Lets test:
tra1= 1
z1= 80432933230601221097993727756010017129787501550380567129597359178965598318961
r1= 95781203938134771654748299032707231792956540686382340872008587989453366815619
s1= 7534182813406032375639570543805434153582981540120020674256382120866612731545
tra2= 2
z2= 85680514558167908477786333863388893581378252427409848818380410461316229181866
r2= 84387110444751472823093034301289748550849649710026789889116612056105290236666
s2= 15868173206225036603686021099703018179590395525753258826877174594462501530079
tra3= 3
z3= 102548060755430092557032225125812044091702107450760273047035460895048062052718
r3= 27406416767577587294750316503826186048488400834507872051943779772307226633113
s3= 29649827600148630504342805875898663176877984669003820299263529443079802600071
tra4= 4
z4= 112762186256989393169437822071227972337950204496999027396617246293615417123739
r4= 24533641989102775196628594221334796778083883960590329762923456368413461852299
s4= 16882387067703002986567484296970150975533444813169171948956607802923870347023
tra5= 5
z5= 102279196193793343325884084378657993486468399648088512512988733890200957279784
r5= 4186715484844983123419598414866818539075061038431735919514226083013167756155
s5= 8262954510115071207116675186488512957332248957748965006108287723178501039896
tra6= 6
z6= 76599337534901405117822248198667485404482686031169748143178670259003848287439
r6= 15851496704632343532719173064913915530730795724303043380989972174875820919342
s6= 26576261782157862061451463273657755133732897768366490380590654547180621157141
tra7= 7
z7= 74398756248746214977130745318145828522823513476562434939314347317864019408104
r7= 82938562188044339921427613336772663621899602829543541692100956778620655883715
s7= 39276923828201170271310196305299508032465347755337674976758619924891700833905
tra8= 8
z8= 93862483065024393549379332456158503628205024790587502021315239071043175114663
r8= 7411568948143399435509900026903834934761258989831647943158886146811354079538
s8= 23454514152056767665551790603659948673144210777974558960318258587233196371568
tra9= 9
z9= 87212835189063827733529626354248276448977979158329199208629242026076557818917
r9= 20889553213233893265958705672668442429273166902005987737459335431141560894844
s9= 27423452166008738427798130440666854429824905865512438279454635509066007514682
tra10= 10
z10= 83526908368291586317385663590170015031851022781584948450170378394060055282190
r10= 1551267817981681426867155210843143173739922432355325773348926277065615199124
s10= 7684997265909350501172737349863748207353273631798032611769190263974310544153
tra11= 11
z11= 70216054243675114296838106735481510568779895968275843537650562550505875665884
r11= 3576215969366506200887064213959692679458469437850773397125768328709003892693
s11= 8491746974080525764648769152663569501948698616778822026514700690845755846036
tra12= 12
z12= 89733062301906218205525418189137256626216977972801843205374974324400215840828
r12= 97313926167509765235969476588879256253496420668224173139454279120159942879086
s12= 19295737902082704812304176269762588020355607076724374854491642265193141823115
tra13= 13
z13= 96800310781779757299975867336276488799196141063184958927190190798527008705916
r13= 42070356969267196115116156358237620445959087770740309235322030690855700545810
s13= 10926583446370215596799000534456164698973709500742209976903140188036054436449
tra14= 14
z14= 81714449254712760707918304846809454665088582912931981051864732182561582298238
r14= 58073695671307170568419102195235996994583777317992518220245717338070878674156
s14= 19792817965853054888446030958771606050153179370949846426265966672150489443411
tra15= 15
z15= 76759150958316466797868455117596604431612737464895047156570412248139660287052
r15= 94586485973446155887959040710048915448470773770617838635783959877240432721656
s15= 28063041539553628419746310379638058010152764036311466792055721311420803812447
tra16= 16
z16= 92499754792222738144216780989904991819554086516524559478651643395189700685794
r16= 71939545401850453214874187169856165961828003540145583228587282096343059531899
s16= 27303410094905761075542191840103815065728404615300353026335925873266028888452
tra17= 17
z17= 71671985408282064775019373629276105193987188816974581745032636341614355842016
r17= 70383727207956972699666680095479428342891345798684662625048123721946335076625
s17= 47376653716826238909420876991580731676243753307099848962332872802844323211717
tra18= 18
z18= 63591528578379679141238250400599292221541599192036303519731712765210919464422
r18= 45500365351118977211406259758768764026063563859084757156591595546165493014663
s18= 34307171799239851805904487103725658652610855118455933742836940770589902022672
tra19= 19
z19= 107164927559473669756603524613052219740269009154417431689890768133047622836166
r19= 96627369325043872501790129338116851490620103479332311256810063548097534320654
s19= 31968298917126978087049365043290119448833740147636323787180781572364723707202
tra20= 20
z20= 85970834890705013834585655218850010892371629752141337733506872715042255792872
r20= 71829258547144965070289411632492360722073814888969159867632514135612440224933
s20= 17138487813600668308567888594176245081979974822887521540058184000576581472868
tra21= 21
z21= 105716729965293059122180239654378367863923370279795705920594244675929611838995
r21= 66046519851205321846729811244825018910171992561559320851253372782475190437050
s21= 15407097485325905671745310982896688957624093301348612787111637570846813762301
Topic: del - page 2. (Read 891 times)
yes, prepare at least 70 transaction with info where k less than 240 bit and private key less than 240 bit
and paste here like:
r1,s1,z1 pubkey
r2,s2,z2 pubkey
and so on...
or better for me :
make btc address with 0,1 byc ot 1 btc on account
make fake transaction as r,s,z as above:)
then it will be proof:)
of couse it works even for 254 bit -> but needs about 3k-5k transaction.
