Bitcoin puzzle transaction ~32 BTC prize to who solves it - page 190.

zahid888

member

Activity: 272

Merit: 20

the right steps towerds the goal

Quote from: Andzhig on April 22, 2023, 09:42:45 PM

https://towardsdatascience.com/random-seeds-and-reproducibility-933da79446e3

And how does this random.seed() work?

set some value and then Mersenne twister...

Mersenne twister 19937 bit (624·32 (2^32 = 4294967296) — 31)

for example, we take 3 random

random.seed(blablabla)
random.randrange(1,10)
random.randrange(1,10)
random.randrange(1,10)

we get for each of the 3 in order from the vortex of the first three?

1— 31
random.randrange(1,10) 1,4294967296 (624·2)
random.randrange(1,10) 1,4294967296 (624·3)
random.randrange(1,10) 1,4294967296 (624·4)

and if we take 624 random.randrange(1,10) period ends and a new one begins again

1— 31 next period
random.randrange(1,10) 1,4294967296 (625)624·2
random.randrange(1,10) 1,4294967296 (626)624·3
random.randrange(1,10) 1,4294967296 (627)624·4

and if we have a large sample of random.randrange(36893488147419103232,73786976294838206464) he spends 1 period for 1 sample or 624 and a new one (then why are they not repeated 2^32?)

or he these 19937 bit takes it all at once

in other words, to complete all puzzles with 1 seed() we need to iterate over this seed() to iterate over all variations of this 2^19937 bit ((2^32)^624)?

and seed() itself doesn’t matter (with brute force) you don’t need old computers to run it randomly in order to pick up the date and time, etc. to create the same bitcoin address.

random.seed(1, 2^19937) and all pz

random.randrange(36893488147419103232,73786976294838206464) 66
...
random.randrange(21267647932558653966460912964485513216,42535295865117307932921825928971026432) 125
...
random.randrange(730750818665451459101842416358141509827966271488,1461501637330902918203684832716283019655932542976) 160

and the puzzles themselves need to be multiplied 2^160×2^159×2^158...×2^66

and if it turns out that there may be collisions here , If 2^19937 the most options to open all the puzzles at once through 1 seed()

========================== One Seed Derived From TimeStamp ==========================

 Timestamp : 2015-01-01 00:00:01 | Seed : 1420050600
 Count : 1
 Found : 0
 Address256 : 1BTJjk5AY3FctsNrU1U69naHq5TzCWdZsi | Private Key : e4bac8f82a587ee91d294e75b8d3d3709cd8d25f5c07ff2be79fdd33206e6df0
 Address 66 : 1Az6JLDmaWgtF5sYnvrFdhKExqxy5GQqS5 | Private Key : 2548d5d1dfbafa7a9
 Address 67 : 1MmHWFLysUAteVryaph6WxJ3iRfyhHywAC | Private Key : 42f91b5148d678531
 Address 68 : 1KWTDhmdDdgGvxZEApk3YkSXqWFEgkJznf | Private Key : f4b172d3db6ee38d7
 Address 69 : 1LAJRWvYhs4ZKhRM8trRs9i2vftAvJqj97 | Private Key : 1a2f7296830db802e4
 Address 71 : 1MQU6h7oxW7mbpfj9HBDXkgDsZKA7GtVoX | Private Key : 5cf86d09fd55eba007


========================== One Seed Derived From TimeStamp ==========================

