22.01M's and 66 bit non-PrimeNet exponents

trif · 2003-02-08, 02:58

I currently have the range 22015000-22019999 assigned to me manually by George. It's being crunched slowly by a Cyrix 200.

There are also some exponents in the 66 bit range (17.85M+) that are not in PrimeNet and not fully factored. I am picking these up as my own PrimeNet factoring work passes them (presently at about 18.5M). My intent is to assure that all of these exponents go into the LL tests fully factored. I would be happy to identify and coordinate work on these exponents for anybody else who wants to participate in this region.

garo · 2003-02-08, 08:04

Yeah,
And I am taking care of some of these weird exponents in the 19.48-19.66M range. So just to let everyone know that if sme exponents show up weirdly on Primenet - as in unassignable and remain stuck - don't worry I have 'em in control.
Garo

trif · 2003-08-02, 18:25

The range 22015000 to 22019999 is now complete and has been returned to George.

I'm still working on the isolated 66 bit exponents that are not in Primenet.

2003-02-08, 02:58	#1
trif Aug 2002 2×101 Posts	22.01M's and 66 bit non-PrimeNet exponents I currently have the range 22015000-22019999 assigned to me manually by George. It's being crunched slowly by a Cyrix 200. There are also some exponents in the 66 bit range (17.85M+) that are not in PrimeNet and not fully factored. I am picking these up as my own PrimeNet factoring work passes them (presently at about 18.5M). My intent is to assure that all of these exponents go into the LL tests fully factored. I would be happy to identify and coordinate work on these exponents for anybody else who wants to participate in this region.

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2003-02-08, 08:04	#2
garo Aug 2002 Termonfeckin, IE 5320₈ Posts	Yeah, And I am taking care of some of these weird exponents in the 19.48-19.66M range. So just to let everyone know that if sme exponents show up weirdly on Primenet - as in unassignable and remain stuck - don't worry I have 'em in control. Garo

2003-08-02, 18:25	#3
trif Aug 2002 2×101 Posts	The range 22015000 to 22019999 is now complete and has been returned to George. I'm still working on the isolated 66 bit exponents that are not in Primenet.