My second test fold from a book by Tetsuya Gotani, this time a “Nollentonk”:
I say “Nollentonk”, only because my sister, when young, used to call elephants nollentonks – not sure why.
This lovely folding sequence carefully hides white right until the emergence of the tusks via a clever colour change. The morphology of the model emerges as distinctly elephantine fairly early on and some of the moves that isolate features are delicious.
The remnants of a pack of Daiso washi was sitting in my cupboard and i am not sure, so I start folding Fumiaki Kawahata’s Triceratops (from Origami Tanteidan Magazine 57) and realised why it was unused:
You assume that paper is square, and start folding, only to discover in some dimensions it is really not square, but you persist none the less, kludging landmarks as you go.
As part of the Sydney Origami group’s weekly challenge, we were tasked with a modular:
This is Regenbogen, designed by Maria Vahrusheva, described in the following Youtube tutorial video
The units (you need 30 for a ball of this configuration) are quite easy to fold (I managed to teach them to my Pastoral Care group kids – their version of this fold is still a work in progress … yes, I have folded nearly 2 of these now) and luckily (for boys at least) consists of mostly folding in half – something most people can do.
In topology, a branch of mathematics, the trefoil knot is the simplest example of a nontrivial knot:
This is Kevin Hutson’s design, well CP really, that I sort of just nutted out after mis-folding it 4 times and uttering some bad words (sorry Mum). The observant amongst you will notice that it starts and finishes at the same point – like a mobiius strip on acid. Continue reading →
In my list of “models to try someday” was this model designed by Takashi Hojyo:
A complex management of points, this lovely rendition of a Pegasus has much to love. The wings, legs and general morphology are very pleasing to the eye but not easy to achieve as a fold. Continue reading →