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How to Create a Line Design

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Isometric cube made completely of straight lines.
Isometric cube made completely of straight lines.

We all know that a line segment, or a line, is straight, right? What if somebody told you that you could make curves entirely out of straight lines? With line design (also known as "string art" and "curve stitching") you can arrange a series of straight lines in a systematic way so that they create the appearance of a smooth curve, forming what is called an "envelope" in mathematics. These curves are based on mathematical formulas and can result in many complex and intriguing curves. Don't worry, though, it's much easier than it looks...

Edit Steps

  1. 1
    The angle.
    The angle.
    Make an angle. It can be any angle you want, but to follow along with this example, use a 30 to 150 degree angle.
  2. 2
    One side.
    One side.
    Divide one side of the angle into equal parts. Mark each division so you can tell where they are.
  3. 3
    The other side.
    The other side.
    Repeat on the other side.

    The segments should be evenly spaced, but the spacing doesn't have to be the same as on the other side of the angle. For example, one line could have the segments separated at 1cm intervals, while the other side has the same number of segments but separated at 2cm intervals. Here they are shown at equal spacing, but experimenting with the spacing can create different curves.
  4. 4
    One numbered side.
    One numbered side.
    On one side of the marked angle, starting from the vertex, or corner, number each division. In this case, we are counting from 1 through 10.
  5. 5
    And the other.
    And the other.
    Starting at the other side, from the vertex/corner, mark the segments 10 through 1.
  6. 6
    Connecting the marks.
    Connecting the marks.
    With a ruler, connect the number ones together (the one at the top of the line to the one near the corner).
  7. 7
    Finished!
    Finished!
    Repeat for all of the numbers (2 to 2, 3 to 3, 4 to 4, and so on).
  8. 8
    Eight identical angles arranged in a circle
    Eight identical angles arranged in a circle
    Make additional angles next to each other to make complex shapes.
  9. 9
    Experiment.

    • Try different angles for different looks.
    • Red,blue, yellow, and green may make it much more elaborate.
      Red,blue, yellow, and green may make it much more elaborate.
      Try different colors.
    • Try using string.
      Try using string.
      Try using string.


Edit Tips

  • When you are experienced, you will not need numbers anymore.
  • The more even the divisions, the more centered and crisp the line design will be. If you have trouble with consistency, make the curves on graph paper.
  • Line design can be observed in nature, especially in spider webs. The strands are pulled straight but woven together in such a way that they approximate a curve to the human eye.
  • If you would like to arrange the angles in circle, this is a way to make sure the angles are all the same.
    • Find out how many angles you would like to use. We will use 5 angles.
    • Since a circle has 360 degrees in it, we will use it as the dividend and 5 as the divisor.
    • Divide 360 by 5.
    • Your quotient is how many degrees each angle should be. The quotient of this situation is 72. Each angle should be 72 degrees to form a circle.


Edit Warnings

  • If you mess up, start all over, because if you don't, one line will be out of proportion.
  • Use a straight edge or else it will look sloppy.


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Featured Article

Last edited:
May 9, 2012 by Jordan

Categories:
Featured Articles | Geometry | Drawing Shapes and Forms

Recent edits by: Matthew, BR, Mark Davis (see all)

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