There was some interesting reasoning occurring as they worked to untangle themselves in the human knot.
There's an odd number of hands!
They were making a joke when someone couldn't find a hand to grab onto. Love math jokes!
At the end the order will go: me, then A, then B, then C.
This was at the very beginning where everyone was in a complete tangle. She was tracing the path and envisioning the end result. Which also helped her consider the consequence of moving - since every time she moved she had to drag A, B and C along behind her.
Is it always solvable?
This was at the very beginning where everyone was in a complete tangle. She was tracing the path and envisioning the end result. Which also helped her consider the consequence of moving - since every time she moved she had to drag A, B and C along behind her.
Is it always solvable?
I shared a few examples of results I've seen - one circle, two separate loops, interlocking loops - I wonder what their definition of solvable is. Sadly the bell rang before they were able to untangle and see what kind of result they would have. It was a really tough knot because they were working together and listening to kids outside the knot who had a clearer perspective and it was still slow progress.
I got a few photos and another student took a video that will be fun to share at our first advisory next year (they're sophomores now so we get to spend two more years together). Maybe next year we'll solve a knot with everyone participating!
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