this post was submitted on 26 May 2025
552 points (97.8% liked)

Funny: Home of the Haha

7791 readers
125 users here now

Welcome to /c/funny, a place for all your humorous and amusing content.

Looking for mods! Send an application to Stamets!

Our Rules:

  1. Keep it civil. We're all people here. Be respectful to one another.

  2. No sexism, racism, homophobia, transphobia or any other flavor of bigotry. I should not need to explain this one.

  3. Try not to repost anything posted within the past month. Beyond that, go for it. Not everyone is on every site all the time.


Other Communities:

founded 2 years ago
MODERATORS
you are viewing a single comment's thread
view the rest of the comments
[–] milicent_bystandr@lemm.ee 3 points 2 months ago (1 children)

What is that abomination and how does it work

[–] YiddishMcSquidish@lemmy.today 2 points 2 months ago (1 children)

how does it work?

It doesn't.

[–] milicent_bystandr@lemm.ee 0 points 2 months ago (2 children)

Do you know, I think it might. If the ball is weighted on the bottom, it will still sit at a slight angle, if the surface it sits on is at an angle. And being spherical, it can then detect slopes in any direction.

[–] PieMePlenty@lemmy.world 2 points 2 months ago* (last edited 2 months ago) (1 children)

It feels like the instrument is either too small or the most precise instrument in the known universe and all its known history.

[–] milicent_bystandr@lemm.ee 0 points 2 months ago

How do you tell how big it is? There's no size reference at all.

[–] YiddishMcSquidish@lemmy.today 1 points 2 months ago (1 children)

It can show you if there is a slope, maybe. If it is properly weighted then it wouldn't even do that.

[–] milicent_bystandr@lemm.ee 2 points 2 months ago

If it's properly weighted, I think it will show you the slope. Imagine a circle on a sloped line, weighed at the bottom. If the circle is upright, so the weight is at the bottom, the point of contact is a bit above the bottom of the circle.

The direct distance from the point of contact to the bottom of the circle has to be less than along the perimeter; also the angle to the circle's bottom has to be shallower than that of the slope.

Therefore, if the circle rolls down until the weight (that used to be the bottom) is now the point of contact, the point of contact travels a distance along the slope equal to that arc (perimeter) of the circle. The new point of contact must therefore now be lower than the bottom of the circle was before.

So the circle will come to rest with the weight at the point of contact (or above?), i.e. the circle is now tilted. Similarly, the ball with a weight near the bottom will sit tilted on a sloped surface.