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The Aggregate Effects of Credit Market Frictions:
Evidence from Firm-level Default Assessments
Tim Besley, Isabelle Roland, and John Van Reenen
Joint BIS-IMF-OECD conference
“Weak productivity: the role of financial factors and policies”
January 2018
1 / 1
Role of financial factors in explaining weak productivity
after the Great Recession?
We develop a tractable framework to quantify the impact of credit
frictions on aggregate output and productivity
We assess two channels:
Capital shallowing: Are firms deprived of credit?
Misallocation: Are the most productive firms relatively more deprived
of credit?
We show how the theoretical framework can be taken to the data
with minimal data requirements (employment and default risk)
2 / 1
Role of financial factors in explaining weak productivity
after the Great Recession?
Approach grounded in literature on the aggregate consequences of
firm-specific factor price distortions (e.g. Hsieh and Klenow, 2009)
Firm-specific distortions on the price of capital are a “black box”
measured using data on value added and capital stocks
We try to narrow down these distortions to factors that determine a
firm’s “access to credit” and measure them directly
3 / 1
UK case study for empirical implementation
16% gap between trend and actual labour productivity at end 2015
GDP/hour Q4 2007=100, trend=2.3% p.a.(Q1 1979-Q2 2008 average) Note: Q2 2008=start of recession. Source: ONS
How much of this gap is related to financial factors?
Historical comparison International comparison
4 / 1
Preview of findings
Credit frictions substantially depress output and labour productivity
On average over 2004-2012 UK output was 3% to 5% lower per
annum due to credit market frictions
Impact worsened during the crisis and lingered thereafter
Frictions account for
11% to 18% of productivity fall in 2008-2009
13% to 23% of the productivity gap at the end of 2012
Results mainly driven by deterioration of average default risk (capital
shallowing) as opposed to misallocation of credit (TFP losses)
Results mainly driven by small and medium sized firms (SMEs)
5 / 1
Roadmap
Theoretical framework
Data and measurement issues
Core results
Micro-economic implications
Macro-economic implications
Misallocation versus capital shallowing
SMEs versus large firms
Comparison with traditional quantity-based approach (if time)
6 / 1
Theoretical framework: Firm-level decisions
Production: Ynt = θnt L1−α
nt Kα
nt
η
with η < 1
Factor demands maximize
Πnt = Ynt −
wtLnt
τL
nt
−
ρtKnt
τK
nt
FOCs for L and K imply
Ynt = θ
1
1−η
nt ψ (wt, ρt) τnt
where
τnt ≡ τL
nt
(1−α)η
1−η
τK
nt
αη
1−η
Frictionless world: τL
nt = τK
nt = 1 for all firms n = 1, ..., N → output
solely determined by θnt, α and η, and the frictionless factor prices
Monopolistic competition
7 / 1
Theoretical framework: Aggregate implications
Yt = ψ(wt, ρt)ˆθ
1
1−η
t Θt
where ˆθt is aggregate TFP and
Θt =
N
n=1
ωntτnt
where ωnt = θnt
ˆθt
1
1−η
are relative productivity weights
Θt represents aggregate impact of factor market distortions
Θt = 1 when τL
nt = τK
nt = 1
Equilibrium wage
8 / 1
Capital shallowing or misallocation?
