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File: square.png (117 KB, 1400x1233)
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Prove me wrong.
Protip: You can't.
>>
A square isn't just a "shape" with four equal sides and four right angles, it's a POLYGON with those requirements. A polygon is only made out of straight lines.
>>
Angles refer to internal angles. Even if the FPBP weren't right (it is), you'd still not have a square
>>
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>>16389570
ESL bros just not having a good day lmao
>>
well that was a short thread.
>>
>interior angles not 90°
>not 4 sided (no a curve is not a side)
Into the garbage it goes
>>
>>16389570
Squares need to be square so no
>>
opposite sides aren't parallel
>>
>>16389905
>>16389695
>with internal angles
>>
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>>16389936
Eat the cat

Eat eat the cat
>>
>>16389570
Four right interior angles, OP. You have two exterior angles in your diagram.
>>
File: square.png (11 KB, 666x666)
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behold, a square
>>
>>16390248
>hypotenuse = twice the leg
not possible when legs are equal. the sides aren't equal here so not a square.
>>
>>16389570
you forgot parallel lines but cute attempt
>>
>>16389570
>Uses fake definition
Why does your kind always cheat?
>>
>>16389576
The lines are straight. It is the underlying space that is curved.
>>
>>16390313
So what spatial geometry would be needed in order for OP to not be talking shit
>>
>>16390317
One that turns exterior angles into interior angles obviously.
>>
If you make a funny square like that is the angle always this?
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>>16390248
>666x666
no one believes you, satan
>>
>>16389695
>>16389905
>>16390133
>>16391475
not sure why all of the retards here are assuming that the shape being depicted is in a Euclidean plane
if it's on a torus, for example, then there is no distinction between an internal and an external angle and your "argument" instantly falls apart
>>
>>16391757
>if it's on a torus, for example, then there is no distinction between an internal and an external angle
there is, unless it goes through or surrounds the hole.
>>
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>>16391522
>Näyttökuva
>>
>>16391757
>if it's on a torus, for example, then there is no distinction between an internal and an external angle and your "argument" instantly falls apart
My friend, I believe you have cracked this nut. The problem is then to find a mapping from the plane to the torus that maps a square to the circle-wedge.
>>
>>16391757
>tattoo a square on my dick
>the shape isn't always a square
>genius level trolling
>>
>>16391761
Would you like to share your definition of a shape's "interior" that would not also apply to the "exterior" on a torus?
>>
>>16391791
Imagine a torus in the shape of a coffee cup.
Face the handle away from you and draw the shape in OP on the outside surface.
There is a clearly defined inside and outside.

The fact you can't visualize this in your head shows you are a retard, and will not receive any further replies.
>>
>>16391757
Define, for us, the transformation for the space where this will appear as a square.
>>
>>16389570
Doesn't look like a square to me.



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