HP[SUB]10[/SUB]10203 terminates, n=66, P132.

HP[SUB]10[/SUB]3[SUP]8[/SUP] terminates, n=58, P118.

[QUOTE=mataje;250111]HP[SUB]10[/SUB]3[SUP]8[/SUP] terminates, n=58, P118.[/QUOTE]

Alzheimer? You already found this on 2010-02-14, see post #248. :smile:

[QUOTE=R.D. Silverman;194238]May I suggest that rather than using this forum a conduit for reporting results
that someone act as a coordinator? Communicate by private email.

Everytime I come to Mersenneforum, this thread seems to be at the
top of the factoring forum.[/QUOTE]

RDS has a point. You could use his coordination.

Would be good for the soul.

[QUOTE=kar_bon;250382]Alzheimer? You already found this on 2010-02-14, see post #248. :smile:[/QUOTE]
I don´t see at [URL]http://www.rieselprime.de/[/URL] and Last update: 2011-01-17

[QUOTE=mataje;250460]I don´t see at [URL]http://www.rieselprime.de/[/URL] and Last update: 2011-01-17[/QUOTE]

Oh, sorry, now I know what you meant!

The value 6561 was filled in correctly on that page but the table for 3[sup]x[/sup] for x=8 not!

I've changed that!

HP[SUB]10[/SUB](11280), index 79

c151=10259*212369*p14*p32*p39*p59

p39= 223614697361683445580007048556115935717

p59= 65727804518344575897325272939751038954264429233767870885253


HP[SUB]10[/SUB](11256), index 65

c138=7*41*127*294629*p29*p40*p59

p40= 6682458713047321227110551319445814682053

p59= 97789658409301467870809996880812133045084545184453405860701

Divisor of HP[SUB]10[/SUB](11256), index 68;
p42= 381437735761492934985688056956540144670811
found by ECM with B1= 1e6 sigma= 1552602696


Divisors of HP[SUB]10[/SUB](5792), index 71
by NFS;
p49= 1763073891113597512944511421308818426302892446387
p51= 521046029443238266871076939657760909194236760260171

Made some progress with HP[SUB]10[/SUB](21!). Intend to stick with it.

Also, HP[SUB]10[/SUB](181#+1) terminates at n=4 with a p80.

HP[SUB]10[/SUB](163#+1) terminates at n=8 with a p80.

I'm releasing these reservations;

HP(5792), index 74, c151
HP(8178), index 76, c140
HP(11256), index 69, c120

The above composites have been tested to 2/9, at least.


Small composites up for grabs;

HP(6516), c100.
HP(7119), c96. 200 curves run, B1=25e4.
HP(8398), c101. 300 curves run, B1=25e4.
HP(9025), c102. 100 curves run, B1=25e4.

Here's a bit of work for HP(7119). I'm not sure what you folks do with the results so I'll just post them here for now.

[code]
HP(7119):
n=67
19 x 3116227 x 6085103 x 230996118208977668081769133 x 139380784426413303502526095617899198443513289311 x
1490784659923446893482571479995176280904220120737

n=68
19311622760851032309961182089776680817691331393807844264133035025260956178991984435132893111490784659923446893482571479995176280904220120737 =

67 x 64663 x 1005437 x 117264098947 x 6382519031179883609 x
5923468243533947169526835117721414623600306167410431847063997709223848097200371370500339995767347

n=69
6764663100543711726409894763825190311798836095923468243533947169526835117721414623600306167410431847063997709223848097200371370500339995767347 =

7 x 131 x 4157 x 106103 x 2061367379 x 202001062709265491261 x 5636650497293777634514421 x
7125887937782274655780358887529005062274156608330443638841026006227139775879

n=70
71314157106103206136737920200106270926549126156366504972937776345144217125887937782274655780358887529005062274156608330443638841026006227139775879 =

3 x 139 x 921552923922091605748871689 x
185574977719289784872224836402134640615951736447360323345826057486369062030790876667382062468827245030440185984158383(C)

[/code]I'm still working on that 117 digit composite for n=70.