Leaning Against the Credit Cycle

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Reserve Bank of San Francisco, or the Board of Governors of the Federal Reserve System. Leaning Against the Credit Cycle Paolo Gelain Kevin J. Lansing Norges Bank FRBSF Gisle J. Natvik BI Norwegian Business School Bank of Finland and CEPR conference on Housing Markets, Monetary Policy and Macroprudential Policy Helsinki, 22-23 October 2015 Any opinions expressed here do not necessarily reflect the views of the managements of the Norges Bank, the Federal

Motivation Recent monetary policy discussion: Emphasis on debt Credit typically moves gradually and persistently over time The "Credit cycle" (Aikman, Haldane and Nelson (2013), Drehman, Borio, Tsatsaronis (2012), etc.) Debt matters for the risk and cost of crises (Schularik and Taylor (2010)) Svensson (2013): Interest rate hikes likely to raise debt-to-gdp ratio Do not address a high debt-to-gdp ration with high interest rates

Motivation Recent monetary policy discussion: Emphasis on debt Credit typically moves gradually and persistently over time The "Credit cycle" (Aikman, Haldane and Nelson (2013), Drehman, Borio, Tsatsaronis (2012), etc.) Debt matters for the risk and cost of crises (Schularik and Taylor (2010)) Svensson (2013): Interest rate hikes likely to raise debt-to-gdp ratio Do not address a high debt-to-gdp ration with high interest rates Problem: Standard DSGE models used for monetary policy analysis do not account well for debt dynamics Key assumption: One-quarter debt contract - all debt is fully amortized each period

Households debt dynamics Standard model fails to capture the persistence in the data

Our paper Develop a simple New Keynesian DSGE model with reasonable debt dynamics Collateral constraint (Iacoviello (2005)) Long term debt - only new loans constrained Study monetary policy in that environment What is the likely effect of an interest rate hike on the aggregate debt burden? What are the consequences of mechanically raising the interest rate in response to debt

Our paper Result preview Develop a simple New Keynesian DSGE model with reasonable debt dynamics Autocorrelation of debt closer to U.S. data Cross-correlations and lead-lag relationships of debt with inflation, house prices, interest rate and GDP closer to U.S. data Study monetary policy in that environment What is the likely effect of an interest rate hike on the aggregate debt burden? Short-run increase, medium-run decline What are the consequences of mechanically raising the interest rate in response to debt? Indeterminacy Debt more volatile Responding to debt growth preferable to debt level

Related literature "Credit cycle": Drehman et al. (2012), Aikman et al. (2013), Strohsal et al. (2015), Iacoviello (2015) Policy rate and debt-to-gdp: Svensson (2013), Laséen and Strid (2013), Robstad (2014), Alpanda and Zubairy (2015) Multiperiod debt model: Rubio (2011), Kydland et al. (2012), Justiniano et al. (2013), Gelain et al. (2015), Garriga et al. (2013), Calza et al. (2013), Brzoza-Brzezina et al. (2014), Andrées et al. (2014), Chen et al. (2013) Debt and inflation: Mason and Jayadev (2014), Gomes et al. (2014)

Outline of the presentation Model Calibration Simulations Policy implications Conclusions

Simple NK model with housing and long term debt Two households types: Savers (patient) Borrowers (impatient) Borrowers are subject to collateral constraint on new loans only Reduced form law of motion for amortization rate as in Kydland, Rupert, and Sustek (2012) Firms owned by savers Fixed supply of houses Calvo-pricing Habits and price indexation

Borrowers problem Borrowers maximize max E 0 c b,t, h b,t,l b,t, b b,t, δ t β t b U t(c b,t h b,t, L b,t ), t=0 subject to the following constraints c b,t + q t h b,t + r t 1 + δ t 1 π t b b,t 1 = w b,t L b,t + q t h b,t 1 + l b,t, b b,t = (1 δ t 1 ) b b,t 1 + l b,t, l b,t = New loans ( δ t = 1 l ) b,t δt 1 α + l b,t (1 α) κ b b,t b b,t α [0, 1) and κ > 0 are parameters.

