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Financial Heterogeneity and Monetary Union
S. Gilchrist1 R. Schoenle2 J. Sim3 E. Zakrajˇsek3
1
Boston University and NBER
2
Brandeis University
3
Federal Reserve Board
Barcelona GSE, ADEMU
June 8, 2017
DISCLAIMER: The views expressed are solely the responsibility of the authors and should not be interpreted as reflecting the views of the Board of Governors
of the Federal Reserve System or of anyone else associated with the Federal Reserve System.
INTRODUCTION
Eurozone Crisis (2008–2013)
Classic balance-of-payment crisis:
◮ The mix of overvalued RERs and cheap credit fueled by economic optimism
led to over- and mal-investment
◮ With the Global Financial Crisis came a sudden stop
Resolution of the crisis:
◮ Realignment of overvalued RERs
◮ The mix of deflation in the “periphery” and reflation in the “core”
◮ Surprisingly hard to achieve—why?
INTRODUCTION LESSONS FROM THE U.S. EXPERIENCE
“Missing Deflation” in the U.S.
New empirical evidence on the firms’s price-setting behavior during the
2007–09 crisis:
(Gilchrist & Zakrajˇsek [2016]; Gilchrist, Schoenle, Sim & Zakrajˇsek [2017])
◮ Firms with strong balance sheets cut prices
◮ Firms with weak balance sheets raised prices
Similar patterns documented for the euro area
(Montero & Urtasun [2014]; Antoun de Almeida [2015])
Theory:
◮ GSSZ develop a DSGE model that can replicate such price and output
patterns in periods of financial distress
◮ Emphasizes the interaction between financial market frictions and firms’
pricing decisions in customer markets
(Bils [1989]; Chevalier & Scharfstein [1996])
INTRODUCTION LESSONS FROM THE U.S. EXPERIENCE
U.S. PPI Inflation
Liquidity constrained vs. unconstrained firms
2005 2006 2007 2008 2009 2010 2011 2012
-25
-20
-15
-10
-5
0
5
10
Percentage points
Low liquidity firms
High liquidity firms
3-month moving average, annualized
NOTE: Weighted average monthly inflation relative to industry (2-digit NAICS) PPI inflation.
SOURCE: Gilchrist, Schoenle, Sim & Zakrajˇsek [2017]
INTRODUCTION LESSONS FROM THE U.S. EXPERIENCE
Key Takeaways
Internal liquidity positions played an important role in shaping U.S. firms’
price-setting behavior during the financial crisis.
Disruption in financial markets in 2008 forced firms with limited financial
capacity to significantly increase their prices, whereas their unconstrained
counterparts cut prices during the concomitant economic downturn.
Industry-level data suggests this is a more general phenomenon in
response to financial market disruptions.
INTRODUCTION EVIDENCE FROM THE EURO AREA
Euro Area Inflation and Economic Activity
1992–2007 2008–2013
Average (%) Core GIIPS Core GIIPS
Inflation 1.74 4.02 1.49 0.55
Output gap −0.07 0.81 −0.73 −2.98
Unemployment gap 0.46 −0.60 −0.09 1.27
Core = AUT, DEU, BEL, FIN, FRA, NLD; GIIPS = GRC, IRL, ITA, ESP, PRT
SOURCE: AMECO database.
Is lack of disinflationary pressures in the periphery during the crisis
related to financial strains?
INTRODUCTION EVIDENCE FROM THE EURO AREA
Financial Conditions and Inflation Dynamics
Panel-versions of the price and wage Phillips Curves:
◮ Prices: accelerationist
πit = αi + βπi,t−1 + λ(uit − ¯uit ) + φ∆VATit + ψ1[i ∈ e] + ǫit ;
◮ Prices: hybrid New Keynesian
πit = αi + βf Et πi,t+1 + βbπi,t−1 + λmcit + φ∆VATit + ψ1[i ∈ e] + ǫit ,
◮ Wages: accelerationist
∆wit = αi + βπi,t−1 + λ(uit − ¯uit ) + φ∆˜zit + ψ1[i ∈ e] + ǫit ;
Data
◮ Countries: AUT, DEU, BEL, FIN, FRA, NLD, GRC, IRL, ITA, ESP, PRT
◮ Estimation period: 1970–2007
Are the PC prediction errors during the crisis related to the degree of
financial strains across countries?
INTRODUCTION EVIDENCE FROM THE EURO AREA
Estimated Euro Area Phillips Curves
Prices Wages
Explanatory Variables (1) (2) (3) (4) (5)
(uit − ¯uit ) −0.273 −0.529 . −0.559 −0.659
(0.117) (0.127) (0.096) (0.118)
(yit − ¯yit ) . . 0.134 . .
(0.084) . .
πi,t−1 0.845 0.813 0.561 0.763 0.745
(0.046) (0.046) (0.078) (0.057) (0.050)
Et πi,t+1 . . 0.407 . .
(0.085)
∆˜zit . . . 0.689 0.668
(0.127) (0.104)
∆VATit 0.091 0.072 0.035 . .
(0.040) (0.039) (0.057)
1[i ∈ e] −0.631 −0.657 −0.315 −1.529 −1.230
(0.300) (0.298) (0.202) (0.358) (0.286)
Adj. R2
0.839 0.845 . 0.858 0.872
Pr > J . . 0.109 . .
Equal coeff. on (uit − ¯uit ) . <.001 . . <.001
NOTE: Time-clustered standard errors in parentheses.
INTRODUCTION EVIDENCE FROM THE EURO AREA
Financial Conditions in the Euro Area
Sovereign (5-year) CDS spreads
2008 2010 2012 2014
Percentage points (log scale)
Italy
Greece
Portugal
Spain
Ireland
Mar./Oct.
Periphery countries
0
0.5
2
10
50
200
2008 2010 2012 2014
Percentage points (log scale)
Austria
Belgium
France
Germany
Netherlands
Finland
Mar./Oct.
Core countries
0
0.1
0.5
1
2
4
SOURCE: Markit.
INTRODUCTION EVIDENCE FROM THE EURO AREA
Sovereign Distress and Business Credit Conditions
Euro area, 2008–2013
Explanatory Variables (1) (2)
ln CDSi,t−1 0.568 0.832
[0.406, 0.731] [0.493, 1.180]
Adj. R2
0.200 0.210
Time fixed effects N Y
NOTE: Bootstrapped 95% confidence intervals in brackets.
INTRODUCTION EVIDENCE FROM THE EURO AREA
Financial Conditions and PC Prediction Errors
Without time fixed effects, 2008–2013
Explanatory Variable
Specification ln CDSi,t−1 ln CDSi,t−1 × 1[i ∈ P] R2
(1) Prices (homogeneous) 0.043 0.601 0.198
[−0.139, 0.227] [0.218, 0.985]
(2) Prices (heterogeneous) 0.204 0.593 0.258
[0.028, 0.372] [0.156, 1.030]
(3) Hybrid NK 0.028 0.299 0.110
[−0.100, 0.156] [0.022, 0.577]
(4) Wages (homogeneous) −0.008 −0.776 0.254
[−0.266, 0.251] [−1.425, 0.100]
(5) Wages (heterogeneous) 0.085 −2.075 0.425
[−0.190, 0.360] [−3.082, −1.069]
NOTE: Bootstrapped 95% confidence intervals in brackets.
