Bank Of Greece Sa · ATHEX:TELL

Bank Of Greece Sa — Federal Reserve Bank of St. Louis — Investor Presentation (May 2012)

47 slides from Bank Of Greece Sa's investor presentation, May 23, 2012

  1. Slide 1: Remarks at Bank of Greece

    Bill Gavin Federal Reserve Bank of St. Louis Remarks at Bank of Greece May 23, 2012

  2. Slide 2: Today's talk and disclaimer on views

     Today’s talk is about what macro theory implies about aspects of the policy process in the United States States. There is and always will be some discrepancy with practice.  I will be glad to answer questions during and after the talk.  The Th id ideas andd opinions i i iin this hi talk lk are m

  3. Slide 3: Agenda

    1. y DSGE—an element of Modern Macro Theory. 2. The U.S. monetary policy process in a DSGE model. d l 3. Is the Zero Lower Bound (ZLB) a trap?

  4. Slide 4: Rational Expectations and Real Business Cycles

     Rational Expectations and Real Business Cycles  Lucas (1987, page 88) DSGE with sticky prices ◦ “I prefer to pursue the more conventional view that the real effects of policy arise … because a monetary contraction has real effects, not only l through h i information h its i f i effects, ff but b

  5. Slide 5: Dynamic, Stochastic, General Equilibrium

     Dynamic—The model is built around a long-run equilibrium ilib i and d describes d ib the h transition ii path h from f initial conditions to the steady state.  Stoc Stochastic—The ast c e model ode includes c udes random a do s shocks oc s to parameters governing behavior and underlying trends. T

  6. Slide 6: Households, firms and government in the model

     Households maximize utility  Firms maximize profits  Government implements monetary policy  Particular version is “New Keynesian”  l h Results ld in all hold ll fforward-looking d l k d l models

  7. Slide 7: Taylor rule

    Rt – R* = θπ(πt – π*) + θy(yt – yt*) Inflation Gap Output Gap The % dedeviation iation of The % de deviation iation of GDP inflation from target from potential GDP Our baseline O b li assumption ti Our baseline O b li assumption ti sets θπ = 0.5 sets θy = 0.5

  8. Slide 8: Is the zero lower bound a trap?

     Maybe not ◦ Friedman (1969) Kocherlakota (2009). ◦ Williams (2009) “… central banks should 'embrace' embrace the zero lower bound.”  But it can be ◦ Benhabib, Schmitt-Grohe and Uribe (2001). ◦ Output stabilization policy constrained. ◦ Saver’s are forced into risky assets to earn positive returns

  9. Slide 9: Counterfactual experiments with the model

     We run counterfactual experiments with the model by drawing shocks to aggregate demand, technology, mark-up, and monetary policy.  Each policy rule is run for 25,000 years.  We record the number of times the nominal interest rate gets to zero and how long each episode lasts.

  10. Slide 10: The Dual Mandate

    The Dual Mandate 1.6 Weight on output gap 1.4 (% of quarters with R≤0) o Lower Bound 1.2 1.0 Perrcent at Zero 08 0.8 0.5 (16.3%) 0.6 04 0.4 0.2 0.0 4 8 12 16 20 24 28 32 36 40 44 Number of Quarters per Episode Episode defined as having at least 2 consecutive quarters of zero nominal interest rate

  11. Slide 11: The Dual Mandate

    The Dual Mandate 1.6 Weight on output gap 1.4 (% of quarters with R≤0) o Lower Bound 1.2 1.0 0.5 (16.3%) Perrcent at Zero 08 0.8 0.6 04 0.4 0.4 ((12.4%)) 0.2 0.0 4 8 12 16 20 24 28 32 36 40 44 Number of Quarters per Episode Episode defined as having at least 2 consecutive quarters of zero nominal in

  12. Slide 12: The Dual Mandate

    The Dual Mandate 1.6 Weight on output gap 1.4 (% of quarters with R≤0) o Lower Bound 1.2 0.5 (16.3%) 1.0 Perrcent at Zero 08 0.8 0.4 (12.4%) 0.6 04 0.4 0.3 (8.2%) 0.2 0.0 4 8 12 16 20 24 28 32 36 40 44 Number of Quarters per Episode Episode defined as having at least 2 consecutive quarters of zero n

  13. Slide 13: The Dual Mandate

    The Dual Mandate 1.6 Weight on output gap 1.4 (% of quarters with R≤0) o Lower Bound 1.2 0.5 (16.3%) 1.0 0.4 (12.4%) Perrcent at Zero 08 0.8 0.6 0.3 (8.2%) 04 0.4 0.2 (4.0%) 0.2 0.0 4 8 12 16 20 24 28 32 36 40 44 Number of Quarters per Episode Episode defined as having at least 2 consecutive quarter

