Apollonius' Problem | The Greatest and Grandest of all Geometry problems

[@corcho1956]

One of the best videos on circles of Apollonius.

[@actoflearning6284]

Thanks for watching @corcho1956. Glad you liked the video.

[@corcho1956]

And the code in Python impressive, excellent work.

[@philipm3173]

Very clear exaplanation, nicely paced and the animation is superb.

[@actoflearning6284]

Thanks @Philip M.. Glad you liked it...

[@sanseng000]

Though 50% of that was actually tangent to my understanding and the rest 50% was enough to inverse my brain, I was entertained and the explanation of the method made sense, amazing explanation, that!

[@actoflearning6284]

Thanks @San Seng.. Glad you enjoyed it...

[@bloomp7999]

i hope 3blue1brown knows your channel, he must be a great inspiration for you and your stuff are amazing

[@actoflearning6284]

Thanks @B l o o m p.. Glad you liked it..

[@AK56fire]

Wow, such a beautiful animation and brilliant explanation.. totally awesome.

[@actoflearning6284]

Thanks @Amit Kumar... Glad you liked it..

[@officiallyaninja]

I wish you'd make a video about how to make animations like this on manim. I have no idea how you made all the different circles and made them move so smoothly!

[@actoflearning6284]

Thanks @Officially a Ninja for watching.. I have the code in the description and it's was super fun to make this video..

[@tetragonaltrigonal2619]

And what about the Apollonium problem for five conics: Construct the conic which will tanget to all of them.

[@actoflearning6284]

@tetragonaltrigonal2619, that is an even more challenging problem.. Maybe we can explore it in a future video..

[@philipm3173]

Marvelous

[@கவிஞர்-ங6ப]

🤔🏅🏆🏆🏆 You deserve much views....

[@actoflearning6284]

Thank you..

[@lilapela]

Found this from reddit

[@andreinagraterolmujica702]

This problem is beautiful ❤️

[@actoflearning6284]

Thank you.. Glad you liked it...

[@astroceleste292]

what's an inverse of a circle, of a point?

[@actoflearning6284]

Thanks for watching @Astro Celeste... The inverse of a circle, depending on whether or not it passes through the inversion center, could be a circle or a straight line.. Inverse of a point is a point

[@bhqvy]

Nice!

[@actoflearning6284]

Thank you @Bhavya... Hope you enjoyed it..

[@breadjam3616]

👏👏👏