INTRODUCTION EVIDENCE FROM THE EURO AREA
Financial Conditions and PC Prediction Errors
With time fixed effects, 2008–2013
Explanatory Variable
Specification ln CDSi,t−1 ln CDSi,t−1 × 1[i ∈ P] R2
(1) Prices (homogeneous) 0.044 0.453 0.329
[−0.239, 0.327] [0.092, 0.814]
(2) Prices (heterogeneous) 0.684 0.275 0.419
[0.369, 0.999] [0.031, 0.519]
(3) Hybrid NK 0.125 0.200 0.205
[−0.051, 0.301] [−0.031, 0.410]
(4) Wages (homogeneous) −1.364 −0.495 0.352
[−2.221, −0.506] [−1.359, 0.369]
(5) Wages (heterogeneous) −2.196 −1.469 0.542
[−2.731, −1.661] [−2.550, −0.389]
NOTE: Bootstrapped 95% confidence intervals in brackets.
INTRODUCTION EVIDENCE FROM THE EURO AREA
Economic Significance of Financial Factors
Euro area periphery, 2008–2013
2008 2009 2010 2011 2012 2013
-16
-8
0
8
16
Percentage points
Actual price inflation
Effect of financial conditions
Actual wage inflation
Effect of financial conditions
Price and wage inflation
Annual
2008 2009 2010 2011 2012 2013
-28
-14
0
14
28
Percent
Prices
Wages
Counterfactual prices and wages
Annual
NOTE: In deviations from 2008 levels.
INTRODUCTION EVIDENCE FROM THE EURO AREA
Price Markups
Euro area, 2000–2015
-10
-5
0
5
10
15
20
25
Percent
Annual
Periphery countries
2000 2005 2010 2015
-10
-5
0
5
10
15
20
25
Percent
Annual
Core countries
2000 2005 2010 2015
NOTE: The markup is equal to minus (100 times) the log or real unit labor costs (2008 = 1).
SOURCE: AMECO database.
INTRODUCTION EVIDENCE FROM THE EURO AREA
Financial Conditions and Price Markups
Euro area, 2008–2013
Explanatory Variable
Specification ln CDSi,t−1 ln CDSi,t−1 × 1[i ∈ P] R2
A. Aggregate
(1) Without time fixed effects −0.205 1.378 0.256
[−0.944, 0.534] [0.557, 2.220]
(2) With time fixed effects −0.312 1.148 0.681
[−0.528, −0.095] [0.926, 1.372]
B. Sectoral
(3) Without time fixed effects −0.442 2.556 0.057
[−2.135, 1.252] [0.913, 4.198]
(4) With time fixed effects −0.331 1.974 0.152
[−1.915, 1.254] [1.244, 2.704]
NOTE: Bootstrapped 95% confidence intervals in brackets.
MODEL INTRODUCTION
Financial Heterogeneity as a Propagation Mechanism
This paper:
◮ Extend GSSZ [2015] to a two-country setting (“core” and “periphery”)
◮ Study the consequences of forming a monetary union among countries with
heterogeneous financial capacities
Implications:
◮ During a financial crisis in the periphery, core has an incentive to lower
prices to gain market share at home and abroad
◮ Firms in the periphery are forced to raise prices to maintain current
cashflows, thereby sacrificing future market shares
◮ RER appreciating for periphery rather than for core creates a feedback loop
that reinforces liquidity crisis in the periphery
MODEL INTRODUCTION
Policy Options
Fiscal Union:
◮ Trading state-contingent bonds among heterogeneous countries
◮ Highly beneficial to the periphery but requires large transfers from the core
Fiscal Devaluation:
◮ Certain mixes of fiscal instruments replicate the devaluation
◮ When can a unilateral fiscal devaluation by the periphery be beneficial to the
core?
MODEL ENVIRONMENT
Preferences
Two countries: home (h = periphery) and foreign (f = core)
Continuum of households in each country: j ∈ Nc ≡ [0, 1]
Two types of goods:
home goods (h): c
j
i,h,t , i ∈ Nh ≡ [0, 1]
foreign goods (f ): c
j
i,f,t , i ∈ Nf ≡ [1, 2]
Preferences of household j in the home country:
Et
∞
∑
s=0
δs
U(x
j
t+s, h
j
t+s)
◮ labor (h) is immobile
MODEL ENVIRONMENT
“Deep Habits”
Ravn, Schmitt-Grohe & Uribe [2006]
Consumption/habit aggregator:
x
j
t = ∑
k=h,f
Ξk
Nk
c
j
i,k,t /sθ
i,k,t−1
1−1/η
di
1−1/ǫ
1−1/η
1/(1−1/ǫ)
◮ η > 0 is the elasticity of substitution within a type of goods
◮ ǫ > 0 is the elasticity of substitution between the two types of goods
◮ 0 < Ξk < 1 governs the degree of home bias in consumption
◮ si,k,t = good-specific stock of habit
◮ θ < 0 governs the strength of “deep” habits
Law of motion for (external) deep habits:
si,k,t = ρsi,k,t−1 + (1 − ρ)
1
0
c
j
i,k,t dj; k = h, f
◮ “Keeping up with the Joneses” at the good level
MODEL ENVIRONMENT
Technology
Continuum of monopolistically competitive firms producing variety of
differentiated goods of type h and type f.
◮ Labor is the only input
Production function of home country firms:
yit = ci,h,t + c∗
i,h,t =
At
ait
hit
α
− φ; i ∈ Nh (0 < α ≤ 1)
◮ At = persistent aggregate technology shock
◮ ait = i.i.d. idiosyncratic cost shock w/ log ait ∼ N(−0.5σ2, σ2)
◮ φ = fixed costs ⇒ firms can incur operating losses
◮ Homogeneous operating costs: φ = φ∗
MODEL FRICTIONS
Liquidity Risk
First half of period t:
◮ Collect information about the aggregate state of the economy
◮ Post prices, take orders from customers, and plan production based on
expected marginal cost
Second half of period t:
◮ Idiosyncratic uncertainty is resolved, and firms realize actual marginal cost
◮ Hire labor to fulfill agreed-upon orders and produce output
End of period t:
◮ Pay out all operating profits as dividends
◮ In the case of operating losses, the firm must issue new shares
MODEL FRICTIONS
Financial Frictions
Costly external equity financing:
(Myers & Majluf [1984]; Gomes [2001]; Stein [2003])
◮ New shares sold at a discount because of asymmetric information
◮ 1 e claim raises only (1 − ϕ) e of funds (0 < ϕ < 1)
Heterogeneity in financial capacity: ϕ∗ < ϕ
No cross-border ownership of firms.
(Obstfeld & Rogoff [2000])
MODEL FRICTIONS
“Beggar Thy Neighbor” at the Micro Level
Deep habits make investment in market share profitable:
◮ Investment takes the form of low markups, which exposes firms to liquidity
risk
◮ Optimal pricing strategy strikes the right balance
Price war:
◮ Liquidity crisis in the periphery is a good time for firms from the core to steal
market share by undercutting their competitors’ prices
“Mr. Marchionne and other auto executives accuse Volkswagen of
exploiting the crisis to gain market share by offering aggressive
discounts. “It’s a bloodbath of pricing and it’s a bloodbath on
margins,” he said.”