  14. Slide 14: The Dual Mandate

    The Dual Mandate 1.6 Weight on output gap 1.4 (% of quarters with R≤0) o Lower Bound 1.2 0.5 (16.3%) 1.0 0.4 (12.4%) Perrcent at Zero 08 0.8 0.3 (8.2%) 0.6 0.2 (4.0%) 04 0.4 0.1 (1.2%) 0.2 0.0 4 8 12 16 20 24 28 32 36 40 44 Number of Quarters per Episode Episode defined as having at least 2 consecut

  15. Slide 15: The Dual Mandate

    The Dual Mandate 1.6 Weight on output gap (% of quarters with R≤0) 1.4 o Lower Bound 1.2 0.5 (16.3%) 1.0 0.4 (12.4%) 0 3 (8.2%) 0.3 (8 2%) Perrcent at Zero 08 0.8 0.6 0.2 (4.0%) 04 0.4 0.1 ((1.2%)) 0.2 0 (0.3%) 0.0 4 8 12 16 20 24 28 32 36 40 44 Number of Quarters per Episode Episode defined as havi

  16. Slide 16: Percent at zero lower bound by inflation weight

    1.6 1.4 ower Bound 1.2 1+θπ (% of Quarters with R≤0) 1.0 nt at Zero Lo 0.8 1.5 (16.3%) 0.6 Percen 04 0.4 0.2 0.0 4 8 12 16 20 24 28 32 36 40 44 Number of quarters per ZLB event ZLB event defined as having at least 2 consecutive quarters of zero nominal interest rate.

  17. Slide 17: Percent at zero lower bound by inflation weight

    1.6 1.4 ower Bound 1.2 1+θπ (% of Quarters with R≤0) 1.0 nt at Zero Lo 1 5 (16.3%) 1.5 (16 3%) 0.8 0.6 Percen 04 0.4 2 0 (5 2.0 (5.5%) 5%) 0.2 0.0 4 8 12 16 20 24 28 32 36 40 44 Number of quarters per ZLB event ZLB event defined as having at least 2 consecutive quarters of zero nominal interest rate

  18. Slide 18: Percent at zero lower bound by inflation weight

    1.6 1.4 ower Bound 1.2 1+θπ (% of Quarters with R≤0) 1.0 1.5 (16.3%) nt at Zero Lo 0.8 2.0 (5.5%) 0.6 Percen 04 0.4 2.5 (2.3%) 0.2 0.0 4 8 12 16 20 24 28 32 36 40 44 Number of quarters per ZLB event ZLB event defined as having at least 2 consecutive quarters of zero nominal interest rate.

  19. Slide 19: Percent at zero lower bound by inflation weight

    1.6 1.4 ower Bound 1.2 1+θπ (% of Quarters with R≤0) 1.0 1.5 (16.3%) nt at Zero Lo 0.8 2.0 (5.5%) 0.6 2.5 (2.3%) Percen 04 0.4 3.0 (1.2%) 0.2 0.0 4 8 12 16 20 24 28 32 36 40 44 Number of quarters per ZLB event ZLB event defined as having at least 2 consecutive quarters of zero nominal interest rate.

  20. Slide 20: Percent at zero lower bound by eta

    1.6 1.4 Perccent at Zero Lower Bounnd 1.2 η (% quarters with R≤0) 1.0 08 0.8 0.6 0.25 (16.3%) 0.4 0.2 0.0 4 8 12 16 20 24 28 32 36 40 >40 Number of quarters per ZLB event ZLB event defined as having at least 2 consecutive quarters of zero nominal interest rate.

  21. Slide 21: Percent at zero lower bound by eta

    1.6 1.4 Perccent at Zero Lower Bounnd 1.2 η (% quarters with R≤0) 1.0 0.25 (16.3%) 08 0.8 0.6 0.4 0.1 (9.6%) 0.2 0.0 4 8 12 16 20 24 28 32 36 40 >40 Number of quarters per ZLB event ZLB event defined as having at least 2 consecutive quarters of zero nominal interest rate.

  22. Slide 22: Percent at zero lower bound by eta

    1.6 1.4 Perccent at Zero Lower Bounnd 1.2 η (% quarters with R≤0) 1.0 0.25 (16.3%) 08 0.8 0.6 0.1 (9.6%) 0.4 0 5 (16.8%) 0.5 (16 8%) 0.2 0.0 4 8 12 16 20 24 28 32 36 40 >40 Number of quarters per ZLB event ZLB event defined as having at least 2 consecutive quarters of zero nominal interest rate.

