S213 is complete to n=100K; 5 primes found for n=50K-100K shown below; 21 k's remain; base released.

Primes:
868*213^50543+1
3964*213^54293+1
710*213^69185+1
2984*213^74663+1
3602*213^85261+1

Reserving R145 and R171 to n=25K.

R171 is complete to n=25K; 209 primes were found for n=2.5K-25K attached below; 129 k's remain; base released.

R145 is complete to n=25K; 466 primes were found for n=2.5K-25K attached below; 239 k's remain; base released.

All bases < 200 with conjectured k < 600K are complete to n=25K. :smile:

S199
 

S199 tested n=50K-100K

Found Primes:
5434*199^53991+1
96*199^54582+1
10876*199^56846+1
9634*199^57503+1
2358*199^64862+1
11476*199^73026+1
4866*199^77902+1
8154*199^82511+1
2176*199^95974+1
1096*199^96048+1
5626*199^99962+1

41k's remaining - Base released

S235 completed to n=100000. No new primes found. Released. I'll e-mail the residues to Gary separately.

Taking R151 to n=100000.

[QUOTE=Mathew;317338]I would like to reserve R106 to n=25K[/QUOTE]

Complete 571 primes found (Attached).

[QUOTE]Complete 571 primes found (Attached). [/QUOTE]

That was a lot of work. Good job Mathew.:cool:

[QUOTE=Mathew;321948]Complete 571 primes found (Attached).[/QUOTE]

[QUOTE=MyDogBuster;321956]That was a lot of work. Good job Mathew.:cool:[/QUOTE]

I second that. Nice work! :bow:

Thank you, having over [TEX]\frac{1}{3}[/TEX] of the k's be prime really helps speed up the process.