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Real Interest Rates and Productivity in Small Open Economies Tommaso Monacelli (Universit Bocconi, IGIER and CEPR) (joint with D. Siena and L. Sala) Banque de France - September 2019 Capital flows, real interest rates and productivity EZ


  1. Real Interest Rates and Productivity in Small Open Economies Tommaso Monacelli (Università Bocconi, IGIER and CEPR) (joint with D. Siena and L. Sala) Banque de France - September 2019

  2. Capital flows, real interest rates and productivity � EZ periphery: slowdown in TFP associated to lower real interest rates and capital inflows ( Reis 2013, Gopinath et al, 2016)

  3. Capital flows, real interest rates and productivity � EZ periphery: slowdown in TFP associated to lower real interest rates and capital inflows ( Reis 2013, Gopinath et al, 2016)

  4. EZ periphery � Puzzle : capital should flow towards countries where TFP growth is positive

  5. EZ periphery � Puzzle : capital should flow towards countries where TFP growth is positive � In EZ periphery: slowdown in TFP associated to lower real interest rates ( Euro convergence )

  6. Capital flows, real interest rates and productivity � Emerging Markets - Capital inflows associated to output and productivity booms + appreciating real ex. rates

  7. Capital flows, real interest rates and productivity � Emerging Markets - Capital inflows associated to output and productivity booms + appreciating real ex. rates - Role of real interest rate shocks for business cycles (Mendoza 1991; Neumeyer and Perri 2005; Uribe and Yue 2006)

  8. Capital flows, real interest rates and productivity � Emerging Markets - Capital inflows associated to output and productivity booms + appreciating real ex. rates - Role of real interest rate shocks for business cycles (Mendoza 1991; Neumeyer and Perri 2005; Uribe and Yue 2006) � Recurrent insight: hard for real interest rate shocks to account for EM business cycles unless correlated with TFP shocks

  9. Capital flows, real interest rates and productivity � Emerging Markets - Capital inflows associated to output and productivity booms + appreciating real ex. rates - Role of real interest rate shocks for business cycles (Mendoza 1991; Neumeyer and Perri 2005; Uribe and Yue 2006) � Recurrent insight: hard for real interest rate shocks to account for EM business cycles unless correlated with TFP shocks � No analysis of the effects of real interest rates (shocks) on TFP

  10. Facts

  11. Figure: Cross-correlation between real interest rate (t+j) and log GDP(t) � Real interest rates and GDP 1. negatively correlated in EMEs 2. positively correlated in EA periphery

  12. Cross-correlation between real interest rate (t+j) and log TFP(t) � Real interest rates and TFP 1. positively correlated in EMEs 2. negatively correlated in EA periphery

  13. This paper 1. SVAR evidence on th effects of real interest rate shocks: opposite in EMEs vs AEs. In response to a capital outflow ( ⇑ real int. rate): � GDP and TFP fall in EMEs � GDP and TFP rise in EZ periphery

  14. This paper (con’t) 2. Model with firms heterogeneity and financial frictions → Two key competing effects:

  15. This paper (con’t) 2. Model with firms heterogeneity and financial frictions → Two key competing effects: � Cleansing - With financially constrained firms: ⇑ real int. rate → ⇑ return from lending ("being idle") → Marginally productive firms exit market − → TFP ⇑

  16. This paper (con’t) 2. Model with firms heterogeneity and financial frictions → Two key competing effects: � Cleansing - With financially constrained firms: ⇑ real int. rate → ⇑ return from lending ("being idle") → Marginally productive firms exit market − → TFP ⇑ � Original sin (firms borrow in foreign currency) - (i) Capital outflow → Real depreciation (followed by future appreciation) → ⇓ Return from saving in foreign currency → Idle (less productive) firms enter production → TFP ⇓

  17. This paper (con’t) 2. Model with firms heterogeneity and financial frictions → Two key competing effects: � Cleansing - With financially constrained firms: ⇑ real int. rate → ⇑ return from lending ("being idle") → Marginally productive firms exit market − → TFP ⇑ � Original sin (firms borrow in foreign currency) - (i) Capital outflow → Real depreciation (followed by future appreciation) → ⇓ Return from saving in foreign currency → Idle (less productive) firms enter production → TFP ⇓ - (ii) Balance sheet effect on incumbent firms

  18. This paper (con’t) 2. Model with firms heterogeneity and financial frictions → Two key competing effects: � Cleansing - With financially constrained firms: ⇑ real int. rate → ⇑ return from lending ("being idle") → Marginally productive firms exit market − → TFP ⇑ � Original sin (firms borrow in foreign currency) - (i) Capital outflow → Real depreciation (followed by future appreciation) → ⇓ Return from saving in foreign currency → Idle (less productive) firms enter production → TFP ⇓ - (ii) Balance sheet effect on incumbent firms

