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#1
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Very interesting! I could integrate this in my Armadillo Key Tool (https://github.com/mrexodia/akt)...
The previous attack (as far as I know) was on a weak implementation by Baboon (http://baboon.rce.free.fr/index.php?post/2010/09/04/Armadillo-mange-des-ours-en-slips) but I don't think a brute force approach was tested in public. You can get the best target by making your own unpackme, or try Armadillo itself... The latest public (and custom) v9.60 uses: Code:
Short V3 Level 10:
Chk : B5EC5364
Sym: BDA4FA1C
BaseP : 1570789295 (Size=50, Diff=112C, MD5=0F656698)
Pub.X : 2127081270816270912006137526418476
Pub.Y : 7206819234412870204027887633390168
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| The Following 2 Users Say Thank You to mr.exodia For This Useful Post: | ||
contextrax (08-18-2017) | ||
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#2
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Quote:
Quote:
I thought armadillo was obsolete |
| The Following User Says Thank You to contextrax For This Useful Post: | ||
the_beginner (04-21-2019) | ||
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#3
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Quote:
![]() Love it. (Hope I wont get banned for this reply) |
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#4
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Quote:
I calculated the base point from basepoint init using the armadillo keygen source "KeyMakerV420j.c". Don't know if this is the latest code so if you could check and see if they matches yours. Code:
Target: "Armadillo v9.64 Public" Optimal Normal Base Type II BasepointInit: 1570789295 (0x5DA057AF) ONB2 Base.X : 4089747062247003654720736468506441 ONB2 Base.Y : 10111618751385367037406972360317044 ONB2 Pub.X : 2127081270816270912006137526418476 ONB2 Pub.Y : 7206819234412870204027887633390168 Code:
Polynomial base (t^113 + t^9 + 1) Poly Base.X : 1C1A1BB26597755705B9D996CC209 Poly Base.Y : 7229DDE3CDDFAC01016B1E84D648 Poly Pub.X : 4CA5BE7E12F5B8C8CAA93744E99 Poly Pub.Y : 788BCC901CC832FAA020610A14EB |
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| bolero, ecdlp |
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