 Timestamp : 2015-01-01 00:00:02 | Seed : 1420050601
 Count : 2
 Found : 0
 Address256 : 1Dr8p5nYbJpfyG2RQkeVxhYSWhUXcd7L41 | Private Key : 92dca344ec8b94cea9736003b01af257d326343362bc6b3ef8d914c9343329c8
 Address 66 : 1MfgFePHYmY6wkT6ZUQ2ZqdS3BDXXvxa2T | Private Key : 3d962e874b00304d4
 Address 67 : 1AZgq8rXd5AS7bc9FmZxf92ujgT2Docznh | Private Key : 5f498f58243cbde45
 Address 68 : 1H7KXbrnQYLM8NEZuM9pRNiHeoETE4ree3 | Private Key : afc5c580ca9b1c078
 Address 69 : 17WxmkhcmEXMznN1TRpC9bWqbbrQGnRc3n | Private Key : 16dcaebf3d685ccae5
 Address 71 : 1CPb6h6HCoTnoTXhjnjkm36nLQgvgbNaE9 | Private Key : 71b88613957aa44424


========================== One Seed Derived From TimeStamp ==========================

 Timestamp : 2015-01-01 00:00:03 | Seed : 1420050602
 Count : 3
 Found : 0
 Address256 : 13G2J7ToPuk5HYZAunLmsBd68gbgDn8WK7 | Private Key : c7a1f0af3a6ef95406560f9bff2cef1ad62bcb6fb8ae9cbe664abe53d303b5e1
 Address 66 : 16aDAhtzLm8pJ9sRqvYvUQCrJQDhwopE66 | Private Key : 2e86287c26a8887d9
 Address 67 : 1Nyz4A1fpYTS6K1iRmxBJjo5FWdDW4Uo4H | Private Key : 4e3ee53ac1b9c76ca
 Address 68 : 19Lj3m4JgayDEfawp5CBVGsj2Ff9rvz4zX | Private Key : 8bc6e08137e96f54e
 Address 69 : 136pHyzsAPAnYbsLGu5FTTwdrSSGCLp2Bg | Private Key : 18b47eb0aed3c4c325
 Address 71 : 1xp4b7dTHndWjAtkDUN6kaP3D6Agua3Rv | Private Key : 55cc481b176a13d656


========================== One Seed Derived From TimeStamp ==========================

 Timestamp : 2015-01-01 00:00:04 | Seed : 1420050603
 Count : 4
 Found : 0
 Address256 : 18ncR82y9faFmyRhQtd6PbtX7pJD4KUXvV | Private Key : f11877114f334a08f7fdb88172a9679d2f9aa01cc8a3270a87f2d4ff2f0a6825
 Address 66 : 14CEWnB473oYfDrLQMsKTPyxxoxYXSYWSS | Private Key : 3cb4dfc04c0c37395
 Address 67 : 15sW9a5Fb5ev9yvPQty3FhYbLfdB5junt2 | Private Key : 4bf8b4d7f3553c912
 Address 68 : 167gaJXsrAccUc7sUrxtUQRuYz7kpDYDWx | Private Key : dd0f1f8aeb5e66a08
 Address 69 : 1GRffSkZC611mtfepDBR9hikq9yf6KQDv6 | Private Key : 1e9724128c1016829b
 Address 71 : 1Bwfh4NhULBcQby3QP8x9pghTdph2du9qq | Private Key : 6bfa24a7abf2a4d853


========================== One Seed Derived From TimeStamp ==========================

 Timestamp : 2015-01-01 00:00:05 | Seed : 1420050604
 Count : 5
 Found : 0
 Address256 : 1KMGps4o6HimXSNiTi3tLJuUHmrhQX6sG8 | Private Key : dce76ef2eaf10f347dbea7ae1a0389c510d4a65dd78e7227f29317ab19e0f86f
 Address 66 : 1JoKLNqP7EbVt22QHLddCshtZd6SkhbrCf | Private Key : 389d0e5d13cbda394
 Address 67 : 1FmYtDBKbqzMQq7GLevVXAXaFRoiFC4ueL | Private Key : 6263db47da3999618
 Address 68 : 19dsDu4HCF2e4L7SGcuPnM2KeEb9BRN76y | Private Key : f392c5f5daa1f30cf
 Address 69 : 12SwkUfXV4E8xSeXbj1CKrfKAAPPUqAaZ6 | Private Key : 1b746c0b93e5e2c50d
 Address 71 : 1M8firfDaEmwoJspfgw272gifA5jNZgK4B | Private Key : 440dca8c5d60624273


