So in a recent workshop, I made a bunch of different types of paper, time to try it out I thought. I had 3xA4 sheets and 2xA3 sheets pulled from the white board + Day Lilly + Lemongrass vat, so decided to have a go at folding something from that.
There are examples, hundreds of years old, of clever multi-compartment paper widgets, used to store silk threads (from weavers and embroiderers), and there is some exploration of the folding theory on teh internet, but you gotta dive deep.
Our school has large display cases. I have kilograms of origami at home, in showboxes, tidy tubs, cupboards, garbage bags and display cases … one thing led to another:
My aim with this display to to show the variety of forms modern Origami takes, from traditional, figurative, geometry and abstract. Additionally I have included 14 different dragons, a current fascination – can you find them all?
I feature some of my favourite pieces, designed by legends such as Satoshi Kamiya, Robert Lang, Eric Domaine, Francis Ow, Ronald Koh, Kade Chan, Eric Joisel, Brian Chan, Jason Ku and more.
In a bid to calm down and relax after a brutal week at work, I took a 60cm square of red/natural Ikea Kraft paper and started folding… and folded, and folded and folded.
I have been lured back into the fold (as it were) of Ryu Jin folders (nerds who attempt to fold Satoshi Kamiya’s devilishly difficult dragon series). Having already folded a 1.0, 1.2 and 3.5, I noticed that I had never attempted a 2.1.
For the uninitiated, the numbers indicate refinements, with the 1.0 being vaguely dragon like and the 3.5 (the culmination of this design process) being the most astonishingly detailed design imaginable.
Cruising around on Fakebook, as you do, I came across a module that seemed really familiar. I am sure I have seen it elsewhere, but am not able to find it (I think it is a Bascetta variant?):
I decided to give it a whirl – nice and simple, and quick to fold, it locks nicely with a positive paper tension keeping groups of 3 together, then you group the 3-unit points into clusters of 5 and you get a nice positive curvature. Using other combinations I can imagine zero curvature (6 modules) and negative curvature (7 modules) … hence a torus is possible?.
Riffling through boxes of stuff from our kid’s Kindy years, we came across a cache of artworks my Son painted. Being too precious to throw out (and long since removed from the fridge), I set about cutting it up into 2:1 rectangles – LOTS of them:
I then arbitrarily folded them into a modified unit based on one I used that was designed by Tomoko Fuse.
I have been looking for tidy self-contained folds based on A4 paper that hides the raw edges, so I could try my lovely thistle-based hand-made paper (from the ladies at Paper Makers and Artists):
This box looks like a traditional fold, but seems to be credited fairly recently to Sweet Paper, a paper art shop/tutorial site I stumbled across in my musings. Not sure of the attribution however, as many of their featured designs I have seen (and folded) from other artists.
The paper, with lovely rough chopped scotch thistle fibres and other pulp is fairly crisp, fairly thin but had raggedy (beautiful) decal edges that I did not really want to have to chop off.