Calvo vs. Rotemberg in a Trend Inflation World - Wiwi Uni-Frankfurt
Calvo vs. Rotemberg in a Trend Inflation World - Wiwi Uni-Frankfurt
Calvo vs. Rotemberg in a Trend Inflation World - Wiwi Uni-Frankfurt
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P osterior Mean<br />
[5th pct; 95th pct]<br />
P aram: Description P rior Distr: P rior Mean<br />
(St:dev:)<br />
Rotemb:<br />
=0<br />
<strong>Calvo</strong> Rotemb: <strong>Calvo</strong><br />
=0<br />
NK =1<br />
0:00<br />
[ ]<br />
0:00<br />
[ ]<br />
0:38<br />
0:15<br />
1:00<br />
[ ]<br />
Indexation Beta 0:50<br />
[0:03;0:72]<br />
[0:00;0:34]<br />
(0:285)<br />
0:65<br />
0:70<br />
0:59<br />
0:66<br />
0:46<br />
<strong>Calvo</strong> Beta 0:50<br />
[0:58;0:72]<br />
[0:63;0:77]<br />
[0:48;0:70]<br />
[0:56;0:76]<br />
[0:37;0:54]<br />
(0:15)<br />
2:23<br />
2:43<br />
2:25<br />
2:38<br />
2:21<br />
Risk aversion Normal 2:50<br />
[1:83;2:62]<br />
[2:01;2:83]<br />
[1:85;2:67]<br />
[1:97;2:81]<br />
[1:80;2:61]<br />
(0:25)<br />
0:96<br />
0:95<br />
0:95<br />
0:94<br />
0:94<br />
[0:92;1:00]<br />
[0:89;1:00]<br />
[0:90;1:00]<br />
[0:89;1:00]<br />
[0:89;1:00]<br />
(0:285)<br />
y Euler eq. f. look. Beta 0:50<br />
3:46<br />
3:31<br />
3:39<br />
3:32<br />
3:36<br />
T. rule <strong>in</strong>‡ation Normal 2:00<br />
[2:90;4:00]<br />
[2:73;3:87]<br />
[2:85;3:96]<br />
[2:75;3:87]<br />
[2:79;3:88]<br />
(0:50)<br />
0:13<br />
0:14<br />
0:13<br />
0:14<br />
0:13<br />
y T. rule output Gamma 0:125<br />
[0:05;0:21]<br />
[0:06;0:23]<br />
[0:05;0:21]<br />
[0:06;0:22]<br />
[0:05;0:20]<br />
(0:05)<br />
0:75<br />
0:78<br />
0:75<br />
0:77<br />
0:75<br />
i T. rule smooth. Beta 0:50<br />
[0:69;0:82]<br />
[0:73;0:84]<br />
[0:69;0:82]<br />
[0:71;0:84]<br />
[0:68;0:83]<br />
(0:285)<br />
0:98<br />
0:97<br />
0:97<br />
0:97<br />
0:97<br />
[0:96;0:99]<br />
[0:95;0:99]<br />
[0:95;0:99]<br />
[0:95;0:99]<br />
[0:94;0:99]<br />
(0:05)<br />
a Tech. shock pers. Gamma 0:90<br />
32<br />
0:37<br />
0:42<br />
0:41<br />
0:42<br />
0:42<br />
[0:30;0:47]<br />
[0:31;0:53]<br />
[0:30;0:52]<br />
[0:32;0:54]<br />
[0:31;0:53]<br />
(0:15)<br />
m M. pol. shock pers. Beta 0:50<br />
0:91<br />
0:89<br />
0:90<br />
0:90<br />
0:91<br />
[0:87;0:96]<br />
[0:84;0:94]<br />
[0:87;0:95]<br />
[0:85;0:95]<br />
[0:87;0:96]<br />
(0:05)<br />
g IS shock pers. Gamma 0:90<br />
0:0087<br />
0:0094<br />
0:0087<br />
0:0092<br />
0:0084<br />
a Tech. shock std IGamma 0:005<br />
[0:0070;0:0103]<br />
[0:0075;0:0113]<br />
[0:0070;0:0105]<br />
[0:0095;0:0111]<br />
[0:0067;0:0101]<br />
(2:00)<br />
0:0020<br />
0:0018<br />
0:0020<br />
0:0019<br />
0:0020<br />
m M. pol. shock std IGamma 0:005<br />
[0:0016;0:0025]<br />
[0:0014;0:0022]<br />
[0:0015;0:0025]<br />
[0:0014;0:0023]<br />
[0:0015;0:0025]<br />
(2:00)<br />
0:0008<br />
0:0009<br />
0:0008<br />
0:0009<br />
0:0009<br />
g IS shock std IGamma 0:005<br />
[0:0007;0:0010]<br />
[0:0007;0:0011]<br />
[0:0007;0:0010]<br />
[0:0007;0:0011]<br />
[0:0007;0:0011]<br />
(2:00)<br />
Marg:Lik: 37:54 32:97 35:57 31:29 36:53<br />
Table 1: Priors and posteriors for structural parameters. Models estimated under a 2.5 per cent trend <strong>in</strong>‡ation net<br />
rate (yearly rate, percentualized) and <strong>in</strong>dexation to past <strong>in</strong>‡ation. The Table reports the posterior means and the [5th,95th]<br />
percentiles. The Marg<strong>in</strong>al Likelihood are computed with the modi…ed harmonic mean estimator by Geweke (1998). Details<br />
on the model estimation are reported <strong>in</strong> the text.