Topic: Let test my scrypt for find a privkey ? - page 2. (Read 1486 times)

Yes, the show has to go on, show us how you can find some private key for the show to go on? And then many are trying to understand your algorithm, but they did not succeed. Yes, the script selling thread randomly generated several revelations and allowed the show to continue reviving this forum, which spends electricity searching for private keys comparable to the amount of energy spent on mining ...

sorry to say, link was
https://github.com/AdamISZ/ConfidentialTransactionsDoc/blob/master/essayonCT.tex
removing part of these from my post
btw my monkey brain was thinking, first thread created about scrypt buy/sell, some time later that show was ended  then all start discusion at " Let test my scrypt for find a privkey "
and actual title should be " Let test my scrypt for generate R S Z " similar...
and i see that show was ended too, could you please update last post whats new thread for new show, that will help us to come and enjoy those next shows,
Thankx

Not sure if you thought posting T_EX here would actually render it, lol.

But we really need to have some sort of rule in relation to posting large dumps. It becomes very annoying to follow threads when you have to wade through hundreds of lines of points, tx signatures and pubkeys (and all the people mindlessly quoting that stuff does not help).

Like, literally nuking all posts with huge line dumps unless they post it in a pastebin and just post the link to it.

Thank you Bro, I already found same codes but not tested(try make simple test in the days). But, I not seen what lattice can find a nonces, I find codes what only for private keys... What is wring in my knolage ?

Thx !

Did you write something about algorithm in your own script? Why I have to uncover my mathematical poetry?  

But ok, this is not secret - algorithm is well known lattice reduction, as was already mentioned on this forum. It works perfectly with only 4 known bits of nonces (yes, up to 252 bit nonces) and any private key length. I don't know why you also required reduced private keys.

Also I don't understand what a problem you mentioned with different nonce sizes. If all of nonces is beetween 2**1 and 2**240 then it is obviously that we know that at least first 16 bits are zeroes - this is enough for construct the matrices, and other 240 bits do not matter whether there are zeros or not.


This code is very close to my own.

https://github.com/bitlogik/lattice-attack

https://github.com/meowmeowxw/lattice-based-attacks

Hi is not know a nonce, if hi will know nonce is not need 100 pubkey examples....

So are you all just using lattices to find private keys like in this paper? https://eprint.iacr.org/2019/023

Hi is not exact understand how it is worked, this is normal sutuation )))))))))

Again !!! Provide me:

message
R
S
Nonce

I will find privkey. I not need a 10 20 examples, only 1,2

Teach me the path and you’ll be rewarded with riches my friend

Crazy you correctly crack my challenge
How

is privet  1166921972460950724417640774548057571

Interwiep I can give you 2btc as soon as I get a hit you gotta trust me send the script

Here is a challenge for you, yoyodapro

tra1= 1
z1= 106288458063179593712222198918999864257388713037136823178422748780706632826238
r1= 33408902042365984987451038847322594205923736706120695378294680733511094442526
s1= 40235879279648874175028350184807481179851546393730408152572360765904015173744

tra2= 2
z2= 74542036250520122101628631082797986054460647992649410301405543610353584582874
r2= 90474982683142632781755024198101088141049725068703865633163536904516826194931
s2= 4261593714766491599261603396061670169462230565523881393747289259392489750488

tra3= 3
z3= 82506137597089512433585713059043113755481825943350286576269690488205556459929
r3= 55061012436322035957369746341502195224925766337337762521875141452750851385229
s3= 32185410814566453189296921335114965933176803637305878720894812431992330696642

tra4= 4
z4= 113366202975209316618574117507288469103286867562563708771388745274276273327317
r4= 40307619273359990968704385610082519555064446854848752213010360784913070076634
s4= 8869013755199416771438922632611316450375555416356880894694818448239525001985

tra5= 5
z5= 100744224795188828154222144263158767688471282670380072505528761303980558098663
r5= 107510392256243810239461106507293281790817777292726628982951941035577322204940
s5= 5808810814246321940088480775748796507634666874836665148709302077116883497690

tra6= 6
z6= 78871862530463360509484789399671150031213240794904316835298460277660297710392
r6= 35666351779112085793496033725145059574466237291865166066900847470790490531177
s6= 54152646131737601483627855864734754276552039886944543614679032894939930619613