Θt can be decomposed into two parts
Θt = ΘS
t ΘT
t
Scale effect ΘS
t : Reflects the impact of factor market distortions on
aggregate inputs
Reducing aggregate credit distortions induces aggregate capital
deepening and higher output
TFP effect ΘT
t : Reflects how factor market distortions covary with
the productivity levels of firms, i.e. allocational efficiency
Channelling credit to most productive firms induces higher aggregate
TFP and higher output
Technical details
9 / 1
Measurement of relative productivity at the firm level
Method 1: Solow residuals using data on value added, the wage bill,
and capital stock estimates
Method 2: Use theory as a guide
ωnt =
γntΘt
τnτL
nt
where
γnt =
Lnt
Nt
n=1 Lnt
where Lnt denotes the employment of firm n at time t
10 / 1
Output and labour productivity losses
Derive a counter-factual level of output associated with reference
level of distortions ˆτK , ˆτL and ˆΘt
Deviation of actual output from its reference level is given by
ˆYt − Yt
ˆYt
= 1 −
Θt
ˆΘt
1−η
1−αη
Change in labor productivity that can be explained by changes in
distortions is given by
∆ log wt =
1 − η
1 − αη
ln ˆΘt − ln ˆΘt−1
Our reference point is τK
nt = 1, i.e. no credit market distortions
(with or without labour market frictions)
11 / 1
Measurement of credit frictions
How do we measure τK
nt?
Micro-found a measurable proxy for credit frictions
Simple model of equilibrium credit contracts with moral hazard
(unobserved costly managerial effort)
Capital allocation
ΠKt =
ρt
φ∗
nt
where ρt is bank’s cost of funds and φ∗
nt the equilibrium repayment
probability
MPK = Lender’s risk-adjusted cost of funds
12 / 1
Measurement of credit frictions
Simple micro-foundation for credit frictions: τK
nt = φnt
Equilibrium repayment probability φ∗
nt can fall because of
Factors affecting profit function, e.g. more challenging business
conditions
Balance sheet deterioration, e.g. a fall in collateral value
Higher switching costs as lenders are less keen for new business
Lower default risk means higher inputs (labour and capital) and
output, all else equal
Full model
13 / 1
Data and measurement issues
Annual Business Inquiry and Annual Business Survey
Establishment level administrative surveys (ONS)
Census of large businesses and stratified random sample of SMEs
Non-financial market sector
Measure productivity as real gross value added per employee;
estimate capital stocks (PIM)
Use sampling weights to measure aggregate productivity
developments
Estimate default risk using credit scoring model (S&P’s)
Inputs: BvD company accounts, industry, and macroeconomic factors
Output: risk score (aaa, bbb, etc.)
Match risk score to historical default rates to capture historical
information set of lenders
Sample size Productivity developments Sample representativeness
14 / 1
Default probabilities
Aggregate probability of default at the 1-year horizon (in %)
Probability of default systematically larger for SMEs
Increase after 2007 is significant for both types of firms
Aggregate developments largely driven by SMEs
15 / 1
Firm-level implications
Do repayment probabilities affect firm behaviour as suggested by the
theory?
OLS with year and firm fixed effects
Default risk is significant indicator of firm performance
Non-trivial coefficients: e.g. 10pp increase in repayment probability
associated with a 9% increase in investment
16 / 1
Aggregate implications: core results
On average 3% to 5% output loss per annum in 2004-2012
Sustained increase in losses from 2007 onwards, lingers thereafter
17 / 1
Aggregate implications: core results
Scale effect is main driver of output losses (capital shallowing)
Small losses due to misallocation (TFP term)
Increase in misallocation losses since 2009 but relatively small
18 / 1
How much of the productivity gap can we explain?
Real GVA per worker - actual versus trend, 2007=100. Source: ABI & ABS surveys, authors’ calculations.
