Reservations
 

Reserving the following 1ker's to n=100K

R859 R866 R879 R908 R968 R1021 R1025

S935 S939 S968 S983 S1013 S1026

S914, S917 and S930 last k's tested to n=100K.

No primes. Bases released.

The following are complete to n=25K and released:

S754; k=99, 159, 199, & 214 remain; highest prime 241*754^15618+1
S892; k=46, 51, 93, 118, & 151 remain; highest prime 16*892^5475+1


That completes the 6kers.

R578
 

Riesel 578 is complete to n=25K.

Results attached. Base released.

I'd like to take S588 from 25K to 50K (maybe more later; above 60K would make for a top 5000 prime).
According to vmod's new script, this is the highest-weight 1k conjecture still unreserved at n=25K.

Reserving all remaining 8-kers to n=25K as follows:

R712
S504
S558
S680
S716

Riesel 866
 

Riesel 866, the last k, tested n=25K-100K. Nothing found.

Results emailed. Base released

The following 7kers are complete to n=25K and released:

R643; k=114, 162, 174, & 206 remain; highest prime 216*643^16186-1
R780; k=109, 122, & 221 remain; highest prime 25*780^19167-1
R893; k=22, 40, 50, 94, & 134 remain; highest prime 122*893^11208-1
S678; k=106, 122, 132, 171, & 188 remain; highest prime 29*678^10818+1
S873; k=24, 68, 116, 150, & 206 remain; highest prime 88*873^6970+1

Riesel 879
 

Riesel 879, the last k, tested n=25K-100K. Nothing found.

Results emailed. Base released

The following 7kers are complete to n=25K and released:

R680; k=59 & 116 remain; highest prime 101*680^16836-1
S806; k=122, 140, & 163 remain; highest prime 121*806^19766+1
S922; k=30, 138, & 214 remain; highest prime 142*922^16611+1

I finally got several with good groupings of primes to add one 2ker and two 3kers to the proven/1K/2K/3K lists.

Only 2 more 7kers to go.

Riesel 968
 

Riesel 968, the last k, tested n=50K-100K. Nothing found.

Results emailed. Base released