The author shows how a modular origami box with a square base can be made from four rectangular sheets plus a template. He also discusses some mathematics in the context of the constructed box.
Diagrams for an icosahedral design made with 30 quick-to-fold units from squares. The look is rather festive, and hence the name. You can fold the with thematic colors of the season to fit right in.
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by Thomas Cooper
There is a family of geometric solids, one of which is illustrated in a famous engraving by Albrecht Dürer, that poses some interesting origami challenges.
An Icosidodecahedron with sunken triangular faces based on a simple unit. Made from 12 pentagons, it is definitely meant for people who like challenges!
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by Craig Hunter
Diagrams for Fish Hook Module with details of how to build a cube and an octahedron. The modules are edge modules, and most polyhedra can be built, except those that have five or more edges meeting at a vertex.
Diagrams for a modular with color change. You can assemble 12 or 30 units. Kami or thicker duo paper is recommended. Scrapbook paper works well, making the result sturdier.
Diagrams for a color-change modular, 12 or 30 units, though like most polyhedral designs, the latter is more attractive. The flower petals are of one color, and the flower centers and background are of another color.
A technique that I discovered sometime during 2015-2017, which I will call the "cupboard fold spacer." It creates a small gap in a unit, for example one in the center-line of a Sonobe unit.
My origami journey so far, as I celebrate two milestones - 20 years of my online presence and 10 years publishing books. Also find photo instructions for folding Pentas, one of my latest designs.
This is a followup of my previous article, Pentakis Dodecahedron (Issue 35), featuring variation patterns. Mono paper such as copy paper or Tant is a must.
Diagrams for a simple Sonobe type modular made from approximately 1:5 rectangles. This design is great for any leftover strips you may have amassed when sizing paper for other projects.
The 3-unit Sonobe hexahedron (Toshie's Jewel) and the 12-unit Sonobe octahedral assembly are well known Sonobe constructions. But did you know that you can also construct the former with double the number of units, and the latter with half the number of units, i.e., both shapes from 6 units?
Diagrams for the solid version of the Compound of 5 Tetrahedra aka the 47th Stellation of the Icosahedron, similar to the very popular frame version by Tom Hull/Francis Ow, known as Five Intersecting Tetrahedra or FIT. Some mathematics has been discussed as well.
Diagrams for a 6 unit cube with hearts on all faces and two specially colored diagonally opposite vertices. 24-unit assemblies are possible and left as challenge.
Puzzles and Modular Origami have a lot in common. With both you get some units and must assemble them to get a 3D model. Here is an origami version for a classic Russian puzzle.
This 10 Unit Flower has two identical sides, and benefits greatly when folded from duo paper. It is based on a simple starting point for some other models, like the 8 Unit Ring.
Can you cut paper with origami instead of scissors? While trying to design a 24 unit Stellated Octahedron, I got stuck with all the math involved and decided to make it simple - cut the intersected units by folding.
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by Ashley Nishihara
Thinking about some special decoration for the upcoming holidays? Here is a great project created by Kindergarten students at Oahu’s Le Jardin Academy that would work great for any special celebration.
The fourth installment of a series reviewing types of paper for folding. This article reviews printing paper, probably the most widely available paper out there.
The third installment of a series reviewing types of paper for folding. This article reviews Japanese Foil paper, which is especially suitable for more advanced folds, such as insects.
The second installment of a series reviewing types of paper for folding. This article reviews Tant paper which may be the most versatile paper for Origami uses.
Commentary on folding, supporting, and displaying this famous model designed by the late Issei Yoshino. Model constructed by the members of <a href="http://origamit.scripts.mit.edu/" target="blank">OrigaMIT</a>, MIT's origami club.