Hello, The if else statement run well with the same limit of integration A , B or interval (A,B). However I want to modify the code such that the first do statement should have limit of integration (A,B) as it is, but the else statement limit should change from (A,B) to (F,B).
That is the if statement limit of integration is (A,B) while else is (F,B)??? The different is the the lower limit of integration should change for the else statement from A to F.
I added comment and bold the sections of the code that need modification. Please ANY HELP?????????????
Please any suggestion ?
Data sim;
Input A B C Beta P F;
cards;
1 2 3 0.5 0 1
2 3 4 0.5 1 1
3 4.5 3 0.5 1 2
3 5 6 0.5 0 2
;
Run;
proc iml;
use sim;
read all var _NUM_ into DM;
close;
A = DM[,1]; B = DM[,2]; C = DM[,3]; Beta = DM[,4]; P = DM[,5]; F = DM[,6];
n = nrow(DM);
start Func(x) global( Beta_i, C_i , A_i, P_i);
if P_i=0 then do;
return( exp(-x)*exp(2-x +Beta_i*C_i)#(cdf("Normal", x-2+Beta_i*C_i + A_i)-cdf("Normal", x-1+C_i + A_i)) ); /* The limits of integration is:call quad(result, "Func", A || B,); leave it as it is*/
end;
else do;
return( exp(-x)*exp(4-x +Beta_i*C_i)#(cdf("Normal", x-4 +Beta_i*C_i + A_i)-cdf("Normal", x-1+C_i + A_i)) ); /* The limits of integration is:call quad(result, "Func", A || B,); but I want to change it to call quad(result, "Func", F || B,) */
end;
finish;
answer = j(nrow(DM),1);
do i = 1 to nrow(DM);
Beta_i = Beta; C_i = C; A_i=A; P_i=P; /* set global variables */
call quad(result, "Func", A || B,);
answer = result;
end;
create kaplan1n var{A B C Beta P Answer };
append;
quit;
Seem reasonable. It is fine to have a complicated integrand, but I personally think it is more readable and maintainable to have two integrands. You could define Func1 to be the integrand for P_i=0 and Func2 for the other case. Then you can get rid of P_i as a GLOBAL variable and write
if P_i=0 then do;
call quad(result, "Func1", A || B);
end;
else do;
call quad(result, "Func2", F || B);
end;
Read the doc for the QUAD subroutine. The limits of integration are specified in the CALL QUAD statement, so it is inside the DO loop that you need to specify the limits of integration.
Hello Rick,
Is this correct? I changed the limit as shown below (BOLD).
Data sim;
Input A B C Beta P F;
cards;
1 2 3 0.5 0 1
2 3 4 0.5 1 1
3 4.5 3 0.5 1 2
3 5 6 0.5 0 2
;
Run;
proc iml;
use sim;
read all var _NUM_ into DM;
close;
A = DM[,1]; B = DM[,2]; C = DM[,3]; Beta = DM[,4]; P = DM[,5]; F = DM[,6];
n = nrow(DM);
start Func(x) global( Beta_i, C_i , A_i, P_i);
if P_i=0 then do;
return( exp(-x)*exp(2-x +Beta_i*C_i)#(cdf("Normal", x-2+Beta_i*C_i + A_i)-cdf("Normal", x-1+C_i + A_i)) ); /* The limits of integration is:call quad(result, "Func", A || B,); leave it as it is*/
end;
else do;
return( exp(-x)*exp(4-x +Beta_i*C_i)#(cdf("Normal", x-4 +Beta_i*C_i + A_i)-cdf("Normal", x-1+C_i + A_i)) ); /* The limits of integration is:call quad(result, "Func", A || B,); but I want to change it to call quad(result, "Func", F || B,) */
end;
finish;
answer = j(nrow(DM),1);
do i = 1 to nrow(DM);
Beta_i = Beta; C_i = C; A_i=A; P_i=P; /* set global variables */
if P_i=0 then do;
call quad(result, "Func", A || B,);
end;
else do;
call quad(result, "Func", F || B,);
end;
answer = result;
end;
create kaplan1n var{A B C Beta P Answer };
append;
quit;
Seem reasonable. It is fine to have a complicated integrand, but I personally think it is more readable and maintainable to have two integrands. You could define Func1 to be the integrand for P_i=0 and Func2 for the other case. Then you can get rid of P_i as a GLOBAL variable and write
if P_i=0 then do;
call quad(result, "Func1", A || B);
end;
else do;
call quad(result, "Func2", F || B);
end;
Thanks a lot.
Are you ready for the spotlight? We're accepting content ideas for SAS Innovate 2025 to be held May 6-9 in Orlando, FL. The call is open until September 25. Read more here about why you should contribute and what is in it for you!
Learn how to run multiple linear regression models with and without interactions, presented by SAS user Alex Chaplin.
Find more tutorials on the SAS Users YouTube channel.