– The New York Times, July 25, 2012
MODEL FRICTIONS
“Beggar Thy Neighbor” at the Micro Level
Deep habits make investment in market share profitable:
◮ Investment takes the form of low markups, which exposes firms to liquidity
risk
◮ Optimal pricing strategy strikes the right balance
Price war:
◮ Liquidity crisis in the periphery is a good time for firms from the core to steal
market share by undercutting their competitors’ prices
“Mr. Marchionne and other auto executives accuse Volkswagen of
exploiting the crisis to gain market share by offering aggressive
discounts. “It’s a bloodbath of pricing and it’s a bloodbath on
margins,” he said.”
– The New York Times, July 25, 2012
MODEL FRICTIONS
Nominal Rigidities
Quadratic costs of adjusting nominal prices:
(Rotemberg [1982]; Erceg, Henderson & Levin [2000])
γp
2
Pi,h,t
Pi,h,t−1
− 1
2
ct +
γ∗
p
2
Qt P∗
t
Pt
P∗
i,h,t
P∗
i,h,t−1
− 1
2
c∗
t ; (γp, γ∗
p > 0)
◮ Qt = nominal exchange rate (home/foreign currency)
◮ Consumer price index (CPI) in the home country:
Pt ≡ ∑
k=h,f
Ξk P1−ε
k,t
1
1−ε
, where Pk,t ≡
Nk
Pi,k,t
1−η
di
1
1−η
; k = h, f
Pricing to market: law of one price does not apply
(Fabiani, Loupias, Martins & Sabbatini [2007])
MODEL FRICTIONS
The Firm’s Problem
Choose di,t , hi,t , ci,h,t , c∗
i,h,t , si,h,t , s∗
i,h,t , pi,h,t , p∗
i,h,t
∞
t=0
to maximize
L = E0
∞
∑
t=0
m0,t di,t + κi,t
At
ai,t
hi,t
α
− φ − ci,h,t + c∗
i,h,t
+ ξi,t pi,h,t ph,t ci,h,t + qt p∗
i,h,t p∗
h,t c∗
i,h,t − wt hi,t − di,t + ϕ min 0, di,t
−
γp
2
pi,h,t
pi,h,t−1
πh,t − 1
2
ct −
γ∗
p
2
qt
p∗
i,h,t
p∗
i,h,t−1
π∗
h,t − 1
2
c∗
t
+ νi,h,t (pi,h,t )−η ˜p
η
h,t s
θ(1−η)
i,h,t−1 xh,t − ci,h,t
+ ν∗
i,h,t (p∗
i,h,t )−η ˜p
∗η
h,t s
∗θ(1−η)
i,h,t−1 x∗
h,t − c∗
i,h,t
+ λi,h,t ρsi,h,t−1 + (1 − ρ)ci,h,t − si,h,t
+ λ∗
i,h,t ρs∗
i,h,t−1 + (1 − ρ)c∗
i,h,t − s∗
i,h,t
MODEL FRICTIONS
Optimal Pricing
Assume flexible prices and no customer markets.
When α = 1, optimal pricing (home market) ⇒
pi,h,t ph,t =
η
η − 1
accounting markup
×
EA
t [ξit ait ]
EA
t [ξit ]
economic markup
×
Wt /Pt
At
real marginal cost
Financial frictions ⇒
EA
t [ξit ] > 1
EA
t [ξit ait ]
EA
t [ξit ]
= 1 + Cov[ξit ait ] ≥ 1
MODEL FRICTIONS
Optimal Pricing (cont.)
Bring back customer markets (still flexible prices!)
Growth-adjusted, compounded discount rate:
˜βt,s ≡ ms,s+1
sh,s+1/sh,s − ρ
1 − ρ
×
s−t
∏
j=1
ρ + χ
sh,t+j /sh,t+j−1 − ρ
1 − ρ
mt+j−1,t+j
Optimal pricing ⇒
pi,h,t ph,t =
η
η − 1
EA
t [ξit ait ]
EA
t [ξit ]
Wt /Pt
At
−
χ
η − 1
Et
∞
∑
s=t+1
˜βt,s
EA
s[ξi,s]
EA
t [ξi,t ]
ph,s −
Ws/Ps
As
MODEL Calibration
Financial Shocks
Temporary but persistent increase in the cost of external finance:
ϕt = ¯ϕ × ft , log ft = 0.90 × log ft−1 + ǫf,t , ǫf,t ∼ N(−0.5σ2
f , σ2
f )
Asymmetric shock ⇒ affects the home country only.
Size of the shock: ϕt → 2 ¯ϕ upon impact
MODEL Calibration
Calibration Summary
Key Model Parameters Value
Preferences & Technology
strength of deep habits (θ) −0.86
persistence of deep habits (ρ) 0.85
elasticity of substitution b/w and w/i goods (η, ǫ) (2.00,1.50)
fixed operating costs (φ, φ∗) (0.10,0.10)
idiosyncratic volatility (σ) 0.15
Nominal Rigidities
price adjustment costs (γp) 10.0
wage adjustment costs (γw ) 30.0
Financial Frictions
equity dilution costs ( ¯ϕ, ¯ϕ∗), EA
t [ξit ] = 1.16 (0.20,0.02)
MODEL SIMULATIONS
Implications of an Asymmetric Financial Shock
Under floating exchange rates (ϕ = 0.20, ϕ∗ = 0.02)
-1.0
-0.5
0.0
0.5
1.0
1.5
pct.
Home
Foreign
(a) Real GDP
0 8 16 24 32
-0.8
-0.4
0.0
0.4
0.8
pps.
(b) Consumption
0 8 16 24 32
-2
-1
0
1
2
pps.
(c) Hours worked
0 8 16 24 32
-1.5
0.0
1.5
3.0
4.5
6.0
7.5
pps.
(d) Interest rate
0 8 16 24 32
-1
0
1
2
3
4
5
pct.
Real
Nominal
(e) Exchange rate
0 8 16 24 32
-0.5
0.0
0.5
1.0
1.5
pps.
(f) Inflation
0 8 16 24 32
-1.6
-0.8
0.0
0.8
1.6
pct.
(g) Exports
0 8 16 24 32
-1.0
-0.5
0.0
0.5
1.0
pct. of GDP
(h) Current account
0 8 16 24 32
NOTE: Exchange rates are expressed as home currency relative to foreign currency.
MODEL SIMULATIONS
Implications of an Asymmetric Financial Shock
In a monetary union (ϕ = 0.20, ϕ∗ = 0.02)
-1.0
-0.5
0.0
0.5
1.0
1.5
pct.
Home
Foreign
(a) Real GDP
0 8 16 24 32
-0.8
-0.4
0.0
0.4
0.8
pps.
(b) Consumption
0 8 16 24 32
-2
-1
0
1
2
pps.
(c) Hours worked
0 8 16 24 32
-1.5
0.0
1.5
3.0
4.5
6.0
7.5
pps.
(d) Interest rate
0 8 16 24 32
-1
0
1
2
3
4
5
pct.
Real
Nominal
(e) Exchange rate
0 8 16 24 32
-0.5
0.0
0.5
1.0
1.5
pps.
(f) Inflation
0 8 16 24 32
-1.6
-0.8
0.0
0.8
1.6
pct.
(g) Exports
0 8 16 24 32
-1.0
-0.5
0.0
0.5
1.0
pct. of GDP
(h) Current account
0 8 16 24 32
NOTE: Exchange rates are expressed as home currency relative to foreign currency.
