Depth and Perspective Exercises
From EscherMath
- Discuss all the methods that Escher uses to indicate depth in Cubic Space Division.
Problem 2: Image:Vanishing-points-exercise.pdf Download and print the page for this problem. It consists of two separate pictures.
- Draw the two vanishing points and the horizon line for the top two cubes.
- Draw the two vanishing points, the horizon line, and the zenith for the bottom "buildings".
- Draw a cube:
- Using one point perspective.
- Using two point perspective.
- In three-point perspective (two vanishing points on the horizon line and a zenith or nadir).
- For these Escher works, describe the locations of all vanishing points, the horizon line, and any zenith or nadir:
- Tower of Babel
- Inside St. Peter's
- Other World (and by the way, see Magic of M.C. Escher pg. 18).
- What does Up and Down have in common with House of Stairs?
- Look at Relativity. Bruno Ernst writes[1]:
The sixteen little figures that appear in this print can be divided into three groups, each of which inhabits a world of its own....In order to distinguish these groups from each other let us give them names. There are the Uprighters--for instance, the figure to be seen walking up the stairs at the bottom of the picture; their heads point upward. Then come the Left-leaners, whose heads point leftward, and the Right-leaners, with their heads pointing to the right.
There are three main stairways in the picture: across the top, in the lower left, and in the lower right.
- Which of the stairways can the Uprighters use?
- Which of the stairways can the Left-leaners use?
- Which of the stairways can the Right-leaners use?
- Draw an impossible tribar.
- What impossible figure is Waterfall based on?
- Look at Cube With Magic Ribbons. Describe how depth cues in parts of the figure conflict with depth cues in other parts of the figure.
- Look at Convex and Concave. How could you cut this picture into two perfectly normal pictures? Suppose the two trumpeters jumped out their windows. What would happen to each one?
- Look at Belvedere. How could you cut this picture into two perfectly normal pictures?
[edit] Notes
- ↑ Ernst, Bruno. The Magic Mirror of M.C. Escher. 1978. Page 47.
