound genuine structural responses with noise in q or the user cost of capital.
Q2. What is the paper’s identification strategy, and why does it rely on firm-level rather than aggregate data?
The authors’ solution exploits the fact that “firms knew with certainty what the key tax variables for 1987 would be in September 1986; they could read them in the newspaper” – so that immediately following a major, discrete tax reform, the econometrician can accurately measure firms’ relevant tax-driven expectations without needing to forecast future tax policy at all. They use firm-level panel data rather than aggregate time series for two reasons: cross-sectional variation in investment opportunities and the cost of investing is much richer at the firm level, and – critically – while the aggregate level of tax policy is not plausibly exogenous to investment (policymakers “introduced an investment tax credit when investment was perceived to be ’low’ and removed [it] when investment was perceived to be ‘high’”), the relative tax treatment of different asset types within a reform, driven mainly by differences in depreciation schedules, is far less likely to be endogenous to any individual firm’s investment decisions.
Q3. How are the four “major” tax reforms identified, and what cross-sectional evidence motivates treating them as a clean source of variation?
A tax change is classified as “major” if the economy-wide tax wedge (1-F, where F is the present value of tax savings from depreciation allowances and the investment tax credit) moved by at least 10 percent, no similarly large shift occurred in the adjacent years, and the change was largely unanticipated – criteria that identify the Kennedy tax cut (1962), the 1971 reform, the Economic Recovery Tax Act (1981), and the Tax Reform Act (1986). As preliminary, informal evidence that this cross-sectional tax variation matters, the authors plot forecast errors for disaggregated equipment-investment series against forecast errors for a simplified user-cost variable in each major reform year, and find “a negative correlation between the forecast errors, consistent with the neoclassical theory” – asset categories experiencing an unexpectedly larger fall in user cost show an unexpectedly larger rise in investment, and vice versa.
Q4. What do conventional estimates of the tax-adjusted q model show, and why do the authors read these as badly biased?
Conventional fixed-effects OLS and GMM estimates of the tax-adjusted q model yield a coefficient on Q of only about 0.025 to 0.057 – small but statistically significant – which the authors note is consistent with previous studies but, under the Hayashi-Summers interpretation of q, implies adjustment costs so large that “Summers’ preferred estimate…implied that a one-dollar increase in investment leads to between one and five dollars of adjustment costs,” an implausible magnitude given that adjustment costs should be a cost of installing capital, not a multiple of its purchase price.
Q5. What happens to the estimated coefficient once the authors isolate the specifically tax-driven component of q, and how sharply does the reform/non-reform contrast show up?
Constructing a modified variable, QT, that holds the non-tax components of q fixed at their values two years earlier (so that remaining variation comes essentially only from tax parameters), and estimating a separate regression for each year, the authors find the coefficient on tax-adjusted q is positive and statistically significant specifically in the years immediately following each of the four major reforms – ranging from 0.874 (1963, after the Kennedy cut) down to 0.470-0.613 in the other three major-reform years – while “in the nonreform years, we find no significant effect of tax-adjusted q on firm behavior.” Interpreted through the same Hayashi-Summers framework, these larger coefficients imply that “an extra dollar of investment will add between 0.05 and 0.12 dollar of adjustment costs,” an order of magnitude smaller, and far more economically sensible, than the implied costs from conventional q-model estimates.
Q6. What do the parallel user-cost-of-capital estimates show, and what elasticity of investment to the user cost do they imply?
The user-cost-of-capital specification, estimated using the same reform-year identification strategy, yields “large and statistically significant” coefficients on the user cost of capital in the years following major reforms, paralleling the tax-adjusted q results; averaging across these estimates and using the sample’s mean investment-capital ratio and user cost (both near 0.25), the authors calculate an implied elasticity of aggregate equipment investment with respect to the user cost of capital of about -0.66.
Q7. Does controlling for firms’ internal cash flow change the tax-adjusted q results, and what does the no-dividend interaction term reveal about financing constraints?
