Yes, of course. I was in a hurry to get back to actually playing some
LT instead of yakking (your Bank Robbery series actually - have done
the first 2, can do the 3rd, not sure about the 4th - just like my
series "not sure about the 4th"! :-). Silly me.
That is a nice solution and I like that it's generic and can be
modified to suit. So...
A cookie to Suyono but only a plain one. If you want choc-chip or
cream you have to come up with an even more elegant proposal. My
progression formula is very simple :-)
You are close...
Mark
LT instead of yakking (your Bank Robbery series actually - have done
the first 2, can do the 3rd, not sure about the 4th - just like my
series "not sure about the 4th"! :-). Silly me.
That is a nice solution and I like that it's generic and can be
modified to suit. So...
A cookie to Suyono but only a plain one. If you want choc-chip or
cream you have to come up with an even more elegant proposal. My
progression formula is very simple :-)
You are close...
Mark
--- In [email protected], Suyono <suyonohy@...> wrote:
>
> In my previous message, the fourth term can be as big
> as we want, up to infinity.
>
> n^(n!-floor(n/2)); n = 0, 1, 2, ...
> Replace n! with n!!, or n!!!, or n!!!!, ..., etc.
> You still get the series: 0, 1, 2, ...
>
> For example:
> n^(n!!-floor(n/2)); n = 0, 1, 2, ...
> will give you:
> 0, 1, 2, 3^719, 4^(6.20448E+23), 5^(6.6895E+198), ...
>
> Can you imagine, if I use "n!!!!!!!!!!!!!!!!!!!!!!!!"
> instead of "n!" or "n!!"? :-)
>
> Bye,
> Suyono
>
> Suyono wrote:
> >
> > n^(n!-floor(n/2)); n = 0, 1, 2, ...
> >
> > You'll get the series: 0, 1, 2, 243, 1.75922E+13,
> > 3.00927E+82, ...
> >
> > Bye,
> > Suyono
> >
> > Mark wrote:
> > >
> > > What is the next number in the following
> > > series? 0, 1, 2, ?.
> > >
> > > Mark
> > >
> >
>