Had default risks remained at their 2007 level, output would have
been approx. 2% higher in 2012
18% of the gap between actual and trend output by end 2012
19 / 1
SMEs versus large firms
Higher output losses among SMEs
Aggregate deterioration driven by SMEs
Scale effects dominate in both cases
Demand effects
20 / 1
Robustness checks
Results on credit frictions are robust to
Using Solow residuals to measure ωnt
Using empirical factor shares instead of calibrated α
Including labour market frictions
Inferred from the data using the firms’ first-order conditions
τL
nt =
wtLnt
(1 − α)ηYnt
Does not alter the conclusions from the thought experiment τK
nt = 1
21 / 1
Comparison with quantity-based approach
We study specific aspect of credit market frictions
However, capital market imperfections encompass more than what
default risk captures
Traditional measure of capital market distortions (e.g. Hsieh and
Klenow, 2009)
τK
nt =
ρtKnt
αηYnt
Comparison with our direct measure for the manufacturing sector
22 / 1
Comparison with quantity-based approach
Pros
Wider range of distortions, e.g. adjustment costs, capital taxes and
subsidies
Measurement error in default risk: lenders could use other
unobservable information
Cons
All of the measurement error in Ynt and Knt is now attributed to
factor market distortions
Measurement error is a very serious problem, e.g. Rotemberg and
White (2017) show that the conclusions in Hsieh and Klenow (2009)
are very sensitive to standard data cleaning procedures
23 / 1
Comparison with quantity-based approach
Quantity-based approach: average τK
n around 0.14 versus average
repayment probability of 0.89 (default risk is only about 16% of
total distortions)
Larger dispersion in the quantity-based measures
Positively correlated although the R2 is low (0.06) (coeff is 3.32 and
the (robust) se is 0.29)
Much larger losses (as in Gilchrist, Sim, and Zakrajsek, 2013)
If capital market distortions were removed completely, manufacturing
output would be 43% to 45% higher!
Capital distortions appear to be getting worse over time
However, the impact of the financial crisis is much less visible!
24 / 1
Conclusions
Developed a theoretical-empirical framework to quantify the impact
of credit frictions on output and productivity
Data requirements: employment and default risk
UK Case Study with rich administrative firm-level panel data
Substantial output and productivity losses from generalized increase
in default risk
Little evidence of a sizeable contribution of worsening allocational
efficiency
Worsening since 2007 - mainly due to frictions on SME credit markets
Contrasting results of quantity-based approach
25 / 1
UK case study for empirical implementation
Slowdown stands out in historical perspective
Output per worker, 2008-09 recession and previous 3 UK recessions. Pre-recession peak=100. Source: ONS.
UK productivity puzzle
26 / 1
UK case study for empirical implementation
Slowdown stands out in international comparisons
GDP/hour, 2007=100. Source: OECD and ONS.
UK productivity puzzle
27 / 1
Theoretical framework: Firm-level decisions
This is a “Lucas span of control model” where profits are a return to
ownership of technological/managerial capital θ
The model could also be interpreted as a model with monopolistic
competition where
η = 1 −
1
ε
and ε is the elasticity of demand. Firm decisions
28 / 1
Theoretical framework: Aggregate implications
ρt is determined in global capital markets
Exogenously fixed aggregate labor supply L
Equilibrium wage is
wt =
(1 − α)ηψ(wt, ρt)ˆθ
t
1
1−η
t Θt
L
Aggregate implications
29 / 1
Capital shallowing or misallocation?
