# Weird Diagram in Knot Theory

Can anyone make sense of fig 4.8?

$\hskip 0.5in$

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If you're going to ask about a picture it'd be courteous to actually post it instead of simply link it. Moreover, which pages in a book GB allows one to preview can change from time to time, so such hyperlinks are temperamental. @percusse: Why did you edit out the link? –  anon Nov 8 '11 at 22:05
You are missing a verb in the question. Looks like if you pull the top loose end through the helix, you can rearrange to create a double helix. –  user13838 Nov 8 '11 at 22:07
Sorry @anon . Looks like we have resonated for the image inclusion :) –  user13838 Nov 8 '11 at 22:08
Did you get a loop of string and try for yourself? ;) –  Tyler Nov 8 '11 at 22:18
What is the etiquette on what i should do now i have an answer. I can't accept an answer because technically (officially) I don't have one. –  James Gallagher Nov 9 '11 at 22:41