According to my tests your squares both satisfy the conditions and are
isomorphically unique.
- Matjaz


On Sat, Jan 1, 2011 at 12:53 PM, Mark Engelberg <mark.engelb...@gmail.com>wrote:

> On Thu, Dec 30, 2010 at 9:03 AM, David Nolen <dnolen.li...@gmail.com>
> wrote:
> > From the Qi mailing list:
> >
> http://groups.google.com/group/qilang/browse_thread/thread/e4a2f534fad5032a
> > "I contend that this kind of problem cannot be solved (efficiently) in
> any
> > pure functional programming language. You may disagree"
> > :D
> > David
>
> Has anyone looked at this yet?  I wrote a Clojure program to solve the
> challenge, but I keep coming up with a count of 63,422 prime squares,
> not 35,953.
>
> I've posted a text file containing all the prime squares I found:
>
> https://docs.google.com/leaf?id=0B0JrHNwD7hNSZTBmMzg5ZGEtZWZmZC00ZWI3LTk4MWItMjU2MDljMDBjYjNm&hl=en
>
> I'd love to have another set of eyes on this.  If you find the
> challenge interesting, but not enough to want to code the whole solver
> from scratch, maybe you could write a verifier to check and make sure
> that each of my prime squares satisfies the constraints of the problem
> and is unique with respect to isomorphism.  I've verified it myself,
> but maybe there's some subtlety I'm missing.
>
> If 63422 is correct and I can get independent confirmation, it would
> be fun to go back to the author of the challenge and say "Your C++
> solution may be fast, but in a functional programming language, at
> least we get the right answer :) "
>
> Thanks.
>
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