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Philip Shen: Selected Geometric Folds PDF

36 Pages·2008·2.832 MB·English
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1 Models © the estate of Phil Shen Diagrams © Paul Jackson BOS booklet #18 First published by British Origami Society, October 1982. Reprinted February 2008 Printed in the United Kingdom. All rights reserved. No part of this publication may be reproduced, stored in any retrieval system, or transmitted, in any form or by any means, electronic, mechanical photocopying, recording or otherwise without the express written permission of the author and of the British Origami Society. The British Origami Society is a registered charity 293039 www.britishorigami.info 2 Philip Shen : selected geometric folds compiled and illustrated by Paul Jackson Dr Shen’s paper folds reveal themselves slowly. The more they are folded, the more extraordinary becomes their beauty and profundity. Therefore, be prepared to make them many times. Do not be discouraged by their technical difficulty or become impatient if, initially, you find no significance in folding them. Persevere and your efforts will be rewarded. I hope that after making them you will, like me, have come to marvel at their refinement and purity; at how, despite their rigidly geometric construction, they are never stiff or mechanical, but poetic, even audacious; at how they contain no gratuitous decoration or unwanted creases; at how, most remarkably of all, many models are conjured from an apparently unpromising pattern of pre-creases in a few climactic collapsing and/or flexing movements. My thanks go to Dave Venables for his diligent proof reading, to Dr Shen for his patience and to the BOS for enabling me to indulge myself. Paul Jackson 3 CONTENTS Introduction 5 How to Construct a ... 7 Pinwheel 8 Pavilion 10 Chinese Ding 12 Incense Burner 14 Form 15 Cup 16 Star 18 Dish - 1 20 Dish - 2 21 Container with Lid 22 Cube 24 Bowl 25 Flower 26 10 Pointed Star 28 Tetrahedron 30 Bibliography 32 Other BOS Booklets 34 4 INTRODUCTION Philip Shen was born in Manila, in the Philippines, of Chinese descent. After an early education in Manila, he completed his graduate studies in Theology and Religion in the U.S.A. He has taught at Chung Chi College, Hong Kong (latterly part of the Chinese University of Hong Kong), since 1962 and has been its senior lecturer in Religion since 1974. Dr Shen has written many articles in English and Chinese on philosophy, religion and contemporary Far Eastern issues, which have been published in Hong Kong and the U.S.A. He has also written a few Chinese-language books on university education, published in Hong Kong. He is a member of a few international church bodies. Dr Shen is married with two teenage sons. Like many Chinese children, he often folded paper when he was young. His adult interest began in the mid 195O’s when he was working as a Counsellor in an American summer camp and, running out of things to teach or show the children, resorted to teaching them some paper folds. He wrote about his experiences, which eventually put him in contact with Jack Skillman, Lillian Oppenheimer and Sam Randlett. Shortly afterwards, he was given a copy of Robert Harbin’s newly published ‘Paper Magic’. Its high standard and seriousness appealed to him and helped him to more fully recall what he knew as a boy. In 1961 he taught an adult education course in origami at the Chicago 1MCA. This gave him the opportunity to study the art more systematically and he began to explore creative extensions of familiar models. He has created steadily ever since. Dr Shen has written the following account of his creative philosophy and methods; “I don’t create a fold but find it, hidden amongst basic geometric creases. Most of the good ones just created themselves, emerged in the process of discovery, so there is an obviousness or logicality about them. What I did was to simply play around with various possibilities - up, down; back, front; mountain, valley; etc. - and let the points, lines surfaces fall into natural or logical places in relation to one another, without letting older habits get in the way. A good model comes into being thus by the elements coming together just rightly, in a process of ‘concrescence’ (philosopher Whitehead’s word - he is my favourite philosopher next to Plato). What is meant by ‘rightly’*? I do not know, since each model is different, with its own ‘genius’, ‘that which makes it what it is and nothing else’. But I do look for simplicity and economy as well as balance (which is what ‘symmetry’ means). I mean not making unnecessary folds, but making maximum use of resources, not wasting points, lines and surfaces, not burying them under layers of folds, etc. Most animal folds that we see, for example, tend to do that and the three-dimensional effect, if any, is really achieved by padding, piling surfaces, lines and points upon one another, instead of liberating them and opening up new fields, forming new relations. A good model, to use Platonic language, should be a perfect or near perfect exemplification of an idea, a geometric pattern perhaps? In it, the parts hold together logically, ‘obviously’ or ‘naturally’, in a whole (‘the one in the many’ philosophically speaking). They hold together 5 structurally, where the tensile or resilient qualities of the paper become manifest, particularly in curved lines and surfaces, yet without forcing. Three-dimensional origami might thus be considered ‘structural paper folding’. My interest is probably also influenced by my own Chinese background. There does not seem to be much Chinese interest, for example, in folding animals, in contrast to the Japanese. The interest rather has been more on containers, boxes, furniture, household utensils, and the like. These are three-dimensional models making use of intersecting, rather than overlaying surfaces. Many Chinese models start with folding the four corners ( of a square) into the centre (blintz base). Perhaps my interest in basic crease patterns, pre-folding most of the creases then getting them to come together in a sort of Gestalt, is also a Chinese influence, though whether it would be more Taoist or Confucianist (eg. ‘The Book of the Mean’) I could not say.” The ‘Container with Lid’ and ‘Cube’ have identical crease patterns, except for an optional extra valley crease in diagram 6 of the ‘Cube’. The one is the other inside out. The ‘Tetrahedron’ at diagram 10 is also the unit for a number of modular constructions. The ‘Cup’ and ‘Dish-2’ are examples of models from what Dr Shen believes to be a little used Base in which 30 and 60 degree angles are used in place of the more usual 45 and 22.5 degree angles. A ‘Chinese Ding’ is an ancient bronze vessel for carrying wine. The following models have already been diagrammed in print: Pinwheel, Dish-1 (British Origami No.73), Bowl (1980 Rupert Annual), See bibliography for full references. A few words about the diagrams. Many models contain an early pre-creasing sequence in which the location of each crease is determined by the alignment of two distant points. Black circles indicate which two points are to be brought together, i.e. a diagonal crease; Often, one corner of a model is completed well before the others. The following pair of symbols indicate how many times which section of the folding sequence is to be repeated on the remainder of the model. In this instance, diagrams 6 to 9 are to be repeated four times (the number of bars across the arrow). It proved impossible to diagram the details of the final collapsing/ flexing/ swivel movements in some of the models (e.g.: ‘Pavilion’, ‘Star’, ‘Flower’ and ‘10 Pointed Star’) with adequate clarity and simplicity, due to the complexity of the movements involved. I hope the ‘before and after’ diagrams with added text are sufficient to explain these difficult procedures. Persevere! Sometimes, a crease begins and ends within a plane without reaching an edge. The ‘Form’ and diagrams 1-4 of the ‘10 Pointed Star’ contain examples of this type of crease. Be careful not to crease beyond the points indicated, or the completed model will be scarred with unwanted creases and may have its curved planes distorted. Dr Shen stresses the importance of observing this rule. Finally, it is essential to fold all the models with great accuracy, or they simply won’t hold together when complete. Be patient! 6 7 pre-crease pre-crease make 3D by twisting each blade in half, moving clockwise around the model. 8 Halfway... continue to twist the blades until they lie horizontal and interlock tightly beneath the nose to remain in position. complete if released nose downwards, the ‘Pinwheel’ will spin slowly to the floor. underside view, showing how the blades interlock. 9 pre-crease rabbit’s ear lift upright squash petal fold 10

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