The 2000s Housing Cycle With 2020 Hindsight: A Neo-Kindlebergerian View
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National real house prices rose 80% from 1997 to 2006, lost 2/3 of their gain by 2012, then rebounded, illustrating a boom-bust-rebound cycle.

Gabriel Chodorow-Reich, Adam Guren and Timothy McQuade, "The 2000s Housing Cycle With 2020 Hindsight: A Neo-Kindlebergerian View," National Bureau Of Economic Research, August 2021, https://www.nber.org/papers/w29140
“…The model also reproduces the empirical pattern shown in Table 4 that higher price dividend growth during the boom forecasts higher future dividend growth and not large relative price declines. For this exercise, we collapse the model time series by year and regress the log changes in dividends and price between model years corresponding to 2006 and 2019 on the log change in the price-dividend ratio during the boom. An additional log point of growth in the price-dividend ratio in the boom predicts additional 0.41 log point of dividend growth in the bust-rebound (compared to 0.20 in column (3) of Table 4) and additional 0.03 log point of price growth (compared to 0.03 in column (6) of Table 4)….echo the result from Table 4 that price rent growth in the boom not associated with long-run fundamentals strongly predicts subsequent price decline. However, they also suggest that the role of investors was mostly or wholly orthogonal to the role of fundamentals and less important to explaining the entirety of the boom or the full 1997-2019 period, which are the focus of our paper…”
New NBER argues that there was no housing bubble, national real house prices rose 80% between 1997 and 2006, lost two-thirds of their gain by 2012, but then rose again. The episode isn't best characterized as a boom-bust, but a boom-bust-rebound, "...We reevaluate the 2000s housing cycle from the perspective of 2020.1National real house prices grew steadily between 2012 and 2019, with the largest price growth in the same areas that had the largest booms between 1997 and 2006 and busts between 2006 and 2012. As a result, the areas that had the largest booms also had higher long-run price growth over the entire 1997-2019 period. With “2020 hindsight,” the 2000s housing cycle is not a boom-bust but rather a boom-bust-rebound...."
"...We argue that this pattern reflects a larger role for fundamentals than previously thought. In a first step, we use a standard spatial equilibrium framework to motivate several determinants of house prices. We find that these explain cross-city variation in long-run house price growth in reduced-form and structural supply regressions as well as the amplitude of the boom-bust-rebound across cities and severity of the foreclosure crisis. In a second step, we introduce a “neo-Kindlbergererian” model of a fundamentally rooted house price cycle in which belief over-reaction amplifies the boom and a foreclosure spiral exacerbates the bust, and discipline the model with our empirical moments. The estimated model generates the boom-bust-rebound from a single fundamental shock and quantitatively matches the cross-city patterns...."
Their housing cycle dynamic, "...House prices clear a Walrasian market, with demand emanating from potential entrants and supply coming from the the construction of new homes and foreclosures. An endogenous boom-bust-rebound cycle occurs in response to a single change in the city’s fundamental, an increase in the growth rate of the income and amenities or “dividend” from living in the city...."
Evidence: "... Figure 1 shows the national Case-Shiller house price index, deflated using the GDP price index. After a period of zero real growth, the series begins to rise in the late 1990s, peaks in 2006Q2, reaches a local trough in 2012Q1, and then grows again through the end of our sample in 2019. In what follows, we measure the boom as house price growth between 1997 and 2006, the bust as price growth between 2006 and 2012, and the rebound as price growth between 2012 and 2019.We start the boom in 1997 because very few cities have booms that start before that year..."
"... Figure 2 shows the correlation of the boom, bust, and rebound at the local level, using ZIP Code house prices from FHFA. Each blue circle represents one ZIP Code. The overlaid red circles show the mean value of the y-axis variable in each of 50 quantiles of the x-axis variable (the so-called binned scatter plot). Panel (a) shows the correlation of price growth in the boom and the bust. Each additional percentage point of house price appreciation in the boom is associated with an additional decline of 0.51 percentage point in the bust and the R2 of this relationship is 0.38. Mayer (2011) refers to this boom-bust cycle at the local level as characteristic of a housing bubble. Panel (b) reveals an equally strong correlation between the magnitude of the bust and post-2012 price growth, with each additional percentage point decline during 2006-2012 associated with an additional 0.52 percentage point of growth during 2012-2019 and an R2 of 0.37. Putting the bust and rebound together in Panel (c), house price growth in the boom is nearly uncorrelated with total price growth after 2006. Panel (d) displays the corrollary of this result:House price growth during the boom correlates strongly with growth over the entire 1997-2019 period (BBR for short), with a slope coefficient of 0.81 and R2 of 0.62..."
