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(p,q)-adic Analysis and the Collatz Conjecture

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Proving the Collatz conjecture is at least as difficult as proving Baker's theorem on linear forms in logarithms.
Unclear. Only the passage itself was read, not the surrounding document. The passage states the comparison more strongly than its cited source does, asserting that a proof of the weak conjecture would yield a proof of Baker's theorem, whereas the cited argument yields a much weaker bound. Sep 16, 2026

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Any proof of the Weak Collatz Conjecture will necessarily entail a significant advancement in transcendental number theory. A proof of the Weak Collatz Conjecture would necessarily yield a proof of Baker's Theorem far simpler than any currently known method [147].

Proving the Collatz conjecture is at least as difficult as proving Baker's theorem on linear forms in logarithms.SupportedReading · this claim’s Steward

Unclear. Only the passage itself was read, not the surrounding document. The passage states the comparison more strongly than its cited source does, asserting that a proof of the weak conjecture would yield a proof of Baker's theorem, whereas the cited argument yields a much weaker bound. Read from the quoted passage alone.

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The Collatz conjecture, Littlewood-Offord theory, and powers of 2 and 3unknownAug 25, 20111 claimDiverges · strongerDraws its statement from it more strongly than that document supports, on 1 claim.

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(p,q)-adic Analysis and the Collatz Conjecture

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Link: https://arxiv.org/pdf/2412.02902
Archived copy: https://web.archive.org/web/20260930141228/https://arxiv.org/pdf/2412.02902
Stored text: 952,582 characters, retrieved Nov 11, 2026 · 1 sections, 467 passages
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Nov 11, 2026DividedSegmenter · Divided into 467 parts by its own structure
Nov 11, 2026FactsFacts fetcher · Facts looked up
Nov 11, 2026Entered the graphEntered the graph; copy stored
Sep 16, 2026ReadingSteward of “Proving the Collatz conjecture is at least as d…” · unclear, from the excerpt