Yt = TFPt × SCALEt
TFPt ≡ ˆθtΘT
t
SCALEt ≡ ˆθ
η
1−η
t ψ(wt, ρt)ΘS
t
Θt = ΘS
t ΘT
t
Misallocation
30 / 1
Measurement of credit frictions
Firms
Risk neutral
Heterogeneous productivities θn (TFP or demand shocks) and
collateral An
Produce using labor Ln and capital Kn
Borrow Bn from banks and Kn = An + Bn
Output is stochastic - Production takes place or fails (0)
Manager exerts costly effort which determines the probability of
success φn
Effort is not observed by lenders
Solution overview
31 / 1
Measurement of credit frictions
Lenders
Risk neutral
Compete and offer credit terms {Bn, Rn} tailored to a firm’s
characteristics {θn, An}
Access funds at cost ρ > 1
Seize firm’s collateral An if output is 0
Lending contracts - timeline
1 Nature assigns each firm to a bank
2 Banks offer credit contracts {Bn, Rn} given firm’s outside option
U (θn, An) (assume exogenous and binding for now)
3 Manager chooses effort to maximize expected profits
4 Default occurs with probability (1 − φn) in which case firm loses An
5 If there is no default, firm makes labor hiring decisions, produces, and
repays Rn
Solution overview
32 / 1
Measurement of credit frictions
Optimal repayment probability (stage 3)
Choice of default probability maximizes firm’s expected profits given
any credit contract {Rn, Bn} offered
First order condition for incentive compatible effort implies
φn = f (Π (θn, w, An + Bn) − Rn + An)
φn increases in profit and collateral but decreases in interest payment
Solution overview
33 / 1
Measurement of credit frictions
Optimal lending contracts (stage 2)
Credit contract maximizes bank’s expected profits s.t. IC effort
Focus on case where firm’s outside option binds (pins down Rn)
Maximise bank’s profit function with respect to Bn yields
ΠK (θn, w, An, B∗
n ) =
ρ
φ∗
n (An, θn)
MPK = Lender’s risk-adjusted cost of funds
Lower default risk means more capital, all else equal
Model yields a simple micro-foundation for credit frictions: τK
nt = φ
Solution overview
34 / 1
Measurement of credit frictions
Outside option (stage 1)
Suppose there is a switching cost, κ, from moving to another bank
Define the outside option which generates zero profits for a
competing bank as ˜U (An, θn)
This is the best possible terms that another bank would offer
Equilibrium outside option is
U (θ, A) = ˜U (A, θ) − κ
Solution overview
35 / 1
Sample size
Data and measurement issues
36 / 1
Annual labour productivity growth (in %) by firm size and
sector
Data and measurement issues
37 / 1
Sample is representative of aggregate developments
Labour productivity in the “market sector” (2007=100)
Data and measurement issues
38 / 1
SMEs versus large firms: Role of demand effects?
Credit frictions as measured by default risk matter mainly for SMEs
Have large firms suffered larger demand shocks? (exports etc.)
Difference between fundamental and time-varying TFP suggests so
Core results: SMEs versus large firms
39 / 1

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Isabelle Roland - The Aggregate E ects of Credit Market Frictions: Evidence from Firm-level Default Assessments

  • 1. The Aggregate Effects of Credit Market Frictions: Evidence from Firm-level Default Assessments Tim Besley, Isabelle Roland, and John Van Reenen Joint BIS-IMF-OECD conference “Weak productivity: the role of financial factors and policies” January 2018 1 / 1
  • 2. Role of financial factors in explaining weak productivity after the Great Recession? We develop a tractable framework to quantify the impact of credit frictions on aggregate output and productivity We assess two channels: Capital shallowing: Are firms deprived of credit? Misallocation: Are the most productive firms relatively more deprived of credit? We show how the theoretical framework can be taken to the data with minimal data requirements (employment and default risk) 2 / 1
  • 3. Role of financial factors in explaining weak productivity after the Great Recession? Approach grounded in literature on the aggregate consequences of firm-specific factor price distortions (e.g. Hsieh and Klenow, 2009) Firm-specific distortions on the price of capital are a “black box” measured using data on value added and capital stocks We try to narrow down these distortions to factors that determine a firm’s “access to credit” and measure them directly 3 / 1