Payment schedule: Model vs. 30-year mortgage From Kydland, Rupert, and Sustek (2012), NBER Working Paper 18432. Solid line: Model. Dashed line: 30-year mortgage schedule.

Borrowers problem (continued) Borrowers maximize max E 0 c b,t, h b,t,l b,t, b b,t, δ t β t b U t(c b,t h b,t, L b,t ), t=0 subject to the following constraints c b,t + q t h b,t + r t 1 + δ t 1 π t b b,t 1 = w b,t L b,t + q t h b,t 1 + l b,t, (1) b b,t = (1 δ t 1 ) b b,t 1 + l b,t, l b,t = New loans (2) ( δ t = 1 l ) b,t δt 1 α + l b,t (1 α) κ (3) b b,t b b,t NB! 1 and 2 imply: c b,t + q t (h b,t h b,t 1 ) = w b,t L b,t + b b,t R t 1 π t b b,t 1, R t = 1 + r t

Borrowers problem (continued) Collateral constraint Why does δ t matter? l t [ ] Et [q t+1 π t+1 ] h b,t m b b,t R t }{{} Next period home equity. which combined with equation 2 in the previous slide (i.e. debt law of motion) gives b b,t = m E t [q t+1 π t+1 ] h b,t 1 + m R t Debt b b,t becomes persistent + 1 δ t 1 1 + m b b,t 1 π t Relation between debt b b,t and expected inflation E t [π t+1 ] changes with respect to the 1-quarter model

Model parameter values Steady state targets Share of liquidity constrained, relative hours worked and relative labor incomes in Justiniano, Primiceri and Tambalotti (2013) (n,ν l,l,ν l,b,ϖ) Ratio of housing wealth to yearly consumption in Iaccoviello and Neri (2010) (ν h ) Approximate 30-year annuity loan contract, as in Kydland, Rupert, Sustek (2013) (κ,α) Parameters Value β l 0.99 ϕ 1 ε 6 m 0.0446 β b 0.97 ɛ 0.5 θ 0.75 ρ z 0.9 ν h 0.0839 n 0.61 ι 0.5 ρ cp 0.9 ν l,l 0.1055 ϖ 0.5 κ 1.0487 φ π 1.5 ν l,b 0.2218 ξ 0.33 α 0.0059 φ y 0.75

Moments comparison: U.S. data vs. baseline model Baseline model fits debt-to-gdp autocorrelation better than the 1-quarter model Moment Data 30-year model 20-year model 1-quarter model B/Y autocorrelation 1 0.9940 0.9979 0.9975 0.9544 B/Y autocorrelation 2 0.9818 0.9929 0.9913 0.9231 B/Y autocorrelation 3 0.9642 0.9855 0.9820 0.8970 Simulations are done with tfp shock only and data are linearly detrended.

Moments comparison: U.S. data vs. baseline model Baseline model fits cross-correlations better than the 1-quarter model Correlation between variable X at time t and household debt and time t + k.

Monetary policy shock

Debt response to monetary policy shock Debt-to-GDP increases significantly only if the loan duration is long enough

Policy Implications Svensson 2013: Higher policy rate increases the debt burden - therefore it is wrong to use monetary policy to stabilize debt. But: Even if a higher policy rate increases the stock of real debt, the policy implication is unclear The question: What are the consequences of letting the interest rate systematically respond to debt? Simple policy rule R t = (1 + r) π φ π t ( ) φb bb,t b b

Determinacy analysis - reacting to the real debt level

Reacting to Debt Level vs Debt Growth, 30-year model

Conclusions A tractable model with realistically gradual amortization process captures persistent nature of debt dynamics à la "credit cycle" Other macro variables unaffected by debt dynamics unless monetary policy emphasizes debt Monetary policy implications Policy tightening likely to raise households debt burden in the short run (à la Svensson) but also likely to reduce the debt burden in the medium run Mechanically increasing the interest rate in response to debt (or debt-to-gdp) level causes equilibrium indeterminacy Opposite under 1-quarter model Destabilizes debt itself Better to respond to debt growth