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Hinge Atlas Gold. We have chosen to report all segment boundaries found for N=2,3,4,5.<br />

This means that the hinges resulting from assuming 2,3,4, and 5 domains exist are all<br />

reported on an equal footing. We will delve into the consequences of this in the<br />

discussion.<br />

FlexOracle (FO1, FO1M, FO)<br />

The last of the existing algorithms to be discussed, FlexOracle, is based on the idea that if<br />

structural domains move easily relative to each other, then those domains should be<br />

independently stable. This means that cleaving the protein at the hinge site between<br />

domains should result in fragments that maintain their overall sructure, because those<br />

fragments should have a lower free energy of folding than fragments generated by<br />

cleaving within domains. The algorithm works by estimating the free energy of folding<br />

for all possible pairs of fragments generated by cutting at two points on the protein chain,<br />

and looking for minima of this quantity.<br />

FlexOracle has powerful discriminating ability. Separate work describes three variants of<br />

FlexOracle. These include the single-cut FlexOracle predictor with the FoldX force field,<br />

which here we call FO1, a second predictor which detects the local minima of the same,<br />

which we call FO1M, and the two-cut FlexOracle predictor, which here we simply call<br />

FO. FO is by far the most accurate of these as we will show.<br />

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