This is a wood model of the "Borromean Rings" - a classic math paradox. No 2 rings are actually linked together, yet as a group of three they cannot be separated. If any one ring didn't exist, the remaining two would simply fall apart because they are independent of each other. (wikipedia [link] )
Ideal for classroom displays, libraries, and just anyone who enjoys geometry as an art form.
This photo shows how they move around within each other. I made them really loose fitting so you can get a feel for how they are linked yet not linked at the same time. Its a really simple but cool piece!
I stain each of the three rings in different colors to tell them apart, but I will make them the same color for your decor if you prefer, please check site for more info.
Thank you Needle. I found that if they are all three the same stain, you kinda lose the whole intent of the piece, but like this, they really 'pop' out better
I found that if they are all three the same stain, you kinda lose the whole intent of the piece, but like this, they really 'pop' out better
Very nice indeed