OK, color me impressed. I was finding it remarkably interesting and then read the instruction to drag and flip it around which multiplied the whoa factor by at least 7 infinities
Apparently Venn diagrams can grow arbitrarily large. For each prime number, there is a (rotationally) symmetric Venn Diagram, according to [1], but apparently not a construction proof. See also [2].
This is impressive, but as others have said : it fails to clarify things. One thing that would probably help is on the "colored side" when the mouse moves from one zone to the other, it should just change the highlights that need to be changed, so we can smoothly visualize where we are. At the moment, when we do this, it first uselessly highlights everything for a second, so we "lose" the ability to visualize "what changed" precisely between the two zones.
I’m using lattice (line) diagrams to understand intersection concepts like this. They’re easy to generate from cross tables using FCA tools such as the “concepts”
Python available in pip.
but doesn't seem to be 'subjectively equidistant' as there are some green/green-blue's that are very similar and lots of unused visual separation near orange or violet.
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[ 2.7 ms ] story [ 62.7 ms ] threadI expect it's normalized?
[1]: https://www.combinatorics.org/ojs/index.php/eljc/article/vie...
[2]: https://www.quora.com/What-is-the-maximum-number-of-sets-tha...
https://www.nature.com/articles/nature11241/figures/4
But they just had to stick a background image banana in there to reduce the readability and increase clutter. Just could not help themselves.
some people want to be useful
..
some people want to do venn diagrams
> equidistant in the hue circle
but doesn't seem to be 'subjectively equidistant' as there are some green/green-blue's that are very similar and lots of unused visual separation near orange or violet.