========================== One Seed Derived From TimeStamp ==========================

 Timestamp : 2015-01-01 00:00:06 | Seed : 1420050605
 Count : 6
 Found : 0
 Address256 : 19PQKenHPvw4YjFeKcb4XfBLvsr2QWePKs | Private Key : cdc290690d75235f71e9bb9f51eb1ffa35dd5b0e751703cf67dd12c82d412d58
 Address 66 : 1KfJNNGLtH5vLTp7vzoqggd4PzuFgWQSA | Private Key : 3183af05a713da50a
 Address 67 : 1DwqTjCmXKYW61z4h1pRjjqfhnWHgXx6qS | Private Key : 5fb19aadeb5e4aca7
 Address 68 : 1ENnei544BLZ8K68H1iXuwPhuFXxDTyW98 | Private Key : fb75384115c9ebd8b
 Address 69 : 1KNoDM4BoHH6hL8ySnWRRgEiY8HD9Cgxpj | Private Key : 1041559e3788666df4
 Address 71 : 1CFngHByQy9XXohG6UaHzpgZVxLabBt4zj | Private Key : 77e3945e27e8192f3a


========================== One Seed Derived From TimeStamp ==========================

 Timestamp : 2015-01-01 00:00:07 | Seed : 1420050606
 Count : 7
 Found : 0
 Address256 : 1P1zzdDkThSbvYm4TKw5L2rm5yTES126vT | Private Key : e754ce3531069f773f2a5518b3177aec0d08e26aaf4f844d49f44b1fa5ac1076
 Address 66 : 12xTD3Scr8iETSQXWWokUnqAem6RYgNpAp | Private Key : 3817fa2f65d364198
 Address 67 : 1PDt49D5P2BEKJVQBEi2Mbi1ki3ZTctJbu | Private Key : 4d5b1611e03d7cb6b
 Address 68 : 18nhxjmJu1tRM6fAE4Tv2aWug74UCkDPxh | Private Key : c32319307a6f27354
 Address 69 : 1AGiWsUu26JWzpWDSPErK2cNmn92w4yQya | Private Key : 183002e8154814db45
 Address 71 : 1ia6K1r4UypsvsFhXMZ7S2jTDLvcJG9dP | Private Key : 53ee8b01aa9c7d8332


========================== One Seed Derived From TimeStamp ==========================

 Timestamp : 2015-01-01 00:00:08 | Seed : 1420050607
 Count : 8
 Found : 0
 Address256 : 16SbXLUMQtzsELfbrtF3tCK3U7kEmJuPQF | Private Key : f21a44ee1b97803567465fc521e46816b00f5c41e86d0a48ac8a9efb5601525b
 Address 66 : 1GMPnqixgFuJ2NQs2zYvNshg7o38NANjQG | Private Key : 2454bb009a5c5207d
 Address 67 : 1uJgzmVFroM8YCV86YCo7fNm5s8aEcygv | Private Key : 5782c8d131968d48f
 Address 68 : 17sgVY5qjGC8FrGQqVBGJQH8KMi9kfpWmJ | Private Key : bbe2e2f12baaa41b7
 Address 69 : 17LRj6We1tan5nizjQH2BT4tXHe6uBppNQ | Private Key : 19fe56d7ba38f8c1eb
 Address 71 : 18gkGYgzteZwYYVXK7ZpCcLNdPDbpegM8U | Private Key : 53a53772befaf30af0


========================== One Seed Derived From TimeStamp ==========================

