Primo/FastECPP reservation thread - Page 8

sweety439 · 2021-08-09, 16:04

Quote:

Originally Posted by paulunderwood

Der, it was not proved with Primo but with Pari/MPI. ^^^ See above.

But it is shown in https://primes.utm.edu/top20/page.php?id=27

paulunderwood · 2021-08-09, 16:11

Yes and so it should be. It is an ECPP proven prime big enough to get into the top20. Marcel Martin's Primo does not have a monopoly on such proofs. Wise up,

Dr Sardonicus · 2021-08-10, 12:30

$\text{Primo }\subset\text{ ECPP}$

$\text{ECPP }\not\subset\text{ Primo}$

paulunderwood · 2021-09-18, 20:02

Congrats to Facq, Asuncion and Allombert for breaking the ECPP 30k barrier with the proof of U(148091) -- Fibonacci Number with 30,949 decimal digits.

Gelly · 2021-11-28, 03:51

Quote:

Originally Posted by Gelly

i relinquish my reservation for the time being. do feel free to claim it, as my machine is problematic as of late.

looks like no one claimed it, and i've de-crufted my machine and set up, so i'm working on this candidate again!!

paulunderwood · 2021-11-28, 07:50

Welcome back to the fold.

Quote:

Originally Posted by paulunderwood

Reserving:

Code:

M86137 cofactor prp25896
M86371 cofactor prp25984
M87691 cofactor prp26371
E(11848)/(5*1582043) prp40792

I should be continuing these shortly into the new year

I can do the Mersenne cofactor Ryan reserved about a year ago too. Ryan?

Cybertronic · 2022-01-02, 08:56

Hello Paul, what is the status of your ECPP-Repunit number ?

paulunderwood · 2022-01-02, 09:57

Quote:

Originally Posted by Cybertronic

Hello Paul, what is the status of your ECPP-Repunit number ?

It is imminent. A week or so.

sweety439 · 2022-01-02, 12:03

Quote:

Originally Posted by Cybertronic

Hello Paul, what is the status of your ECPP-Repunit number ?

Do you mean R(49081)? Or generalized repunit primes in bases other than 10?

Cybertronic · 2022-01-02, 12:05

I meant this, yes. (R49081)

bur · 2022-01-03, 10:07

Quote:

Originally Posted by paulunderwood

Congrats to Facq, Asuncion and Allombert for breaking the ECPP 30k barrier with the proof of U(148091) -- Fibonacci Number with 30,949 decimal digits.

I didn't know PARI supported ECPP certificates out of the box. Does anyone know how fast it is compared to Primo? And how to make it run multithreaded?

It would be very nice to have an efficient ECPP method that runs in terminal mode.

Btw, I wanted to test it with a random 300 digits PRP from factordb but the certificate isn't accepted: "No input number found in file." I attached the cert, it seems to contain the input number.

(and sorry for sort of hijacking the thread, I didn't want to open a new one just for this, but if desired I can surely do so)

2021-09-18, 20:02	#81
paulunderwood Sep 2002 Database er0rr 3×7×229 Posts	Congrats to Facq, Asuncion and Allombert for breaking the ECPP 30k barrier with the proof of U(148091) -- Fibonacci Number with 30,949 decimal digits. Last fiddled with by paulunderwood on 2021-09-18 at 20:06

2022-01-02, 08:56	#84
Cybertronic "Norman Luhn" Jan 2007 Germany 773 Posts	Repunit Hello Paul, what is the status of your ECPP-Repunit number ? Last fiddled with by Cybertronic on 2022-01-02 at 08:57

2022-01-02, 12:05	#87
Cybertronic "Norman Luhn" Jan 2007 Germany 773 Posts	I meant this, yes. (R49081) Last fiddled with by Cybertronic on 2022-01-02 at 12:07

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2021-08-09, 16:11	#79
paulunderwood Sep 2002 Database er0rr 3·7·229 Posts	Yes and so it should be. It is an ECPP proven prime big enough to get into the top20. Marcel Martin's Primo does not have a monopoly on such proofs. Wise up,

2021-08-10, 12:30	#80
Dr Sardonicus Feb 2017 Nowhere 61×107 Posts	$\text{Primo }\subset\text{ ECPP}$ $\text{ECPP }\not\subset\text{ Primo}$