284
Behold, a square (sopuli.xyz)
submitted 9 months ago by [email protected] to c/[email protected]
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[-] [email protected] 161 points 9 months ago

As long as we ignore the parallel sides requirement, sure.

[-] [email protected] 98 points 9 months ago

And that the 90 degree angles should be interior angles.

[-] [email protected] 11 points 9 months ago

They're also not actually right angles, as the curvature starts departing from the angles origin. They may be approximately 90, down to many many small decimal places, but they are not 90.

[-] [email protected] 29 points 9 months ago* (last edited 9 months ago)

That's not accurate. If you are measuring the angle of a line intersecting with a curved surface, you measure against the tangent at the point of contact/intersection. It can be and still is exactly 90 degrees.

[-] [email protected] 36 points 9 months ago

Take shitposts seriously and point out their obvious errors

-Carl Friedrich Gauss, probably

[-] [email protected] 22 points 9 months ago

Science memes is not r/shitposting? I would assume the person is serious when posting here.

[-] [email protected] 4 points 9 months ago

gasp!!! it is c/!!!

[-] [email protected] -5 points 9 months ago

I would assume the person is serious when posting here.

This sounds like a "you" problem

[-] [email protected] 4 points 9 months ago

The name of that Gauss?

Ampere

[-] [email protected] 23 points 9 months ago

c/gatekeeping squares

[-] [email protected] 11 points 9 months ago

You're no fun

[-] [email protected] 5 points 9 months ago

Polar coordinate square?

[-] [email protected] 32 points 9 months ago

I remember enough from geometry to know this is horseshit and be annoyed at it but not enough to actually prove why

[-] [email protected] 11 points 9 months ago

Sides must be straight and parallel two and two.

[-] [email protected] 3 points 9 months ago

QED

[-] [email protected] 11 points 9 months ago

What are the 4 sides?

[-] [email protected] 17 points 9 months ago

The black lines

[-] [email protected] 8 points 9 months ago

The semi-circle is one side, then the 2 straight edges, and the arc between them is the 4th side.

[-] [email protected] 7 points 9 months ago

That's what I thought. The only way on which this has four sides is if the semi -circle is a side. But if that's the case, then I don't know wha the definition of "side" is

[-] [email protected] 10 points 9 months ago

Knock knock. Do you have a moment to discuss non-euclidean geometry?

[-] [email protected] 10 points 9 months ago

/slams door

[-] [email protected] 5 points 9 months ago

Someone may want to double-check my math on this one, but the length of the sides will be dependant on the radius of the smaller circle

ϴ=π+1-√(π^2+1), l=(2π-ϴ)r_1, l is the length of the sides. r_1 is the radius of the smaller circle

[-] [email protected] 4 points 9 months ago* (last edited 9 months ago)

I look at your diagram and see:

ϴ= L/(L+R)

And

2π-ϴ = L/R

I solved those (using substitution, then the quadratic formula) and got

L= π-1 ± √(1+π²) ~= 5.44 or -1.16

Whether or not a negative length is meaningful in this context is an exercise left to the reader

Giving (for L=5.44):

ϴ~= 0.845 ~~48.4°

I'm surprised that it solved to a single number, maybe I made a mistake.

[-] [email protected] 3 points 9 months ago

That lines up pretty similarly with what I found also. The angle should be a constant since there is only one angle where the relationship would be true. I just left it in terms of π because I try to avoid rounding.

Having said that, L would be a ratio of r; which I think lines up with what you found as well.

[-] [email protected] 11 points 9 months ago

it’s homeomorphic to a square, so why not

[-] [email protected] 4 points 9 months ago

See, you get it

[-] [email protected] 2 points 8 months ago

I'll tell you why not! You hippie homeopaths are all the same! Science has scienced the evidence that there's no evidence for homopathic medicines otter than the libido effect.

this post was submitted on 07 Oct 2024
284 points (83.0% liked)

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