 Timestamp : 2015-01-01 00:00:09 | Seed : 1420050608
 Count : 9
 Found : 0
 Address256 : 1CJmhz5jvVVhGkGW7hPuSNG5YnGxZ2eDth | Private Key : 8041c3ada06f578bbe89e14ef3937d61ab1ab693908c4ed0b354af4575da2877
 Address 66 : 1FDtQAsaKi99QvHUQwELMJegWRxV7fTQbF | Private Key : 2dfc0de4cd930a3e6
 Address 67 : 15rGfT4VW57q1k4HfAkw7XMASwoxL5vE36 | Private Key : 7fb4514f9e6f24ad8
 Address 68 : 1EQXLtaSYUssoNkZwN5JX5t7kkHEFLEkys | Private Key : f31ce989454af48db
 Address 69 : 19cLcc9XVydLrLSmjiQxc42xjqzfKU9vEv | Private Key : 1a9a598ab15e006ccf
 Address 71 : 1J9HVkWa4M5MdTKX4NvmdotkRdzaofPz8C | Private Key : 4f049bf53a6106b483
 .
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 ========================== One Seed Derived From TimeStamp ==========================

 Timestamp : 2015-01-15 23:59:55 | Seed : 1421346594
 Count : 1295995
 Found : 0
 Address256 : 1ChwcnSgYXWpFZ5Xi61prnKTHxTBGj8dLN | Private Key : c3230c450baa2bc25b892cbab21a5969e5e0ea25f36cfb7b542bd55d18eba525
 Address 66 : 1KhZfx55GPjXqPW763tUop2GmCTxDdQ8wG | Private Key : 38f36c953b79c218a
 Address 67 : 15SeCivu2XAnhWj5tuLamiUvuEMdXj1DfP | Private Key : 6de525e51955a2528
 Address 68 : 15u6jJeiKKjqG6agg8C1H9qqCKArYitBb2 | Private Key : e23d4a6d6f66ea319
 Address 69 : 1DWupLQvoCJQ9VfF8ebNjdp1Lm9R8mttDw | Private Key : 1e9bb45f456c1a262f
 Address 71 : 1EjE3AyqPSMXsL3nmp2TjfsqsqgbdE2WNr | Private Key : 7cc6457dbbdf2b93bf


========================== One Seed Derived From TimeStamp ==========================

 Timestamp : 2015-01-15 23:59:56 | Seed : 1421346595
 Count : 1295996
 Found : 0
 Address256 : 1C65KRwEe8TxdHaeMKSsRub2DAW5EBeHuq | Private Key : 90d117c59dd13415a447b47b133369c04912af783a635fae2039d93fa3245e2f
 Address 66 : 1LoQhMpnytmYZCpA7wE3tjr4PqsWiauhfd | Private Key : 26dd7f242ae633fbb
 Address 67 : 12BtbdPbqXQvnJFmPtsYeopxwMXRph9cSU | Private Key : 5b836c6f45685b744
 Address 68 : 176u7edeZ4sMRWSE7zvtgjnEHCPpqb7C9Y | Private Key : 8cd451d9594e3cbc5
 Address 69 : 17Gjx4m9m8c5fkHntUoY7XroEZQgXAz5kS | Private Key : 16a59d474482109b2c
 Address 71 : 1PvfKDv1E66JXy4iP9tMQcmXE3Wh3GFQQG | Private Key : 475213c43a61cad86b


========================== One Seed Derived From TimeStamp ==========================

 Timestamp : 2015-01-15 23:59:57 | Seed : 1421346596
 Count : 1295997
 Found : 0
 Address256 : 186KHbfG3CDhawoGHgrN7hxHeDqHfZbQpF | Private Key : f3e4282862805cfae05e807b7d20cc6784e070f8c42cb2f638260686d49d63c9
 Address 66 : 1GFT1Q8kbFYwZ1SqFZ8YhhjEUsfXqUkfBA | Private Key : 20daaea084ed652f8
 Address 67 : 18uuasNQdFpRqqoCF1ddiS61exbXtXf2Eh | Private Key : 460190ef0c2a0ca22
 Address 68 : 183Fui8heV7qFNPrytveJtiPgLFTwQ7vEC | Private Key : cef7a7c13d3f4db54
 Address 69 : 1Xam2BcHCfGuNhLmNs4TRVuqmjHM8wfwm | Private Key : 183766a7ac3bacb498
 Address 71 : 1PDVfuRbA781zVA8cAQWfuBLHUV9rL9BY5 | Private Key : 77d201b8b80e8a14b8


