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Painting Fine-Art Cartoons in Oils - Enchanted Images

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I always used to wonder how<br />

Barks was able to make his<br />

orig<strong>in</strong>al pa<strong>in</strong>t<strong>in</strong>g compositions<br />

so perfectly balanced, yet at<br />

the same time, so alive with<br />

motion. How did he choose<br />

where to place his figures,<br />

his props? One of the more<br />

<strong>in</strong>terest<strong>in</strong>g books that came out<br />

of the Barks estate is<br />

Michel Jacobs’s The <strong>Art</strong><br />

of Composition: A Simple<br />

Application of Dynamic<br />

Symmetry.<br />

“Dynamic symmetry” is a<br />

composition technique that<br />

creates balance and “action”<br />

by divid<strong>in</strong>g a canvas <strong>in</strong>to<br />

unequal quadrants. This is<br />

done by draw<strong>in</strong>g a diagonal<br />

l<strong>in</strong>e lengthwise from the<br />

lower-left corner to the upper<br />

right corner, then draw<strong>in</strong>g a<br />

cross<strong>in</strong>g l<strong>in</strong>e from the lowerright<br />

corner to the top of the<br />

dynamic symmetry<br />

“For an artist who wishes to express action, animation, or<br />

movement, Dynamic Symmetry answers better for all his<br />

requirements.”<br />

Michel Jacobs (The <strong>Art</strong> of Composition, 13)<br />

Diagrams from Jacobs’s book illustrate<br />

how the diagonal l<strong>in</strong>es are used to f<strong>in</strong>d<br />

the focal po<strong>in</strong>t, create action l<strong>in</strong>es and<br />

def<strong>in</strong>e spaces.<br />

canvas. The cross<strong>in</strong>g l<strong>in</strong>e<br />

should be angled so that it<br />

meets the diagonal l<strong>in</strong>e at a<br />

90-degree angle, creat<strong>in</strong>g four,<br />

right-angle corners. The po<strong>in</strong>t<br />

where the l<strong>in</strong>es cross def<strong>in</strong>es<br />

the composition’s focal po<strong>in</strong>t.<br />

The four quadrants are used<br />

to proportionately distribute<br />

the rema<strong>in</strong><strong>in</strong>g elements of the<br />

composition. The diagonal l<strong>in</strong>es<br />

also create “action” l<strong>in</strong>es, which<br />

can be used to orient forms <strong>in</strong><br />

motion.<br />

We know Barks used concepts<br />

from the book because<br />

prelim<strong>in</strong>ary sketches have<br />

survived that show his<br />

application of Jacobs’s diagonal<br />

and cross<strong>in</strong>g l<strong>in</strong>es. More<br />

important, we can see the<br />

pr<strong>in</strong>ciples at work <strong>in</strong> almost<br />

all of his orig<strong>in</strong>al, horizontal<br />

pa<strong>in</strong>t<strong>in</strong>gs. Like everyth<strong>in</strong>g <strong>in</strong><br />

Barks’s craft, his compositions<br />

135<br />

were meticulously planned and<br />

designed. Dynamic symmetry<br />

was an important tool that<br />

Barks used to achieve some of<br />

the magic <strong>in</strong> his pa<strong>in</strong>t<strong>in</strong>gs.<br />

Barks’s copy of The <strong>Art</strong> of Composition:<br />

A Simple Application of Dynamic Symmetry<br />

by Michel Jacobs.<br />

This diagram shows how dynamic symmetry works on a 16” x 20”<br />

composition – Barks’s favorite size. The po<strong>in</strong>t where the l<strong>in</strong>es cross<br />

def<strong>in</strong>es the composition’s focal po<strong>in</strong>t. The four quadrants are used to<br />

distribute elements of the composition.

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