  23. Slide 23: Percent at zero lower bound by eta

    1.6 1.4 Perccent at Zero Lower Bounnd 1.2 η (% quarters with R≤0) 1.0 0.25 (16.3%) 08 0.8 0.1 (9.6%) 0.6 0.5 (16.8%) 0.4 0.999 (16.8%) 0.2 0.0 4 8 12 16 20 24 28 32 36 40 >40 Number of quarters per ZLB event ZLB event defined as having at least 2 consecutive quarters of zero nominal interest rate.

  24. Slide 24: Avoiding the zero lower bound

     Output and unemployment are volatile  Taylor rule transfers that volatility to interest rates and inflation  Giving up the dual mandate is one way to avoid the zero lower bound.  Being extremely aggressive in fighting inflation also works.

  25. Slide 25: How can the Fed commit to a long-run inflation target?

     How can the Fed commit to a long-run inflation target?? ◦ It has to make past target misses part of future targets. ◦ The objective is also to target the long-run inflation rate rather than just the short-run inflation rate. (German 1985, (Germany 1985 New Ne Zealand, Zealand Canada Canada, UK UK,

  26. Slide 26: Taylor rule with price level gap

    Rt – R* = θπ(πt – π*) + θy(yt – yt*) Rt – R* = θπ(πt – π*) + θy(yt – yt*) + θp(pt – pt*) A small weight on a price path is a promise to offset past short-run inflation target misses!

  27. Slide 27: Zero lower bound with weight on price level

    1.6 Weight on output is 0.5 1.4 Perrcent at Zeroo Lower Bouund 1.2 W i h on price Weight i level l l 1.0 08 0.8 R≤0 16.3% of all quarters 0 0.6 0.4 0.2 0.0 4 8 12 16 20 24 28 32 36 40 44 Number of Quarters per ZLB Event A ZLB event is defined as havingg at least 2 consecutive qquarters of zero nomin

  28. Slide 28: Zero lower bound with weight on price level

    1.6 Weight on output is 0.5 1.4 Perrcent at Zeroo Lower Bouund 1.2 W i h on price Weight i level l l 1.0 08 0.8 0 0.6 R≤0 2.2% of all quarters 0.1 0.4 0.2 0.0 4 8 12 16 20 24 28 32 36 40 44 Number of Quarters per ZLB Event A ZLB event is defined as havingg at least 2 consecutive qquarters of zero no

  29. Slide 29: Zero lower bound with weight on price level

    1.6 Weight on output is 0.5 1.4 Perrcent at Zeroo Lower Bouund 1.2 W i h on price Weight i level l l 1.0 0 08 0.8 0.6 0.1 R≤0 0.4 0.6% of all quarters 0.2 0.2 0.0 4 8 12 16 20 24 28 32 36 40 44 Number of Quarters per ZLB Event A ZLB event is defined as havingg at least 2 consecutive qquarters of zer

  30. Slide 30: Zero lower bound with weight on price level

    1.6 Weight on output is 0.5 1.4 Perrcent at Zeroo Lower Bouund 1.2 W i h on price Weight i level l l 1.0 0 08 0.8 0.1 0.6 0.2 R≤0 0.4 0.3% of all quarters 0.3 0.2 0.0 4 8 12 16 20 24 28 32 36 40 44 Number of Quarters per ZLB Event A ZLB event is defined as havingg at least 2 consecutive qquarters of

  31. Slide 31: Taylor rule with no weight on price level gap

    0.50 0.45 ound 0.40 Peercent at Zeero Lower Bo 0.35 0.30 Taylor Rule with no weight on a 0.25 Price level gap 0.20 0.15 0 10 0.10 0.05 0.00 4 8 12 16 20 24 28 32 36 40 44 Number of Quarters per Episode Episode defined as having at least 4 consecutive quarters of deflation

  32. Slide 32: Taylor rule with 0.1 weight on price level gap

    0.50 0.45 ound 0.40 Peercent at Zeero Lower Bo 0.35 0.30 Taylor Rule with 0.1 weight on 0.25 a Price level gap 0.20 0.15 0 10 0.10 0.05 0.00 4 8 12 16 20 24 28 32 36 40 44 Number of Quarters per Episode Episode defined as having at least 4 consecutive quarters of deflation

  33. Slide 33: Taylor rule with 0.2 weight on price level gap

    0.50 0.45 ound 0.40 Peercent at Zeero Lower Bo 0.35 0.30 Taylor Rule with 0.2 weight on 0.25 a Price level gap 0.20 0.15 0 10 0.10 0.05 0.00 4 8 12 16 20 24 28 32 36 40 44 Number of Quarters per Episode Episode defined as having at least 4 consecutive quarters of deflation