========================== One Seed Derived From TimeStamp ==========================

 Timestamp : 2015-01-15 23:59:58 | Seed : 1421346597
 Count : 1295998
 Found : 0
 Address256 : 12atDLfb4KV3XXoLWPGokNd1t6azdZaUBV | Private Key : b14042b6e0cb268a91f6547da62af1aa484468be4d0f52fe9527a6b37eee2c7b
 Address 66 : 1Pc17d48VZQwpesMAeQYLXfN5ZVM7bzdYr | Private Key : 351c18c1ea25542fe
 Address 67 : 1G9322XXzN1CcDNvFuW7NZr3CyKNqgac98 | Private Key : 450c444707e064ab2
 Address 68 : 1KnbxSVasKafiFeShXLNJgW8ZC2R3297NR | Private Key : f69842966eee140fa
 Address 69 : 1BF6SzsPFKtg6iLE8VpUWXNH9YRpyxPk1C | Private Key : 1dd3df6ebe2d0149de
 Address 71 : 1K6KYQfocXLh3TeU7TjwnEgVuZhvugFheE | Private Key : 52b54cb0a381d483d4


========================== One Seed Derived From TimeStamp ==========================

 Timestamp : 2015-01-15 23:59:59 | Seed : 1421346598
 Count : 1295999
 Found : 0
 Address256 : 1BNQgon7i2tixwrF7omM6u6kNwcAPEtB9u | Private Key : b48ed5e51876e324c669af2118e2e751c7fb081d6ad5d50dbdf1e4441172a800
 Address 66 : 1FSLuYfNbmPjjiSfnKjWge99GkzbuAJyGp | Private Key : 3d704d25741791e1a
 Address 67 : 14Sg2BpFqEf9vtZeyoiBJDzccZVE5iNk5P | Private Key : 7241e9386058e0bb6
 Address 68 : 1CQ7AgzMUeB6gDcyDLZNdDRLEijFSebyp2 | Private Key : 9ceff97e446c38f0e
 Address 69 : 14Ter1E6azSYUnHfzUAGZXiMeVM6nyoLE3 | Private Key : 19febb496cf213d509
 Address 71 : 1CsJ3hKHV3BhiVVv3usMWjAbAHn8v59JqB | Private Key : 79a2d5a6cb2b9f52bc


========================== One Seed Derived From TimeStamp ==========================

 Timestamp : 2015-01-16 00:00:00 | Seed : 1421346599
 Count : 1296000
 Found : 0
 Address256 : 1LKf6GtJp8uinFjvjjvQgycqAiVL4Lp2qK | Private Key : e3c4af8815712f4df235c75cf2734b544c2cea136f68e51e8e4820bec10a5709
 Address 66 : 1HEDwUEhMtFks4yKqYLgCc5kjzGVDo473X | Private Key : 24affb0b21a726a4a
 Address 67 : 145vwRaHA5twVc745PA7eF2xS7hyYDnPMh | Private Key : 7426c73d1bc846b60
 Address 68 : 17ZxFWr17RX1QmJckpru3ZXmHARViQxtT9 | Private Key : 839a767615aaada03
 Address 69 : 1PSnpF4mKwUpMWGU8Gu7MAwzScFsqRDfxb | Private Key : 10f57bb37dbf89429a
 Address 71 : 1CXLHACQ99SdkKTG8tUvLpbCJNhiGpjTko | Private Key : 4748ac961061615bf7

Timestamp is definitaly not Sad

Evillo

member

Activity: 185

Merit: 15

Two things you should never abandon: Family & BTC

Quote from: lordfrs on April 24, 2023, 01:58:29 PM

Quote from: Gianluca95 on April 24, 2023, 10:00:31 AM

Hi there guys,

Considering your experience, how many keys a pc can scan in 1 second?

