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Discussion Why the PS3 can't be hacked

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Spiidey

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*cough*

Wrong, fella. That's a mod on a 40 gig PS3. All they've done is wire a switch to the eject button and slot sensor.

Good try, and definitely an interesting mod. Sorry to burst your bubble (actually, I'm not sorry at all!), but when we big boys are talking about serious hacking, we mean real hacking. Breaking software. Building software to have the system do our bidding. And nobody I know in the hacking community would consider running a burned PS2 game on a PS3 a hack in the least.

Cheers,
 
G

gunitbomber

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just one day a really big nerd is going to break it down by sections, and make it easy to hack. OOOOONNNNEEEE DDDAAAYYYY
PPPPLLLLEEEAAASSSEEE Nerd out and to something lol
 
decima7e

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@gun it bomber

please, this is a very serious thread. do not refer to hackers as "really big nerds"

@AkilCeil

It will have the same security if not more
 
mastervito

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Haxalot88 said:
That sounds about right.

One thing I like about the 360 is the fact that Microsoft plans to keep with it well into the next decade. However the system that comes after that will **** over the hacking community so much. EVERYTHING will most likely be signed, DVD firmware and all. Considering how much they changed since their previous system, I wouldn't be suprised if the next system goes completely unhacked for its entire lifespan (unless of course, a vulnerability for RSA was found, but guess what there is none).

Here is your RSA it can be decrypted i know of ppl that have micro**** uses 2048 P = 61 <- first prime number (destroy this after computing E and D)
Q = 53 <- second prime number (destroy this after computing E and D)
PQ = 3233 <- modulus (give this to others)
E = 17 <- public exponent (give this to others)
D = 2753 <- private exponent (keep this secret!)

Your public key is (E,PQ).
Your private key is D.

The encryption function is:

encrypt(T) = (T^E) mod PQ
= (T^17) mod 3233

The decryption function is:

decrypt(C) = (C^D) mod PQ
= (C^2753) mod 3233

To encrypt the plaintext value 123, do this:

encrypt(123) = (123^17) mod 3233
= 337587917446653715596592958817679803 mod 3233
= 855

To decrypt the ciphertext value 855, do this:

decrypt(855) = (855^2753) mod 3233
= 123

One way to compute the value of 855^2753 mod 3233 is like this:

2753 = 101011000001 base 2, therefore

2753 = 1 + 2^6 + 2^7 + 2^9 + 2^11
= 1 + 64 + 128 + 512 + 2048

Consider this table of powers of 855:

855^1 = 855 (mod 3233)
855^2 = 367 (mod 3233)
855^4 = 367^2 (mod 3233) = 2136 (mod 3233)
855^8 = 2136^2 (mod 3233) = 733 (mod 3233)
855^16 = 733^2 (mod 3233) = 611 (mod 3233)
855^32 = 611^2 (mod 3233) = 1526 (mod 3233)
855^64 = 1526^2 (mod 3233) = 916 (mod 3233)
855^128 = 916^2 (mod 3233) = 1709 (mod 3233)
855^256 = 1709^2 (mod 3233) = 1282 (mod 3233)
855^512 = 1282^2 (mod 3233) = 1160 (mod 3233)
855^1024 = 1160^2 (mod 3233) = 672 (mod 3233)
855^2048 = 672^2 (mod 3233) = 2197 (mod 3233)

Given the above, we know this:

855^2753 (mod 3233)
= 855^(1 + 64 + 128 + 512 + 2048) (mod 3233)
= 855^1 * 855^64 * 855^128 * 855^512 * 855^2048 (mod 3233)
= 855 * 916 * 1709 * 1160 * 2197 (mod 3233)
= 794 * 1709 * 1160 * 2197 (mod 3233)
= 2319 * 1160 * 2197 (mod 3233)
= 184 * 2197 (mod 3233)
= 123 (mod 3233)
= 123

If you have a computer program (such as the "bc" utility that comes with Linux),
you can compute 855^2753 mod 3233 directly, like this:

855^2753 mod 3233
= 50432888958416068734422899127394466631453878360035509315554967564501
05562861208255997874424542811005438349865428933638493024645144150785
17209179665478263530709963803538732650089668607477182974582295034295
04079035818459409563779385865989368838083602840132509768620766977396
67533250542826093475735137988063256482639334453092594385562429233017
51977190016924916912809150596019178760171349725439279215696701789902
13430714646897127961027718137839458696772898693423652403116932170892
69617643726521315665833158712459759803042503144006837883246101784830
71758547454725206968892599589254436670143220546954317400228550092386
36942444855973333063051607385302863219302913503745471946757776713579
54965202919790505781532871558392070303159585937493663283548602090830
63550704455658896319318011934122017826923344101330116480696334024075
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58897839333466254454006619645218766694795528023088412465948239275105
77049113329025684306505229256142730389832089007051511055250618994171
23177795157979429711795475296301837843862913977877661298207389072796
76720235011399271581964273076407418989190486860748124549315795374377
12441601438765069145868196402276027766869530903951314968319097324505
45234594477256587887692693353918692354818518542420923064996406822184
49011913571088542442852112077371223831105455431265307394075927890822
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78908490126915322842080949630792972471304422194243906590308142893930
29158483087368745078977086921845296741146321155667865528338164806795
45594189100695091965899085456798072392370846302553545686919235546299
57157358790622745861957217211107882865756385970941907763205097832395
71346411902500470208485604082175094910771655311765297473803176765820
58767314028891032883431850884472116442719390374041315564986995913736
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05342644821735823842192515904381485247388968642443703186654199615377
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30217857019197098751629654665130278009966580052178208139317232379013
23249468260920081998103768484716787498919369499791482471634506093712
56541225019537951668976018550875993133677977939527822273233375295802
63122665358948205566515289466369032083287680432390611549350954590934
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10284948700167172969517703467909979440975063764929635675558007116218
27727603182921790350290486090976266285396627024392536890256337101471
68327404504583060228676314215815990079164262770005461232291921929971
69907690169025946468104141214204472402661658275680524166861473393322
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41185886760836840306190695786990096521390675205019744076776510438851
51941619318479919134924388152822038464729269446084915299958818598855
19514906630731177723813226751694588259363878610724302565980914901032
78384821401136556784934102431512482864529170314100400120163648299853
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13992163738356814149047932037426337301987825405699619163520193896982
54478631309773749154478427634532593998741700138163198116645377208944
00285485000269685982644562183794116702151847721909339232185087775790
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95932538078643444100512138025081797622723797210352196773268441946486
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40229657916338257385513314823459591633281445819843614596306024993617
53097925561238039014690665163673718859582772525683119989984646027216
46279764077057074816406450769779869955106180046471937808223250148934
07851137833251073753823403466269553292608813843895784099804170410417
77608463062862610614059615207066695243018438575031762939543026312673
77406936404705896083462601885911184367532529845888040849710922999195
65539701911191919188327308603766775339607722455632113506572191067587
51186812786344197572392195263333856538388240057190102564949233944519
65959203992392217400247234147190970964562108299547746193228981181286
05556588093851898811812905614274085809168765711911224763288658712755
38928438126611991937924624112632990739867854558756652453056197509891
14578114735771283607554001774268660965093305172102723066635739462334
13638045914237759965220309418558880039496755829711258361621890140359
54234930424749053693992776114261796407100127643280428706083531594582
305946326827861270203356980346143245697021484375 mod 3233
= 123
 
Haxalot88

Haxalot88

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mastervito said:
Here is your RSA it can be decrypted i know of ppl that have micro**** uses 2048 P = 61 <- first prime number (destroy this after computing E and D)
Q = 53 <- second prime number (destroy this after computing E and D)
PQ = 3233 <- modulus (give this to others)
E = 17 <- public exponent (give this to others)
D = 2753 <- private exponent (keep this secret!)

Your public key is (E,PQ).
Your private key is D.

