3 – Design for Weavers: Fibonacci & Division of Space

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  4. 3 – Design for Weavers: Fibonacci & Division of Space

Division of Space In my colour and design workshops, we always look to the world around to gain our initial source of inspiration. Photographs, gardening, travel, and fashion magazines can provide you with images that make your heart sing. I have a huge stash of magazines for students to thumb through, and once they find the right one we get started on the second step of the design process.

It starts with division of space.

The weaver has a canvas in my mind—perhaps a tea towel, blanket, or a scarf. They have already decided what yarns they want to use, what the EPI/PPI is, and the overall size of the canvas. Then they divide up the space on paper.

You can divide a canvas anyway you want, but I usually start with a division of two and build from there. I draw vertical lines first that represent the warp and then I play with horizontal division of space which represents the weft. You can add a frame, you can imagine a darker line or zinger. It’s playtime!

Sketching should be fun, fast, quick. Leave your rulers in the drawer; this isn’t about straight lines.

Our guiding light for division of space is the Fibonacci numeric sequence. Basically, it works like this: Start by counting 1, 2.

1, 2

Now add those together. The sum is your next number: 3.

1, 2, 3

Now just keep going: add the last two numbers in the sequence to get the next number.

1, 2, 3, 5, 8, 13, 21

…until you want to stop. —Sounds a bit contrived, but this sequence underlies some of the most stunning designs in nature—including your own DNA, the spiral formed by the hairs on your head, the leaves of a lettuce, the seeds of a sunflower, and the shell of the nautilus snail.

Now that’s magic in design. And we can leverage that magic to help us make decisions in weaving.

There are so many ways to use this numerical series. My first decision is the big division of space. I can divide the canvas in 2, 3, 5, or whatever number I want.

I use it to help me create striping sequences, like in the example below.

  • 1 end of yellow
  • 2 ends of orange
  • 3 ends of red
  • 2 ends of orange
  • 1 end of yellow

I use it when I’m working with block structures and it helps me create with unit weaves, like in the example below.

  • 2 units of A
  • 5 units of B
  • 8 units of A
  • 5 units of B
  • 2 units of A

I use it when I trying to figure out how many inches…..hmmmm,

  • 1” of green
  • 3” of blue
  • 2” of purple
  • 3” of blue
  • 1” of green

The numbers don’t have to be used in sequence. Use them however you want.

I never let it lock me in a corner. Say I have a perfect gradation of 7 reds…..and they all move beautifully into each other, I don’t worry that is isn’t a 5 or an 8. I just put them all together.

But if I can’t decide how wide a border should be, then I trust that it will be either 2”, or 3”, or 5” depending on the width of the entire piece. It gives me peace of mind when I need to make decisions and I don’t get analysis paralysis.

After the initial division of space I think about other words…

  • Framing
  • Zingers
  • Stripes
  • Plaid
  • Checks

I can add any of these things to the big division of space. It is a development.

Look at the photos below and see all the different ways the Fibonacci Numerical series has been used.

Plain Weave: Division of Space in 2 with a black zinger. Weft stripes are 3’s with a little zinger between them.
Plain Weave: Stripes are 2,3,5,3,2. Division of Space in 2 with a border and stripes. Weft colours are 3’s and 1’s in the colour changes.
Log Cabin: 5 Blocks of Log Cabin, 3 grey stripes.
Repp Weave: Asymmetrical Division in 3: solid Left, centre developed into 3, right hand 3 blocks.
Repp Weave: Asymmetrical Division 5: Log Cabin Blocks of 3 and 1, Zingers of 2 and 1.

We go into this in great detail in the JST Online Guild – click here to learn more & download your free Project Planning 101 PDF.

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