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!<br />

!<br />

while the set of residues in the test set we call {TEST} . We used Equation 7 with the<br />

training set data x, y(i | i " {TRAINING}) to obtain "<br />

!<br />

* , the cross-validation value of " .<br />

We then used this vector with the individual predictor results for residues in the test set to<br />

!<br />

obtain cross-validated HingeMaster results !<br />

*<br />

x HingeMaster<br />

*<br />

x HingeMaster<br />

!<br />

(i | i " {TEST}) = # * $ x(i | i " {TEST}) [8]<br />

180<br />

(i | i " {TEST})<br />

as follows: !<br />

We then generated a ROC curve by gradually decreasing the threshold above which<br />

values of<br />

*<br />

x HingeMaster(i<br />

| i " {TEST}) were taken to correspond to predicted hinge locations,<br />

and comparing these to the annotated hinge locations<br />

!<br />

of the threshold, residues i with scores<br />

y(i | i " {TEST}). For each value<br />

*<br />

x HingeMaster(i)<br />

above that threshold are taken to be<br />

!<br />

test positives. We further classify the test positives using a strict criterion, meaning that<br />

those that coincide exactly with ! annotated hinges ( y(i) =1) are taken as true positives,<br />

those that coincide with non-hinge residues ( y(i) = 0) are taken as false positives, even if<br />

they are immediately adjacent to a hinge<br />

!<br />

residue. We will later use a loose criterion for a<br />

more qualitative measure of success. ! The generation of the ROC curve is explained in<br />

more detail in prior work.<br />

We repeated the above process a total of 20 times. Each time, we generated new {TEST}<br />

and {TRAINING} sets by randomly dividing HAG as described. We obtained 20<br />

!

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