The encryption function is:

encrypt(T) = (T^E) mod PQ
= (T^17) mod 3233

The decryption function is:

decrypt(C) = (C^D) mod PQ
= (C^2753) mod 3233

To encrypt the plaintext value 123, do this:

encrypt(123) = (123^17) mod 3233
= 337587917446653715596592958817679803 mod 3233
= 855

To decrypt the ciphertext value 855, do this:

decrypt(855) = (855^2753) mod 3233
= 123

One way to compute the value of 855^2753 mod 3233 is like this:

2753 = 101011000001 base 2, therefore

2753 = 1 + 2^6 + 2^7 + 2^9 + 2^11
= 1 + 64 + 128 + 512 + 2048

Consider this table of powers of 855:

855^1 = 855 (mod 3233)
855^2 = 367 (mod 3233)
855^4 = 367^2 (mod 3233) = 2136 (mod 3233)
855^8 = 2136^2 (mod 3233) = 733 (mod 3233)
855^16 = 733^2 (mod 3233) = 611 (mod 3233)
855^32 = 611^2 (mod 3233) = 1526 (mod 3233)
855^64 = 1526^2 (mod 3233) = 916 (mod 3233)
855^128 = 916^2 (mod 3233) = 1709 (mod 3233)
855^256 = 1709^2 (mod 3233) = 1282 (mod 3233)
855^512 = 1282^2 (mod 3233) = 1160 (mod 3233)
855^1024 = 1160^2 (mod 3233) = 672 (mod 3233)
855^2048 = 672^2 (mod 3233) = 2197 (mod 3233)

Given the above, we know this:

855^2753 (mod 3233)
= 855^(1 + 64 + 128 + 512 + 2048) (mod 3233)
= 855^1 * 855^64 * 855^128 * 855^512 * 855^2048 (mod 3233)
= 855 * 916 * 1709 * 1160 * 2197 (mod 3233)
= 794 * 1709 * 1160 * 2197 (mod 3233)
= 2319 * 1160 * 2197 (mod 3233)
= 184 * 2197 (mod 3233)
= 123 (mod 3233)
= 123

If you have a computer program (such as the "bc" utility that comes with Linux),
you can compute 855^2753 mod 3233 directly, like this:

855^2753 mod 3233
= 50432888958416068734422899127394466631453878360035509315554967564501
05562861208255997874424542811005438349865428933638493024645144150785
17209179665478263530709963803538732650089668607477182974582295034295
04079035818459409563779385865989368838083602840132509768620766977396
67533250542826093475735137988063256482639334453092594385562429233017
51977190016924916912809150596019178760171349725439279215696701789902
13430714646897127961027718137839458696772898693423652403116932170892
69617643726521315665833158712459759803042503144006837883246101784830
71758547454725206968892599589254436670143220546954317400228550092386
36942444855973333063051607385302863219302913503745471946757776713579
54965202919790505781532871558392070303159585937493663283548602090830
63550704455658896319318011934122017826923344101330116480696334024075
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38354442368572236813990212613637440821314784832035636156113462870198
51423901842909741638620232051039712184983355286308685184282634615027
44187358639504042281512399505995983653792227285847422071677836679451
34363807086579774219853595393166279988789721695963455346336497949221
13017661316207477266113107012321403713882270221723233085472679533015
07998062253835458948024820043144726191596190526034069061930939290724
10284948700167172969517703467909979440975063764929635675558007116218
27727603182921790350290486090976266285396627024392536890256337101471
68327404504583060228676314215815990079164262770005461232291921929971
69907690169025946468104141214204472402661658275680524166861473393322
65959127006456304474160852916721870070451446497932266687321463467490
41185886760836840306190695786990096521390675205019744076776510438851
51941619318479919134924388152822038464729269446084915299958818598855
19514906630731177723813226751694588259363878610724302565980914901032
78384821401136556784934102431512482864529170314100400120163648299853
25166349056053794585089424403855252455477792240104614890752745163425
13992163738356814149047932037426337301987825405699619163520193896982
54478631309773749154478427634532593998741700138163198116645377208944
00285485000269685982644562183794116702151847721909339232185087775790
95933267631141312961939849592613898790166971088102766386231676940572
95932538078643444100512138025081797622723797210352196773268441946486
16402961059899027710532570457016332613431076417700043237152474626393
99011899727845362949303636914900881060531231630009010150839331880116
68215163893104666659513782749892374556051100401647771682271626727078
37012242465512648784549235041852167426383189733332434674449039780017
84689726405462148024124125833843501704885320601475687862318094090012
63241969092252022679880113408073012216264404133887392600523096072386
15855496515800103474611979213076722454380367188325370860671331132581
99227975522771848648475326124302804177943090938992370938053652046462
55147267884961527773274119265709116613580084145421487687310394441054
79639308530896880365608504772144592172500126500717068969428154627563
70458838904219177398190648731908014828739058159462227867277418610111
02763247972904122211994117388204526335701759090678628159281519982214
57652796853892517218720090070389138562840007332258507590485348046564
54349837073287625935891427854318266587294608072389652291599021738887
95773647738726574610400822551124182720096168188828493894678810468847
31265541726209789056784581096517975300873063154649030211213352818084
76122990409576427857316364124880930949770739567588422963171158464569
84202455109029882398517953684125891446352791897307683834073696131409
74522985638668272691043357517677128894527881368623965066654089894394
95161912002160777898876864736481837825324846699168307281220310791935
64666840159148582699993374427677252275403853322196852298590851548110
40229657916338257385513314823459591633281445819843614596306024993617
53097925561238039014690665163673718859582772525683119989984646027216
46279764077057074816406450769779869955106180046471937808223250148934
07851137833251073753823403466269553292608813843895784099804170410417
77608463062862610614059615207066695243018438575031762939543026312673
77406936404705896083462601885911184367532529845888040849710922999195
65539701911191919188327308603766775339607722455632113506572191067587
51186812786344197572392195263333856538388240057190102564949233944519
65959203992392217400247234147190970964562108299547746193228981181286
05556588093851898811812905614274085809168765711911224763288658712755
38928438126611991937924624112632990739867854558756652453056197509891
14578114735771283607554001774268660965093305172102723066635739462334
13638045914237759965220309418558880039496755829711258361621890140359
54234930424749053693992776114261796407100127643280428706083531594582
305946326827861270203356980346143245697021484375 mod 3233
= 123

What a lovely copy+paste, An Example of RSA Encryption

Now you are wrong, it cannot just be decrypted. That example you showed was just an example of how the algorithm works, anyone can create a keypair and use it. However you sir, are a complete idiot.
 
mastervito

mastervito

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nice so you know how to use google gratz i do not claim to know how to do it and i dont i used to **** with **** like this but im way outta the loop and i dont intend to get back in anyway the reason i posted that was i was talking it over with a friend whom is working on finding a big enough hole and told me to post that
actually here
Let me google that for you For you Haxalot and your supreme google skills
 
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Carson

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Haxalot actually knows what he is talking about. Infraction given, quit flaming. You're the one who copied and pasted from Googling, not him.
 
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Spiidey

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@ mastervito - Unbelievable. Absolute insanity, coming in here like that. You didn't actually think you'd impress us with a little googling, and then spreading the B.S. like nutella when you said that you used to do that stuff, did you? Don't try to snow the snowman.

@ Haxalot - impressive display of patience and zen-like calmness.

@ Carson - Appreciate you stickin' up for him... and gratz on the promo :smile:

@ Y'all - My girlfriend was feeling pretty baller yesterday, and bought me a new Wii. Guess what I've been working at allllll night? Heh, yeah. You got 'er.
 
Haxalot88

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Spiidey said:
@ mastervito - Unbelievable. Absolute insanity, coming in here like that. You didn't actually think you'd impress us with a little googling, and then spreading the B.S. like nutella when you said that you used to do that stuff, did you? Don't try to snow the snowman.

@ Haxalot - impressive display of patience and zen-like calmness.

@ Carson - Appreciate you stickin' up for him... and gratz on the promo :smile:

@ Y'all - My girlfriend was feeling pretty baller yesterday, and bought me a new Wii. Guess what I've been working at allllll night? Heh, yeah. You got 'er.