MODEL SIMULATIONS
Asymmetric Financial Shock and Price War
Monetary union vs. floating exchange rates (ϕ = 0.20, ϕ∗ = 0.02)
-1.5
-1.0
-0.5
0.0
0.5
1.0
pct.
Home, union
Foreign, union
Home, floating
Foreign, floating
(a) Relative prices - home
0 8 16 24 32
-0.6
-0.3
0.0
0.3
0.6
0.9
1.2
pps.
(b) Market share - home
0 8 16 24 32
-0.2
0.0
0.2
0.4
pct.
(c) Wage inflation
0 8 16 24 32
-1.0
-0.5
0.0
0.5
1.0
pct.
(d) Relative prices - foreign
0 8 16 24 32
-0.8
-0.4
0.0
0.4
pps.
(e) Market share - foreign
0 8 16 24 32
-1
0
1
2
3
pct.
(f) Markup
0 8 16 24 32
MODEL SIMULATIONS
Relative Import Shares
Euro area periphery and core, 2008–2015
0
50
100
150
200
2008 2010 2012 2014
80
90
100
110
120
Index(2008=100) Index(2008=100)
By broad economic categories
Annual
BEC-1 (RHS) BEC-2 (RHS) BEC-3 (LHS)
BEC-4 (RHS) BEC-5 (RHS) BEC-6 (RHS)
BEC-7 (LHS)
2008 2010 2012 2014
85
90
95
100
105
Index(2008=100)
Average
Median
Trade-weighted aggregates
Annual
MODEL SIMULATIONS
Financial Heterogeneity and Monetary Union
Alternative calibration: ϕ = ϕ∗ = 0.20
All other parameters are kept at their baseline values.
Financial shocks in both core and periphery.
MODEL SIMULATIONS
Heterogeneity as a Propagation Mechansim
Monetary union (ϕ = ϕ∗ = 0.20)
-1.0
-0.5
0.0
0.5
pct.
Baseline
Symmetric
(a) Real GDP - home
0 8 16 24 32
-0.6
-0.3
0.0
0.3
pct.
(b) Consumption - home
0 8 16 24 32
-0.4
0.0
0.4
0.8
1.2
1.6
pps.
(c) Inflation - home
0 8 16 24 32
0.0
0.5
1.0
1.5
2.0
2.5
pps.
(d) Markup - home
0 8 16 24 32
-0.8
-0.4
0.0
0.4
0.8
1.2
1.6
pct.
Baseline
Symmetric
(e) Real GDP - foreign
0 8 16 24 32
-0.8
-0.4
0.0
0.4
0.8
pct.
(f) Consumption - foreign
0 8 16 24 32
-0.4
0.0
0.4
0.8
1.2
1.6
pps.
(g) Inflation - foreign
0 8 16 24 32
0.0
0.5
1.0
1.5
2.0
2.5
pps.
(h) Markup - foreign
0 8 16 24 32
POLICY IMPLICATIONS
Welfare Consequences of a Monetary Union
Heterogeneous financial capacity (ϕ = 0.20, ϕ∗ = 0.02)
Welfare
Monetary Union Flexible FX CE (%)
Home country −259.23 −254.16 2.53
Foreign country −254.05 −254.26 −0.11
Joint −513.28 −508.42 .
POLICY IMPLICATIONS
Welfare Consequences of a Monetary Union
Importance of customer markets relationships
POLICY IMPLICATIONS
Macroeconomic Volatilities
Monetary union vs. flexible exchange rates
POLICY IMPLICATIONS
Monetary Union with Complete Risk Sharing
Asymmetric financial shock (ϕ = 0.20, ϕ∗ = 0.02)
-1.0
-0.5
0.0
0.5
1.0
1.5
pct.
Home, baseline
Foreign, baseline
Home, risk sharing
Foreign, risk sharing
(a) Real GDP
0 8 16 24 32
-0.6
-0.3
0.0
0.3
0.6
pct.
(b) Consumption
0 8 16 24 32
-1.0
-0.5
0.0
0.5
pct.
Baseline
Risk sharing
(c) Real exchange rate
0 8 16 24 32
-1.0
-0.5
0.0
0.5
1.0
pct. of GDP
Home
Foreign
(d) Contingent transfer
0 8 16 24 32
NOTE: Exchange rates are expressed as home currency relative to foreign currency.
POLICY IMPLICATIONS
Welfare Consequences of a Fiscal Union
Heterogeneous financial capacity (ϕ = 0.20, ϕ∗ = 0.02)
Welfare in a Monetary Union
w/o Risk Sharing w/ Risk Sharing CE (%)
A. Calibration: θ = −0.86, ρ = 0.85, φ∗ = 1.0 × φ
Home country −259.23 −257.61 0.79
Foreign country −254.05 −253.15 0.45
Joint −513.28 −510.76 .
B. Calibration: θ = −0.95, ρ = 0.95, φ∗ = 1.0 × φ
Home country −283.64 −279.86 1.71
Foreign country −278.47 −274.84 1.66
Joint −562.11 −554.80 .
C. Calibration: θ = −0.86, ρ = 0.85, φ∗ = 0.9 × φ
Home country −261.00 −254.69 3.13
Foreign country −248.73 −249.81 −0.56
Joint −509.73 −504.50 .
POLICY IMPLICATIONS
Theory of Fiscal Devaluation
Adao, Correia & Teles [2009]; Farhi, Gopinath & Itskhoki [2014]
Some EU countries have considered the idea of swapping VAT and
payroll subsidies:
◮ VAT is a discriminatory tax on imported goods.
◮ For revenue-neutrality, payroll subsidy to domestic firms.
Germany:
◮ Raised VAT (from 16% to 19%) on January 2007
◮ Lowered corporate income tax rate (from 38.7% to 29.8%) on July 2007
(effective January 2008).
POLICY IMPLICATIONS
Implementable Plan
We consider a simple VAT-payroll subsidy swap rule
(VAT (τV
t ) + payroll subsidy (ςP
t ))
FD rules that are linear in the resource gap of the home country and
revenue neutral:
τV
t =
∆t
1 + ∆t
∆t = −αFD
× log
yt
¯y
(αFD
> 0)
ςP
t = τV
t × (ph,t ch,t + pf,t cf,t )
◮ Foreign country does not retaliate
◮ Home firms are not subject to the VAT in the foreign country
Is there a region for αFD
that is mutually beneficial to both home and
foreign countries?
POLICY IMPLICATIONS
Welfare Implications of Fiscal Devaluations
Monetary union (ϕ = 0.20, ϕ∗ = 0.02)
0
2
4
6
0 10 20 30
Home
Foreign
FD
α
(a) Deep habits:θ = −0.3 and ρ = 0.3
Changeinwelfare
0
2
4
6
0 10 20 30FD
α
(b) Deep habits:θ = −0.86 and ρ = 0.85
Changeinwelfare
0
2
4
6
0 10 20 30FD
α
(c) Deep habits: θ = −0.95 and ρ = 0.95
Changeinwelfare
POLICY IMPLICATIONS
Welfare Implications of Fiscal Devaluations
The role of financial frictions
0 10 20 30
0
2
4
6
Change in welfare
( ) FD: The effect of fixed cost
FD
α
0 10 20 30
0
2
4
6
Change in welfare
( ) FD: The effect of issuance cost
FD
α
CONCLUSION
Summary
With customer markets, differences in financial capacity across countries
imply a strong amplification mechanism.
