It happens to us all. You’re out running, or just out for a walk. And all of a sudden you feel that flick, flick of a loose shoelace.
Now science can explain exactly why it happens. And, just maybe, offer a solution.
It’s simple physics, a team at the University of California Berkeley discovered.
“There is plenty of interaction between the swinging motion of your leg, causing the laces to whip forward, and also the impact on the ground. You actually need both,” said Christine Gregg, a graduate student who worked on the study.
The laces are moving and then the thunk of your foot hitting the ground jars the knot.
“The impact force of the shoe during the striking of the heel is transmitted to the knot by the tongue of the shoe and the eyelets. As a result, the center of the knot deforms,” Gregg and her colleagues wrote in their report, published in the Proceedings of the Royal Society A.
It’s a gradual process, until it isn’t.
“The speed of the knot failure brings to mind a Hemingway line from ‘The Sun Also Rises’ describing a character’s descent into bankruptcy—which here we found to be an apropos description of knot failure—it happens ‘Two ways. Gradually, then suddenly’,” the team wrote.
Get the better newsletter.
As a runner, Gregg had the problem frequently. “It would definitely be a problem. At least once on a run I would stop and retie them.”
And the professor whose lab she works in, Oliver O’Reilly, has a daughter whose shoes never stay tied, Gregg said.
As a mechanical engineer, Gregg felt it was an important problem to solve. So the team videotaped Gregg running with her shoes tied and analyzed the forces at work.
That has implications for surgery, aerospace engineering, even for parents of toddlers.
“When you talk about knotted structures, if you can start to understand the shoelace, then you can apply it to other things, like DNA or microstructures, that fail under dynamic forces,” said Christopher Daily-Diamond, the other graduate student who worked on the study.
“This is the first step toward understanding why certain knots are better than others, which no one has really done.”