we have 8 barrier in secp256k1:
barrier one : 127 bit
barrier two : 130 bit
barrier three: 175 bit
barrier four : 240 bit
barrier five: : 254 bit
barrier six: 255 bit
barrier seven: 255 bit + 2**128 bit
barrier eight : 255 + 254 bit
the problem is not asynchronic, but during sqrt(n) we loose prescision of calculation.
and paste here like:
r1,s1,z1 pubkey
r2,s2,z2 pubkey
and so on...
or better for me :
make btc address with 0,1 byc ot 1 btc on account
make fake transaction as r,s,z as above:)
then it will be proof:)
of couse it works even for 254 bit -> but needs about 3k-5k transaction.
we have 8 barrier in secp256k1:
barrier one : 127 bit
barrier two : 130 bit
barrier three: 175 bit
barrier four : 240 bit
barrier five: : 254 bit
barrier six: 255 bit
barrier seven: 255 bit + 2**128 bit
barrier eight : 255 + 254 bit
the problem is not asynchronic, but during sqrt(n) we loose prescision of calculation.
Why not prove by taking the funds out of SlushPool wallet then? 41,339 TX's, ~20k Outgoing - https://www.blockchain.com/btc/address/1CK6KHY6MHgYvmRQ4PAafKYDrg1ejbH1cE
Oh man... Cobras, are you stupid? He needs at least 70 outgoing transactions from a 240 bit address. Why outgoing you may ask? Because when you sign a transaction you use your privatekey, but when receiving a transaction you use just an address.
So your request is bullshit, because 1LdRcdxfbSnmCYYNdeYpUnztiYzVfBEQeC has supposedly more than a 240 bit privatekey and even if it had 240bit or less, never had any outgoing transaction.
Stop wasting our time Cobras!
So your request is bullshit, because 1LdRcdxfbSnmCYYNdeYpUnztiYzVfBEQeC has supposedly more than a 240 bit privatekey and even if it had 240bit or less, never had any outgoing transaction.
Stop wasting our time Cobras!
I show him how to get transaction, this is example. Maybe you stupid ,man....
Oh man... Cobras, are you stupid? He needs at least 70 outgoing transactions from a 240 bit address. Why outgoing you may ask? Because when you sign a transaction you use your privatekey, but when receiving a transaction you use just an address.
So your request is bullshit, because 1LdRcdxfbSnmCYYNdeYpUnztiYzVfBEQeC has supposedly more than a 240 bit privatekey and even if it had 240bit or less, never had any outgoing transaction.
Stop wasting our time Cobras!
So your request is bullshit, because 1LdRcdxfbSnmCYYNdeYpUnztiYzVfBEQeC has supposedly more than a 240 bit privatekey and even if it had 240bit or less, never had any outgoing transaction.
Stop wasting our time Cobras!
I tested.
but prof of work it means you want to know that is correct. so only way to check that is working is give samples by you.
Never trust if someone talk is work, always check!
but prof of work it means you want to know that is correct. so only way to check that is working is give samples by you.
Never trust if someone talk is work, always check!
70 transactions - https://api.blockchair.com/bitcoin/dashboards/address/1LdRcdxfbSnmCYYNdeYpUnztiYzVfBEQeC?transaction_details=true
Proof please ??
Thx.
yes, prepare at least 70 transaction with info where k less than 240 bit and private key less than 240 bit
and paste here like:
r1,s1,z1 pubkey
r2,s2,z2 pubkey
and so on...
or better for me :
make btc address with 0,1 byc ot 1 btc on account
make fake transaction as r,s,z as above:)
then it will be proof:)
of couse it works even for 254 bit -> but needs about 3k-5k transaction.
we have 8 barrier in secp256k1:
barrier one : 127 bit
barrier two : 130 bit
barrier three: 175 bit
barrier four : 240 bit
barrier five: : 254 bit
barrier six: 255 bit
barrier seven: 255 bit + 2**128 bit
barrier eight : 255 + 254 bit
the problem is not asynchronic, but during sqrt(n) we loose prescision of calculation.
and paste here like:
r1,s1,z1 pubkey
r2,s2,z2 pubkey
and so on...
or better for me :
make btc address with 0,1 byc ot 1 btc on account
make fake transaction as r,s,z as above:)
then it will be proof:)
of couse it works even for 254 bit -> but needs about 3k-5k transaction.
we have 8 barrier in secp256k1:
barrier one : 127 bit
barrier two : 130 bit
barrier three: 175 bit
barrier four : 240 bit
barrier five: : 254 bit
barrier six: 255 bit
barrier seven: 255 bit + 2**128 bit
barrier eight : 255 + 254 bit
the problem is not asynchronic, but during sqrt(n) we loose prescision of calculation.
So, you not tested your script
? ))))) Hello All
I will sell script for decode secp256k1 (privatekeys and nonces)
WARNING!
it works up to 240 bit.
Example:
we have 70 transaction from one pubkey
70 x ( r,s,z) where nonce and privatekey cannot be more than 240 bit!
then we can recalculate nonces and privatekey!
if someone want just pm !
I will sell script for decode secp256k1 (privatekeys and nonces)
WARNING!
it works up to 240 bit.
Example:
we have 70 transaction from one pubkey
70 x ( r,s,z) where nonce and privatekey cannot be more than 240 bit!
then we can recalculate nonces and privatekey!
if someone want just pm !
Proof of work ?
Hi
You can create a signature any way you want.
can you solve it if possible?
Code:
example :
141 bit pub key : 027765d6d5f593e63936d8200508040520927334e5facf0624bb577e1bf379c925
237 bit start : 204238422632563516529542231428170520420288375567849687937360593336821455
237 bit end : 204238422632563516529542231430958113570104703460541652721441638525069007
You can create a signature any way you want.
can you solve it if possible?
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