Monetary union impedes adjustment of RERs and exacerbates the
downturn in response to an adverse financial shock.
Unilateral fiscal devaluation by periphery may be welfare improving for
both periphery and core.

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Financial Heterogeneity and Monetary Union

  • 1. Financial Heterogeneity and Monetary Union S. Gilchrist1 R. Schoenle2 J. Sim3 E. Zakrajˇsek3 1 Boston University and NBER 2 Brandeis University 3 Federal Reserve Board Barcelona GSE, ADEMU June 8, 2017 DISCLAIMER: The views expressed are solely the responsibility of the authors and should not be interpreted as reflecting the views of the Board of Governors of the Federal Reserve System or of anyone else associated with the Federal Reserve System.
  • 2. INTRODUCTION Eurozone Crisis (2008–2013) Classic balance-of-payment crisis: ◮ The mix of overvalued RERs and cheap credit fueled by economic optimism led to over- and mal-investment ◮ With the Global Financial Crisis came a sudden stop Resolution of the crisis: ◮ Realignment of overvalued RERs ◮ The mix of deflation in the “periphery” and reflation in the “core” ◮ Surprisingly hard to achieve—why?
  • 3. INTRODUCTION LESSONS FROM THE U.S. EXPERIENCE “Missing Deflation” in the U.S. New empirical evidence on the firms’s price-setting behavior during the 2007–09 crisis: (Gilchrist & Zakrajˇsek [2016]; Gilchrist, Schoenle, Sim & Zakrajˇsek [2017]) ◮ Firms with strong balance sheets cut prices ◮ Firms with weak balance sheets raised prices Similar patterns documented for the euro area (Montero & Urtasun [2014]; Antoun de Almeida [2015]) Theory: ◮ GSSZ develop a DSGE model that can replicate such price and output patterns in periods of financial distress ◮ Emphasizes the interaction between financial market frictions and firms’ pricing decisions in customer markets (Bils [1989]; Chevalier & Scharfstein [1996])
  • 4. INTRODUCTION LESSONS FROM THE U.S. EXPERIENCE U.S. PPI Inflation Liquidity constrained vs. unconstrained firms 2005 2006 2007 2008 2009 2010 2011 2012 -25 -20 -15 -10 -5 0 5 10 Percentage points Low liquidity firms High liquidity firms 3-month moving average, annualized NOTE: Weighted average monthly inflation relative to industry (2-digit NAICS) PPI inflation. SOURCE: Gilchrist, Schoenle, Sim & Zakrajˇsek [2017]
  • 5. INTRODUCTION LESSONS FROM THE U.S. EXPERIENCE Key Takeaways Internal liquidity positions played an important role in shaping U.S. firms’ price-setting behavior during the financial crisis. Disruption in financial markets in 2008 forced firms with limited financial capacity to significantly increase their prices, whereas their unconstrained counterparts cut prices during the concomitant economic downturn. Industry-level data suggests this is a more general phenomenon in response to financial market disruptions.
  • 6. INTRODUCTION EVIDENCE FROM THE EURO AREA Euro Area Inflation and Economic Activity 1992–2007 2008–2013 Average (%) Core GIIPS Core GIIPS Inflation 1.74 4.02 1.49 0.55 Output gap −0.07 0.81 −0.73 −2.98 Unemployment gap 0.46 −0.60 −0.09 1.27 Core = AUT, DEU, BEL, FIN, FRA, NLD; GIIPS = GRC, IRL, ITA, ESP, PRT SOURCE: AMECO database. Is lack of disinflationary pressures in the periphery during the crisis related to financial strains?
  • 7. INTRODUCTION EVIDENCE FROM THE EURO AREA Financial Conditions and Inflation Dynamics Panel-versions of the price and wage Phillips Curves: ◮ Prices: accelerationist πit = αi + βπi,t−1 + λ(uit − ¯uit ) + φ∆VATit + ψ1[i ∈ e] + ǫit ; ◮ Prices: hybrid New Keynesian πit = αi + βf Et πi,t+1 + βbπi,t−1 + λmcit + φ∆VATit + ψ1[i ∈ e] + ǫit , ◮ Wages: accelerationist ∆wit = αi + βπi,t−1 + λ(uit − ¯uit ) + φ∆˜zit + ψ1[i ∈ e] + ǫit ; Data ◮ Countries: AUT, DEU, BEL, FIN, FRA, NLD, GRC, IRL, ITA, ESP, PRT ◮ Estimation period: 1970–2007 Are the PC prediction errors during the crisis related to the degree of financial strains across countries?
  • 8. INTRODUCTION EVIDENCE FROM THE EURO AREA Estimated Euro Area Phillips Curves Prices Wages Explanatory Variables (1) (2) (3) (4) (5) (uit − ¯uit ) −0.273 −0.529 . −0.559 −0.659 (0.117) (0.127) (0.096) (0.118) (yit − ¯yit ) . . 0.134 . . (0.084) . . πi,t−1 0.845 0.813 0.561 0.763 0.745 (0.046) (0.046) (0.078) (0.057) (0.050) Et πi,t+1 . . 0.407 . . (0.085) ∆˜zit . . . 0.689 0.668 (0.127) (0.104) ∆VATit 0.091 0.072 0.035 . . (0.040) (0.039) (0.057) 1[i ∈ e] −0.631 −0.657 −0.315 −1.529 −1.230 (0.300) (0.298) (0.202) (0.358) (0.286) Adj. R2 0.839 0.845 . 0.858 0.872 Pr > J . . 0.109 . . Equal coeff. on (uit − ¯uit ) . <.001 . . <.001 NOTE: Time-clustered standard errors in parentheses.
  • 9. INTRODUCTION EVIDENCE FROM THE EURO AREA Financial Conditions in the Euro Area Sovereign (5-year) CDS spreads 2008 2010 2012 2014 Percentage points (log scale) Italy Greece Portugal Spain Ireland Mar./Oct. Periphery countries 0 0.5 2 10 50 200 2008 2010 2012 2014 Percentage points (log scale) Austria Belgium France Germany Netherlands Finland Mar./Oct. Core countries 0 0.1 0.5 1 2 4 SOURCE: Markit.
  • 10. INTRODUCTION EVIDENCE FROM THE EURO AREA Sovereign Distress and Business Credit Conditions Euro area, 2008–2013 Explanatory Variables (1) (2) ln CDSi,t−1 0.568 0.832 [0.406, 0.731] [0.493, 1.180] Adj. R2 0.200 0.210 Time fixed effects N Y NOTE: Bootstrapped 95% confidence intervals in brackets.
  • 11. INTRODUCTION EVIDENCE FROM THE EURO AREA Financial Conditions and PC Prediction Errors Without time fixed effects, 2008–2013 Explanatory Variable Specification ln CDSi,t−1 ln CDSi,t−1 × 1[i ∈ P] R2 (1) Prices (homogeneous) 0.043 0.601 0.198 [−0.139, 0.227] [0.218, 0.985] (2) Prices (heterogeneous) 0.204 0.593 0.258 [0.028, 0.372] [0.156, 1.030] (3) Hybrid NK 0.028 0.299 0.110 [−0.100, 0.156] [0.022, 0.577] (4) Wages (homogeneous) −0.008 −0.776 0.254 [−0.266, 0.251] [−1.425, 0.100] (5) Wages (heterogeneous) 0.085 −2.075 0.425 [−0.190, 0.360] [−3.082, −1.069] NOTE: Bootstrapped 95% confidence intervals in brackets.
