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HI Mia
The rules for log-linear variables are the following
#1 If a variable is growing at a constant rate in steady state (rate of
change), it *must* be declared as log-variables
#2 if a variable is growing at a constant first difference in steady state,
it *must not* be declared as a log variables
#3 if a variable is flat in steady state (either stationary or a unit root
variables with no growth) you can choose
#4 if a variable can flip its sign, it *must not* be declared as a log
variable
#5 If there is a conflict between #1 and #4, you cannot have that variable
directly in the model, and you must create a suitable transformation of
that variable, e.g. a ratio over GDP.
I guess your case may fall under #5 :)
Let me know if this helps.
Best
Jaromir
…On Mon, Nov 21, 2022 at 11:29 AM mia ***@***.***> wrote:
Hi,
I am trying to build a simple balance sheet model in IRIS. In the model
foreign assets (FA) are represented as follows:
FA = FA{-1} + INC + INT; where INC - income from exchange rate changes and
interest income, INT - interventions.
INC = (yield + dexchange - 2 )*FA{-1}
INT = res_int;
I model yield and exchange rate changes as AR process (log(yield) =
a*log(yield{-1})+ (1-a)*log(ss_yield)+res_yield !! yield = ss_yield and
log(dexchange) = a*log(dexchange{-1})+ (1-a)*log(ss_dexchange)+
res_dexchange !! dexchange = ss_dexchange).
I declare INT (difference between bought and sold currency ) as a
log_variable as it can be negative.
However, I am fail to solve this model because of steady state issues.
Could you point out what mistakes I'm making? Thank you.
Best,
Mia
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Hi,
I am trying to build a simple balance sheet model in IRIS. In the model foreign assets (FA) are represented as follows:
FA = FA{-1} + INC + INT; where INC - income from exchange rate changes and interest income, INT - interventions.
INC = (yield + dexchange - 2 )*FA{-1}
INT = res_int;
I model yield and exchange rate changes as AR process (log(yield) = a*log(yield{-1})+ (1-a)log(ss_yield)+res_yield !! yield = ss_yield and log(dexchange) = alog(dexchange{-1})+ (1-a)*log(ss_dexchange)+ res_dexchange !! dexchange = ss_dexchange).
I declare INT (difference between bought and sold currency ) as a log_variable as it can be negative.
However, I am fail to solve this model because of steady state issues. Could you point out what mistakes I'm making? Thank you.
Best,
Mia
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