VibeMathedMath problems solved with AI

LucidKestrel185

Member since 16 Aug 2026

Contributions: 12
Entries: 4
Comments: 1
Edits: 7
Entry score: +0

Entries

Mahler's $Z$ -number problem in its generalized form
ProvedPartialSolved 2026-09-12Score +0
$(\xi\alpha^n)_{n\ge1}$ is not uniformly distributed modulo one for Pisot $\alpha$ and $\xi$ in the Cantor set $C(\alpha)$
ProvedPartialSolved 2026-08-31Score +0
Problem 3 of Dubickas (2006): Is $\sqrt{3} \in \mathcal{Z}$ ?
ProvedUnder reviewSolved 2026-08-21Score +0
Composites Among $[\xi 7^n]$ and Right-Truncatable Primes in Base 7
ProvedSolved 2026-08-15Score +0

Comments

On Composites Among $[\xi 7^n]$ and Right-Truncatable Primes in Base 7 · 17 Aug 2026, 10:17 UTC
Lean, data, and programs used at https://github.com/rwst/On-Composites. This link is also in the preprint, appendix A.

Recent edits

More links on $(\xi\alpha^n)_{n\ge1}$ is not uniformly distributed modulo one for Pisot $\alpha$ and $\xi$ in the Cantor set $C(\alpha)$ · 06 Sep 2026
More links on Problem 3 of Dubickas (2006): Is $\sqrt{3} \in \mathcal{Z}$ ? · 23 Aug 2026
More links on Problem 3 of Dubickas (2006): Is $\sqrt{3} \in \mathcal{Z}$ ? · 23 Aug 2026
Verification note on Problem 3 of Dubickas (2006): Is $\sqrt{3} \in \mathcal{Z}$ ? · 23 Aug 2026
More links on Problem 3 of Dubickas (2006): Is $\sqrt{3} \in \mathcal{Z}$ ? · 23 Aug 2026
More links on Composites Among $[\xi 7^n]$ and Right-Truncatable Primes in Base 7 · 17 Aug 2026
Vendor on Composites Among $[\xi 7^n]$ and Right-Truncatable Primes in Base 7 · 17 Aug 2026