tra7= 7
z7= 61852156823896513348444311902722822264663733311849197723531281479875464155842
r7= 64736182946498808925270095087110525576329199479910467102008128663760091308234
s7= 17788661930671626914900149656499124375490100424543506972136024726882311277073

tra8= 8
z8= 77347191931695325194438902743309121637925409236041479035595596739185146943942
r8= 84516184393310113940336670978279125191652686788651865883276619155760076487860
s8= 54994230425898394004128651710942060049138087545288403818122853157757798875195

tra9= 9
z9= 107757101199858705470790459886962530180763743256223468375789706091080514255896
r9= 18885000308025553648928892892868549659977435805651655748788022411627901349100
s9= 37614339083801813127464099231121651545210507815756210742955693404161681038718

tra10= 10
z10= 114901141250963720789526527669713297768171348939506607402812047565604623805826
r10= 90693858821629123378907616518050111141055283469192355118324772092732639083326
s10= 49281927758371012385011608922932161025500951132405118462787511139664347171904

tra11= 11
z11= 106707797301137802955467179825402606139788667339779710878979194112127338647148
r11= 74655415310274729329777624502379702814718095490353850045637535506241736116679
s11= 10916896223279001643820921465127512063975545949250444149096739432795104319114

tra12= 12
z12= 98410535542578304938120270107473769886182448394972220549832406519494059942344
r12= 4025683086299993064895789060055671174668126580923123848881297666551576517328
s12= 38809812997555367359330784375027440785566427147316008124979836882178320851587

tra13= 13
z13= 97818153454783227426246274031151556616417840081250709985040993804323297029184
r13= 106273227826522337541405271678895077634410087370609165105587934536307430122015
s13= 48640102234404879183639984762008850184017573020005860400420575683830972405223

tra14= 14
z14= 84925455937459150312777485492747694394815218171967411572788118681314015015113
r14= 26500577316285871162533284337802846154067214454381594848949232165650177890795
s14= 33715657707883079451807962423273615367153416204683040089695553052206558355283

tra15= 15
z15= 111783692830672203447054154585386654185884606120065734301852946985480777414901
r15= 73415475542704971810573722979695377168237988176237413522981185496245031667324
s15= 54389973887805475741346387502541397295451457754633008921347861815885030403891

tra16= 16
z16= 88832538451117462300701068734401710417819271851194672863568365802995422719774
r16= 107135774901828918094448208001703177217859876929696537945838325425738793150781
s16= 38089546105401696847382276998576212312564962541980826482807292663032802451090

tra17= 17
z17= 93497933846749502744284331171698967814805635607791522088368289737198240579455
r17= 96136865569810173285194592360338548564757410886996032423879151330012997107357
s17= 38418309682285974076928232326795293948561811927466163334572422767592513907626

tra18= 18
z18= 97450176130132637734960491950490366749975997534440242865075734660135818328817
r18= 82609654650112572560135469013380687346887704939919597283058370534689207998713
s18= 48412029295351053342921734494153963763007135143047368885758735011464042141921

tra19= 19
z19= 64045136013895346084004940406259201614348473359849358051309739648889850716713
r19= 34169578738700194125258600007725306923536832329466150010353374526913224483886
s19= 32318249279416172915907826685461875688275054274005974647936509146543638362104

tra20= 20
z20= 85205785033285727251281297418747739993205389781946342618175328411223243860075
r20= 6654129710426597970301207135656636703213240952679682030191103389095736850788
s20= 54837893280495237877786848567765191371728893421203935165125378553805980661231

tra21= 21
z21= 81250379365445725858749946265066235849286710807418097057400620614259495298662
r21= 83111357487247824535544025311966977202162724682354848059448399017808636155210
s21= 19578574739125835983616802444501972320254858794796379703638395314113879800830

You offer script "where nonce and privatekey cannot be more than 240 bit"
My script can recover keys with the same conditions.

I will only buy scrypt if guaranteed privets for my server slaves, whoever can guarantee me privets gets 5 shipping containers of potatoes and 1.337 BTC. thats my highest offer

---

I got the script from Counselor, can someone please provide me a test?

What are you laughing at?
I have same script as yours - it can recover private from multiple transactions with reduced nonces. And i offer it for 1.5 BTC.

@Cobras
Na... You can keep your shit script for yourself. I want the script from counselor.

I understand now, you thant buy my script, I will think about this ....

There is yours examples I provide for you proof of hack !!!