  • 12. INTRODUCTION EVIDENCE FROM THE EURO AREA Financial Conditions and PC Prediction Errors With time fixed effects, 2008–2013 Explanatory Variable Specification ln CDSi,t−1 ln CDSi,t−1 × 1[i ∈ P] R2 (1) Prices (homogeneous) 0.044 0.453 0.329 [−0.239, 0.327] [0.092, 0.814] (2) Prices (heterogeneous) 0.684 0.275 0.419 [0.369, 0.999] [0.031, 0.519] (3) Hybrid NK 0.125 0.200 0.205 [−0.051, 0.301] [−0.031, 0.410] (4) Wages (homogeneous) −1.364 −0.495 0.352 [−2.221, −0.506] [−1.359, 0.369] (5) Wages (heterogeneous) −2.196 −1.469 0.542 [−2.731, −1.661] [−2.550, −0.389] NOTE: Bootstrapped 95% confidence intervals in brackets.
  • 13. INTRODUCTION EVIDENCE FROM THE EURO AREA Economic Significance of Financial Factors Euro area periphery, 2008–2013 2008 2009 2010 2011 2012 2013 -16 -8 0 8 16 Percentage points Actual price inflation Effect of financial conditions Actual wage inflation Effect of financial conditions Price and wage inflation Annual 2008 2009 2010 2011 2012 2013 -28 -14 0 14 28 Percent Prices Wages Counterfactual prices and wages Annual NOTE: In deviations from 2008 levels.
  • 14. INTRODUCTION EVIDENCE FROM THE EURO AREA Price Markups Euro area, 2000–2015 -10 -5 0 5 10 15 20 25 Percent Annual Periphery countries 2000 2005 2010 2015 -10 -5 0 5 10 15 20 25 Percent Annual Core countries 2000 2005 2010 2015 NOTE: The markup is equal to minus (100 times) the log or real unit labor costs (2008 = 1). SOURCE: AMECO database.
  • 15. INTRODUCTION EVIDENCE FROM THE EURO AREA Financial Conditions and Price Markups Euro area, 2008–2013 Explanatory Variable Specification ln CDSi,t−1 ln CDSi,t−1 × 1[i ∈ P] R2 A. Aggregate (1) Without time fixed effects −0.205 1.378 0.256 [−0.944, 0.534] [0.557, 2.220] (2) With time fixed effects −0.312 1.148 0.681 [−0.528, −0.095] [0.926, 1.372] B. Sectoral (3) Without time fixed effects −0.442 2.556 0.057 [−2.135, 1.252] [0.913, 4.198] (4) With time fixed effects −0.331 1.974 0.152 [−1.915, 1.254] [1.244, 2.704] NOTE: Bootstrapped 95% confidence intervals in brackets.
  • 16. MODEL INTRODUCTION Financial Heterogeneity as a Propagation Mechanism This paper: ◮ Extend GSSZ [2015] to a two-country setting (“core” and “periphery”) ◮ Study the consequences of forming a monetary union among countries with heterogeneous financial capacities Implications: ◮ During a financial crisis in the periphery, core has an incentive to lower prices to gain market share at home and abroad ◮ Firms in the periphery are forced to raise prices to maintain current cashflows, thereby sacrificing future market shares ◮ RER appreciating for periphery rather than for core creates a feedback loop that reinforces liquidity crisis in the periphery
  • 17. MODEL INTRODUCTION Policy Options Fiscal Union: ◮ Trading state-contingent bonds among heterogeneous countries ◮ Highly beneficial to the periphery but requires large transfers from the core Fiscal Devaluation: ◮ Certain mixes of fiscal instruments replicate the devaluation ◮ When can a unilateral fiscal devaluation by the periphery be beneficial to the core?
  • 18. MODEL ENVIRONMENT Preferences Two countries: home (h = periphery) and foreign (f = core) Continuum of households in each country: j ∈ Nc ≡ [0, 1] Two types of goods: home goods (h): c j i,h,t , i ∈ Nh ≡ [0, 1] foreign goods (f ): c j i,f,t , i ∈ Nf ≡ [1, 2] Preferences of household j in the home country: Et ∞ ∑ s=0 δs U(x j t+s, h j t+s) ◮ labor (h) is immobile
  • 19. MODEL ENVIRONMENT “Deep Habits” Ravn, Schmitt-Grohe & Uribe [2006] Consumption/habit aggregator: x j t = ∑ k=h,f Ξk Nk c j i,k,t /sθ i,k,t−1 1−1/η di 1−1/ǫ 1−1/η 1/(1−1/ǫ) ◮ η > 0 is the elasticity of substitution within a type of goods ◮ ǫ > 0 is the elasticity of substitution between the two types of goods ◮ 0 < Ξk < 1 governs the degree of home bias in consumption ◮ si,k,t = good-specific stock of habit ◮ θ < 0 governs the strength of “deep” habits Law of motion for (external) deep habits: si,k,t = ρsi,k,t−1 + (1 − ρ) 1 0 c j i,k,t dj; k = h, f ◮ “Keeping up with the Joneses” at the good level
  • 20. MODEL ENVIRONMENT Technology Continuum of monopolistically competitive firms producing variety of differentiated goods of type h and type f. ◮ Labor is the only input Production function of home country firms: yit = ci,h,t + c∗ i,h,t = At ait hit α − φ; i ∈ Nh (0 < α ≤ 1) ◮ At = persistent aggregate technology shock ◮ ait = i.i.d. idiosyncratic cost shock w/ log ait ∼ N(−0.5σ2, σ2) ◮ φ = fixed costs ⇒ firms can incur operating losses ◮ Homogeneous operating costs: φ = φ∗
  • 21. MODEL FRICTIONS Liquidity Risk First half of period t: ◮ Collect information about the aggregate state of the economy ◮ Post prices, take orders from customers, and plan production based on expected marginal cost Second half of period t: ◮ Idiosyncratic uncertainty is resolved, and firms realize actual marginal cost ◮ Hire labor to fulfill agreed-upon orders and produce output End of period t: ◮ Pay out all operating profits as dividends ◮ In the case of operating losses, the firm must issue new shares
  • 22. MODEL FRICTIONS Financial Frictions Costly external equity financing: (Myers & Majluf [1984]; Gomes [2001]; Stein [2003]) ◮ New shares sold at a discount because of asymmetric information ◮ 1 e claim raises only (1 − ϕ) e of funds (0 < ϕ < 1) Heterogeneity in financial capacity: ϕ∗ < ϕ No cross-border ownership of firms. (Obstfeld & Rogoff [2000])
