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. 2014 May 6;9(5):e92475. doi: 10.1371/journal.pone.0092475

Figure 6. A schematic illustration showing two loops in an ensemble of type Inline graphic.

Figure 6

If one loop has its two termini in relative orientation and displacement that is in accord with one of the loop topological groups, and the second loop has its terminal base pair Inline graphic in coincidence with that of the first loop, the two termini of the loops at Inline graphic differ in their orientation by an angle Inline graphic about Inline graphic.