Didn't even find a useless factor of an uninteresting number! Take that! - Page 8

petrw1 · 2015-11-10, 00:33

http://www.mersenne.org/report_expon...o=14009&full=1

LaurV · 2015-11-10, 06:42

Quote:

Originally Posted by petrw1

http://www.mersenne.org/report_expon...o=14009&full=1

Ha! now you got tricked to post here too!

Wrong thread.
See my post #59

Dubslow · 2015-11-10, 06:52

Quote:

Originally Posted by petrw1

http://www.mersenne.org/report_expon...o=14009&full=1

Quote:

Originally Posted by LaurV

Ha! now you got tricked to post here too!

Wrong thread.
See my post #59

Assuming that these posts are moved appropriately (curse you mods and your title changes

), what was the sigma?

VBCurtis · 2015-11-10, 17:19

Here I was excited that this thread had gained some interesting content.. gossiping about factors that others found seems within the scope of this otherwise useless location.

storflyt32 · 2015-11-10, 21:26

Have a look here, please.

http://factordb.com/index.php?id=1100000000805654118

http://factordb.com/index.php?id=1100000000805654221

The C139 in the second link.

Here it apparently meets at an almost 90 degree angle.

The two factors were found separately, so no need giving this one a try.

I will update this one a little later.

storflyt32 · 2015-11-17, 03:47

http://factordb.com/index.php?id=1100000000805963658

Really, I did have the P23 and P27 here and was working on the remaining two.

Apparently it became work done this time as well.

Batalov · 2015-11-17, 03:55

Quote:

Originally Posted by Batalov

[MOD HAT ON /] Fair warning: Post another couple of useless factordb.com links and you will be banned for spamming.
[OFF /]

storflyt32: Don't say you haven't been warned. Go spam somewhere else for a month.

storflyt32 · 2016-01-04, 18:53

Congratulations with your lucky hit.

I am able to find this.

http://factordb.com/index.php?id=1100000000812506211

If I choose to "divide this number (the C107) from RSA-1024, I apparently end up with a C203, which again has been factorized into a C186.

So if I choose the More information icon, I next am able to see that there could be added a P11 (P11 = 10275403429), as a product or factor, making up a number which is slightly larger.

http://factordb.com/index.php?id=1100000000812506210

If I next "divide" RSA-1024 with this number and next start factorizing, you are able to get a little farther, but only with getting rather some smaller factors this time.

http://factordb.com/index.php?id=1100000000812694618

Next "dividing" RSA-1024 with the FF117 (which could be assumed to be a C117) as well when being used in such a "dividing" fashion.

http://factordb.com/index.php?id=1100000000812694637

This leaves me with the following question here. Which number of the C186 or the C163 is the most difficult one to factorize?

My guess is that the C186 is the more difficult number to factorize in this case.

Became a little too much to handle here. Really when saying I or me, it could in fact be you as well, or maybe vice versa.

Hope the meaning of it became clear.

Edit: Possibly getting it wrong here. The C186 is having a P31 factor.

LaurV · 2016-01-05, 04:15

oh no, he is back! happy new year...

storflyt32 · 2016-01-05, 09:35

Thank you very much!

http://factordb.com/index.php?id=1100000000812713232

I was able to fully factorize this number a short while ago.

The P18 is an easy one to factor.

The remaining number was previously a C182, but this number became factored in only some 2917 seconds.

http://factordb.com/index.php?id=1100000000812713241

Here is the mirror, or opposite number of this factor around RSA-1024.

Take the three largest factors in the first link and add (or multiply) the P18 in order to get the second link.

The C106 in the second link most likely is a quite difficult one to factorize.

storflyt32 · 2016-01-05, 14:26

Anyway, just for your information, I am able to see that RSA-2048 "divided" with 2^1279-1 has not been fully factored.

http://factordb.com/index.php?id=1100000000812734033

Giving the C197 a try right now.

2015-11-10, 00:33	#78
petrw1 1976 Toyota Corona years forever! "Wayne" Nov 2006 Saskatchewan, Canada 2²×7×167 Posts	Anyone notice Carsten's big little find. http://www.mersenne.org/report_expon...o=14009&full=1

2015-11-10, 21:26	#82
storflyt32 Feb 2013 1CA₁₆ Posts	Have a look here, please. http://factordb.com/index.php?id=1100000000805654118 http://factordb.com/index.php?id=1100000000805654221 The C139 in the second link. Here it apparently meets at an almost 90 degree angle. The two factors were found separately, so no need giving this one a try. I will update this one a little later. Last fiddled with by storflyt32 on 2015-11-10 at 21:26

2016-01-04, 18:53	#85
storflyt32 Feb 2013 2·229 Posts	Congratulations with your lucky hit. I am able to find this. http://factordb.com/index.php?id=1100000000812506211 If I choose to "divide this number (the C107) from RSA-1024, I apparently end up with a C203, which again has been factorized into a C186. So if I choose the More information icon, I next am able to see that there could be added a P11 (P11 = 10275403429), as a product or factor, making up a number which is slightly larger. http://factordb.com/index.php?id=1100000000812506210 If I next "divide" RSA-1024 with this number and next start factorizing, you are able to get a little farther, but only with getting rather some smaller factors this time. http://factordb.com/index.php?id=1100000000812694618 Next "dividing" RSA-1024 with the FF117 (which could be assumed to be a C117) as well when being used in such a "dividing" fashion. http://factordb.com/index.php?id=1100000000812694637 This leaves me with the following question here. Which number of the C186 or the C163 is the most difficult one to factorize? My guess is that the C186 is the more difficult number to factorize in this case. Became a little too much to handle here. Really when saying I or me, it could in fact be you as well, or maybe vice versa. Hope the meaning of it became clear. Edit: Possibly getting it wrong here. The C186 is having a P31 factor. Last fiddled with by storflyt32 on 2016-01-04 at 19:15

2016-01-05, 09:35	#87
storflyt32 Feb 2013 2·229 Posts	Thank you very much! http://factordb.com/index.php?id=1100000000812713232 I was able to fully factorize this number a short while ago. The P18 is an easy one to factor. The remaining number was previously a C182, but this number became factored in only some 2917 seconds. http://factordb.com/index.php?id=1100000000812713241 Here is the mirror, or opposite number of this factor around RSA-1024. Take the three largest factors in the first link and add (or multiply) the P18 in order to get the second link. The C106 in the second link most likely is a quite difficult one to factorize. Last fiddled with by storflyt32 on 2016-01-05 at 09:44

2016-01-05, 14:26	#88
storflyt32 Feb 2013 1CA₁₆ Posts	Anyway, just for your information, I am able to see that RSA-2048 "divided" with 2^1279-1 has not been fully factored. http://factordb.com/index.php?id=1100000000812734033 Giving the C197 a try right now. Last fiddled with by storflyt32 on 2016-01-05 at 14:27

2015-11-10, 17:19	#81
VBCurtis "Curtis" Feb 2005 Riverside, CA 11375₈ Posts	Here I was excited that this thread had gained some interesting content.. gossiping about factors that others found seems within the scope of this otherwise useless location.

2015-11-17, 03:47	#83
storflyt32 Feb 2013 2×229 Posts	http://factordb.com/index.php?id=1100000000805963658 Really, I did have the P23 and P27 here and was working on the remaining two. Apparently it became work done this time as well.

2016-01-05, 04:15	#86
LaurV Romulan Interpreter Jun 2011 Thailand 7×1,373 Posts	oh no, he is back! happy new year...

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