  • 23. MODEL FRICTIONS “Beggar Thy Neighbor” at the Micro Level Deep habits make investment in market share profitable: ◮ Investment takes the form of low markups, which exposes firms to liquidity risk ◮ Optimal pricing strategy strikes the right balance Price war: ◮ Liquidity crisis in the periphery is a good time for firms from the core to steal market share by undercutting their competitors’ prices “Mr. Marchionne and other auto executives accuse Volkswagen of exploiting the crisis to gain market share by offering aggressive discounts. “It’s a bloodbath of pricing and it’s a bloodbath on margins,” he said.” – The New York Times, July 25, 2012
  • 24. MODEL FRICTIONS “Beggar Thy Neighbor” at the Micro Level Deep habits make investment in market share profitable: ◮ Investment takes the form of low markups, which exposes firms to liquidity risk ◮ Optimal pricing strategy strikes the right balance Price war: ◮ Liquidity crisis in the periphery is a good time for firms from the core to steal market share by undercutting their competitors’ prices “Mr. Marchionne and other auto executives accuse Volkswagen of exploiting the crisis to gain market share by offering aggressive discounts. “It’s a bloodbath of pricing and it’s a bloodbath on margins,” he said.” – The New York Times, July 25, 2012
  • 25. MODEL FRICTIONS Nominal Rigidities Quadratic costs of adjusting nominal prices: (Rotemberg [1982]; Erceg, Henderson & Levin [2000]) γp 2 Pi,h,t Pi,h,t−1 − 1 2 ct + γ∗ p 2 Qt P∗ t Pt P∗ i,h,t P∗ i,h,t−1 − 1 2 c∗ t ; (γp, γ∗ p > 0) ◮ Qt = nominal exchange rate (home/foreign currency) ◮ Consumer price index (CPI) in the home country: Pt ≡ ∑ k=h,f Ξk P1−ε k,t 1 1−ε , where Pk,t ≡ Nk Pi,k,t 1−η di 1 1−η ; k = h, f Pricing to market: law of one price does not apply (Fabiani, Loupias, Martins & Sabbatini [2007])
  • 26. MODEL FRICTIONS The Firm’s Problem Choose di,t , hi,t , ci,h,t , c∗ i,h,t , si,h,t , s∗ i,h,t , pi,h,t , p∗ i,h,t ∞ t=0 to maximize L = E0 ∞ ∑ t=0 m0,t di,t + κi,t At ai,t hi,t α − φ − ci,h,t + c∗ i,h,t + ξi,t pi,h,t ph,t ci,h,t + qt p∗ i,h,t p∗ h,t c∗ i,h,t − wt hi,t − di,t + ϕ min 0, di,t − γp 2 pi,h,t pi,h,t−1 πh,t − 1 2 ct − γ∗ p 2 qt p∗ i,h,t p∗ i,h,t−1 π∗ h,t − 1 2 c∗ t + νi,h,t (pi,h,t )−η ˜p η h,t s θ(1−η) i,h,t−1 xh,t − ci,h,t + ν∗ i,h,t (p∗ i,h,t )−η ˜p ∗η h,t s ∗θ(1−η) i,h,t−1 x∗ h,t − c∗ i,h,t + λi,h,t ρsi,h,t−1 + (1 − ρ)ci,h,t − si,h,t + λ∗ i,h,t ρs∗ i,h,t−1 + (1 − ρ)c∗ i,h,t − s∗ i,h,t
  • 27. MODEL FRICTIONS Optimal Pricing Assume flexible prices and no customer markets. When α = 1, optimal pricing (home market) ⇒ pi,h,t ph,t = η η − 1 accounting markup × EA t [ξit ait ] EA t [ξit ] economic markup × Wt /Pt At real marginal cost Financial frictions ⇒ EA t [ξit ] > 1 EA t [ξit ait ] EA t [ξit ] = 1 + Cov[ξit ait ] ≥ 1
  • 28. MODEL FRICTIONS Optimal Pricing (cont.) Bring back customer markets (still flexible prices!) Growth-adjusted, compounded discount rate: ˜βt,s ≡ ms,s+1 sh,s+1/sh,s − ρ 1 − ρ × s−t ∏ j=1 ρ + χ sh,t+j /sh,t+j−1 − ρ 1 − ρ mt+j−1,t+j Optimal pricing ⇒ pi,h,t ph,t = η η − 1 EA t [ξit ait ] EA t [ξit ] Wt /Pt At − χ η − 1 Et ∞ ∑ s=t+1 ˜βt,s EA s[ξi,s] EA t [ξi,t ] ph,s − Ws/Ps As
  • 29. MODEL Calibration Financial Shocks Temporary but persistent increase in the cost of external finance: ϕt = ¯ϕ × ft , log ft = 0.90 × log ft−1 + ǫf,t , ǫf,t ∼ N(−0.5σ2 f , σ2 f ) Asymmetric shock ⇒ affects the home country only. Size of the shock: ϕt → 2 ¯ϕ upon impact
  • 30. MODEL Calibration Calibration Summary Key Model Parameters Value Preferences & Technology strength of deep habits (θ) −0.86 persistence of deep habits (ρ) 0.85 elasticity of substitution b/w and w/i goods (η, ǫ) (2.00,1.50) fixed operating costs (φ, φ∗) (0.10,0.10) idiosyncratic volatility (σ) 0.15 Nominal Rigidities price adjustment costs (γp) 10.0 wage adjustment costs (γw ) 30.0 Financial Frictions equity dilution costs ( ¯ϕ, ¯ϕ∗), EA t [ξit ] = 1.16 (0.20,0.02)
  • 31. MODEL SIMULATIONS Implications of an Asymmetric Financial Shock Under floating exchange rates (ϕ = 0.20, ϕ∗ = 0.02) -1.0 -0.5 0.0 0.5 1.0 1.5 pct. Home Foreign (a) Real GDP 0 8 16 24 32 -0.8 -0.4 0.0 0.4 0.8 pps. (b) Consumption 0 8 16 24 32 -2 -1 0 1 2 pps. (c) Hours worked 0 8 16 24 32 -1.5 0.0 1.5 3.0 4.5 6.0 7.5 pps. (d) Interest rate 0 8 16 24 32 -1 0 1 2 3 4 5 pct. Real Nominal (e) Exchange rate 0 8 16 24 32 -0.5 0.0 0.5 1.0 1.5 pps. (f) Inflation 0 8 16 24 32 -1.6 -0.8 0.0 0.8 1.6 pct. (g) Exports 0 8 16 24 32 -1.0 -0.5 0.0 0.5 1.0 pct. of GDP (h) Current account 0 8 16 24 32 NOTE: Exchange rates are expressed as home currency relative to foreign currency.
  • 32. MODEL SIMULATIONS Implications of an Asymmetric Financial Shock In a monetary union (ϕ = 0.20, ϕ∗ = 0.02) -1.0 -0.5 0.0 0.5 1.0 1.5 pct. Home Foreign (a) Real GDP 0 8 16 24 32 -0.8 -0.4 0.0 0.4 0.8 pps. (b) Consumption 0 8 16 24 32 -2 -1 0 1 2 pps. (c) Hours worked 0 8 16 24 32 -1.5 0.0 1.5 3.0 4.5 6.0 7.5 pps. (d) Interest rate 0 8 16 24 32 -1 0 1 2 3 4 5 pct. Real Nominal (e) Exchange rate 0 8 16 24 32 -0.5 0.0 0.5 1.0 1.5 pps. (f) Inflation 0 8 16 24 32 -1.6 -0.8 0.0 0.8 1.6 pct. (g) Exports 0 8 16 24 32 -1.0 -0.5 0.0 0.5 1.0 pct. of GDP (h) Current account 0 8 16 24 32 NOTE: Exchange rates are expressed as home currency relative to foreign currency.
