| The Interior Point Nonlinear Programming Solver -- Experimental | 
This section describes the options recognized by the IPNLP solver. These options can be specified after a forward slash (/) in the SOLVE statement, provided that the IPNLP solver is explicitly specified using a WITH clause.
Details of the currently available options are described as follows:

 major iterations to determine an optimum of the NLP problem. 
 The value of
 major iterations to determine an optimum of the NLP problem. 
 The value of  is an integer between zero and the largest 
 four-byte, signed integer, which is
 is an integer between zero and the largest 
 four-byte, signed integer, which is  . 
 A major iteration in IPNLP consists of finding a descent direction and a step size along which the next approximation 
 of the optimum will reside. The default value of
. 
 A major iteration in IPNLP consists of finding a descent direction and a step size along which the next approximation 
 of the optimum will reside. The default value of  is 5000 iterations.
 is 5000 iterations.
 
 seconds of real time for the solver to find a local optimum. Note that the time specified by the MAXTIME= option is checked only once at the end of each major iteration. The default value is 7200 seconds (2 hours).
 seconds of real time for the solver to find a local optimum. Note that the time specified by the MAXTIME= option is checked only once at the end of each major iteration. The default value is 7200 seconds (2 hours).
 
 . 
 The default value is
. 
 The default value is  =1E - 6.
=1E - 6.
 
 should be an integer between zero and the largest 
 four-byte, signed integer, which is
 should be an integer between zero and the largest 
 four-byte, signed integer, which is  . 
 If
. 
 If  , the solver prints only those iterations that are a multiple of
, the solver prints only those iterations that are a multiple of  . 
 If
. 
 If  , no iteration is displayed in the log. 
 The default value is PRINTFREQ=1.
, no iteration is displayed in the log. 
 The default value is PRINTFREQ=1.
 
Copyright © 2008 by SAS Institute Inc., Cary, NC, USA. All rights reserved.