Important Context: @ratlimit is a satire account.
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The next one will be in the Arctic.
Also didn’t know we were calling this the UWU shooting.
co-linear points can also be on a circumference, if you don’t mind infinite radius
Non-euclidean planes say what?
Can you do that for any 3 points on a surface?
So long as they’re not in a straight line, yeah (as it says as at the bottom of the post).
Whoa whoa whoa…
There is a bottom of the post?
Flat earth confirmed
Oh right, this only works in 2D. You would need to have a sphere. Checkmate atheists
Hold up! You can even make a triangle out of those 3 points! Illerminaty confirmed.
Guys, I went to the center of the circle, and there was a completely normal looking tree there. Maybe too normal. What could it mean?
I connected the three trees at the middle and they made a triangle!!! How deep does this thing go?’
We need to dig deeper and get to the root of this.
If you start digging there and go all the way to the other side, you will end up in China! Check mate libtards. /s
I dug it up, and found some bugs, worms and roots. Some kind of code?
Guys, look at this mushroom! All these little frills!
What were we doing?
Put that down that’s a deep state mushroom!
The mushrooms are safe from intervention, for there is no government above the Council of Fungi. They are the real Illuminati, spread across the world beneath our feet. A collective unconscious with a singular, defiant will.
Now that is a BIG mushroom!
I can’t beleave you made that pun
Fuck is this not satire?
Don’t take all this stuff too seriously, most of it is either performative content revenue farming or manipulation of public opinion by some actor. This ticks all boxes, could be anything; a person honestly that dense or deep into conspiracy theories isn’t even the most likely one. Unfortunately neither is satire.
look at the body of the post
Shit I’m stupid.
The center of that circle is the Northwest Angle, and it’s populated by turmpers. It was created by a “survey error”. This tells me that Canada killed JFK because they knew Turmp would happen if they did. This was a Canadian attack all along.
Could be a coincidence. Only way we’re going to know is if we occupy Winnipeg.
For at least 5 months of the year no one wants to occupy Winnipeg. That value increases slightly for the other 7 months.
Be nice to Canada, they have the worst neighbors
Winnipeg was the shooter! I knew it!
Winnipeg was the inspiration for Winnie the PoohWinnie the Pooh is the code for Xi Jinping
China was behind the grassy knoll
That’s a big grassy knoll.
It’s always fucking Winnipeg. People need to find a new punchline…
Winnipeg sounds like some kind of bear furry porn.
I wonder what size the circle would be if you took in to account the earth’s curvature.
Are there any map projections that allow for accurate projection of circles across arbitrary points?
Stereographic projection is the one (and only) thatballows that. You can draw any circle (or a straight line) on a stereographic map and it will remain a circle on the globe.
https://en.wikipedia.org/wiki/Stereographic_map_projection#Properties
That theorem only applies 2d from my understanding
All map projections are arbitrary. The only way to do this is on a globe.
Different projections preserve different properties. From memory there are ones that leave circles circular, so would allow this.
Edit: It’s stereographic projection that maps circles to circles.
There are projections where infinitesimal circles stay circles, e.g. our dear Mercator projection, but that doesn’t hold for finite sized circles, i.e. circles would still be distorted in north-south direction.
Tissot indicatrixThat’s a general metric holding for lots of projections. I think the specific projection that works for finite sized circles is stereographic projection.
On a stereographic map you should be able to draw a circle that stays a perfect circle (“small circle”) on a globe.In addition, in its spherical form, the stereographic projection is the only map projection that renders all small circles as circles.
By small circles they mean circles on a sphere that are not an equator (great circle), not infinitessimally small circles. So basically they just mean circles.
By small circles they mean circles on a sphere that are not an equator (great circle), not infinitessimally small circles. So basically they just mean circles.
This only applies to the circles perpendicular to the axis of projection, i.e. usually the circles of latitude (parallels), though. The Tissot indicatrices still show increasing sizes of the circles from the center of the map to its outside. Thus, any circle that isn’t coaxial with the parallels is distorted on the map.
There is no qualifier on wikipedia and I do remember seeing some neat geometry tricks you can do with the property long ago.
The Tissot thing to me looks like a visualization for the jacobian, so the factor by which the area at that point is scaled, plus the gradient.
The circles in the stereographic projection are scaled, they are essentially pulled outwards, when further away from the center. This matches an increasing jacobian. But they stay circular, the stretching happens in the right way for that to hold true.If you wait a bit I’ll see if I can find some further things relying on this property, or at least stating it more unambiguously.
If you drew in on a globe, it would look deformed in this projection. I think the radius wouldn’t change, but it would look “wider” towards the north
Wake up sheeple
I never thought about it, but now I’m gonna have some fun with this.
I got in trouble in my friend group meme chat for drawing a Star of David connecting the points in this meme
That’s almost the plot of the rdj Sherlock Holmes movie. Just, you know, different star.
We’ll just forget about William McKinley because Buffalo doesn’t fit into our perfect circle
If he did, he wouldn’t be able to use circumcircle theorem.
What’s crazy is that this does fool people despite them drawing circles many times around triangles in their math class.
Wasn’t that in elementary or middle school?
