The program is OK, I just overlooked the fact that there are in fact
odd abundant numbers. doh! spike
_
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Mersenne Prime FAQ --
On Wed, 1 Sep 1999, Spike Jones wrote:
With every Mersenne number there is an associated perfect
number, the sum of whose factors exactly equal the number.
A number is perfect iff the sum of the positive divisors, including
one and excluding the number itself, is equal to the number.
I
Hi all,
Now before the new version of Prime95 is released I have some
suggestions for new function which should not be too difficult to add:
- A menu item that forces the program to write intermediate data to
disk. It is useful, when the user wants to install a new program or
play a game
- A menu item that forces the program to write intermediate data to
disk. It is useful, when the user wants to install a new program or
Doesn't stopping work with the escape key or Test/Stop already do
this? You could simply stop and restart work in order to commit
results to the disk.
- A
On Sun, Aug 29, 1999 at 12:03:19AM -0400, Gord Palameta wrote:
That would produce a version that compiles and executes the same as the
Fortran original, but presumably more slowly because of aliasing in C
preventing some compiler optimizations that Fortran can do.
I've got exactly 0 minutes and
::Reto Keiser [EMAIL PROTECTED] wrote:
Now before the new version of Prime95 is released I have
some suggestions for new function which should not be too
difficult to add:
Some of these functions exist already in v18 and prior
versions, just not as you might think...
- A menu item that forces
I understand that the differences between the GIMPS and the Primenet
standings are an artefact of how GIMPS was up and running before Primenet.
Consequently, anyone that joined and finished numbers before Primenet was
running will have different totals on each list.
My question is whether this
Dear Spike,
In keeping with the Three bears, the perfect numbers would be "just
right." The proper terminology to apply to these numbers are abundant (M4825,
A5010) and deficient (M0514, A5100) numbers. Odd primitive abundant numbers
(M5486, A6038) are:
945, 1575, 2205, 3465, 4095,
