Interesting commutative hyperoperators ?
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Interesting commutative hyperoperators ?
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12/16/2022, 05:18 AM
I'm too lazy to do the actual math, but this looks a lot like the Hofstadter sequence. Where additionally, this is just a modification of the same principle. Where we have a bilateral recursion that is simple, but grows chaotically. I believe there are many types of Hofstadter sequences; and this looks exactly like that. I may be wrong though....
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Interesting commutative hyperoperators ? - by tommy1729 - 02/17/2020, 11:07 PM
RE: Interesting commutative hyperoperators ? - by tommy1729 - 12/12/2022, 01:25 AM
RE: Interesting commutative hyperoperators ? - by MphLee - 12/17/2022, 02:03 PM
RE: Interesting commutative hyperoperators ? - by JmsNxn - 12/16/2022, 05:18 AM
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