  • 4. UK case study for empirical implementation 16% gap between trend and actual labour productivity at end 2015 GDP/hour Q4 2007=100, trend=2.3% p.a.(Q1 1979-Q2 2008 average) Note: Q2 2008=start of recession. Source: ONS How much of this gap is related to financial factors? Historical comparison International comparison 4 / 1
  • 5. Preview of findings Credit frictions substantially depress output and labour productivity On average over 2004-2012 UK output was 3% to 5% lower per annum due to credit market frictions Impact worsened during the crisis and lingered thereafter Frictions account for 11% to 18% of productivity fall in 2008-2009 13% to 23% of the productivity gap at the end of 2012 Results mainly driven by deterioration of average default risk (capital shallowing) as opposed to misallocation of credit (TFP losses) Results mainly driven by small and medium sized firms (SMEs) 5 / 1
  • 6. Roadmap Theoretical framework Data and measurement issues Core results Micro-economic implications Macro-economic implications Misallocation versus capital shallowing SMEs versus large firms Comparison with traditional quantity-based approach (if time) 6 / 1
  • 7. Theoretical framework: Firm-level decisions Production: Ynt = θnt L1−α nt Kα nt η with η < 1 Factor demands maximize Πnt = Ynt − wtLnt τL nt − ρtKnt τK nt FOCs for L and K imply Ynt = θ 1 1−η nt ψ (wt, ρt) τnt where τnt ≡ τL nt (1−α)η 1−η τK nt αη 1−η Frictionless world: τL nt = τK nt = 1 for all firms n = 1, ..., N → output solely determined by θnt, α and η, and the frictionless factor prices Monopolistic competition 7 / 1
  • 8. Theoretical framework: Aggregate implications Yt = ψ(wt, ρt)ˆθ 1 1−η t Θt where ˆθt is aggregate TFP and Θt = N n=1 ωntτnt where ωnt = θnt ˆθt 1 1−η are relative productivity weights Θt represents aggregate impact of factor market distortions Θt = 1 when τL nt = τK nt = 1 Equilibrium wage 8 / 1
  • 9. Capital shallowing or misallocation? Θt can be decomposed into two parts Θt = ΘS t ΘT t Scale effect ΘS t : Reflects the impact of factor market distortions on aggregate inputs Reducing aggregate credit distortions induces aggregate capital deepening and higher output TFP effect ΘT t : Reflects how factor market distortions covary with the productivity levels of firms, i.e. allocational efficiency Channelling credit to most productive firms induces higher aggregate TFP and higher output Technical details 9 / 1
  • 10. Measurement of relative productivity at the firm level Method 1: Solow residuals using data on value added, the wage bill, and capital stock estimates Method 2: Use theory as a guide ωnt = γntΘt τnτL nt where γnt = Lnt Nt n=1 Lnt where Lnt denotes the employment of firm n at time t 10 / 1
  • 11. Output and labour productivity losses Derive a counter-factual level of output associated with reference level of distortions ˆτK , ˆτL and ˆΘt Deviation of actual output from its reference level is given by ˆYt − Yt ˆYt = 1 − Θt ˆΘt 1−η 1−αη Change in labor productivity that can be explained by changes in distortions is given by ∆ log wt = 1 − η 1 − αη ln ˆΘt − ln ˆΘt−1 Our reference point is τK nt = 1, i.e. no credit market distortions (with or without labour market frictions) 11 / 1
  • 12. Measurement of credit frictions How do we measure τK nt? Micro-found a measurable proxy for credit frictions Simple model of equilibrium credit contracts with moral hazard (unobserved costly managerial effort) Capital allocation ΠKt = ρt φ∗ nt where ρt is bank’s cost of funds and φ∗ nt the equilibrium repayment probability MPK = Lender’s risk-adjusted cost of funds 12 / 1
  • 13. Measurement of credit frictions Simple micro-foundation for credit frictions: τK nt = φnt Equilibrium repayment probability φ∗ nt can fall because of Factors affecting profit function, e.g. more challenging business conditions Balance sheet deterioration, e.g. a fall in collateral value Higher switching costs as lenders are less keen for new business Lower default risk means higher inputs (labour and capital) and output, all else equal Full model 13 / 1
