last term

[y.kohmoto]

    Hello, seqfans.
    I found the known last term of A002952 which has 315 digits.


    5 * 109199797409132704338690349693 * 451883763878483 * 15973244351 *
11554681837 * 825334417 * 412667209 * 229827343  * 41266721 * 756011 *
140363 * 10457 * 6043 * 1511* 557 * 353 * 263 * 251 ^ 2 * 109 * 89 * 83 * 59
* 19 ^ 2 * 181 * 17 ^ 3 * 13 ^ 4 * 14281 * 193 * 97 * 37 * 7 ^ 9 * 117307 *
29327 * 47 * 43 * 3 *  2^12*11^2*31*61*241*
5086306037331275250109479996122141772738347*16408619560057610426271091898739
024808896213016855625315645757652019211545387

   5 * 109199797409132704338690349693 * 451883763878483 * 15973244351 *
11554681837 * 825334417 * 412667209 * 229827343  * 41266721 * 756011 *
140363 * 10457 * 6043 * 1511* 557 * 353 * 263 * 251 ^ 2 * 109 * 89 * 83 * 59
* 19 ^ 2 * 181 * 17 ^ 3 * 13 ^ 4 * 14281 * 193 * 97 * 37 * 7 ^ 9 * 117307 *
29327 * 47 * 43 * 3 *  2^12*11^2*31*61*241*
53*94190852543171763890916296224484049049121*1640861956005761042627109189873
9034887317435136234361643689453671815583887147


    If you have time, verify it. I appreciate you the verification.

    Yasutoshi

    PS
    On one day in 1998 Jan, I was searching the word "amicable number", and
a search engine got a page of A002952 on OEIS's site.
    It was the "first contact" with Neil Sloane.