Religion, Art and ArchitectureThe Rules of Egyptian Art

The Grid and the Canon of Proportions

Artists drew figures on a grid: a standing figure was 18 squares from the soles to the hairline, and a later grid used 21 squares.

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Besides the composite view, Egyptian artists kept figures in fixed proportions. To do so they drew on a grid of squares.

Key idea

Artists drew figures on a grid: a standing figure was 18 squares from the soles to the hairline. A later grid, from the 25th and 26th Dynasties, used 21 squares from the soles to the upper eyelid.

Why it works

A grid keeps proportions the same at any size. If a figure is 18 squares tall, it has the same shape whether each square is 1 cm or 10 cm. An artist could draw a small sketch on a grid and copy it square by square onto a large grid on a wall. Many hands could work on one tomb, and the figures would still match. In the Old Kingdom artists used a few guide lines at set heights; full square grids appear in the Middle Kingdom.
Two grids (after Gay Robins’s studies of proportion).
Classic gridLater grid
Used fromthe Middle Kingdomthe 25th–26th Dynasties
Standing figure18 squares, soles to hairline21 squares, soles to upper eyelid
Seated figureabout 14 squares to hairlinesmaller squares, same idea
z, "man": the seated man is a determinative. Large figures followed grid proportions; small signs followed the same models.

How we know

Unfinished tombs and drawing boards still show the red grid lines under the figures, sometimes with the artist’s first sketch and the corrections in black.

Worked example: Height on the wall

A standing figure is drawn on the classic grid with squares 4 cm wide. How tall is it from the soles to the hairline?
  1. The figure is 18 squares tall.
  2. 18 × 4 = 72 cm.

Answer: 72 cm.

Worked example: Finding the square

A standing figure measures 90 cm from the soles to the hairline on the classic grid. How wide is each square?
  1. The figure spans 18 squares.
  2. 90 ÷ 18 = 5 cm.

Answer: 5 cm.

Worked example: Scaling up

A sketch on 2 cm squares is copied onto a wall grid of 8 cm squares. How many times bigger is the copy?
  1. The copy keeps the same number of squares.
  2. Each square is 8 ÷ 2 = 4 times wider.
  3. So the copy is 4 times as tall.

Answer: 4 times.

Common mistake

Thinking the grid was invented by modern scholars. Grid lines survive on unfinished ancient walls. Quick check: look for the red lines in photos of unfinished tombs.

Practice

Pass with 3 right answers, the last 2 in a row. Each right answer earns 3 XP.

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Sources and further reading

  • Wikipedia, "Art of ancient Egypt" (current consensus and dates)
  • Gay Robins, Proportion and Style in Ancient Egyptian Art (1994)
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