Micro ― QUALIFLEX: An Interactive Software Package for the by J.P. Ancot

By J.P. Ancot

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Extra info for Micro ― QUALIFLEX: An Interactive Software Package for the Determination and Analysis of the Optimal Solution to Decision Problems

Example text

T • . • •. • ..... • f>e>d e>f>d •e>d>f , a a b c 95 92 88 85 82 78 75 72 65 65 62 58 55 52 48 45 38 4 5 11 13 14 16 21 22 26 1 3 0 2 4 6 4 6 9 2 17 1 9 16 7 14 28 33 21 41 36 33 44 41 34 Solution f e d ei f Press any key Fig. 25 Grpahical Output of Option 2 (3x3 example) 41 linear combinations define the position of a particular weight set in the polygone (or equivalently in the n-1 dimensional space). The graph then shows for each of these points which optimal solution is obtained alternatives (in terms of to maintain representability) .

D e f 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 2599 23 94 22 87 22 92 20 81 20 86 19 75 19 80 19 84 17 69 17 73 17 78 16 62 16 67 16 72 16 77 14 56 14 61 14 66 14 70 13 50 13 55 13 59 13 64 13 69 II 44 II 48 II 53 II 58 II 63 937 942 9 47 952 56 SAMPLE LINEPRINTER OUTPUT (cont'd) ------------------------------------------------------------------------------PROBLE" no : Page : QUAllFLEX ------------------------------------------------------------------------------Analysis no : -------------------------------------------------------------------- ----------- Option : Detailed analysis Mith syste1atic Meights 19 69 13 16 69 16 34 66 0 31 bb 2a 66 6 25 66 9 22 66 13 19 66 16 38 63 0 34 63 3 31 63 6 2a 63 9 25 63 13 22 63 16 19 63 19 41 59 0 Ja 59 3 34 59 31 59 9 2a 59 13 25 59 16 22 59 19 44 56 0 41 56 3 3a 56 6 34 56 9 31 56 13 2a 56 16 25 56 19 22 56 22 47 53 0 44 53 3 41 53 6 3a 53 9 34 53 13 31 53 16 2a 53 19 25 53 22 50 50 0 47 50 3 44 50 6 41 50 9 38 50 13 34 50 16 31 50 19 2a 50 22 25 50 25 47 47 6 44 47 9 41 47 13 38 47 16 12 3 12 3 1 23 123 1 23 1 23 123 123 1 23 1 23 I 2 3 123 12 3 12 3 12 3 123 1 23 123 1 23 123 12 3 123 1 23 123 123 1 23 123 12 3 12 3 123 1 23 1 23 1 23 1 23 123 123 I2 3 123 3 21 2I 3 2 13 2I 3 213 213 2I 3 213 2I 3 2 13 2I 3 2 I 3 213 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 -0 0 0 0 2 2 2 2 9 56 9 61 a 31 a 36 8 41 a 45 a 50 a 55 6 25 6 30 6 34 6 39 6 44 6 4a 6 53 5 19 5 23 5 2a 5 33 5 37 5 42 547 3 12 3 17 3 22 3 27 3 31 3 36 3 41 3 45 2 6 2 11 2 16 2 20 2 25 2 30 2 34 2 39 0 0 0 5 0 9 0 14 0 19 0 23 0 28 0 33 0 37 0 6 0 11 0 16 0 20 57 SAMPLE LINEPRINI'ER OUTPUT (cont'd) Page : QUALIFLEX PROBLE" no : Option : Dehiled analysis Mith systeutic Meights Analysis no : ------------------------------------------------------------------------------34 31 28 44 41 38 34 31 28 41 38 34 31 38 34 31 34 47 47 47 44 44 44 44 44 44 41 41 41 41 38 38 38 34 19 22 25 13 lb 19 22 25 28 19 22 25 28 25 28 31 31 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 2 I I I I I I I I I I I I I I I I I 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 5 5 5 5 6 b b 8 0 25 0 30 0 34 0 12 0 17 0 22 0 27 0 31 0 3b 0 19 0 23 0 28 0 33 0 25 0 30 0 34 0 31 58 SAMPLE LINEPRINTER OUTPUT ( cont' d) PROBLE" no : QUAL!

L I I I I I I Q . ak R to tho. 9Q0Q 9. 7900 Fig. 20 Third Input step: equal weight distribution (crit. N) Defino. 90 0 . lta \.... y to continue - 1<1 . 1750 0. 7000 Fig. 21 Third Input step: central weight values more likely (A) 33 OPTION 2 INPUT 3 As in OPTION 1 the analysis under OPTION 2 proceeds by generating random weights to be associated with the various criteria and for each weight set optimal solutions are computed. These random weight sets are automatically generated from a distribution characterised by the priority constraints as specified by the user.

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