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xkcd #2935: Ocean Loop (imgs.xkcd.com)

https://xkcd.com/2935

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I can't believe they wouldn't even let me hold a vote among the passengers about whether to try the loop.

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[-] TimewornTraveler@lemm.ee 9 points 3 months ago

Holy shit I wonder if it's even humanly possible to build one of these in the ocean for any size ship.

[-] MethodicalSpark@lemmy.world 7 points 3 months ago

Maybe something small, like a jetski…

[-] Dozzi92@lemmy.world 5 points 3 months ago

Cruise ship or bust.

And it's just a drawing but I'm trying to realize it in actual size. Cruise ships are huge, pushing 250 or so feet out of the water. That's considered a high-rise in the construction world.

Now I look at that loopdy-lopp and say hey, that boat could fit. I'm ignoring all the other physics and shit and just Matchbox car'g that boat through that loop. That makes that loop like, what, 1000 feet? And that is ignoring the structure beneath the surface, and also the other dimensions of this, and the sheer velocity and volume of water.

So I'm gonna call this one a hard maybe. Perhaps if the world could set aside it's differences, we could do a sort of space race, but instead a ship flip, or a boat float, or some other rhyme.

[-] Localhorst86@feddit.de 5 points 3 months ago

sounds like an idea for a "what if" scenario. I know just the author to pitch this to...

[-] renormalizer@feddit.de 4 points 3 months ago

You just have to go fast enough. The minimum speed keeping you from falling out of a circular loop is sqrt(gr), with gravitational acceleration g and loop radius r. 10m radius requires 36km/h, which might be suitable for a Jetski. Larger ships need bigger loops to physically fit, and consequently larger speeds. It's quite surprising, but a monstrous 100m radius loop needs less than 120km/h.

[-] TimewornTraveler@lemm.ee 1 points 3 months ago

so mass doesn't factor into the equation??? a Jetski made from aluminum would need the same speed as from osmium?

[-] renormalizer@feddit.de 1 points 3 months ago

I think so. At the apex of the loop gravity balances centrifugal force, Fg = Fc, when going the minimal speed necessary to get through the loop. Fg = m g, Fc = m v^2 / r. So mass m drops out of the equation.

this post was submitted on 22 May 2024
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