Central Bank Independence and Transparency: Evolution and Effectiveness; Christopher Crowe and Ellen E. Meade; imf working Paper 08/119; May 1, 2008



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x

x
PUB
, as well as a private signal
x
PRI
. Both the public and private signals are 
noisy, with white noise errors 
η
and 
ε
, respectively. Furthermore, the private signals include a 
mean zero, common component or bias term, denoted by 
θ
, and all error terms are orthogonal. 
The accuracy of the public and private signals (the inverse of their variances) is denoted 
α
and 
β
, respectively. Thus: 
PUB
x
x
η
= +
PRI
i
x
x
θ ε
= + +
Then the best linear unbiased estimator of 
x
is given by: 
(
)
i
i
x
x
ε
θ
β
α
β
η
β
α
α
+
+
+
+
+
=
ˆ
and the MSE and VAR are given by: 
( ) (
)
( )
2
1
ˆ
ˆ
(
)
MSE x
VAR x
α β
γ β
α β
=
+
=
+
where 
2
2
2
θ
ε
ε
σ
σ
σ
γ
+

and the ratio of the VAR to the MSE is therefore given by: 
( )
( )
ˆ
ˆ
VAR x
r
MSE x
γβ
α β



= ⎜

+


and: 
(
)
2
0
r
γβ
α
α β



= −






+


29
Looking at the ratio of the VAR to the MSE controls for the fact that the variance of the forecasts is also 
determined by the variance of 
x
itself or other factors that make 
x
difficult to forecast. Note that in the model of 
Morris and Shin (2002), more accurate public information can increase the average error of private sector 
forecasters due to the fact that private sector forecasters attempt to second guess each other. 


 18 
Table 7 presents regression results, assessing whether the predicted negative correlation 
between the transparency index and this measure of private information use is observable in the 
data. The limited coverage of our forecast dataset restricts the sample size to a maximum of 28. 
Column (1) presents our baseline specification, with a relatively parsimonious set of control 
variables.
30
The predicted negative correlation is present, indicating that higher transparency is 
associated with more accurate private sector forecasts, and the estimated effect is both 
quantitatively and statistically significant. 
Columns (2) through (6) repeat this exercise with the five transparency components included 
individually (T1.1, T2.1, T3.1, T4.1, T5.1). The most significant effects come from economic 
and operational transparency. This is instructive, since these are the aspects of our transparency 
index most closely related to the issuance of the central bank’s economic forecasts, and strongly 
suggests that the estimated effect is not an artifice of the data. Column (7) shows the results 
when all components of the transparency index are included together; once again, the economic 
and operational components (T2.1 and T5.1, respectively) are negative and statistically 
significant. 
30
We dropped real per capita GDP and the de facto exchange rate regime from the set of explanatory variables due 
to statistical insignificance. 
I
II
III
IV
V
VI
VIII
TRANS1
-0.322**
(0.146)
OPEN1
-0.853**
-0.491
-0.612**
-0.493*
-0.328
-0.654**
-0.542
(0.398)
(0.300)
(0.224)
(0.243)
(0.254)
(0.287)
(0.331)
RQ1
0.117***
0.0619*
0.122***
0.0693*
0.0527
0.108***
0.123***
(0.0402)
(0.0328)
(0.0366)
(0.0359)
(0.0398)
(0.0366)
(0.0395)
T1.1
-0.0829
-0.0591
(0.104)
(0.0867)
T2.1
-0.273**
-0.262**
(0.105)
(0.115)
T3.1
-0.101
0.0367
(0.0823)
(0.0909)
T4.1
0.0198
0.115*
(0.0647)
(0.0577)
T5.1
-0.205***
-0.161*
(0.0627)
(0.0810)
Constant
0.423***
0.315**
0.414***
0.264***
0.227***
0.315***
0.427***
(0.0963)
(0.116)
(0.0833)
(0.0440)
(0.0640)
(0.0505)
(0.0950)
Obs.
28
28
28
28
28
28
28
R
2
0.27
0.13
0.31
0.16
0.10
0.31
0.47
Robust standard errors in parentheses
* significant at 10%; ** significant at 5%; *** significant at 1%
Open1 divided by 1,000 to aid presentation of results
Dependant Variable is 
r
defined in text.
Table 7. Transparency and Use of Private Information
(OLS Estimation)


 19 
Quantitatively, a one standard deviation increase in the transparency score (around .22) is 
associated with a seven percentage point decline in the VAR/MSE ratio. In terms of the model 
outlined above, this could point to a quite substantial increase in the accuracy of public 
information, 
α
, associated with an increase in the transparency index. For instance, assume that 
public and private information are initially equally accurate (
α
=
β
) and that the ratio 
r
were 
initially at its mean value, 0.26. Then the .07 decrease in 
r
corresponds to an increase in the 
accuracy of public information of around 70 percent.
31

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