  • 14. Data and measurement issues Annual Business Inquiry and Annual Business Survey Establishment level administrative surveys (ONS) Census of large businesses and stratified random sample of SMEs Non-financial market sector Measure productivity as real gross value added per employee; estimate capital stocks (PIM) Use sampling weights to measure aggregate productivity developments Estimate default risk using credit scoring model (S&P’s) Inputs: BvD company accounts, industry, and macroeconomic factors Output: risk score (aaa, bbb, etc.) Match risk score to historical default rates to capture historical information set of lenders Sample size Productivity developments Sample representativeness 14 / 1
  • 15. Default probabilities Aggregate probability of default at the 1-year horizon (in %) Probability of default systematically larger for SMEs Increase after 2007 is significant for both types of firms Aggregate developments largely driven by SMEs 15 / 1
  • 16. Firm-level implications Do repayment probabilities affect firm behaviour as suggested by the theory? OLS with year and firm fixed effects Default risk is significant indicator of firm performance Non-trivial coefficients: e.g. 10pp increase in repayment probability associated with a 9% increase in investment 16 / 1
  • 17. Aggregate implications: core results On average 3% to 5% output loss per annum in 2004-2012 Sustained increase in losses from 2007 onwards, lingers thereafter 17 / 1
  • 18. Aggregate implications: core results Scale effect is main driver of output losses (capital shallowing) Small losses due to misallocation (TFP term) Increase in misallocation losses since 2009 but relatively small 18 / 1
  • 19. How much of the productivity gap can we explain? Real GVA per worker - actual versus trend, 2007=100. Source: ABI & ABS surveys, authors’ calculations. Had default risks remained at their 2007 level, output would have been approx. 2% higher in 2012 18% of the gap between actual and trend output by end 2012 19 / 1
  • 20. SMEs versus large firms Higher output losses among SMEs Aggregate deterioration driven by SMEs Scale effects dominate in both cases Demand effects 20 / 1
  • 21. Robustness checks Results on credit frictions are robust to Using Solow residuals to measure ωnt Using empirical factor shares instead of calibrated α Including labour market frictions Inferred from the data using the firms’ first-order conditions τL nt = wtLnt (1 − α)ηYnt Does not alter the conclusions from the thought experiment τK nt = 1 21 / 1
  • 22. Comparison with quantity-based approach We study specific aspect of credit market frictions However, capital market imperfections encompass more than what default risk captures Traditional measure of capital market distortions (e.g. Hsieh and Klenow, 2009) τK nt = ρtKnt αηYnt Comparison with our direct measure for the manufacturing sector 22 / 1
  • 23. Comparison with quantity-based approach Pros Wider range of distortions, e.g. adjustment costs, capital taxes and subsidies Measurement error in default risk: lenders could use other unobservable information Cons All of the measurement error in Ynt and Knt is now attributed to factor market distortions Measurement error is a very serious problem, e.g. Rotemberg and White (2017) show that the conclusions in Hsieh and Klenow (2009) are very sensitive to standard data cleaning procedures 23 / 1
  • 24. Comparison with quantity-based approach Quantity-based approach: average τK n around 0.14 versus average repayment probability of 0.89 (default risk is only about 16% of total distortions) Larger dispersion in the quantity-based measures Positively correlated although the R2 is low (0.06) (coeff is 3.32 and the (robust) se is 0.29) Much larger losses (as in Gilchrist, Sim, and Zakrajsek, 2013) If capital market distortions were removed completely, manufacturing output would be 43% to 45% higher! Capital distortions appear to be getting worse over time However, the impact of the financial crisis is much less visible! 24 / 1
  • 25. Conclusions Developed a theoretical-empirical framework to quantify the impact of credit frictions on output and productivity Data requirements: employment and default risk UK Case Study with rich administrative firm-level panel data Substantial output and productivity losses from generalized increase in default risk Little evidence of a sizeable contribution of worsening allocational efficiency Worsening since 2007 - mainly due to frictions on SME credit markets Contrasting results of quantity-based approach 25 / 1
