Here’s my latest quilt block. It incorporates an interesting number pattern. The two innermost squares are 1-inch squares, the next is a 2-inch square, the next a 3-inch square, the next a 5-inch square, the next an 8-inch square, the last a 13-inch square. 1,1,2,3,5,8,13. Can you see the relationship between the numbers? (Hint: If I were to continue the pattern, the next square would be a 21-inch square.) This pattern was first identified in the 13th Century by a famous mathematician named Fibonacci.
(For all of you who are quilters, I cut the squares out with an extra 1/2 inch for the seam allowance so the finished squares would conform to the Fibonacci sequence.)
The spiral is made from a shiny ribbon-like thread. I sewed it to the top of the block using a couching foot. It can be seen in nature in the Nautilus snail shell (like the one to the right). At first I tried a cord (in hunter green), but it pulled the fabric too tight into the spiral and the block wouldn’t lay flat. I ripped it out with the seam ripper. I don’t particularly like to rip out sewing — especially tight stitches.
I was listening to a podcast of a writer talking about her work as I sewed (and ripped). I thought about the ripping as a kind of revising. I tend to like revising better than creating an original text. This doesn’t hold for the sewing. I was tempted to just begin another Fibonacci block and toss the one I had ruined with the cording. But I did like the colors of the squares inside the block so I took a deep breath and ripped.