SPIIDEY, you're totally back, yo. So not to derail this thread, but what did you totally work on all night :smile:?
 
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Carson

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I bet he either:

A) Installed a Modchip
B) Used an exploit to install Homebrew Channel
or C) Knowing Spiidey, probably found a hole himself and wrote an exploit
 
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Spiidey

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Aye, I am indeed back :smile:

Not that I was ever *really* gone... I just don't hang around Xbox forums so much these days - next system on the list to re-purchase: Xbox 360 Elite.

My next project is softmodding my brand new LU39 Wii my baller girlfriend bought me yesterday. So far, it's been a bit of a struggle; the Hackmii installer works, but can't get at boot2 because Nintendo blocked boot1... no problem, I just load my bootmii and homebrew channel from the SD card. The issue now is my 4.2U firmware that is being an utter b!atch to work with. Yay, I can load homebrew, but booerns, I can't use USB yet... for which I have a 320GB Seagate FreeAgent GO ready.

(FreeAgent GO ftw, by the way. That thing rocks! I use it as my 'away from home' time capsule with my MB Pro, which coincidentally pwnz as well.)

Thus far, the PS3 is still kickin' around. Playing lots of COD World at War... itching for my Modern Warfare II (with night vision goggles!). November 10th! I even bought a new 40" LCDTV because my 32" Bravia is too small. Oh, and to top it all off, I just moved into my new apartment with the gf... 2 bedroom, and we only use one to sleep in... And she already took the Kitchen, so that spare room is mine... ALL MINE!!!

Game Room? Mwahahahaha. I like to call it "the Hacker's Den".

Gosh, I write such long posts
 
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*throws 2 cents in* Thank you for this article. It was very inciteful. I just started modding and hacking 2 months ago(i got laid off at work and i am a huge gamer lol), but up until that point i purchased every single game i have ever played in my life. If i had only known then what i know now. I would have had enough money to pay for a year in college instead of dam student loans. I sincerely appreciate everyone's input(mostly lol) on se7ensins. Without you guys i would be bored out of my mind. Anyway, i used to own a PS3....I sold it for $100. I was very disappointed with the system. That being said. It may take some time, but eventually everything gets hacked. I mean their(M$ and Sony) security gets better b/c of what we do to their hardware and software. It is just time to rise to the occasion. If it wasn't for us they couldn't advance technology...they would have no need to. But you guys can flame me or whatever...i know i know i am just a noob to all of this...but i do believe you should always finish what you start. I recently bought another ps3 and somehow...someday...someway...it is gonna be hacked...and it is not b/c i want to play free games...it is b/c of the challenge.
 
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Can you speak in english, please??? xD

I think that all of you need a holydays...
 
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HellDefender

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Just to point one thing out about New Xbox's having better security, since they have said it will be over a decade don't you think the hacking community will have advanced to in over 10 years? I'd imagine so.
 
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Targetguy

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Wow thats crazy:cool: But I see where you are going with it killing the PS3 market. With free games just coming out of no where, no one would be making money.
 
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arian487 said:
After reading everything posted here, I thought I had to post. Let me start by saying, VERY informative article. I myself am a programmer but I've never hacked anything, nor do I know the first thing about doing so.

However, I own a PS3, and by all meanings of the term, it is hacked. Don't ask me how, I have no idea. I visited Iran recently and it was done there, I ended up buying games for 7 bucks there and I bought a whole crap load. Real games still work, Blu Ray still works, I can still play online and on PSN. It all works. I do know for sure that its not a soft mod, it's a hard mod. Past that, I have no idea how the hell it was done.

Maybe this article was only referring to soft mods? Also, it is my knowledge that you can also mod it in such a way that games can be put on the hard drive on played from there. My cousins back in Iran were telling me this is possible and the hackers have a whole repository where they share games with people to throw on their drives. I wish I had more info...but I don't.
Troll, or just plain BS?
 
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pochi10

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this is the reason why 360 sells more than ps3. if hackers find a way to crack the ps3. that will boost the sales of ps3. i think. :biggrin:
 
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