Is Pi more than just a ratio for circles? Is there a easy way to understand the universality of Pi?
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Almost every, if not every single, shape in existence can be constructed with just circles and triangles. Pi is critical to calculating circles.
Because we conceptualise things by watering them down so that they’re more malleable and universal, but not so far that they’re unrepresentative of how reality works.
While there is no ‘curve’ or ‘circle’ in reality, them just being concepts we made, it’s useful to use pi because it’s a useful tool that works within the models we invented.
There’s a lot of things in the world that conform to certain rules, and we called those ‘circular’ and invented tools to deal with ‘circular’ things.
Because we conceptualise things by watering them down so that they’re more malleable and universal, but not so far that they’re unrepresentative of how reality works.
While there is no ‘curve’ or ‘circle’ in reality, them just being concepts we made, it’s useful to use pi because it’s a useful tool that works within the models we invented.
There’s a lot of things in the world that conform to certain rules, and we called those ‘circular’ and invented tools to deal with ‘circular’ things.
Almost every, if not every single, shape in existence can be constructed with just circles and triangles. Pi is critical to calculating circles.
Pretty irrational, eh?
Pretty irrational, eh?
The short version is that circles are everywhere and they show up in mathematics and physics a lot, to the degree that it’s almost spooky.
You might as well ask, “Why do I see the most-efficient shape everywhere?”
The short version is that circles are everywhere and they show up in mathematics and physics a lot, to the degree that it’s almost spooky.
You might as well ask, “Why do I see the most-efficient shape everywhere?”
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