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MODULAR ORIGAMI IN ARGENTINA Articles & Notes Laura Azcoaga - MAIL |
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| This
page contains mainly reading materials. There are a few images
illustrating some texts, but it's mostly information, history,
definitions and other things that seemed interesting.
A BRIEF HISTORY OF ORIGAMI AND MODULAR ORIGAMI The Spanish version contains a translation of excepts from Hatori Koshito's most excellent article on the subject. You can read it at http://origami.ousaan.com/library/historye.html A
facsimile version of Sembazuru Orikata may be found at
I have kept a few images to illustrate what is meant by each 'category'
History of paperfolding - a German perspective Errors and misconceptions about paperfolding history Shari Lewis & Lillian Oppenheimer The beginnings of organised paperfolding in the West
(I think I borrowed bits of this text from several sources, but they are all quoted in this page) La
primera evidencia histórica de un diseño modular proviene de un libro
japonés de Hayato Ohoka publicado en 1734 titulado called Ranma
Zushiki. Tiene una lámina con un número de modelos tradicionales
entre los cuales hay un cubo modular al que llama 'tematebako' o 'baúl
mágico'. Isao Honda en su 'World of Origami' (Japan Publications ISBN 0-87040-383-4,
1965) parece tener el mismo modelo al que llama Caja Cúbica. Son seis
módulos derivados del plegado Menko, que forman las caras del cubo. More
about the subject in David Lister's articles
Some definitions that may help understand what's what
MODULAR ORIGAMI (also called unit origami by the Japanese) - A folding technique that assembles a number of similar modules to create complex structures that often can't be folded from a single sheet. Each paper square (or rectangle, or triangle) is folded creating units which are assembled to produce flat or tridimensional shapes by means of a flap/pocket system. Normally, the friction of the paper surfaces keep the flaps in place and hold the piece together. Otherwise, there's glue, you know... MULTI-MODULAR ORIGAMI - requires modules of more than one type to create apiece. The condition is still the repetition of the modules which sometimes serve as hinges, assembly elements, or are purely decorative. MATHEMATICAL ORIGAMI - Often confused with modular origami because the latter produces mostrly geometrical structures and polyhedra. In Math Origami only one sheet of paper is used, where all the folds (creases) are calculated before folding, to produce a given figure or model. Crease patterns (CP) are the most common form of diagram in this field. FLAT
ORIGAMI - Includes tesselations and mosaics or quilts, each using a
different technique.
Unamuno's
Pajarita Anatomía de la pajarita de papel Again, my sources on this subject have been David Lister's articles
TO GLUE OR NOT TO GLUE One of the basic tenets of traditional origami is that folds should hold without using glue. However, there are some traditional Japanese pieces like kusudamas or temate baku that need glue to hold together. Origami is essentially an ephemeral art form, the models have a more or less short life and hardly any survive manipulation and moving. The first thing a person who sees a modular piece wants to do is to touch it, look at it from all sides. Few survive. I am naturally resistant to orthodox views of any kind, and my teaching experience -I have to carry models to my classes- is that arriving with a piece that has fallen apart on the way in spite of all our precautions is very frustrating. There are also some models -those with lots of modules, or a large radius, or the inverted sonobè assemblies- that are only possible if they are glued. Glue must be applied most carefully and neatly. Very little is required, and often we must wait for it to dry before we can carry on. I use brochette sticks or other pointy tools to accurately control how much glue I'm using and where. When the models have been assembled with glue, there is no justification for imperfections. Modular origami is not an art for the hasty or the impatient, and what I enjoy most is the construction process, the endless magic of three dimensionality.
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