The Elements of Perspective (Barnes & Noble Digital Library): Arranged for the Use of Schools
By John Ruskin
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About this ebook
In this 1859 publication, Ruskin sets forth the fundamental rules of perspective in a short mathematical form. Written not for a select few, the book conveys complex information in a way that art students at many levels will understand. A classic that is still relevant today.
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The Elements of Perspective (Barnes & Noble Digital Library) - John Ruskin
THE ELEMENTS OF PERSPECTIVE
Arranged for the Use of Schools
JOHN RUSKIN
logo.jpgThis 2011 edition published by Barnes & Noble, Inc.
All rights reserved. No part of this publication may be reproduced, stored in a retrieval system, or transmitted, in any form or by any means, electronic, mechanical, photocopying, recording, or otherwise, without prior written permission from the publisher.
Barnes & Noble, Inc.
122 Fifth Avenue
New York, NY 10011
ISBN: 978-1-4114-5066-0
PREFACE
FOR some time back I have felt the want, among Students of Drawing, of a written code of accurate Perspective Law; the modes of construction in common use being various, and, for some problems, insufficient. It would have been desirable to draw up such a code in popular language, so as to do away with the most repulsive difficulties of the subject; but finding this popularization would be impossible, without elaborate figures and long explanations, such as I had no leisure to prepare, I have arranged the necessary rules in a short mathematical form, which any schoolboy may read through in a few days, after he has mastered the first three and the sixth books of Euclid.
Some awkward compromises have been admitted between the first-attempted popular explanation, and the severer arrangement, involving irregular lettering and redundant phraseology; but I cannot for the present do more, and leave the book therefore to its trial, hoping that, if it be found by masters of schools to answer its purpose, I may here after bring it into better form.¹
An account of practical methods, sufficient for general purposes of sketching, might indeed have been set down in much less space, but if the student reads the following pages carefully, he will not only find himself able, on occasion, to solve perspective problems of a complexity greater than the ordinary rules will reach, but obtain a clue to many important laws of pictorial effect, no less than of outline. The subject thus examined becomes, at least to my mind, very curious and interesting; but, for students who are unable or unwilling to take it up in this abstract form, I believe good help will be soon furnished, in a series of illustrations of practical perspective now in preparation by Mr. Le Vengeur. I have not seen this essay in an advanced state, but the illustrations shown to me were very clear and good; and as the author has devoted much thought to their arrangement, I hope that his work will be precisely what is wanted by the general learner.
Students wishing to pursue the subject into its more extended branches will find, I believe, Cloquet's treatise the best hitherto published.²
CONTENTS
PREFACE
INTRODUCTION
PROBLEM I
TO FIX THE POSITION OF A GIVEN POINT
PROBLEM II
TO DRAW A RIGHT LINE BETWEEN TWO GIVEN POINTS
PROBLEM III
TO FIND THE VANISHING-POINT OF A GIVEN HORIZONTAL LINE
PROBLEM IV
TO FIND THE DIVIDING-POINTS OF A GIVEN HORIZONTAL LINE
PROBLEM V
TO DRAW A HORIZONTAL LINE, GIVEN IN POSITION AND MAGNITUDE, BY MEANS OF ITS SIGHT-MAGNITUDE AND DIVIDING-POINTS
PROBLEM VI
TO DRAW ANY TRIANGLE, GIVEN IN POSITION AND MAGNITUDE, IN A HORIZONTAL PLANE
PROBLEM VII
TO DRAW ANY RECTILINEAR QUADRILATERAL FIGURE, GIVEN IN POSITION AND MAGNITUDE, IN A HORIZONTAL PLANE
PROBLEM VIII
TO DRAW A SQUARE, GIVEN IN POSITION AND MAGNITUDE, IN A HORIZONTAL PLANE
PROBLEM IX
TO DRAW A SQUARE PILLAR, GIVEN IN POSITION AND MAGNITUDE, ITS BASE AND TOP BEING IN HORIZONTAL PLANES
PROBLEM X
TO DRAW A PYRAMID, GIVEN IN POSITION AND MAGNITUDE, ON A SQUARE BASE IN A HORIZONTAL PLANE
PROBLEM XI
TO DRAW ANY CURVE IN A HORIZONTAL OR VERTICAL PLANE
PROBLEM XII
TO DIVIDE A CIRCLE DRAWN IN PERSPECTIVE INTO ANY GIVEN NUMBER OF EQUAL PARTS
PROBLEM XIII
TO DRAW A SQUARE GIVEN IN MAGNITUDE, WITHIN A LARGER SQUARE GIVEN IN POSITION AND MAGNITUDE; THE SIDES OF THE TWO SQUARES BEING PARALLEL
PROBLEM XIV
TO DRAW A TRUNCATED CIRCULAR CONE, GIVEN IN POSITION AND MAGNITUDE, THE TRUNCATIONS BEING IN HORIZONTAL PLANES, AND THE AXIS OF THE CONE VERTICAL
PROBLEM XV
TO DRAW AN INCLINED LINE, GIVEN IN POSITION AND MAGNITUDE
PROBLEM XVI
TO FIND THE VANISHING-POINT OF A GIVEN INCLINED LINE
PROBLEM XVII
TO FIND THE DIVIDING-POINTS OF A GIVEN INCLINED LINE
PROBLEM XVIII
TO FIND THE SIGHT-LINE OF AN INCLINED PLANE IN WHICH TWO LINES ARE GIVEN IN POSITION
PROBLEM XIX
TO FIND THE VANISHING-POINT OF STEEPEST LINES IN AN INCLINED PLANE WHOSE SIGHT-LINE IS GIVEN
PROBLEM XX
TO FIND THE VANISHING-POINT OF LINES PERPENDICULAR TO THE SURFACE OF A GIVEN INCLINED PLANE
APPENDIX
I
PRACTICE AND OBSERVATIONS ON THE PRECEDING PROBLEMS
II
DEMONSTRATIONS WHICH COULD NOT CONVENIENTLY BE INCLUDED IN THE TEXT
INTRODUCTION
WHEN you begin to read this book, sit down very near the window, and shut the window. I hope the view out of it is pretty; but, whatever the view may be, we shall find enough in it for an illustration of the first principles of perspective (or, literally, of looking through
).
Every pane of your window may be considered, if you choose, as a glass picture; and what you see through it, as painted on its surface.
And if, holding your head still, you extend your hand to the glass, you may, with a brush full of any thick colour, trace, roughly, the lines of the landscape on the glass.
But, to do this, you must hold your head very still. Not only you must not move it sideways, nor up and down, but it must not even move backwards or forwards; for, if you move your head forwards, you will see more of the landscape through the pane and, if you move it backwards, you will see less: or considering the pane of glass as a picture, when you hold your head near it, the objects are painted small, and a great many of them go into a little space; but, when you hold your head some distance back, the objects are painted larger upon the pane, and fewer of them go into the field of it.
But, besides holding your head still, you must, when you try to trace the picture on the glass, shut one of your eyes. If you do not, the point of the brush appears double; and, on farther experiment, you will observe that each of your eyes sees the object in a different place on the glass, so that the tracing which is true to the sight of the right eye is a couple of inches (or more, according to your distance from the pane), to the left of that which is true to the sight of the left.
Thus, it is only possible to draw what you see through the window rightly on the surface of the glass,