How about a solution with no J characters?

It is curious that the number is 61. It's specific value attracts attention.
What is peculiar about 61?  Not far from 64 which half of 64 is 32. 32 is
2^5 has 2 as a factor 5 times. No other composite number from 1 to 61 has so
many factors. 32 is next to a prime - 31. If the series went to 62 then 31
would not be available. So the solution is obvious without relying on
solution by exhaustion.

On Dec 13, 2007 1:40 PM, R.E. Boss <[EMAIL PROTECTED]> wrote:

> If X is a solution than almost all multiples of X are also a solution.
>
>
> R.E. Boss
>
>
> > -----Oorspronkelijk bericht-----
> > Van: [EMAIL PROTECTED] [mailto:programming-
> > [EMAIL PROTECTED] Namens Arie Groeneveld
> > Verzonden: donderdag 13 december 2007 20:20
> > Aan: Programming forum
> > Onderwerp: Re: [Jprogramming] 61 statements
> >
>  > Randy MacDonald schreef:
> > > Hello Arie;
> > >
> > > Offhand, I'd say there were an infinite number of solutions; the
> > > puzzle is to find the smallest positive one..
> > Yes you're right, but I got very interested in the special
> > properties of the two consecutive divisors. So I drifted away
> > from solving puzzle, in which I succeeded BTW, but with a very
> > long sentence :-[
> >
> > At this moment my computer is running a laborious test in
> > finding these divisors for n = 4 .. 8293. So I could confirm
> > (or reject) my conjecture for at least these few n's. :-)
> >
> > Question:
> > I'm not quite sure what you mean by
> > 'an infinite number of solutions'
> > On what conditions exactly?
> > For every n (or interval of n's) there exists a certain X?
> >
> >
> >
> > Regards
> >
> > =@@i
> >
> >
> >
> > ----------------------------------------------------------------------
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>
> ----------------------------------------------------------------------
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