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Fixed some comments.
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@ -14,7 +14,7 @@
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The assignment problem can be optimally solved using the well known Hungarian
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algorithm. However, this algorithm requires the user to supply some function
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which measure the "goodness" of an individual association. In many cases the
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which measures the "goodness" of an individual association. In many cases the
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best way to measure this goodness isn't obvious and therefore machine learning
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methods are used.
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@ -38,8 +38,8 @@ using namespace dlib;
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In an association problem, we will talk about the "Left Hand Set" (LHS) and the
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"Right Hand Set" (RHS). The task will be to learn to map all elements of LHS to
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unique elements of RHS. If an element of LHS can't be mapped to a unique element of
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RHS for any reason (e.g. LHS is bigger than RHS) then it can also be mapped to the
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special -1 output indicating no mapping.
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RHS for some reason (e.g. LHS is bigger than RHS) then it can also be mapped to the
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special -1 output, indicating no mapping to RHS.
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So the first step is to define the type of elements in each of these sets. In the
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code below we will use column vectors in both LHS and RHS. However, in general,
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@ -181,7 +181,7 @@ int main()
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cout << "predicted labels: " << trans(vector_to_matrix(predicted_assignments)) << endl;
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}
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// We can also call this tool to compute the percentage of assignments predicted correctly.
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// We can also use this tool to compute the percentage of assignments predicted correctly.
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cout << "training accuracy: " << test_assignment_function(assigner, samples, labels) << endl;
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