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Revisiting the Great Moderation using the Method of Indirect Inference

Revisiting the Great Moderation using the Method of Indirect Inference

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Table 2: Calibration <strong>of</strong> Parameters<br />

Parameters Denitions Calibrated Values<br />

time discount factor 0.99<br />

inverse <strong>of</strong> intertemporal consumption elasticity 2<br />

inverse <strong>of</strong> labour elasticity 3<br />

! Calvo contract price non-adjusting probability 0.53<br />

G<br />

steady-state gov. expenditure to output ratio 0.23<br />

Y<br />

steady-state output to consumption ratio 16 1 (implied value)<br />

C 0:77<br />

(1 !)(1 !)<br />

!<br />

= 0.42 (implied value)<br />

= ( + Y ) 2.36 (implied value)<br />

C<br />

price elasticity <strong>of</strong> demand 6<br />

<br />

1 optimal trade-o rate on <strong>the</strong> Timeless Rule 17 1 (implied value)<br />

6<br />

Parameters on post-break interest-rate-smoo<strong>the</strong>d Taylor Rule 18<br />

interest rate smoothness 0.76<br />

ination response 1.44<br />

0 x output gap response 0.14<br />

v demand shock persistence pre-break 0.88 (sample estimate)<br />

post-break 0.93 (sample estimate)<br />

u w supply shock persistence pre-break 0.91 (sample estimate)<br />

post-break 0.80 (sample estimate)<br />

policy shock persistence<br />

-model one (Opt. Timeless)<br />

pre-break<br />

post-break<br />

0.59<br />

0.38<br />

(sample estimate)<br />

(sample estimate)<br />

-model two (Stdd. Taylor) post-break 18 0.39 (sample estimate)<br />

-model three (IRS Taylor) post-break 18 0.39 (sample estimate)<br />

<strong>of</strong> demand <strong>of</strong> 6 are both taken from Kuester, Muller and Stolting (2009); <strong>the</strong>se values<br />

imply an average contract length <strong>of</strong> more than three quarters 19 , while <strong>the</strong> constant price<br />

mark-up over marginal cost is 1.2. The implied steady-state output-consumption ratio<br />

<strong>of</strong> 1/0.77 is calculated based on <strong>the</strong> steady-state government-expenditure-to-output ratio<br />

<strong>of</strong> 0.23 calibrated by Foley and Taylor (2004). The second half <strong>of</strong> table 2 reports <strong>the</strong> autoregressive<br />

coecients <strong>of</strong> <strong>the</strong> model errors extracted from <strong>the</strong> data given <strong>the</strong> calibrated<br />

parameters; it shows that in both <strong>the</strong> <strong>Great</strong> Acceleration and <strong>the</strong> <strong>Great</strong> <strong>Moderation</strong> <strong>the</strong><br />

19 2(1 !) 1 1 3:26, to be more precise.<br />

21

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