Good Old Pythagoras 

Binding a quilt is something that many quilters avoid. It can be tricky and, at times, frustrating. I learned to bind a quilt by watching a series of YouTube videos. This was super helpful, but they didn’t explain the why. Why does this work? 

Because I love math, I couldn’t leave it there. 

Why does it work the way it does? Why does cutting the overlap to the width of the binding make it fit perfectly– every single time? Why does that diagonal seam make this go together so beautifully? 

The answer is simple:  Pythagoras. 

When you join binding ends, you’re creating a right triangle. The diagonal seam follows the principles of the Pythagorean Theorem—a² + b² = c². That angled cut and seam distribute the fabric evenly, allowing the binding to lie flat and connect seamlessly.

Once I understood that, binding felt less like a mystery and more like a quiet collaboration between math and fabric.

And who helped me think this through? My daughter– who is not exactly a lover of math. We dusted off that high school geometry and discovered it can provide moments of delight for everyone. Math shows up in unexpected places, often when we least expect it.

Where might it be quietly waiting in your life, unnoticed?


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2 responses to “Good Old Pythagoras ”

  1. Charlene Roche Avatar
    Charlene Roche

    I must say “I’ve never considered binding as a math problem” Good thing because I would have NEVER tackled quilting! I enjoy reading your blog, would love to see your instagram posts…..BUT someone high jacked mine, asking for $30 to have it returned. I don’t pay ransoms on social media. Can you believe it?

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    1. llalama19 Avatar

      Many people agree with you- math can be an intimidating element of quilting/sewing. I’m glad you became a quilter!

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