No arguments here
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I'm genuinely curious, what is your job that requires arithmetic?
I feel like most jobs require arithmetic.
But it is not my career to be a pedant, just my role in life
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It's possible, but there needs to be a thickness in addition to the length and width.
Im gonna need more than that as an explanation. Sandwiches too if you're making some
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In that case, there's no need to specify anything about the angles. Or, the characterisation the meme is playing with: a shape with four straight sides of equal length and right angles. Adding parallel to the meme's version doesn't help.
I'm just tired of this thread. Not only do Lemmy users have this weird urge to show off their high school maths knowledge to dunk on a joke that obviously only works because OP played with the definition, but they're not even correct. The /r/mathmemes thread was much better.
That weird urge is like 80% people feeling the need to correct OP's grammar, like birds do when they hear the wrong birdsong, as if there were anything at stake here.
Honestly, I wish people would play with definitions more. It's fun. And, unironically, you would be a much better mathematician than most of the know-it-alls here.
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Counterexample: North and Southpole on Earth.
No, it's still accurate - the straight line goes through the center of the Earth. Only in coordinate systems where 'straight' is defined as following the curvature of a surface are there infinite lines between the North and South Poles... and that would be non-Euclidean geometry.
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Okay, calm down Diogenes
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Don't the internal angles need to be 90°? Two of those right angles aren't right angles on the inside.
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Lines that intersect a circle like that aren't "right angles" tho, they're called "normal" to the circle - in other words pointing directly toward the center. A normal line is at right angles to a tangent line, but not to a curve.
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Im gonna need more than that as an explanation. Sandwiches too if you're making some
Imagine you have a cookie cutter in that shape. Cut a cookie as thick as the chord of the largest arc.
View the new vertical surface of the longest arc that is now a cylindrical section.
Viola, square.
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Imagine you have a cookie cutter in that shape. Cut a cookie as thick as the chord of the largest arc.
View the new vertical surface of the longest arc that is now a cylindrical section.
Viola, square.
*munches thoughtfully*
this is terrible, but it tastes okay
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uhhh, wait. Under what projection is OP's "square" reduced to an actual square
Science bitch