No kangaroo, no BSGS, but only random combination.

Code:

import time

def calculate_pi(n):
start_time = time.time()
s = 0
for i in range(n):
s += 4.0 * (-1) ** i / (2 * i + 1)
end_time = time.time()
return s, end_time - start_time

n = 1000000
pi, elapsed_time = calculate_pi(n)
print("Pi: %f" % pi)
print("Elapsed time: %f seconds" % elapsed_time)
print("Digit production speed: %f rakam/saniye" % (n / elapsed_time))

My android capability is 1.1 million/sec lool

lordfrs

jr. member

Activity: 54

Merit: 1

Quote from: Gianluca95 on April 24, 2023, 10:00:31 AM

Hi there guys,

Considering your experience, how many keys a pc can scan in 1 second?

No kangaroo, no BSGS, but only random combination.

Code:

import time

def calculate_pi(n):
start_time = time.time()
s = 0
for i in range(n):
s += 4.0 * (-1) ** i / (2 * i + 1)
end_time = time.time()
return s, end_time - start_time

n = 1000000
pi, elapsed_time = calculate_pi(n)
print("Pi: %f" % pi)
print("Elapsed time: %f seconds" % elapsed_time)
print("Digit production speed: %f rakam/saniye" % (n / elapsed_time))

WanderingPhilospher

full member

Activity: 1162

Merit: 237

Shooters Shoot...

Quote from: Gianluca95 on April 24, 2023, 10:00:31 AM

Hi there guys,

Considering your experience, how many keys a pc can scan in 1 second?

No kangaroo, no BSGS, but only random combination.

Too many variables, but I will give you a short and sweet answer...

It will depend on your CPU, but on an i7-6700, for straight cracking, for one address, each core does a little over 5 Million keys per second. So if I use 4 cores = 20 Million per second, ect.

Gianluca95

legendary

Activity: 1582

Merit: 1196

Reputation first.

Hi there guys,

Considering your experience, how many keys a pc can scan in 1 second?

No kangaroo, no BSGS, but only random combination.

hhhhugi

newbie

Activity: 6

Merit: 0

Quote from: WanderingPhilospher on April 22, 2023, 06:17:37 PM

Quote from: Evillo on April 22, 2023, 03:58:25 PM

Quote from: hhhhugi on April 22, 2023, 03:02:29 PM

Keyhunt with bsgs is giving me 1 Exakeys/second speed. Its 1,000,000,000,000 Megakeys/s in 125 bit range which is quite impressive, Its almost identical to searching 66th puzzle with decent gpu. Correct me if i'm wrong.

I get 2 petakeys/s which is the biggest number I've ever reached in any cracking program. Uses 32 gb of ram .. imagine what you would get with 512 gigs 😍

BSGS cuda gets more speed, but that is with GPU.

I was getting 2^62.04 keys per second; but I know those with 3090s were getting more. I was limited on system RAM to 16GB.

Interesting. What was the gpu?

It's the future of bitcoin hidden treasure hunters Cheesy

hhhhugi

newbie

Activity: 6

Merit: 0

Quote from: lordfrs on April 22, 2023, 03:04:46 PM

Quote from: hhhhugi on April 22, 2023, 03:02:29 PM

Keyhunt with bsgs is giving me 1 Exakeys/second speed. Its 1,000,000,000,000 Megakeys/s in 125 bit range which is quite impressive, Its almost identical to searching 66th puzzle with decent gpu. Correct me if i'm wrong.

what's your system? gpu ? cpu?

