http://www.mapleprimes.com/questions/41689-Sampling-The-Solution-Set-Of-Linear en-us 2026 Maplesoft, A Division of Waterloo Maple Inc. Maplesoft Document System Fri, 12 Jun 2026 07:06:43 GMT Fri, 12 Jun 2026 07:06:43 GMT The latest answers and comments added to the Question, "Sampling" the solution set of linear inequalities http://www.mapleprimes.com/images/mapleprimeswhite.jpg http://www.mapleprimes.com/questions/41689-Sampling-The-Solution-Set-Of-Linear http://www.mapleprimes.com/questions/41689-Sampling-The-Solution-Set-Of-Linear?ref=Feed:MaplePrimes:"Sampling" the solution set of linear inequalities:Comments#answer77823 Maybe some variant on these, Optimization:-LPSolve(1,{a1 >= 6, a2 <= 99, a1 >= a2+1}, integervariables=[a1,a2]); Optimization:-LPSolve(1,{a1 >= 6, a2 <= 99, a1 <= a2+1}, integervariables=[a1,a2]); acer Maybe some variant on these, Optimization:-LPSolve(1,{a1 >= 6, a2 <= 99, a1 >= a2+1}, integervariables=[a1,a2]); Optimization:-LPSolve(1,{a1 >= 6, a2 <= 99, a1 <= a2+1}, integervariables=[a1,a2]); acer 77823 Thu, 15 Mar 2007 06:58:12 Z acer acer http://www.mapleprimes.com/questions/41689-Sampling-The-Solution-Set-Of-Linear?ref=Feed:MaplePrimes:"Sampling" the solution set of linear inequalities:Comments#answer77822 I meant for the second example using LPSolve to be, Optimization:-LPSolve(1,{a1 >= 6, a2 <= 99, a1 <= a2-1}, integervariables=[a1,a2]); I'm sure that you get the picture. Cover a1<=a2-1, and cover a1>=a2+1, and then a1<>a2 is covered. It might be a paint to set up programatically, if there are a lot of inequalities to account for amongst the variables. I can't imagine, offhand, how to cover an inequality (like, say, a logical &or) without making the constraint nonlinear. But NLPSolve doesn't allow the integervar option. acer I meant for the second example using LPSolve to be, Optimization:-LPSolve(1,{a1 >= 6, a2 <= 99, a1 <= a2-1}, integervariables=[a1,a2]); I'm sure that you get the picture. Cover a1<=a2-1, and cover a1>=a2+1, and then a1<>a2 is covered. It might be a paint to set up programatically, if there are a lot of inequalities to account for amongst the variables. I can't imagine, offhand, how to cover an inequality (like, say, a logical &or) without making the constraint nonlinear. But NLPSolve doesn't allow the integervar option. acer 77822 Thu, 15 Mar 2007 07:14:49 Z acer acer