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Fiscal and monetary policy rules 
1 
in an unstable economy 
Soon Ryoo Peter Skott 
Adelphi University Umass and Aalborg University 
12th International Post Keynesian Conference 
UMKC, September 2014
Overview 
 Harrodian instability 
 Consumption and investment 
 Monetary and fiscal policy rules 
 Conclusions 
2
HARRODIAN BENCHMARK 
3
Basic equations 
 Investment 
 Consumption 
 Equilibrium condition 
4 
ġ u 
ud 
C 
K 
1su 
u  g 
s
Harrodian problems 
 Warranted vs natural growth 
 Unstable dynamics 
5 
gw 
sud  n 
ġ  g 
 
s 
ud; 
0
Reconciling natural and warranted 
rates 
 Interest rates 
 Choice of technique 
 ‘Optimal’ fixed Leontief production function 
 Fiscal policy 
 Deficit if private saving exceeds investment at full 
employment 
 Implications for 
 Consumption behavior and goods market equilibrium 
 Debt dynamics 
6
Steady growth results 
 OLG setting: 
 empirical relevance of ‘dynamic inefficiency’ 
 dynamic inefficiency implies AD problems 
 ‘Stock-flow consistent’ setting 
 Robust across models: 
 Low growth causes high debt 
 High government consumption causes low debt 
 Why? 
 With higher I or G, full-employment consumption needs to get 
squeezed → higher taxes 
7
Short-run stabilization? 
 Automatic fiscal stabilizers 
 Are they sufficient? 
 Do monetary Taylor rules stabilize? 
 Taylor rule for fiscal policy? 
 Supercharged fiscal stabilizer 
8
MODEL 
9
Policy instruments 
 Monetary: 
 Real interest rate, r 
 Fiscal 
 Government consumption, G; γ=G/K 
 Proportional tax rate, τ 
10
Consumption: taxes, interest and 
wealth  Target consumption-wealth ratios 
 Gradual adjustment 
pB 
 Budget constraint 
11 
B   pC 
vN   pC 
# 
# 
B 
B 
B 
B 
pYD pC vN 

Consumption function 
 Assume investment financed by retained 
earnings (adjustments in retention rate) 
 Then: 
 Note: 
 The equity ratio α is irrelevant 
 Public debt has income and wealth effects 
 Consumption rates depend on β. 
12 
pC 1 
c 
pY rBcpI cvB 
c 1/1and cv 
 /1
Investment 
 Excess capacity desired because of 
 Demand volatility 
 Entry deterrence 
 … 
 Weigh cost of holding excess capacity 
against the benefits 
 Desired utilization depends on cost of 
finance: 
13 
ġ uud 
ud u rr
Dynamic system 
 Investment dynamics 
 Debt dynamics 
ġ u 
ud 
ud u r 
u c1 
 
b 
u 
rbcb cg 
rgburb 
 Employment dynamics 
14 
r 
 
k 
kgn 
e uk where k K/L 
g 
IMPLICATIONS 
15
Taylor rule 
 3D system if ρ3=0 
 Local stability possible if desired utilization 
sufficiently sensitive to changes in r 
 Threshold value depends on debt ratio 
 High debt ratio endangers stability 
 Intuition 
 Expansionary induced fiscal effect 
16 
r r 
1 
 
u2 
u 
k3 
kppT
Keynesian policy rule 
 Government consumption as active 
instrument 
 Full stabilization of employment at e* -- γ set 
to give u=e*/k -- is possible but implies: 
 2D system in (g,k) 
 Lotka-Volterra structure and conservative 
fluctuations 
17
Modified Keynesian rule 
 Use γ to get 
 2D system in (g,k) 
 Locally stable 
 Induced b-dynamics is stable for plausible 
parameter values 
18 
u g,b, u Hkk,g n,H1 
0,H2 
0,H 0,00
Austerity rule 
 Extreme version: keep B/Y constant 
 Unstable 2D system in (g,b) 
 Arbitrary B/Y target fails to ensure g*=n 
 Modified version: keep b=B/K constant 
 Unstable; Harrodian instability aggravated 
19
CONCLUSIONS AND 
EXTENSIONS 
20
Conclusions 
 Need for policy 
 Automatic stabilizers dampen effects of shocks 
but fail to remove Harrodian instability 
 Taylor rule is not stabilizing when debt ratios 
are high 
 ‘Keynesian policy rule’ is stabilizing 
 ‘Austerity policy rule’ is de-stabilizing 
21
Extensions 
 Interactions between fiscal policy and ‘Taylor 
rule’ 
 Inflation dynamics 
 Other stabilizing mechanisms 
 ‘reserve army effects’ 
 Fiscal rules in ‘full’ cycle model 
 Empirics on ‘implicit fiscal policy rules’ 
22
THANKS! 
23