  19. 3. Empirical validation → Role of low trade elasticity and firms’ productivity dispersion (market concentration) to rationalize evidence in EMEs vs AEs

  20. Real Interest Rate Shocks: SVAR Evidence

  21. SVAR analysis � Structural VAR analysis of RR shocks on productivity

  22. SVAR analysis � Structural VAR analysis of RR shocks on productivity � Literature on EMEs (eg: Neumeyer and Perri 2005; Uribe and Yue 2006) 1. In the data: relevant role of RR shocks for EMEs business cycle 2. Hard to account in standard RBC model

  23. Measurement 1. TFP quarterly measure : Y t = TFP t · K α t N 1 − α t - compute series on total hours worked (challenge for EMEs) - perpetual inventory method (PIM) to construct series for K stock (Fernald 2012)

  24. Measurement 1. TFP quarterly measure : Y t = TFP t · K α t N 1 − α t - compute series on total hours worked (challenge for EMEs) - perpetual inventory method (PIM) to construct series for K stock (Fernald 2012) � Two types of capital : i) Buildings : δ j q = 10 % annually ii) Equipment : δ j q = 2 . 5 % annualy � 1 − δ j , j = E , B K j q ) K j t + I j t + 1 = ( 1 − δ j t + 1

  25. 2. Real interest rates           RR EM R US − E π US = + Spread t t t t  ����  � �� �       EMBI + 90-day spread TB rate RR AE = { 90-day interbank rate } - E π AE t t � �� � expected inflation

  26. 2. Real interest rates           RR EM R US − E π US = + Spread t t t t  ����  � �� �       EMBI + 90-day spread TB rate RR AE = { 90-day interbank rate } - E π AE t t � �� � expected inflation 3. Countries - EMEs: Argentina, Brazil, Korea, Mexico (1994:1-2016:3) - EZ periphery: Ireland, Italy, Portugal, Spain (1996:1-2016:3)

  27. SVAR Y t = A · Y t − 1 + B · ε t   TFP t   GDP t     Y t ≡ NX t     REER t RR t � Triangular factorization: RR t ordered last � Bayesian stochastic pooling to compute IRFs (Canova and Pappa 2007)

  28. Stochastic pooling � Country-specific impulse response of variable r to ε RR has t prior distribution: α r = µ r + v r v r ι , h ∼ N ( 0 , τ r where h ) ι , h ι , h h ���� ���� mean IR variable r IR country ι horizon h where h is the impulse response horizon, h = 0 , 1 , ..., H and ι is the country identifier

  29. Stochastic pooling � Country-specific impulse response of variable r to ε RR has t prior distribution: α r = µ r + v r v r ι , h ∼ N ( 0 , τ r where h ) ι , h ι , h h ���� ���� mean IR variable r IR country ι horizon h where h is the impulse response horizon, h = 0 , 1 , ..., H and ι is the country identifier � Diffuse prior for µ r h � Assume τ r h = δ r / h , where δ r is the observed dispersion of the impulse responses for variable r across countries.

  30. Stochastic pooling � Country-specific impulse response of variable r to ε RR has t prior distribution: α r = µ r + v r v r ι , h ∼ N ( 0 , τ r where h ) ι , h ι , h h ���� ���� mean IR variable r IR country ι horizon h where h is the impulse response horizon, h = 0 , 1 , ..., H and ι is the country identifier � Diffuse prior for µ r h � Assume τ r h = δ r / h , where δ r is the observed dispersion of the impulse responses for variable r across countries.

  31. Stochastic pooling (con’t) � Under a Normal-Wishart prior for each country-specific VAR, the posterior for µ r h is µ r h | τ r h , ˆ µ r h , ˜ V r Σ u i ∼ N ( ˜ µ , h ) where N h ) − 1 ˆ µ r h = ˜ V r ∑ ( ˆ V r α ι , h + τ r α r ˜ µ , h · ι , h ι = 0 N V r ˜ ( ˆ V r α ι , h + τ r h ) − 1 ) − 1 ∑ µ , h = ( ι = 0 ˆ Σ u ι is the estimated variance-covariance matrix of the reduced α r form residuals u t in the VAR for country ι , ˆ ι , h is the country ι -specific OLS estimator of α r ι , h and ˆ V r α ι , h its variance.

  32. EMEs: capital outflow shock

  33. Advanced economies (EZ periphery): ↑ RR t → ↑ TFP

  34. Summary of SVAR results � In response to a positive real int. rate innovation ("capital outflow"): 1. GDP and TFP fall in emerging markets 2. GDP and TFP rise in EZ periphery 3. Real exchange rate depreciates 4. Net exports rise

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