Its combined 6 Google 300$ trial vm instances of 16 core cpu 64gb ram, and plus my pc. Each vms get ~160-180petakeys/s. Eventually google trial will expire, but worth to try.

My pc i5 12500F cpu with 32gb ram can take 50Petakeys/s.

Keyhunt is only cpu, resource, electric cost friendly option out there.

Evillo

member

Activity: 185

Merit: 15

Two things you should never abandon: Family & BTC

Quote from: whanau on April 23, 2023, 12:52:08 AM

Quote from: saatoshi_rising on April 27, 2017, 02:41:08 AM

I am the creator.

You are quite right, 161-256 are silly. I honestly just did not think of this. What is especially embarrassing, is this did not occur to me once, in two years. By way of excuse, I was not really thinking much about the puzzle at all.

I will make up for two years of stupidity. I will spend from 161-256 to the unsolved parts, as you suggest. In addition, I intend to add further funds. My aim is to boost the density by a factor of 10, from 0.001*length(key) to 0.01*length(key). Probably in the next few weeks. At any rate, when I next have an extended period of quiet and calm, to construct the new transaction carefully.

A few words about the puzzle. There is no pattern. It is just consecutive keys from a deterministic wallet (masked with leading 000...0001 to set difficulty). It is simply a crude measuring instrument, of the cracking strength of the community.

Finally, I wish to express appreciation of the efforts of all developers of new cracking tools and technology. The "large bitcoin collider" is especially innovative and interesting!

The 'creator' created a wallet and increasingly changed the front bits to zero's
I wonder why there are still some who don't believe this?

Lol it's like we need a banner 😁 but the thing is some people are trying to find a pattern out of this HD sequence .. so they can unlock all puzzles at once

whanau

member

Activity: 118

Merit: 36

Quote from: saatoshi_rising on April 27, 2017, 02:41:08 AM

I am the creator.

You are quite right, 161-256 are silly. I honestly just did not think of this. What is especially embarrassing, is this did not occur to me once, in two years. By way of excuse, I was not really thinking much about the puzzle at all.

I will make up for two years of stupidity. I will spend from 161-256 to the unsolved parts, as you suggest. In addition, I intend to add further funds. My aim is to boost the density by a factor of 10, from 0.001*length(key) to 0.01*length(key). Probably in the next few weeks. At any rate, when I next have an extended period of quiet and calm, to construct the new transaction carefully.

A few words about the puzzle. There is no pattern. It is just consecutive keys from a deterministic wallet (masked with leading 000...0001 to set difficulty). It is simply a crude measuring instrument, of the cracking strength of the community.

Finally, I wish to express appreciation of the efforts of all developers of new cracking tools and technology. The "large bitcoin collider" is especially innovative and interesting!

The 'creator' created a wallet and increasingly changed the front bits to zero's
I wonder why there are still some who don't believe this?

Evillo

member

Activity: 185

Merit: 15

Two things you should never abandon: Family & BTC

Quote from: Andzhig on April 22, 2023, 09:42:45 PM

https://towardsdatascience.com/random-seeds-and-reproducibility-933da79446e3

And how does this random.seed() work?

set some value and then Mersenne twister...

Mersenne twister 19937 bit (624·32 (2^32 = 4294967296) — 31)

for example, we take 3 random

random.seed(blablabla)
random.randrange(1,10)
random.randrange(1,10)
random.randrange(1,10)

we get for each of the 3 in order from the vortex of the first three?

