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1 | module Test where |
2 | import BellmanFord | |
3 | import UnitMinCostFlow | |
4 | import ProposalMatch | |
5 | import ProposalMatchConfig | |
6 | import Data.Array | |
7 | import Data.Graph.Inductive.Graph | |
8 | import Data.Graph.Inductive.Tree | |
9 | ||
2e7d5426 MM |
10 | -- So we can call graphviz' at the GHCi prompt |
11 | import Data.Graph.Inductive.Graphviz | |
12 | graphviz' g = Data.Graph.Inductive.Graphviz.graphviz' g | |
13 | ||
d7d9561e MM |
14 | myGraph = mkGraph [(0, ()), (1, ()), (2, ())] |
15 | [(0, 1, 2), (0, 2, 3), (2, 1, -2)] :: Gr () Double | |
16 | ||
17 | spTree1 = spTree 0 myGraph | |
18 | ||
19 | (flowVal, flowResid) = umcf 0 1 myGraph | |
20 | ||
21 | -- Example from idea book p. 425 | |
22 | {- | |
23 | (myNumRvrs, myNumProps) = (4, 3) | |
24 | ||
25 | myPrefsArray = array ((0,0), (myNumRvrs-1,myNumProps-1)) [ | |
26 | ((0, 0), 15), ((1, 0), 10), ((2, 0), 15), ((3, 0), 40), | |
27 | ((0, 1), 30), ((1, 1), 7), ((2, 1), 10), ((3, 1), 15), | |
28 | ((0, 2), 15), ((1, 2), 25), ((2, 2), 20), ((3, 2), 20) | |
29 | ] | |
30 | -} | |
31 | ||
32 | (myNumRvrs, myNumProps) = (5, 3) | |
33 | ||
34 | myPrefsArray = array ((0,0), (myNumRvrs-1,myNumProps-1)) [ | |
35 | ((0, 0), 15), ((1, 0), 10), ((2, 0), 15), ((3, 0), 40), ((4, 0), 20), | |
36 | ((0, 1), 30), ((1, 1), 7), ((2, 1), 10), ((3, 1), 15), ((4, 1), 15), | |
37 | ((0, 2), 15), ((1, 2), 25), ((2, 2), 20), ((3, 2), 20), ((4, 2), 15) | |
38 | ] | |
39 | ||
40 | myPrefs = \i j -> myPrefsArray ! (i, j) | |
2e7d5426 | 41 | myInst = Instance myNumRvrs myNumProps (const 1) myPrefs |
d7d9561e | 42 | |
2e7d5426 MM |
43 | rdnGraph = doReduction myInst |
44 | (rdnFlowVal, rdnFlowResid) = umcf 0 1 rdnGraph | |
45 | rdnFlow = flowDiff rdnGraph rdnFlowResid | |
d7d9561e | 46 | myMatching = doMatching myInst |