Primo reservation thread - Page 6

Cybertronic · 2021-05-26, 09:19

Hello folk!
Have anyone of you time to certificate these numbers with primo and then make an upload to factordb.com?

prime:
10^7999+35887
10^8999+3541

twins:
7000 digits : 10^6999+ 151203769+d, d=0,2
8000 digits : 10^7999+ 439617139+d, d=0,2
9000 digits : 10^8999+ 13215871+d, d=0,2
10000 digits : 10^9999+2421018649+d, d=0,2 found by Dirk Augustin (2010)

Let me know !

best wishes
Norman

Cybertronic · 2021-05-28, 10:27

I take
10^9999+2421018649 and 10^9999+2421018651

Gelly · 2021-05-28, 15:42

Quote:

Originally Posted by Cybertronic

Hello folk!
Have anyone of you time to certificate these numbers with primo and then make an upload to factordb.com?

prime:
10^7999+35887
10^8999+3541

twins:
7000 digits : 10^6999+ 151203769+d, d=0,2
8000 digits : 10^7999+ 439617139+d, d=0,2
9000 digits : 10^8999+ 13215871+d, d=0,2
10000 digits : 10^9999+2421018649+d, d=0,2 found by Dirk Augustin (2010)

Let me know !

best wishes
Norman

I've taken Halebardo off of my current reservation to take the rest of your primes, which, to clarify, are:

10^7999+35887
10^8999+3541

10^6999+151203769+d, d=0,2
10^7999+439617139+d, d=0,2
10^8999+13215871+d, d=0,2

Should be brief enough and will upload all to factordb.

paulunderwood · 2021-05-28, 16:09

The first two should be "prime", according to Norman. Maybe the certificates are not easily available.

Cybertronic · 2021-05-28, 17:11

Quote:

Originally Posted by Gelly

I've taken Halebardo off of my current reservation to take the rest of your primes, which, to clarify, are:

10^7999+35887
10^8999+3541

10^6999+151203769+d, d=0,2
10^7999+439617139+d, d=0,2
10^8999+13215871+d, d=0,2

Should be brief enough and will upload all to factordb.

Gelly - super,thanks !
Should I mention your real name in my "smallest prime k-tuplet"-pdf document or not ? Yes, what is your name ?

Here the actual status:

Cybertronic · 2021-05-28, 17:16

Quote:

Originally Posted by paulunderwood

The first two should be "prime", according to Norman. Maybe the certificates are not easily available.

Which two,Paul?

paulunderwood · 2021-05-28, 17:24

Quote:

Originally Posted by Cybertronic

Which two,Paul?

Quote:

prime:
10^7999+35887
10^8999+3541

Maybe you meant "PRP"

Cybertronic · 2021-05-28, 17:36

@Paul
Indeed

Cybertronic · 2021-05-29, 07:01

@sweety439

You must know, double the number of digits you will test with primo, so the runningtime will be 16 times longer (or more).

jump from 31000 to 40000 digit , about (40000/31000)^4 = 3.
Example: You need 6 months to certify a 31000 number, than you need 12 months to fall down from 40000 to 31000 digits in Phase 1 (Primo)

(estimated)

137h for a 27000 digit numer is UNBELIEVABLE fast !

10 years ago,the old primo version 3.0.9 for windows and on a singlecore needed for 10000 digits (~limit) more than 10000h on a 3 GHz Phenom...40.000 digit ~ (double the digits was 22 times longer) you need 5 million hours or 600 years.

Gelly · 2021-06-01, 01:29

Quote:

Originally Posted by Cybertronic

Gelly - super,thanks !
Should I mention your real name in my "smallest prime k-tuplet"-pdf document or not ? Yes, what is your name ?

Here the actual status:

Sure! All the certificates are uploaded to factorDB, and my name should be listed as the certifier for them.

Cybertronic · 2021-06-01, 05:11

@Gelly

That was fast, thank you !
This week, the "smallest gigantic twin" also done.

best wishes

(BTW, I see the name)

2021-05-26, 09:19	#56
Cybertronic Jan 2007 Germany 148₁₆ Posts	smallest tuplets certifications Hello folk! Have anyone of you time to certificate these numbers with primo and then make an upload to factordb.com? prime: 10^7999+35887 10^8999+3541 twins: 7000 digits : 10^6999+ 151203769+d, d=0,2 8000 digits : 10^7999+ 439617139+d, d=0,2 9000 digits : 10^8999+ 13215871+d, d=0,2 10000 digits : 10^9999+2421018649+d, d=0,2 found by Dirk Augustin (2010) Let me know ! best wishes Norman Last fiddled with by Cybertronic on 2021-05-26 at 09:19

2021-05-28, 16:09	#59
paulunderwood Sep 2002 Database er0rr 3,739 Posts	The first two should be "prime", according to Norman. Maybe the certificates are not easily available. Last fiddled with by paulunderwood on 2021-05-28 at 16:10

2021-05-29, 07:01	#64
Cybertronic Jan 2007 Germany 148₁₆ Posts	@sweety439 You must know, double the number of digits you will test with primo, so the runningtime will be 16 times longer (or more). jump from 31000 to 40000 digit , about (40000/31000)^4 = 3. Example: You need 6 months to certify a 31000 number, than you need 12 months to fall down from 40000 to 31000 digits in Phase 1 (Primo) (estimated) 137h for a 27000 digit numer is UNBELIEVABLE fast ! 10 years ago,the old primo version 3.0.9 for windows and on a singlecore needed for 10000 digits (~limit) more than 10000h on a 3 GHz Phenom...40.000 digit ~ (double the digits was 22 times longer) you need 5 million hours or 600 years. Last fiddled with by Cybertronic on 2021-05-29 at 07:12

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2021-05-28, 10:27	#57
Cybertronic Jan 2007 Germany 148₁₆ Posts	I take 10^9999+2421018649 and 10^9999+2421018651

2021-05-28, 17:36	#63
Cybertronic Jan 2007 Germany 328₁₀ Posts	@Paul Indeed

2021-06-01, 05:11	#66
Cybertronic Jan 2007 Germany 2³×41 Posts	@Gelly That was fast, thank you ! This week, the "smallest gigantic twin" also done. best wishes (BTW, I see the name)