overthehorizon (@precisionfires1) profile picture

overthehorizon

@precisionfires1

you do the loopdy loop and pull

Joined February 2023
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Replying to @precisionfires1 @felixbade @wtgowers @TaliaRinger
In a circle, you can indeed form angles by intersecting chords, but these are not "interior angles" analogous to those of a polygon. They're just arbitrary angles formed by lines that happen to intersect the circle.
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You could create any number of these angles with different chords, and their sum would not necessarily have any specific meaning or follow any particular formula.
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Replying to @BengaliTigger @gomiam @realAnthonyDean @wtgowers
No man you’re just wrong. Even if we tried to apply the formula to a circle by considering it as a "polygon" with infinitely many sides (as n approaches infinity), we would get: lim[n->inf] 180(n-2) = inf Not -360 degrees. The limit diverges to infinity, not a negative.
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Also, negative angle measures do have meaning - they indicate clockwise rotation, as opposed to positive counterclockwise angles. A negative angle doesn't "flip" to being positive in the opposite direction.
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Get good or get left behind
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Wtf is latine? It’s latino
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