  34. Slide 34: Taylor rule with 0.3 weight on price level gap

    0.50 0.45 ound 0.40 Peercent at Zeero Lower Bo 0.35 0.30 Taylor Rule with 0.3 weight on 0.25 a Price level gap 0.20 0.15 0 10 0.10 0.05 0.00 4 8 12 16 20 24 28 32 36 40 44 Number of Quarters per Episode Episode defined as having at least 4 consecutive quarters of deflation

  35. Slide 35: Proposed higher inflation targets

     Summers – 1990 (3%)  Rogoff - 2009 (4 to 6%)  Blanchard - 2009 (3 to 5%)

  36. Slide 36: Zero lower bound with higher inflation targets

    1.8 1.6 16 Lower Bound d 1.4 1.2 10 1.0 Percennt at Zero L 0.8 R≤0 16.3% of all quarters 2% 0.6 0.4 0.2 0.0 4 8 12 16 20 24 28 32 36 40 44 Number of quarters per ZLB event ZLB event defined as havingg at least 2 consecutive qquarters of zero nominal interest rate.

  37. Slide 37: Zero lower bound with higher inflation targets

    1.8 1.6 16 Lower Bound d 1.4 1.2 10 1.0 2% Percennt at Zero L 0.8 0.6 R≤0 12 8% of all quarters 12.8% 3% 0.4 0.2 0.0 4 8 12 16 20 24 28 32 36 40 44 Number of quarters per ZLB event ZLB event defined as havingg at least 2 consecutive qquarters of zero nominal interest rate.

  38. Slide 38: Zero lower bound with higher inflation targets

    1.8 1.6 16 Lower Bound d 1.4 1.2 R≤0 10 1.0 20 4% off all 20.4% ll quarters t 1% Percennt at Zero L 0.8 2% 0.6 0.4 3% 0.2 0.0 4 8 12 16 20 24 28 32 36 40 44 Number of quarters per ZLB event ZLB event defined as havingg at least 2 consecutive qquarters of zero nominal interest rate.

  39. Slide 39: Japan adjusted to the zero lower bound

     Japan adjusted to the zero lower bound by allowing the h inflation i fl i objective bj i to fall f ll below b l zero.

  40. Slide 40: Japan government bond yield and money market rate

    6 5 Yield on 10-year Government Bonds Percent at annual Rate e 4 3 Money Market Rate 2 1 0 1992 1996 2000 2004 2008 2012 Note that N h the h equilibrium ilib i has h a near zero policyli rate, a slightly li h l positive real rate and a slightly negative inflation rate.

  41. Slide 41: Japan and the U.S. return to normal

     Japan adjusted to the zero lower bound by allowing the h inflation i fl i objective bj i to fall f ll below b l zero.  In the United States there is still widespread belief tthat at wee ca can return etu to normal. o a ◦ Fed funds rate around 3.5 to 4 percent. ◦ Total reserves around $50 billion.

  42. Slide 42: Before and after Paul Volcker

    20 Before Paul Volcker After Paul Volcker 18 16 Percent Annual Rate 14 12 10 10-yr Treasury Bond Rate 8 6 4 2 Federal Funds Rate 0

  43. Slide 43: Federal funds rate states

    10 9 10-yr 10- Treasury yield Fed funds rate 8 7 6 5 4 3 2 1 0 The federal funds rate has 3 states: A high state ≈ 10-yr Bond d yield; ld a low l state = 0, andd a transition state.

  44. Slide 44: Fisher equation and real interest rates

     R = real interest rate + expected inflation  In a DSGE model with an fixed R ◦ Inflation adjusts to clear the bond market ◦ Taxes and risk premiums make calculations more complex, but ◦ the h Fisher h equation for f bonds b d holds h ld in all ll finance f and d economic models, not just DSGE. 

  45. Slide 45: Fed promise to keep rate at zero for an extended period

     The Fed has promised to keep R=0 for “an extended p period.” ◦ If real rates rise and R=0, inflation may fall. ◦ If inflation falls, Fed will want to lower the rate. p y of what happened ◦ Replay pp in JJapan p after 1995?  The ‘extended period’ language: Is ‘until late 2014’ a forecast or a comm

  46. Slide 46: Conclusions

     DSGE models are the application of modern economic theory to policy analysis.  The Dual Mandate in the United States is a recipe for hitting the zero lower bound.  The zero lower bound is a trap because because, when policy is credible, low interest rates put downward pressure on inflation throu

  47. Slide 47: Any Questions?

    U.S. Monetary Policy—a View from Macro Theory Any Questions?

Federal Reserve Bank of St. Louis — Investor Presentation (May 2012) on 6ix