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Fiscal and monetary policy rules in an unstable economy

  • 1. Fiscal and monetary policy rules 1 in an unstable economy Soon Ryoo Peter Skott Adelphi University Umass and Aalborg University 12th International Post Keynesian Conference UMKC, September 2014
  • 2. Overview  Harrodian instability  Consumption and investment  Monetary and fiscal policy rules  Conclusions 2
  • 4. Basic equations  Investment  Consumption  Equilibrium condition 4 ġ u ud C K 1su u  g s
  • 5. Harrodian problems  Warranted vs natural growth  Unstable dynamics 5 gw sud  n ġ  g  s ud; 0
  • 6. Reconciling natural and warranted rates  Interest rates  Choice of technique  ‘Optimal’ fixed Leontief production function  Fiscal policy  Deficit if private saving exceeds investment at full employment  Implications for  Consumption behavior and goods market equilibrium  Debt dynamics 6
  • 7. Steady growth results  OLG setting:  empirical relevance of ‘dynamic inefficiency’  dynamic inefficiency implies AD problems  ‘Stock-flow consistent’ setting  Robust across models:  Low growth causes high debt  High government consumption causes low debt  Why?  With higher I or G, full-employment consumption needs to get squeezed → higher taxes 7
  • 8. Short-run stabilization?  Automatic fiscal stabilizers  Are they sufficient?  Do monetary Taylor rules stabilize?  Taylor rule for fiscal policy?  Supercharged fiscal stabilizer 8
  • 10. Policy instruments  Monetary:  Real interest rate, r  Fiscal  Government consumption, G; γ=G/K  Proportional tax rate, τ 10
  • 11. Consumption: taxes, interest and wealth  Target consumption-wealth ratios  Gradual adjustment pB  Budget constraint 11 B   pC vN   pC # # B B B B pYD pC vN 
  • 12. Consumption function  Assume investment financed by retained earnings (adjustments in retention rate)  Then:  Note:  The equity ratio α is irrelevant  Public debt has income and wealth effects  Consumption rates depend on β. 12 pC 1 c pY rBcpI cvB c 1/1and cv  /1
  • 13. Investment  Excess capacity desired because of  Demand volatility  Entry deterrence  …  Weigh cost of holding excess capacity against the benefits  Desired utilization depends on cost of finance: 13 ġ uud ud u rr
  • 14. Dynamic system  Investment dynamics  Debt dynamics ġ u ud ud u r u c1  b u rbcb cg rgburb  Employment dynamics 14 r  k kgn e uk where k K/L g 
  • 16. Taylor rule  3D system if ρ3=0  Local stability possible if desired utilization sufficiently sensitive to changes in r  Threshold value depends on debt ratio  High debt ratio endangers stability  Intuition  Expansionary induced fiscal effect 16 r r 1  u2 u k3 kppT
  • 17. Keynesian policy rule  Government consumption as active instrument  Full stabilization of employment at e* -- γ set to give u=e*/k -- is possible but implies:  2D system in (g,k)  Lotka-Volterra structure and conservative fluctuations 17
  • 18. Modified Keynesian rule  Use γ to get  2D system in (g,k)  Locally stable  Induced b-dynamics is stable for plausible parameter values 18 u g,b, u Hkk,g n,H1 0,H2 0,H 0,00
  • 19. Austerity rule  Extreme version: keep B/Y constant  Unstable 2D system in (g,b)  Arbitrary B/Y target fails to ensure g*=n  Modified version: keep b=B/K constant  Unstable; Harrodian instability aggravated 19
  • 21. Conclusions  Need for policy  Automatic stabilizers dampen effects of shocks but fail to remove Harrodian instability  Taylor rule is not stabilizing when debt ratios are high  ‘Keynesian policy rule’ is stabilizing  ‘Austerity policy rule’ is de-stabilizing 21
  • 22. Extensions  Interactions between fiscal policy and ‘Taylor rule’  Inflation dynamics  Other stabilizing mechanisms  ‘reserve army effects’  Fiscal rules in ‘full’ cycle model  Empirics on ‘implicit fiscal policy rules’ 22