A020898 broken link

[Robert Israel]

As far as I am aware the only other known solution to
a^5 + b^5 + c^5 + d^5 = e^5
in positive integers with gcd(a,b,c,d) = 1 is
85282^5 + 28969^5 + 3183^5 + 55^5 = 85359^5
found by Jim Frye in 2004.

Robert Israel                                israel at math.ubc.ca
Department of Mathematics        http://www.math.ubc.ca/~israel 
University of British Columbia            Vancouver, BC, Canada

On Wed, 17 Oct 2007, Artur wrote:

> Who know another case with fifth  power as:
> 27^5+84^5+110^5+133^5=144^5 ?
>
> Artur Jasinski
>
> Max Alekseyev pisze:
>> Hmmm... Somehow this new link shows only a beginning part of the 
>> article.
>> Just in case this is the same article from the original link obtained
>> from Internet Wayback Machine:
>> 
>> http://web.archive.org/web/20050615084541/http://www.mathsoft.com/mathresources/problems/article/0,,2186,00.html
>> 
>> Regards,
>> Max
>> 
>> On 10/17/07, Max Alekseyev <maxale at gmail.com> wrote:
>> 
>>> This link should be updated to
>>> http://www.mathsoft.com/mathsoft_resources/unsolved_problems/2186.aspx
>>> 
>>> btw, the author of this article is Steve Finch (as of many other old
>>> theoretical articles at mathsoft.com). Many of his materials are also
>>> available at:
>>> http://algo.inria.fr/bsolve/
>>> 
>>> Regards,
>>> Max
>>> 
>>> On 10/17/07, Klaus Brockhaus <klaus-brockhaus at t-online.de> wrote:
>>> 
>>>> This link in A020898 seems to be broken:
>>>> 
>>>> Steven Finch, <a href="
>>>> http://www.mathsoft.com/mathresources/problems/article/0,,2186,00.html">On 
>>>> a
>>>> Generalized Fermat-Wiles Equation</a>
>>>> 
>>>> Does anyone know a valid link to this article?
>>>> Or has anyone a (pdf) copy of it?
>>>> 
>>>> Thanks,
>>>> Klaus
>>>>
>>>> 
>> 
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