Adding a twice-lagged cash-flow-to-capital ratio to the tax-adjusted q specification leaves the Q coefficients largely unchanged, while the cash-flow coefficient itself is “positive and statistically significant,” consistent with Fazzari, Hubbard, and Petersen’s earlier finding that investment is sensitive to internal funds even after controlling for q. Interacting cash flow with a dummy for firms that paid no dividends in the prior period (a common proxy for being financially constrained, following Fazzari, Hubbard, and Petersen) shows this extra cash-flow sensitivity is not uniform: it “follows a clearly discernible pattern – investment by non-dividend-paying firms is much more sensitive to cash flow during recessions,” which the authors read as consistent with models (Gertler and Hubbard; Oliner and Rudebusch) in which net worth binds investment specifically in downturns rather than at all times.
Q8. How well does the paper’s estimated elasticity predict the actual aggregate investment response to a specific reform, and how large a share of total investment variation can tax parameters plausibly explain?
Applying the -0.66 user-cost elasticity to the measured change in the user cost of capital following the 1962 reform implies the aggregate equipment investment-capital ratio should have risen by about 0.01, or roughly 7 percent – corresponding to about $7 billion in 1987 prices – compared with an actual observed rise of 0.017, or about 11 percent. The authors are careful to bound the importance of this channel: the standard deviation of the investment-capital ratio over their full sample is 0.038, “roughly four times the mean predicted effect of the major tax reforms,” so while they conclude “a strong case can be made that [tax parameters] are important,” they are explicit that tax changes are only one piece of a puzzle in which interest rates, productivity, and capital-goods prices also move investment, and that isolating those other channels with similarly clean identification is likely to be harder.
Q9. Could the results instead reflect investment irreversibility and policy-uncertainty-driven “bunching” rather than ordinary convex adjustment costs?
The authors test two implications of Dixit-and-Pindyck-style irreversibility models: that anticipated reforms should cause visible “bunching” of investment timed around the policy switch, and that estimated tax-variable coefficients should differ systematically depending on whether a reform makes tax treatment more or less generous. Examining transition patterns in investment rates around the Tax Reform Act of 1986 (and, by the authors’ account, the other major reforms), they find “no discernible bunching,” and they note the estimated coefficients are “quite similar” in 1982 and 1987 even though investment tax policy moved in opposite directions in those two episodes – leading them to conclude that “we do not believe that our results necessarily favor” irreversibility-based models over the neoclassical convex-adjustment-cost framework, while acknowledging that developing sharper tests to distinguish the two remains an open task.
Key terms in this paper
Definitions below follow the paper's own usage.
- Tax wedge (1-F)
- the paper's summary measure of the after-tax cost of a dollar of investment in a given asset class and year, where F is the sum of the present value of tax savings from depreciation allowances and the investment tax credit; a rise in the tax wedge corresponds to a higher after-tax cost of investing, and the size and timing of shifts in this wedge are what the paper uses to classify tax reforms as "major" or not.
- Tax-adjusted q isolated on tax variation (QT)
- the paper's key identification device -- a version of tax-adjusted q in which the non-tax components (financial-market valuation, the price of investment goods) are held fixed at their values from two years earlier, so that the variable's remaining movement reflects, as closely as possible, only cross-sectional and time-series variation driven by tax-code changes, letting the authors estimate the investment-q relationship with much less of the expectational measurement error that affects the unadjusted q variable.
- Natural experiment (as used in this paper)
- the paper's use of major, discrete, largely unanticipated tax reforms as episodes in which firms can be assumed to know the relevant tax parameters with near-certainty immediately after enactment, which lets the econometrician treat the resulting cross-sectional variation in investment incentives (across asset types with different depreciation treatment) as if it were close to exogenously assigned, in contrast to ordinary time-series variation in tax policy, which the authors argue is not plausibly exogenous to aggregate investment.
- Financing-constraint interaction (no-dividend dummy x cash flow)
- following Fazzari, Hubbard, and Petersen, the use of a firm's dividend-payout status as an ex ante proxy for being financially constrained, interacted with cash flow in the investment regression; the paper's finding that this interaction is positive and significant specifically during recessions is read as evidence that internal net worth binds investment for constrained firms in downturns rather than uniformly across the business cycle.