Prime Numbers

[tazzduke]

Excellent work Optimus Prime  +1 as well

[Daniel]

Well done Dingo.
+ karma

[JugNut]

Way to go Dingo    + karma

[Mike Mitchell]

Nice work Dingo.  Plus one.

[Dingo]

The prime number Ifound as part of the Challenge is large enough to be entered in the top 5000 list and is currently 3099 on the list.


3099   8759 · 21518959 + 1   457257   L2724   Feb 2019   

Congratulations Dingo!

You earned 1prime badge from project PrimeGrid (2019 TdP Prime)

[chooka03]

Way to go Dingo!!!2 X BOINC Australia members one after the other! 

Congrats

[Dataman]

Wow. Little Green Men may hide from us but Prime Numbers cannot. +1

[JugNut]

Good stuff Dingo,  that's some very nice crunching there!!   + karma

[Daniel]

Great work Dingo.
+ karma

[tazzduke]

Greetings All

Found another one

BOINC: PPSE   7529·21519545+1   457,433   107.50203017992257   Sunday 10th of February 2019 02:53:24 UTC

Regards

[Dingo]

Congrats again 

[Daniel]

Well done tazzduke.
+ karma

[Dingo]

I found an AP27 Prime.

Dear AP finder,

Congratulations! Our records indicate that a computer registered by you has found a unique Arithmetic Progression of primes of length 20. This computer is assigned to the AP27 project. Since primes found in this subproject are not large enough to report to the Top 5000 Primes List, your AP20 sequence is visible immediately.

Workunit 604415743 : 135398818143609343+111839482*23#*n for n=0..19

You can select the minimum length of AP for which to receive these notifications in your PrimeGrid preferences.

If you have any questions or concerns, please contact us and we will surely resolve any problems.

Once again, congratulations on your find! Thank you for participating in PrimeGrid.

Sincerely,
The PrimeGrid Staff

[Dingo]

I found a GFN 16 prime 

Dear Primefinder,

Congratulations! Our records indicate that a computer registered by you has found a unique prime number. This computer is running BOINC, is attached to the PrimeGrid project, and is assigned to the Generalized Fermat Prime Search n=16 (GFN-16). What makes this prime unique is that it's large enough to enter the Top 5000 List in Chris Caldwell's The Largest Known Primes Database.

Since you have auto-reporting selected, the following prime was submitted on your behalf:

Added 130994 : 94134450^65536+1 (522568 digits)

This prime was found on this workunit which will automatically show as a prime result after verification by the Largest Known Primes Database.

If you have any questions or concerns, please contact us and we will surely resolve any problems.

Once again, congratulations on your find! Thank you for participating in PrimeGrid.

PrimeGrid staff

[tazzduke]

Awesome effort Dingo and  , also +1