The prime number ends in a one. The power of two (2^74207281) from
which 1 was subtracted must therefore have ended in 2. As Brent says.

So yes, JM, if you subtract 1 from this new prime number, the result
will be even, as you say. But that is also true of every prime number
except for 2, so is not exactly a world shattering discovery.


Cheers

On Fri, Jan 22, 2016 at 04:12:15PM -0500, John Mikes wrote:
> *Is this to vindicate, or abrogate my negative response?*
> *JM*
> 
> On Wed, Jan 20, 2016 at 7:13 PM, Brent Meeker <[email protected]> wrote:
> 
> > The number ends in 1 not the power of two, which must end in 2.
> >
> > Brent
> >
> > On 1/20/2016 11:49 AM, John Mikes wrote:
> >
> > JKC: is that so indeed? my minuscule math tells me that if something (any
> > long number - or short) ends with a "1" then the* MINUS 1* of this number
> > ends in a zero, dividable e.g. by 2, even 10 etc... 22 million digits???
> > John M
> >
> > On Wed, Jan 20, 2016 at 1:26 PM, John Clark <[email protected]> wrote:
> >
> >> The largest known prime number has just been found, 2^74207281 -1 is
> >> prime; it starts off as 300376 carries on for a bit and then concludes with
> >> 436351. I omitted the middle bit because the entire number is 22,338,618
> >> digits long.
> >>
> >>
> >> https://www.washingtonpost.com/news/speaking-of-science/wp/2016/01/20/the-newest-prime-number-is-more-than-22-million-digits-long/
> >>
> >>   John K Clark
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