Guy Spends Nearly A Year Gluing Together A Sphere Out Of 42,000 Matches, Then Sets It On Fire
Curiosity doesn't always kill the cat, but it can often make one do some bizarre things. For example, it made a reddit user wallacemk put together a sphere out of matches just to see what would happen if he started gluing them together. Well, apparently, what happens is that it makes a pretty impressive-looking ball that looks even more badass when set ablaze.
Curiosity doesn't always kill the cat, but it can often make one do some bizarre things. For example, it made a reddit user wallacemk put together a sphere out of matches just to see what would happen if he started gluing them together. Well, apparently, what happens is that it makes a pretty impressive-looking ball that looks even more badass when set ablaze.
The tedious task took Wallace 10 months, 42,000 matches, $500, and a whole lot of effort, but in the end, the guy still wanted to set it on fire. "Here we are doing what needs to be done," he claimed when introducing the video in which the huge sphere was ignited.
Scroll down to see the process of making the giant orb of matches and watch what it looks like when set on fire.
(h/t)
"I was playing around with matches one day and thought about how the heads of matches are slightly larger than the bodies. It got me wondering what would happen if I started gluing them together and never stopped. I imagined a sphere would form so I set out to find out."
"As I started the project I was very interested in trying to figure out approximately how many matches I would need. I was buying them in boxes of 300 from my grocery store (I am sure they thought I was crazy) and needed to know if I was about to break the bank. I started playing around in the modeling software Rhino to get a sense of what this match sphere would ultimately become."
"I used that 0.82 degree angle to help me find the circle that the matches would create based on their shape. According to the program, if all matches are created equally (which they are not) then I would get a circle comprised of 439 matches that is 17.643" in diameter. The surface area of a sphere can be found with the equation 4πr2 and since r=8.8215" we get 977.405 square inches. Our matches each take up approximately 0.0156 square inches of that surface so 977.405 square inches / 0.0156 square inches = 62,654 matches in a perfect world."
"I modeled the damn thing but my computer couldn't render it. I had to keep cutting away parts until I stopped running out of memory. For your pleasure, here is a quarter of the sphere rendered in virtual reality."
"Then the gluing began! I think the best way to describe this process is to articulate my mental and emotional state while gluing matches together for hours upon hours. This photo was taken at a time of excitement and optimism. My theory was working and the curvature of the sphere was beginning to take shape!"
"This photo marks a turning point in my euphoria to a strong understanding of just how much time, energy, and matches were going to go into this sphere. The shape was coming out nicely but it was taking a long time just to get a single layer of matches glued on. I was adding them in a circle that just kept growing and growing and yet not growing nearly as quickly as I would have liked."
"Early on I realized that aligning matches so that the heads were all sitting in the same direction helped me glue them up much much faster. I could grab about 7 matches at a time and hot glue them to the globe."
"The joy of nearing the halfway point here was doused by the fact that I was using boxes of 300 matches and a single box wouldn't even get me a single layer of growth. The middle was a depressing time."
"But I kept going! And it kept growing! And it started to look less like a sphere and more like a child's approximation of a sphere. I had to let go of the idea of perfection when I saw that I hadn't been able to maintain a perfect growth just by eyeballing the placing of the matches. I guess I could have templated the curvature and really tried to nail it but I was so far past the point of caring that I just wanted to get it done."
"So close but so damn far. It also got harder to place the matches as I had to reach inside the curve. Also it should be noted that I was doing all this work in a metal shop so it was a lot of fun to keep sparks away from this. Huge thanks go out to my bosses and coworkers who put up with me making this in their space!"
"I love this photo and it shows how funky the sphere gets by the end. It didn't remain a perfect globe but it certainly turned into something cool to look at."
"I kept all my empty boxes of matches in order to get an estimate of how many I used in the end. I finished with exactly 140 boxes of matches that went into this project. If they all actually had exactly 300 matches in them, that equals 42,000 matches. This was significantly off from my 62,654 match estimate but many factors could have contributed to this: Maybe there aren't exactly 300 matches in each box. Maybe I didn't make a perfect sphere (I didn't). Maybe matches are different sizes (they are). Still, 20,000 matches is a significant margin of error. So much for accuracy."
