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Doesn't look like it would apply to the Collatz DC project, but looks like a good step toward proving the overall conjecture. 🙂 I think the only thing left would be proving there's no infinitely increasing sequence.
Doesn't look like it would apply to the Collatz DC project, but looks like a good step toward proving the overall conjecture. 🙂 I think the only thing left would be proving there's no infinitely increasing sequence.
We are pinning down local non-looping and local non-runaway. The local non-looping means that a descender that terminates a finite ascending sequence does not loop-back to any of those ascenders. The local non-runaway is shown by the finite ascending sequences.
Yet to be addressed is the chaining of these finite sequence: do they loop or runaway?
The rigidity of the method we are using to show this might also take care of chaining. It is a pretty deep concept, so it will take some time to get it right.
If the rigidity technique is successful, it will have some bearing on types of P vs NP problems.
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