This is a great general insight, which comes from an incredibly intriguing thread, with conversation about music theory, Hamiltonians, (much more), and broad implications across disciplines built upon some geometric n-dimensional framework. And the song is dope.https://twitter.com/attractfunding/status/1258067756861267968 …
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Replying to @DanielleFong
Danielle do you have a good way of thinking about Hamiltonians, an interest to type about them to me, or a resource you like??
I just encountered the idea yesterday, and feel like I’ve gotten left behind navigating the sprawling ideas in that thread I linked.1 reply 2 retweets 1 like -
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Replying to @DanielleFong @HunterBergsma
Incredible!!! Thanks!!!


cc: @MatiosTV1 reply 0 retweets 2 likes -
Ok, so
@DanielleFong I see how these Hamiltonian cycles/circuits/paths are followed along the edges of polyhedra — what is the next step you see? what are some purposes/applications of this shape & relationship between corners/edges & the path that connects them?1 reply 2 retweets 2 likes -
Replying to @HunterBergsma @attractfunding and
In the other thread, the goal was to use them to describe music — but it felt like ideas were expanding to cover more — and when introducing the concept of microtonality, it felt as though the Hamiltonian paths described would have more curvature, rather than being straight edges
1 reply 2 retweets 3 likes
yes, the hamiltonian paths in nature probably *create* curvature
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hmmm ARE there hamiltonian paths in nature, or are we trying to explain patterns in nature via hamiltonians? This term just feels extremely powerful & simultaneously malleable, so it's interesting *remember again it's been like 24 hours since encountering the term
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this video from Feynman is for you!https://www.dailymotion.com/video/x6ptg1x
1 reply 1 retweet 4 likes - 1 more reply
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