  • 33. MODEL SIMULATIONS Asymmetric Financial Shock and Price War Monetary union vs. floating exchange rates (ϕ = 0.20, ϕ∗ = 0.02) -1.5 -1.0 -0.5 0.0 0.5 1.0 pct. Home, union Foreign, union Home, floating Foreign, floating (a) Relative prices - home 0 8 16 24 32 -0.6 -0.3 0.0 0.3 0.6 0.9 1.2 pps. (b) Market share - home 0 8 16 24 32 -0.2 0.0 0.2 0.4 pct. (c) Wage inflation 0 8 16 24 32 -1.0 -0.5 0.0 0.5 1.0 pct. (d) Relative prices - foreign 0 8 16 24 32 -0.8 -0.4 0.0 0.4 pps. (e) Market share - foreign 0 8 16 24 32 -1 0 1 2 3 pct. (f) Markup 0 8 16 24 32
  • 34. MODEL SIMULATIONS Relative Import Shares Euro area periphery and core, 2008–2015 0 50 100 150 200 2008 2010 2012 2014 80 90 100 110 120 Index(2008=100) Index(2008=100) By broad economic categories Annual BEC-1 (RHS) BEC-2 (RHS) BEC-3 (LHS) BEC-4 (RHS) BEC-5 (RHS) BEC-6 (RHS) BEC-7 (LHS) 2008 2010 2012 2014 85 90 95 100 105 Index(2008=100) Average Median Trade-weighted aggregates Annual
  • 35. MODEL SIMULATIONS Financial Heterogeneity and Monetary Union Alternative calibration: ϕ = ϕ∗ = 0.20 All other parameters are kept at their baseline values. Financial shocks in both core and periphery.
  • 36. MODEL SIMULATIONS Heterogeneity as a Propagation Mechansim Monetary union (ϕ = ϕ∗ = 0.20) -1.0 -0.5 0.0 0.5 pct. Baseline Symmetric (a) Real GDP - home 0 8 16 24 32 -0.6 -0.3 0.0 0.3 pct. (b) Consumption - home 0 8 16 24 32 -0.4 0.0 0.4 0.8 1.2 1.6 pps. (c) Inflation - home 0 8 16 24 32 0.0 0.5 1.0 1.5 2.0 2.5 pps. (d) Markup - home 0 8 16 24 32 -0.8 -0.4 0.0 0.4 0.8 1.2 1.6 pct. Baseline Symmetric (e) Real GDP - foreign 0 8 16 24 32 -0.8 -0.4 0.0 0.4 0.8 pct. (f) Consumption - foreign 0 8 16 24 32 -0.4 0.0 0.4 0.8 1.2 1.6 pps. (g) Inflation - foreign 0 8 16 24 32 0.0 0.5 1.0 1.5 2.0 2.5 pps. (h) Markup - foreign 0 8 16 24 32
  • 37. POLICY IMPLICATIONS Welfare Consequences of a Monetary Union Heterogeneous financial capacity (ϕ = 0.20, ϕ∗ = 0.02) Welfare Monetary Union Flexible FX CE (%) Home country −259.23 −254.16 2.53 Foreign country −254.05 −254.26 −0.11 Joint −513.28 −508.42 .
  • 38. POLICY IMPLICATIONS Welfare Consequences of a Monetary Union Importance of customer markets relationships
  • 39. POLICY IMPLICATIONS Macroeconomic Volatilities Monetary union vs. flexible exchange rates
  • 40. POLICY IMPLICATIONS Monetary Union with Complete Risk Sharing Asymmetric financial shock (ϕ = 0.20, ϕ∗ = 0.02) -1.0 -0.5 0.0 0.5 1.0 1.5 pct. Home, baseline Foreign, baseline Home, risk sharing Foreign, risk sharing (a) Real GDP 0 8 16 24 32 -0.6 -0.3 0.0 0.3 0.6 pct. (b) Consumption 0 8 16 24 32 -1.0 -0.5 0.0 0.5 pct. Baseline Risk sharing (c) Real exchange rate 0 8 16 24 32 -1.0 -0.5 0.0 0.5 1.0 pct. of GDP Home Foreign (d) Contingent transfer 0 8 16 24 32 NOTE: Exchange rates are expressed as home currency relative to foreign currency.
  • 41. POLICY IMPLICATIONS Welfare Consequences of a Fiscal Union Heterogeneous financial capacity (ϕ = 0.20, ϕ∗ = 0.02) Welfare in a Monetary Union w/o Risk Sharing w/ Risk Sharing CE (%) A. Calibration: θ = −0.86, ρ = 0.85, φ∗ = 1.0 × φ Home country −259.23 −257.61 0.79 Foreign country −254.05 −253.15 0.45 Joint −513.28 −510.76 . B. Calibration: θ = −0.95, ρ = 0.95, φ∗ = 1.0 × φ Home country −283.64 −279.86 1.71 Foreign country −278.47 −274.84 1.66 Joint −562.11 −554.80 . C. Calibration: θ = −0.86, ρ = 0.85, φ∗ = 0.9 × φ Home country −261.00 −254.69 3.13 Foreign country −248.73 −249.81 −0.56 Joint −509.73 −504.50 .
  • 42. POLICY IMPLICATIONS Theory of Fiscal Devaluation Adao, Correia & Teles [2009]; Farhi, Gopinath & Itskhoki [2014] Some EU countries have considered the idea of swapping VAT and payroll subsidies: ◮ VAT is a discriminatory tax on imported goods. ◮ For revenue-neutrality, payroll subsidy to domestic firms. Germany: ◮ Raised VAT (from 16% to 19%) on January 2007 ◮ Lowered corporate income tax rate (from 38.7% to 29.8%) on July 2007 (effective January 2008).
  • 43. POLICY IMPLICATIONS Implementable Plan We consider a simple VAT-payroll subsidy swap rule (VAT (τV t ) + payroll subsidy (ςP t )) FD rules that are linear in the resource gap of the home country and revenue neutral: τV t = ∆t 1 + ∆t ∆t = −αFD × log yt ¯y (αFD > 0) ςP t = τV t × (ph,t ch,t + pf,t cf,t ) ◮ Foreign country does not retaliate ◮ Home firms are not subject to the VAT in the foreign country Is there a region for αFD that is mutually beneficial to both home and foreign countries?
  • 44. POLICY IMPLICATIONS Welfare Implications of Fiscal Devaluations Monetary union (ϕ = 0.20, ϕ∗ = 0.02) 0 2 4 6 0 10 20 30 Home Foreign FD α (a) Deep habits:θ = −0.3 and ρ = 0.3 Changeinwelfare 0 2 4 6 0 10 20 30FD α (b) Deep habits:θ = −0.86 and ρ = 0.85 Changeinwelfare 0 2 4 6 0 10 20 30FD α (c) Deep habits: θ = −0.95 and ρ = 0.95 Changeinwelfare
  • 45. POLICY IMPLICATIONS Welfare Implications of Fiscal Devaluations The role of financial frictions 0 10 20 30 0 2 4 6 Change in welfare ( ) FD: The effect of fixed cost FD α 0 10 20 30 0 2 4 6 Change in welfare ( ) FD: The effect of issuance cost FD α
  • 46. CONCLUSION Summary With customer markets, differences in financial capacity across countries imply a strong amplification mechanism. Monetary union impedes adjustment of RERs and exacerbates the downturn in response to an adverse financial shock. Unilateral fiscal devaluation by periphery may be welfare improving for both periphery and core.