Will Edgington wrote:
P-1 on P727 with B1=30, B2=1
P727 stage 1 complete. 116 transforms. Time: 0.018 sec.
(4659194 clocks)
Stage 1 GCD complete. Time: 0.001 sec. (164887 clocks)
P727 has a factor: 11633
This meets all the criteria too
1) 11633 is PRIME.
2) 2kp+1 = 2*(8)*727+1 = 11633
3) 8n+1 = 8*(1454)+1 = 11633
4) 2^p (mod n) = 2^727 (mod 11633) = 1
11633 divides M1454 where 1454 = 2*727, but 11633 does not
divide M727. Your #4 calculation has a bug, probably a
rounding error; the correct result is 11631.
Well, I went back and did it by hand!! You're right about #4...
BTW, George wrote that what I got was a result of a parsing
error on the part of Prime95 (it did 2^727+1, not 2^727-1).
R = 1
727 = 1011010111
E=727D=1R=2A=4
E=363D=1R=8A= 16
E=181D=1R= 128A= 256
E= 90D=0R= 128A= 7371
E= 45D=1R= 1215A= 5531
E= 22D=0R= 1215A= 8804
E= 11D=1R= 6133A=11370
E= 5D=1R= 4008A=11004
E= 2D=0R= 4008A= 119
E= 1D=1R=11632A= 2528
E= 0*11632*
Eric
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