Simplicity and confusion don't often go hand in hand. Here's a confusing puzzle, or "confuzzle", that can be made in minutes. Although it involves simple geometric principles, it is surprising and even baffling to some people. In short, it's a quick, easy project that is tons of fun to show others.
Here's a short video showcasing the presentation and effect of the puzzle:
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Signing UpStep 1: What you Need
1) Two different colors of posterboard (each measuring at least 8.5" x 8.5").
2) Scissors
3) Pencil
4) Ruler
5) Black magic marker










































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Seriously...best of luck to all of the other authors.
Sorry if the photo resolution isn't good. The photo was taken with a phone cam and a magnifying glass.
Thanks for the GREAT puzzle!
The reality is that on a 13 x 5 triangle the hypotenuse at that intersection falls slightly above the grid intersection. The drawing is drawn wrong to mislead you.
If you carefully draw a 13 x 5 triangle on a 1/2" grid and then carefully place each figure in their first relative position, you will see the sliver of space above the green and orange triangles, That sliver of space amounts to one grid square. ( 1/2 sqin if measured in inches)
Rearrange the shapes and that extra 1/2 sqin shows up immediately.
Proof : (in inches) (area = 1/2 base x height)
13 x 5 main triangle = 32.5 sqin
8 x 3 orange triangle = 12 sqin
5 x 2 green triangle = 5 sqin
red shape = 8 sqin
blue shape = 7 sqin
total shapes = 32 sqin
Convex : No line from any vertex to any other exits the poligon.
Top structure in my two pictures are concave. Bottom ones are convex. This is more clear in the exaggerated example (green | red) than in the (yellow | green) illustration that matches the gradients of the illusion.
The illusion is that our eyes have a hard time seeing the difference between 2/5 and 3/8 gradients and we think the two poligons are triangles
The length of the hypotenuse does not directly relate to the problem, but rather it is the difference in angle of the right triangles that creates the illusion. I can easily provide a counter example where the hypotenuses are different and the illusion does not happen.