February 2024 Archives by thread

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Starting: Sat Feb 3 07:14:30 CET 2024
Ending: Sun Feb 25 16:54:53 CET 2024
Messages: 23

• [seqfan] Is 2^(2^5)+1 + 2^n composite for every n?   Tomasz Ordowski
• [seqfan] Interesting horizontal line in https://oeis.org/A369657/graph   Thomas Scheuerle
  • [seqfan] Re: Interesting horizontal line in https://oeis.org/A369657/graph   chris_scussel at icloud.com
• [seqfan] Integers k > 0 such that (k-2^m)2^n+1 = k has a solution m, n > 0   Tomasz Ordowski
• [seqfan] square unit fractions   hv at crypt.org
  • [seqfan] Re: square unit fractions   hv at crypt.org
    • [seqfan] Re: square unit fractions   hv at crypt.org
• [seqfan] Integers k of the form (2^m + 1) / (2^n + 1)   Tomasz Ordowski
  • [seqfan] Re: Integers k of the form (2^m + 1) / (2^n + 1)   Max Alekseyev
    • [seqfan] Re: Integers k of the form (2^m + 1) / (2^n + 1)   Neil Sloane
      • [seqfan] Re: Integers k of the form (2^m + 1) / (2^n + 1)   Max Alekseyev
      • [seqfan] Re: Integers k of the form (2^m + 1) / (2^n + 1)   Neil Sloane
      • [seqfan] Re: Integers k of the form (2^m + 1) / (2^n + 1)   Max Alekseyev
      • [seqfan] Re: Integers k of the form (2^m + 1) / (2^n + 1)   Tomasz Ordowski
• [seqfan] Re: OEIS Frontend Redesign   Marc LeBrun
  • [seqfan] Re: OEIS Frontend Redesign   Alonso Del Arte
• [seqfan] A039669 and new related numbers   Tomasz Ordowski
  • [seqfan] Re: A039669 and new related numbers   israel at math.ubc.ca
    • [seqfan] Re: A039669 and new related numbers   Tomasz Ordowski
      • [seqfan] Re: A039669 and new related numbers   Tomasz Ordowski
• [seqfan] Numbers k such that both k -/+ 2^(2^m) are prime   Tomasz Ordowski
• [seqfan] A301771 chordless cycles in the 3-Andrasfai graph   Richard J. Mathar
  • [seqfan] Re: A301771 chordless cycles in the 3-Andrasfai graph   Richard J. Mathar

Last message date: Sun Feb 25 16:54:53 CET 2024
Archived on: Mon Feb 26 05:00:22 CET 2024

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