  • 26. UK case study for empirical implementation Slowdown stands out in historical perspective Output per worker, 2008-09 recession and previous 3 UK recessions. Pre-recession peak=100. Source: ONS. UK productivity puzzle 26 / 1
  • 27. UK case study for empirical implementation Slowdown stands out in international comparisons GDP/hour, 2007=100. Source: OECD and ONS. UK productivity puzzle 27 / 1
  • 28. Theoretical framework: Firm-level decisions This is a “Lucas span of control model” where profits are a return to ownership of technological/managerial capital θ The model could also be interpreted as a model with monopolistic competition where η = 1 − 1 ε and ε is the elasticity of demand. Firm decisions 28 / 1
  • 29. Theoretical framework: Aggregate implications ρt is determined in global capital markets Exogenously fixed aggregate labor supply L Equilibrium wage is wt = (1 − α)ηψ(wt, ρt)ˆθ t 1 1−η t Θt L Aggregate implications 29 / 1
  • 30. Capital shallowing or misallocation? Yt = TFPt × SCALEt TFPt ≡ ˆθtΘT t SCALEt ≡ ˆθ η 1−η t ψ(wt, ρt)ΘS t Θt = ΘS t ΘT t Misallocation 30 / 1
  • 31. Measurement of credit frictions Firms Risk neutral Heterogeneous productivities θn (TFP or demand shocks) and collateral An Produce using labor Ln and capital Kn Borrow Bn from banks and Kn = An + Bn Output is stochastic - Production takes place or fails (0) Manager exerts costly effort which determines the probability of success φn Effort is not observed by lenders Solution overview 31 / 1
  • 32. Measurement of credit frictions Lenders Risk neutral Compete and offer credit terms {Bn, Rn} tailored to a firm’s characteristics {θn, An} Access funds at cost ρ > 1 Seize firm’s collateral An if output is 0 Lending contracts - timeline 1 Nature assigns each firm to a bank 2 Banks offer credit contracts {Bn, Rn} given firm’s outside option U (θn, An) (assume exogenous and binding for now) 3 Manager chooses effort to maximize expected profits 4 Default occurs with probability (1 − φn) in which case firm loses An 5 If there is no default, firm makes labor hiring decisions, produces, and repays Rn Solution overview 32 / 1
  • 33. Measurement of credit frictions Optimal repayment probability (stage 3) Choice of default probability maximizes firm’s expected profits given any credit contract {Rn, Bn} offered First order condition for incentive compatible effort implies φn = f (Π (θn, w, An + Bn) − Rn + An) φn increases in profit and collateral but decreases in interest payment Solution overview 33 / 1
  • 34. Measurement of credit frictions Optimal lending contracts (stage 2) Credit contract maximizes bank’s expected profits s.t. IC effort Focus on case where firm’s outside option binds (pins down Rn) Maximise bank’s profit function with respect to Bn yields ΠK (θn, w, An, B∗ n ) = ρ φ∗ n (An, θn) MPK = Lender’s risk-adjusted cost of funds Lower default risk means more capital, all else equal Model yields a simple micro-foundation for credit frictions: τK nt = φ Solution overview 34 / 1
  • 35. Measurement of credit frictions Outside option (stage 1) Suppose there is a switching cost, κ, from moving to another bank Define the outside option which generates zero profits for a competing bank as ˜U (An, θn) This is the best possible terms that another bank would offer Equilibrium outside option is U (θ, A) = ˜U (A, θ) − κ Solution overview 35 / 1
  • 36. Sample size Data and measurement issues 36 / 1
  • 37. Annual labour productivity growth (in %) by firm size and sector Data and measurement issues 37 / 1
  • 38. Sample is representative of aggregate developments Labour productivity in the “market sector” (2007=100) Data and measurement issues 38 / 1
  • 39. SMEs versus large firms: Role of demand effects? Credit frictions as measured by default risk matter mainly for SMEs Have large firms suffered larger demand shocks? (exports etc.) Difference between fundamental and time-varying TFP suggests so Core results: SMEs versus large firms 39 / 1