ONE may have seen at the third and fourth Advice, and the elevations following will cause to know, that it is not my purpose that one should use Planes Geometrical, for to make Perspectives: for this would be to double the labour; and no Painter would take this pains, seeing that I teach him to make the same thing by means of the base. But as there is no Rule so general, which hath not its exception; so there are certain figures, which one cannot set into Perspective, but by the help of these Planes: further also one should be troubled, if one should give one of these Planes to be set into Perspective, and that one had not learned how he ought to proceed. These Reasons have obliged me to set these which follow, the which will suffice to learn to set into perspective all those, which may be presented and also be imagined.
THESE Planes being those, that we will soone dispatch ought to be made all in the same manner; which maketh me believe, that it would be loss of time to repeat, how one ought to abridge them in Perspective; for it seemeth to me, that the Figures do suffice to make it appear, that there is no other difference from them that went before, but the scituation of the Object, which is here seen on the side, and the other is view’d in front.
All the A A A are Points of sights, and the B B B points of distances.
20RPRACTICAL.20THE Triangles, according to the Numbers, ought to precede the squares: but according to reason, they ought to go after in this work, because they are harder to set into Perspective, not because of the Plane, which is easie enough, seeing that it is composed and framed of 3 equal lines joyn’d together; but because of the obliquity of its sides.
Let us now see the Practice of the Advice that we have given of Measures upon the base A B, for to make this Triangle in Perspective, we must from all these Angles 1,2, and 3, draw Perpendiculars upon A B, and set one leg of the Compass in their section, and with the other take the Removal of the Object from the base, and set also this Removal upon the same base, by making a quarter of a Round, as 1, 1, and 1, the same at 2, 2, and 2, and the same at 3, 3, and 3. Then having made another base in another place, as is this here under E F, we must transport there the Measures, which are upon that A B, and draw at the point of sight C, the points 1, 2, and 3, Perpendiculars. Then having taken a point of distance D, there to draw the other points of sinking 1, 2, and 3: and at the section of the visual Rays: by this we must produce the lines, which shall give you the Triangle.
If you would give to it this Border, you need but do the same again, repeating that which we are doing, setting down other cyphers, that nothing be confounded, as over against 1, 4, and 2 a 5. and to 3 a 6. Then draw the Perpendiculars at the point C, and where the others shall divide them, there to draw the lines as you see.
The Triangle equilateral, as this is circular; that is to say, which they enclose within a circle, whereof each side hath 120 degrees.
There is no need to know the degrees of the Angles, for to frame all these Polygones, so as we may see at the 4. side: but I have not omitted to set them for the contentment of those which here take notice of them.
21RPRACTICAL.21THE Order of framing a Pentagone is, that we must make a Circle, and divide it into 5 equal Parts, of 72 degrees on each side. Now for to set it in Perspective, it is altogether the same thing with the Triangles, as one may see by this figure, except that it is with a Border; and I have marked it upon the base: but single, by reason that one may have learned by the Triangle, how it ought to be made. The point of sight, as well on the front as the side, is A, the point of distance B; the visual Rayes which are the Perpendiculars of the Angles of the Plane upon the base, are drawn at the point of sight A. And the others which give the Abridgement, and the place of the Angles at the point of distance B. As a divideth the Ray marked 2, which giveth the second Angle, 4 giveth the fourth Angle, and so of others. All the rest is clear enough, we must take heed of one thing, which is, that all the Angle sought to draw to the center 6. It is therefore, that it must be set in the Planes in Perspective, as in the Geometrical Plane, for to draw there all the Angles.
22RPRACTICAL.22Transcribed from Taylor Institution Libraryshelfmark ARCH.TAY.26. Images scanned from Taylor Insitution Library shelfmark ARCH.TAY.26.
TIFF
Perspective practical: or, A plain and easie method of true and lively representing all things to the eye at a distance, by the exact rules of art is a seventeenth-century book which serves as a step-by-step guide to representing perspective in artworks. It consists of textual instructions which are illustrated by accompanying diagrams. The text was originally written in French by Jean Dubreuil; this 1672 edition is an English translation by Robert Pricke.
Created by encoding transcription from printed text.
In the interests of readability, I have changed instances of long s (ſ) to normal s, as it seems unlikely that most readers will be interested in the use of this symbol – it is not vital to the content of the text, which seems to me to be more noteworthy than its language. I have also decided to remove end-of-line hyphenation, given that it is purely a secondary matter of formatting. However, I have retained the original spelling and capitalisation, to give the reader a sense of the age and provenance of the text. I have also retained the running header and page numbers. I would say that my transcription is semi-critical.