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Discussion of
“Intertemporal Disturbances”
By G. Primiceri, E. Schaumburg,
and A. Tambalotti
Marc Giannoni
Columbia University
NY Area Workshop on Monetary Policy
FRB New York, November 2005
Paper’s Main Question
|
What drives business cycle fluctuations?
z
Intratemporal disturbances
• shocks to FOC that relate MRS to MRT within a period
z
Intertemporal disturbances
• shocks to FOCs that relate MRS to MRT across periods
|
Short answers:
z
z
Hall (1997), CKM (2005): Intratemporal
This paper: Intertemporal
1
What are these shocks?
|
PST offer 3 interpretations:
z
z
z
|
Genuine shifts in technology, preferences, …
Reduced-form representation of frictions (wedges,
CKM)
“convenient” representation of model
misspecification (shocks = model failure)
But adopt the last one:
z “intertemporal disturbances, i.e., the empirical
failures of the intertemporal optimization conditions”
Why is it important to know
which shocks matter?
|
|
|
Important to understand business cycles
Policy response may vary depending on shocks
If shocks are interpreted as indicating model failure:
provide directions for future economic research
z
Hall (1997): “The finding that the [intratemporal]
preference shift bears almost all of the burden of
explaining recessions should be the starting point for
research… more in areas of atemporal analysis than
in intertemporal analysis”
z
PST: “The finding that intertemporal disturbances are
paramount leads us to conclude that more effort
should be directed towards understanding agents’
intertemporal choices”
2
Using shocks as diagnostic for
where to conduct research?
What is dangerous with this logic?
z
Shocks may provide insights, but they
remain conditional on model adopted!
z
Changing one mechanism in model may
change all shocks!
Importance of intertemporal
disturbances (b): Basic intuition
Euler Equation: 1= E{[β(Ct+1/Ct)-1 (bt+1/bt)] (1+rt+1)}
b = small with macro data (rk) but large with financial data
return stocks (NYSE value weighted)
return 3m T-bill
rk-d = a (Y/K)-d
1.2
1.15
1.1
1.05
1
0.95
0.9
0.85
Q3:03
Q4:00
Q1:98
Q2:95
Q3:92
Q4:89
Q1:87
Q2:84
Q3:81
Q4:78
Q1:76
Q2:73
Q3:70
Q4:67
Q1:65
Q2:62
Q3:59
0.8
Q4:56
|
If we had really believed that in 1997: we
would all have focused on improving
intratemporal conditions, and would have
never seen the model in PST!
Q1:54
|
3
Basic intuition (2)
|
Hall, CKM:
z use rk = α(Y/K) as real return
z Very smooth, as is Ct+1/Ct
z EE “fits”: small intertemporal shocks
|
PST:
z Use financial data: real 3month T-Bill rate
z More volatile
z EE does not “fit” well: need large intertemporal shocks
z Conclude:
Finding of small intertemporal shocks is an artifact of
omitting information from asset prices
|
Important lesson:
z Be careful not omitting relevant information in
estimating model! (get back later)
Return on Capital
A self-interested question: Where can I invest in this capital stock and
earn rk (with almost no risk)?
1954:12004:3
Mean
Std. dev.
|
z
z
rk-δ
7.89
0.76
capital can be rented each period
or can invest in capital and resell on economy-wide market next quarter
Realistic?
What if capital is firm-specific? rk more volatile?
z
|
Real return
on stocks
8.40
28.20
rk: presumes:
z
|
3m Tbill
(real)
1.66
2.36
If so, EE may not fit even with rk … but rk would be consistent with
financial data
Firm-specific capital => important intertemporal disturbances?
