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» Agprice
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Model Logic |
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MODEL LOGIC |
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SET |
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maxi = {1 .. 7}, |
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maxii = {1 .. 3}, |
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maxj = {1 .. 2}, |
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maxk = {1 .. 4}; |
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DATA |
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alpha[maxk,maxj] = [0,0,0,1,1,0,1,1]; |
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VARIABLES |
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in1[maxi,maxj] integer, |
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out[maxi,maxk] integer; |
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nor[maxi] integer, |
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OBJECTIVE |
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MINIMIZE number = sum {i in maxi} nor[i]; |
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CONSTRAINTS |
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enor{i in maxi, j in maxj} : nor[i]-in1[i,j] >= 0, |
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innor{i in {1 .. 1}} : nor[2]+nor[3] + sum{j in maxj} in1[i,j] <= 2, |
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innor{i in {2 .. 2}} : nor[4]+nor[5] + sum{j in maxj} in1[i,j] <= 2, |
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innor{i in {3 .. 3}} : nor[6]+nor[7] + sum{j in maxj} in1[i,j] <= 2, |
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loga{k in maxk, i in maxii} : out[2*i,k]+out[i,k] <= 1, |
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logb{k in maxk, i in {1 .. 1}} : out[3,k]+out[i,k] <= 1, |
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logb{k in maxk, i in {2 .. 2}} : out[5,k]+out[i,k] <= 1, |
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logb{k in maxk, i in {3 .. 3}} : out[7,k]+out[i,k] <= 1, |
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lc{k in maxk, i in maxi, j in maxj} : alpha[k,j]*in1[i,j]+out[i,k] <= 1, |
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logc{k in maxk, i in {1 .. 1}} : out[2,k]+out[3,k]+sum{j in maxj} |
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(alpha[k,j]*in1[i,j])+out[i,k]-nor[i] >= 0, logc{k in maxk, i in {2 .. 2}} : out[4,k]+out[5,k]+sum{j in maxj} |
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(alpha[k,j]*in1[i,j])+out[i,k]-nor[i] >= 0, logc{k in maxk, i in {3 .. 3}} : out[6,k]+out[7,k]+sum{j in maxj} |
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(alpha[k,j]*in1[i,j])+out[i,k]-nor[i] >= 0, logc{k in maxk, i in {4 .. 7}} : sum{j in maxj} |
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(alpha[k,j]*in1[i,j])+out[i,k]-nor[i] >= 0, |
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pout{i in maxi, k in maxk} : nor[i]-out[i,k] >= 0, |
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bounds{i in maxi} : nor[i] <= 1, |
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bounds{i in maxi, j in maxj} : in1[i,j] <= 1, |
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bounds{i in {2 .. 7}, k in maxk} : out[i,k] <= 1,, |
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bounds{i in {1 ..1}, k in {1 .. 1}} : out[i,k] = 0, |
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bounds{i in {1 ..1}, k in {2 .. 2}} : out[i,k] = 1, |
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bounds{i in {1 ..1}, k in {3 .. 3}} : out[i,k] = 1, |
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bounds{i in {1 ..1}, k in {4 .. 4}} : out[i,k] = 0, |
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bounds : nor[1] >= 1; |
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END MODEL |
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solve Logic; |
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print solution for Logic >> "Logic.sol"; |
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quit; |
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