Results:"....Table 1 reports first-stage-type regressions for each of the endogenous variables separately. For each variable, we show the explanatory power using only the excluded instruments motivated by that variable and also using the full set of uninteracted instruments. Let H,L, and M denote the sets of instruments heuristically assigned to population growth, land share, and WRLURI, respectively. The actual IV will also include H × L, H × M, and H × L × M, where × denotes element-wise cross-set multiplication. In that sense, Table 1 contains regressions useful for establishing the explanatory power of the instruments without broaching many instrument asymptotics, a subject we address in the robustness section Column (1) shows that more land unavailability and higher initial population density both predict higher land share, with an R2 of 0.37 and joint effective F-statistic of 64.5.8 Column (2) shows that their explanatory power persists after adding other excluded instruments. Columns (3) and (4) show predictors of population. Climate amenities — higher January temperature, higher January sunlight, and lower July humidity — all predict higher population growth, as do greater restaurant density and a higher college share of the population. Bartik-predicted employment and wage growth enter somewhat noisily, although in unreported results these variables have stronger predictive power in a specification without the amenity variables. Columns (5) and (6) show predictors of WRLURI. Consistent with the results in Saiz (2010), a higher share of Christians in nontraditional denominations negatively predicts regulation while a higher ratio of public expenditure on protective inspection to total tax revenue positively predicts regulation. The final column of Table 1 reports the reduced form for long-run house price growth, using all of the uninteracted instruments. The instruments jointly explain 59% of the variation in house price growth. This column illustrates that fundamental drivers of location choice, land share, and regulation, all measured prior to the start of the boom, explain a substantial amount of the variation in house price growth over the entire BBR...."
"... Figure 3 plots the fitted values from the reduced form regression in column 7 of Table 1 against actual house price growth in various sub-periods. Panel (a) shows a strong correlation with price growth over the full BBR, consistent with the high R2 in column(7). The figure labels in red CBSAs with more than 1 million persons in 1997; these larger CBSAs have a reduced form fit similar to the full sample. Panels (b)-(d) show the correlation with each sub-period. Higher predicted long-run growth correlates positively with higher growth during the boom, negatively with growth during the bust, and positively with growth during the rebound. Thus, the reduced-form evidence is consistent with long-run fundamental growth producing a boom-bust-rebound cycle..."
"...Table 2 presents the results from estimating equation (7). Column (1) shows OLS. CBSAs with higher land share and faster population growth have higher house price growth over the full BBR, and especially so in places with both high land share and high regulation. Evaluated at the (unweighted) mean land share and regulatory burden, the long-run inverse supply elasticity is 0.58 with a standard error of 0.06 using the delta method. Column (2) reports the IV specification using all of the excluded instruments shown in Table 1 as well as the interactions of each of the instrument groups. Several features merit comment. The impact of population growth and the average inverse elasticity are slightly larger in the IV specification, consistent with the expected bias of OLS due to area-specific cost shifters. The coefficient on the main effect on land share maps to the average excess secular (i.e. not driven by population growth) increase in land prices over construction costs, which causes house prices to rise faster in areas where land is a larger share of the overall price. The value of 107 log points over 1997-2019 reflects nationwide forces such as a secular decline in interest rates and an increase in the premia to living in the more expensive city center, the latter for example due to the widespread fall in crime rates in the mid-1990s. Column (3) is our preferred specification. Relative to column (2), it omits the land share × population growth and WRLURI × population growth variables. The remaining coefficients remain relatively unchanged, but with much smaller standard errors. Perhaps not surprisingly given the large number of interaction terms and instruments, the data appear unable to tightly identify each interaction in column (2). Imposing zero restrictions alleviates this difficulty. Importantly, the overall fit as measured by the