4
Empirical analysis
|
Estimate state-of-the-art model w/ many
frictions, shocks (CEE, Smets-Wouters)
|
Look at special cases
z
z
z
z
|
NK model: sticky prices, flexible wages, fixed
capital
RBC model (replicate Hall, CKM)
RBC model w/ real frictions
RBC model + price rigidities + Add interest rate
as observable variable
Potentially interesting: allows us to understand
what ingredients are responsible results
Empirical analysis: Quibbles
|
Problems:
Change the set of shocks for each
model
z Change set of observable variables for
each model
z Introduce financial market data only
jointly w/ price rigidities
z
• Why not use real returns from financial
markets to estimate RBC model?
|
Too many things change at same time!
5
Quibbles: NK Model
|
4 shocks: b, technology, MP, markup
…but no intratemporal taste shock (unfortunate!)
(not separately identified from markup)
|
NKPC:
|
Problem: 100% variance in πt due to markup!
Either k≈0 or mc≈0
|
πt = k mct + β Etπt+1 + markupt
Taste shock would have a larger effect on output
than markup:
z
z
affects directly mc => employment => output
and/or mc => inflation (if k>0) => output
Quibble with Conclusion
|
Full Model
z
z
|
Inter. pref. shock accounts for 48% of ΔlogC …. but only 1% of ΔlogY
Other intertemporal shock (Invest.-specific tech. shock) accounts for 40%
of ΔlogY and 57% of ΔlogL: huge!
But when remove rigidities on consumption, investment, wage (Table 8):
z
z
z
Inter. pref. shock accounts for 5% of ΔlogY
Invest.-specific tech. shock accounts for 4% of ΔlogY and 2% of ΔlogL
Without these rigidities:
• “Variability of output remains an intratemporal phenonemon”
• Consistent with Hall, CKM despite the fact that include financial data!
|
To assess sources of business cycles:
z
z
need to allow for a large class of possible shocks, frictions and data
series.
Not only data!
6
On the dangers of omitting
information
PST show that it is important to use
financial data to assess sources of
business cycles
| Full model estimated with 7 series:
|
one for each concept: Y, C, I, L, W/P, π, R
z Observation equation
Xt = Ft
z
• Xt = data (e.g. Δlog(GDP defl.))
• Ft = model concepts (e.g. π)
|
Is that enough?
Inflation: Which series?
Quarterly inflation (demeaned)
2.5
G D P d e fl.
P C E d e fl.
C P I a ll
2
1.5
1
0.5
0
-0 . 5
-1
-1 . 5
-2
1965
1970
1975
1980
1985
1990
1995
2000
7
One proposal: Estimate DSGE
model in data-rich environment
Boivin-Giannoni (2005)
| Generalize observation equation to:
|
Xt = ΛSt + et
z
z
z
Xt = potentially large vector of data series [e.g.
Δlog(GDP defl.), Δlog(PCE defl.) ]
St = latent state vector of model economy (satisfies
restrictions imposed by model)
et = series-specific component not related to model
concept
Inflation: Which series?
Quarterly inflation (demeaned)
2.5
G D P d e fl.
P C E d e fl.
C P I a ll
E s t . in fla t io n
2
1.5
1
0.5
0
-0 . 5
-1
-1 . 5
-2
1965
1970
1975
1980
1985
1990
1995
2000
8
Estimate a similar DSGE model
in data-rich environment
|
Results (Boivin-Giannoni, 2005):
z
Sources of BC fluctuations depend a lot on
data set considered
• E.g., if Δlog(GDP defl.) = π
•
π largely explained by markup shocks
• If π is estimated from several indicators
• markup shocks irrelevant
• Investment shocks matter even more when
consider large data set
• But labor supply shocks matter too
Conclusion
|
|
|
|
|
PST: Very nice paper
Emphasizes role of intertemporal disturbances as sources of
BC fluctuations
z Are important when combined with rigidities and when model
confronted with financial data
Main contribution:
z Explain where relevance of intertemporal shocks comes from
z Explain differences with Hall and CKM
Suggestion:
z In comparing models, do not change as many things at the
same time
Important message (in my view)
z Be careful not to omit relevant information in estimating
model!
9