Syntax: PROC OPTMODEL :: SAS/OR(R) 12.1 User's Guide: Mathematical Programming

Syntax: OPTMODEL Procedure

PROC OPTMODEL statements are divided into three categories: the PROC statement, the declaration statements, and the programming statements. The PROC statement invokes the procedure and sets initial option values. The declaration statements declare optimization model components. The programming statements read and write data, invoke the solver, and print results. In the following text, the statements are listed in the order in which they are grouped, with declaration statements first.

Note: Solver specific options are described in the individual chapters that correspond to the solvers.

PROC OPTMODEL options ;
CONSTRAINT constraints ;
IMPVAR optimization expression declarations ;
MAX objective ;
MIN objective ;
NUMBER parameter declarations ;
PROBLEM problem declaration ;
SET $\ms {[}$ < types > $\ms {]}$ parameter declarations ;
STRING parameter declarations ;
VAR variable declarations ;
Assignment parameter = expression ;
CALL name $\ms {[}$ ( expressions ) $\ms {]}$ ;
CLOSEFILE files ;
CONTINUE ;
CREATE DATA SAS-data-set FROM columns ;
DO ; statements ; END ;
DO variable = specifications ; statements ; END ;
DO UNTIL ( logic ) ; statements ; END ;
DO WHILE ( logic ) ; statements ; END ;
DROP constraint ;
EXPAND name $\ms {[}$ / options $\ms {]}$ ;
FILE file ;
FIX variable $\ms {[}$ = expression $\ms {]}$ ;
FOR { index-set } statement ;
IF logic THEN statement ; $\ms {[}$ ELSE statement $\ms {]}$ ;
LEAVE ;
;
PERFORMANCE options ;
PRINT print items ;
PUT put items ;
QUIT ;
READ DATA SAS-data-set INTO columns ;
RESET OPTIONS options ;
RESTORE constraint ;
SAVE MPS SAS-data-set $\ms {[}$ ( OBJECTIVE | OBJ ) name $\ms {]}$ ;
SAVE QPS SAS-data-set $\ms {[}$ ( OBJECTIVE | OBJ ) name $\ms {]}$ ;
SOLVE $\ms {[}$ WITH solver $\ms {]}$ $\ms {[}$ OBJECTIVE name $\ms {]}$ $\ms {[}$ RELAXINT $\ms {]}$ $\ms {[}$ / options $\ms {]}$ ;
STOP ;
SUBMIT arguments $\ms {[}$ / options $\ms {]}$ ;
UNFIX variable $\ms {[}$ = expression $\ms {]}$ ;
USE PROBLEM problem ;