Prime numbers Grid, to test an odd integer on 44

[Zarck]

I believe to have found the means to test an odd integer on 44, to know if it is first. I do not know if this method already exists.

http://dl.dropbox.com/u/63176535/Premiers%20sites.pdf

*_*

[R.D. Silverman]

Originally Posted by Zarck

I believe to have found the means to test an odd integer on 44, to know if it is first. I do not know if this method already exists.

http://dl.dropbox.com/u/63176535/Premiers%20sites.pdf

*_*

Just what we need. Another ignorant Crank.

[science_man_88]

Originally Posted by Zarck

I believe to have found the means to test an odd integer on 44, to know if it is first. I do not know if this method already exists.

http://dl.dropbox.com/u/63176535/Premiers%20sites.pdf

*_*

Definitely will not be bowing to you as I really didn't get what you thought you found ( partly because of all the grammar issues). That and it sounds by what I can somewhat make out of what's said that you want to go back to factoring by dividing out composite factors ( even though you don't need to as the composites have prime factors).

[LaurV]

Originally Posted by science_man_88

... I really didn't get what you thought you found ( partly because of all the grammar issues).

He found the wheel factorization method, particularized for number 44. He used Google Translator to translate his "article" into English (prime=first, from Latin, primus), which was quite an unfortunate choice.

[science_man_88]

Originally Posted by LaurV

He found the wheel factorization method, particularized for number 44. He used Google Translator to translate his "article" into English (prime=first, from Latin, primus), which was quite an unfortunate choice.

I've looked at the link basically wheel factorization works on:

if


a*n+p(d) is composite for all p(d) involved in a, and that p(d)*f is composite if f is not equal to 1.

[science_man_88]

Originally Posted by LaurV

He found the wheel factorization method, particularized for number 44. He used Google Translator to translate his "article" into English (prime=first, from Latin, primus), which was quite an unfortunate choice.

I looked at it again couldn't the 9th step be reorder the matrix and repeat steps for the next prime.