IV R2 and the inverse supply elasticity both remain unchanged between columns (2) and (3), indicating that both specifications fit the data equally well. The coefficient on the surviving interaction term land share × WRLURI × population growth indicates a larger inverse elasticity (price growth more sensitive to population) in areas with both high land share and high regulation. The R2 value of 0.40 reveals strong explanatory power of land share, population growth, and WRLURI when imposing the IVcoefficients. Thus, this column again illustrates the central result that fundamentally-driven population growth, land share, and heterogeneous long-run supply elasticities explain a substantial amount of the variation in house price growth over the entire BBR…”
Fundamentals, Rents, and Price-to-Rent Ratio
"... Here, we revisit the increase in price-rent ratios with the benefit of 2020 hindsight and show that the component associated with long-run fundamentals predicts subsequent rent growth and not future price decline, consistent with our interpretation of this component as fundamentally-based. We start by characterizing the behavior of rents. Panel (a) of Figure 5 plots the growth rate of real rents in each CBSA between the 2000 Census and the 2018 American Community Survey (ACS) against the long-run fundamental, again measured as the second stage fitted value from column (3) of Table 2. Areas with higher fundamentals experienced larger rent growth over the BBR, with the relationship especially strong for larger CBSAs. Panel (b) shows the timing of rent growth using BLS CPI rent data for the 22 CBSAs with annual data since 1987, grouped into population-weighted quartiles of the long-run fundamental. Rents rise fastest in areas with the highest fundamentals, and this growth appears to represent a break from the pre-boom period. Column (1) of Table 4 shows that CBSA-level price-rent increases in the boom correlate positively with the long-run fundamental. We measure the log growth in the price-rent ratio using 2000 Census and 2006 ACS mean rent and the same house price data as above. The bivariate relationship has an R2 of 0.29. Columns (2) and (5) report the correlation of price-rent growth in the boom with subsequent rent and price growth over the 2006-18 period. This user-cost decomposition (Poterba, 1984) closely resembles the Campbell and Shiller (1988b) exercise of decomposing variation in the price-dividend ratio of a stock into future dividend growth and returns with rents replacing dividends as the cash-flow measure.15 Larger price-rent growth during the boom forecasts both higher subsequent rent growth and future relative price declines. Columns (3) and (6) restrict the variation in the price-rent ratio in the boom to the part associated with the long-run fundamental. Specifically, these columns report regressions of subsequent rent and price growth on the fitted value of the growth of the price-rent ratio from column (1). Strikingly, the rise in price-rent ratios associated with long-run fundamental growth predicts even faster subsequent rent growth than in column (2) and no subsequent price decline, validating our labeling of this component as a fundamental. Columns (4) and (7) show that the part of price-rent growth not explained by long run fundamentals predicts no subsequent rent growth and large subsequent price declines. These columns make clear that our empirical evidence admits the possibility of aspects of the housing boom not associated with long-run fundamentals; in fact, the part of price rent increases not correlated with long-run fundamentals looks very bubble-like ex post…"
































Ed Comment:At the time and afterwards as prices rose, I said there was less of a bubble than claimed at the time, although today may be a bubble. I large part of the fall was driven by a run on the banks. I would think that interest rates play a large role in the price of real estate. I would think real estate prices (land plus the replacement cost of structures) x the interest rate must be proportional to incomes. Prices can temporarily rise faster than income while interest rates fall. I’m doubtful that in 2007 markets anticipated today’s low interest rates. It’s mistaken to assume markets anticipated low rates today in 2007. The “proper” valuation at that time is the expected long term rate at that time, not today’s unexpectedly lower rate, which has pushed valuations higher. Covid may have too. And today’s rates could be artificially low given what the Fed is doing. So today might be a bubble. That said, ’07 seemed like less of a bubble than everyone claimed it was. That works against Shiller BTW, who claimed with 20:20 hindsight that the ’07 bubble was obvious. Score one for Fama’s efficient market. It’s not so “obvious” anymore.