!for
List_of_Tokens
!do
Template
!end
!for
?Control_Name = List_of_Tokens
!do
Template
!end
Use the '!for...!do...!end' command to specify a template and let the IRIS preparser automatically create multiple instances of the template by iterating over a list of tokens. The preparser cycles over the individual strings from the list; in each iteration, the current string is used to replace all occurences of the control variable in the template. The name of the control name is either a question mark, '?', in the abbreviated syntax, or any string (not to blank spaces) specified by the user starting with a question mark in the full syntax, such as '?x', '?#', '?NAME', etc.
The tokens (text strings) in the list must be separated by commas, blank spaces, or line breaks and they themselves must not contain any of those. In each iteration,
all occurrences of the control variable in the template are replaced with the currently processed string;
all occurrences in the template of ?.Control_Name
are replaced with the currently processed string converted to lower case; this option is NOT available with the short-cut syntax;
all occurrences in the template of ?:Control_Name
are replaced with the currently processed string converted to upper case; this option is NOT available with the short-cut syntax;
The list of tokens can be based on Matlab expressions. The expressions must be enclosed in square brackets, and must evaluate into either a numeric vector, a char vector, or a cell array of numerics and/or strings.
In a model code file, instead of writing a number of definitions of growth rates like the following ones
dP = P/P{-1} - 1;
dW = W/W{-1} - 1;
dX = X/X{-1} - 1;
dY = Y/Y{-1} - 1;
you can use '!for...!do...!end' as follows:
!for
P, W, X, Y
!do
d? = ?/?{-1} - 1;
!end
We redo the example 1, but using now the fact that you can have as many variable declaration sections or equation sections as you wish. The '!for...!do...!end' structure can therefore not only produce the equations for you, but also make sure all the growth rate variables are properly declared.
!for
P, W, X, Y
!do
!transition_variables
d?
!transition_equations
d? = ?/?{-1} - 1;
!end
The preparser expands this structure to the following :
!transition_variables
dP
!transition_equations
dP = P/P{-1} - 1;
!transition_variables
dW
!transition_equations
dW = W/W{-1} - 1;
!transition_variables
dX
!transition_equations
dX = X/X{-1} - 1;
!transition_variables
dY
!transition_equations
dY = Y/Y{-1} - 1;
Obviously, you now do not include the growth rate variables in the section where you declare the rest of the variables.
In a model code file, instead of writing a number of autoregression processes like the following ones
X = rhox*X{-1} + ex;
Y = rhoy*Y{-1} + ey;
Z = rhoz*Z{-1} + ez;
you can use '!for...!do...!end' as follows:
!for
?# = X, Y, Z
!do
?# = rho?.#*?{-1} + e?.#;
!end
We redo Example 3, but now for six variables named 'A1', 'A2', 'B1', 'B2', 'C1', 'C2', nesting two '!for...!do...!end' structures one within the other:
!for
?letter = A, B, C
!do
!for
?number = 1, 2
!do
?letter?number = rho?.letter?number*?letter?number{-1}
+ e?.letter?number;
!end
!end
The preparser produces the following six equations:
A1 = rhoa1*A1{-1} + ea1;
A2 = rhoa2*A2{-1} + ea2;
B1 = rhob1*B1{-1} + eb1;
B2 = rhob2*B2{-1} + eb2;
C1 = rhoc1*C1{-1} + ec1;
C2 = rhoc2*C2{-1} + ec2;
We use a Matlab expression (the colon operator) to simplify the list of tokens. The following block of code
!for
1, 2, 3, 4, 5, 6, 7
!do
a? = a?{-1} + res_a?;
!end
can be simplified as follow:
!for
[ 1 : 7 ]
!do
a? = a?{-1} + res_a?;
!end