TITLE: An Illustrated Classification of Knots.
QUESTION [16 upvotes]: Let me be honest here: I know very little about Knot Theory. I'm sorry.
I've a friend though, someone with no training in Mathematics at all but who is a huge fan of knots (for whatever reason), who knows even less than I do about it, apparently. Thus I'd like a book or something as a gift we'd both enjoy: an illustrated classification of knots up to some large order, say, like this:
,
which I found here.

Do you have any ideas? They don't have to be books.

Please help :)

REPLY [3 votes]: Jim Hoste and Jeff Weeks published a paper with Morwen Thistlethwaite entitled "The First 1,701,936 Knots" that tabulates prime knots up 16 crossings.  The two teams developed separate methods and worked independently to create this census.  
I particularly like Figure 2 on page 35 (reproduced below), which shows nice projections of knots up to 7 crossings.  These projections show symmetries of the knots.