Loading ...
Sorry, an error occurred while loading the content.

Re: a^b+b^a is PRP!

Expand Messages
  • Andrey Kulsha
    Hello! ... for me ... Well, I may prove the numbers which have
    Message 1 of 13 , Jun 2, 2001
    • 0 Attachment
      Hello!

      Christ wan Willegen wrote:

      >I have no prior Titanix experience, but I think it's time
      for me
      >to give it a try...
      >
      >Andrey, I am willing to use my Athlon-800 for a few days
      >to try to prove them. Select a few large ones, so that I
      >will be busy for a week or so. You yourself (or someone
      >else?) can perhaps take the smaller ones.

      Well, I may prove the numbers which have <=1000 digits.

      But:

      Paul Leyland wrote:

      >Many of the primes were proved by me years ago, and I had
      two in the
      >prime record tables until they were re-catalogued as
      uninteresting.

      Paul, please send us a list of primes you have proven, and
      we'll prove all remaining ones.

      I will prove less than 1000 digit numbers, Christ wan
      Willegen, for example, will prove numbers with 1001..2000
      digits, and someone third (maybe Paul Leyland) will prove
      numbers with >2000 digits.

      Note that 1000-digit prime 289^406+406^289 was proven by
      Paul, and then independently by me as the smallest titanic
      prime of such a kind. The primes 342^343+343^342,
      111^322+322^111, 122^333+333^122, 8^69+69^8 was also proven
      by me nearly 5 months ago; 365^444+444^365 was proven by me
      and Marcel Martin (he found a step with record polynomial
      degree of 100) nearly 3 months ago.

      Waiting for comments.

      Best wishes,

      Andrey
      ---------------------------------------------------
      лХТУЩ БОЗМЙКУЛПЗП СЪЩЛБ ОБ нБМШФЕ! дМС ДЕФЕК, РПДТПУФЛПЧ Й ЧЪТПУМЩИ.
      уТЕДЙЪЕНОПНПТШЕ. пУФТПЧ ЛТЕУФПОПУГЕЧ. лТХЗПН ВЙТАЪПЧБС, ЙУЛТСЭБСУС
      ОБ УПМОГЕ ЧПДБ...
      бЗЕОФУФЧП демйху-феттб, ФЕМ (017) 226-56-73, 220-86-71
    • Andrey Kulsha
      Hello! OK, I ll prove all remaining prps with less than 1200 digits, i.e.: 8^519+519^8, 20^471+471^20, 5^1036+1036^5, 56^477+477^56, 98^435+435^98,
      Message 2 of 13 , Jun 4, 2001
      • 0 Attachment
        Hello!

        OK, I'll prove all remaining prps with less than 1200
        digits, i.e.:

        8^519+519^8,
        20^471+471^20,
        5^1036+1036^5,
        56^477+477^56,
        98^435+435^98,
        21^782+782^21,
        32^717+717^32,
        365^444+444^365,
        423^436+436^423,
        34^773+773^34.

        Best wishes,

        Andrey
        --------------------------------------------------
        13-14 ЙАОС Ч ЛМХВЕ тЕБЛФПТ РТПКДЈФ тЕУРХВМЙЛБОУЛЙК ЖЕУФЙЧБМШ
        ИХДПЦЕУФЧЕООПК ФБФХЙТПЧЛЙ "SNAKE-TATTOO 2001" У ХЮБУФЙЕН
        УБМПОПЧ нЙОУЛБ Й вЕМБТХУЙ. уРТБЧЛЙ РП ФЕМ. 232-82-51
      Your message has been successfully submitted and would be delivered to recipients shortly.