"And this is what you get. Turns out all green matches are not exactly the same color and I have no idea why they shifted the way they did. The potential energy here was very palpable. All in all this thing took approximately ten months to create chipping away at it during evenings and weekends. Totally worth it."
"Here we are doing what needs to be done."
"The experiment shifted to see what it would look like when this thing burned"
Wallace is from Upstate New York, and he spent almost an entire year on a totally-not-cool project
"I was playing around with matches one day and thought about how the heads of matches are slightly larger than the bodies. It got me wondering what would happen if I started gluing them together and never stopped. I imagined a sphere would form so I set out to find out."
"As I started the project I was very interested in trying to figure out approximately how many matches I would need. I was buying them in boxes of 300 from my grocery store (I am sure they thought I was crazy) and needed to know if I was about to break the bank. I started playing around in the modeling software Rhino to get a sense of what this match sphere would ultimately become."
"I used that 0.82 degree angle to help me find the circle that the matches would create based on their shape. According to the program, if all matches are created equally (which they are not) then I would get a circle comprised of 439 matches that is 17.643" in diameter. The surface area of a sphere can be found with the equation 4πr2 and since r=8.8215" we get 977.405 square inches. Our matches each take up approximately 0.0156 square inches of that surface so 977.405 square inches / 0.0156 square inches = 62,654 matches in a perfect world."
"I modeled the damn thing but my computer couldn't render it. I had to keep cutting away parts until I stopped running out of memory. For your pleasure, here is a quarter of the sphere rendered in virtual reality."
"Then the gluing began! I think the best way to describe this process is to articulate my mental and emotional state while gluing matches together for hours upon hours. This photo was taken at a time of excitement and optimism. My theory was working and the curvature of the sphere was beginning to take shape!"
"This photo marks a turning point in my euphoria to a strong understanding of just how much time, energy, and matches were going to go into this sphere. The shape was coming out nicely but it was taking a long time just to get a single layer of matches glued on. I was adding them in a circle that just kept growing and growing and yet not growing nearly as quickly as I would have liked."
"Early on I realized that aligning matches so that the heads were all sitting in the same direction helped me glue them up much much faster. I could grab about 7 matches at a time and hot glue them to the globe."
"The joy of nearing the halfway point here was doused by the fact that I was using boxes of 300 matches and a single box wouldn't even get me a single layer of growth. The middle was a depressing time."
"But I kept going! And it kept growing! And it started to look less like a sphere and more like a child's approximation of a sphere. I had to let go of the idea of perfection when I saw that I hadn't been able to maintain a perfect growth just by eyeballing the placing of the matches. I guess I could have templated the curvature and really tried to nail it but I was so far past the point of caring that I just wanted to get it done."
"So close but so damn far. It also got harder to place the matches as I had to reach inside the curve. Also it should be noted that I was doing all this work in a metal shop so it was a lot of fun to keep sparks away from this. Huge thanks go out to my bosses and coworkers who put up with me making this in their space!"
"I love this photo and it shows how funky the sphere gets by the end. It didn't remain a perfect globe but it certainly turned into something cool to look at."
"I kept all my empty boxes of matches in order to get an estimate of how many I used in the end. I finished with exactly 140 boxes of matches that went into this project. If they all actually had exactly 300 matches in them, that equals 42,000 matches. This was significantly off from my 62,654 match estimate but many factors could have contributed to this: Maybe there aren't exactly 300 matches in each box. Maybe I didn't make a perfect sphere (I didn't). Maybe matches are different sizes (they are). Still, 20,000 matches is a significant margin of error. So much for accuracy."
"And this is what you get. Turns out all green matches are not exactly the same color and I have no idea why they shifted the way they did. The potential energy here was very palpable. All in all this thing took approximately ten months to create chipping away at it during evenings and weekends. Totally worth it."
"Here we are doing what needs to be done."
"The experiment shifted to see what it would look like when this thing burned"DE
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