1— 31
random.randrange(1,10) 1,4294967296 (624·2)
random.randrange(1,10) 1,4294967296 (624·3)
random.randrange(1,10) 1,4294967296 (624·4)

and if we take 624 random.randrange(1,10) period ends and a new one begins again

1— 31 next period
random.randrange(1,10) 1,4294967296 (625)624·2
random.randrange(1,10) 1,4294967296 (626)624·3
random.randrange(1,10) 1,4294967296 (627)624·4

and if we have a large sample of random.randrange(36893488147419103232,73786976294838206464) he spends 1 period for 1 sample or 624 and a new one (then why are they not repeated 2^32?)

or he these 19937 bit takes it all at once

in other words, to complete all puzzles with 1 seed() we need to iterate over this seed() to iterate over all variations of this 2^19937 bit ((2^32)^624)?

and seed() itself doesn’t matter (with brute force) you don’t need old computers to run it randomly in order to pick up the date and time, etc. to create the same bitcoin address.

random.seed(1, 2^19937) and all pz

random.randrange(36893488147419103232,73786976294838206464) 66
...
random.randrange(21267647932558653966460912964485513216,42535295865117307932921825928971026432) 125
...
random.randrange(730750818665451459101842416358141509827966271488,1461501637330902918203684832716283019655932542976) 160

and the puzzles themselves need to be multiplied 2^160×2^159×2^158...×2^66

and if it turns out that there may be collisions here , If 2^19937 the most options to open all the puzzles at once through 1 seed()

One of the most interesting topics I've read in a while.. but what makes you think this was the way the creator used to generate the puzzles' sequence? There could be a million ways to be used for this?

Tepan

jr. member

Activity: 77

Merit: 1

Quote from: Evillo on April 22, 2023, 09:33:46 PM

Quote from: Tepan on April 22, 2023, 06:35:22 PM

02c584e2cb49a5aabd9ceb1e5128cecd0a7ca96628e76b1491950f021a4852d8ec ?
figure this out guys

What seems to be the problem?

The pubkey i found it's used to trans the Bitcoin to all puzzle with huge bitcoin last time, maybe we can search from that pubkey ? it's possible ?
just ask, because i need to figure out and learn, thx.

Evillo

member

Activity: 185

Merit: 15

Two things you should never abandon: Family & BTC

Quote from: curiousNoone on April 22, 2023, 10:43:55 PM

Quote from: Evillo on April 22, 2023, 12:09:36 PM

Quote from: curiousNoone on April 21, 2023, 06:58:25 PM

Quote from: WanderingPhilospher on April 21, 2023, 06:52:56 PM

Quote from: curiousNoone on April 21, 2023, 06:33:16 PM

Rounded up 66 puzzle is 36.8934881474191 keys

That is 36.8934881474191 sextillion.

My question

what is or is there a record for the most amount of keys tried in a second via brute forcing ?

I have a script ive worked on for about a month its my own outside the box thinking.
Testing the script achieved what i want it to do.

It will 100% work however like everyone else we are not immortal and time is certainly not on anyones side brute forcing btc.

so thats where im stuck at.

i need 1 billion keys a second tried lol

it will still take time but for puzzle 66 it would take 1 billion keys per second, it would take approximately 37,000 seconds to try37 quintillion keys.

That is equivalent to about 10.28 hours.

One can dream eh.

Anyway if you reply please answer my question on what/if a record exsists.

I think your math is off. Many programs already out can do over 1 billion keys per second, GPU of course.

1 billion keys per second would take you 1,169 years.

I thought so let me go slap chatgpt

Edit maths does work out for what im doing

Please please point me to where these apps can do 1 billion a sec per key or any info

What if you have 1b keys/sec? The only way this is going to help is if you find a formula that can narrow down your range at least 1000 times less .. other than that go run your devices and try your luck🤞

Exactly i have my own formula. Its completly thinking outside the box.
Like i said it works exactly how its intended and in testing it has been 100% successfull.

Next problem is how could i trust anyone with what i have when it could be poetenially dangerous i certainly aint a coder like most here.

I have been on the grind for the last week with this and one thing stops me speed and customization and i suppose trust i havent been completly transparent on everything tbh.

Undecided

So basically you have the formula but need a trustworthy person to run it in their fast GPUs .. did i get that right?

If so dm me .. or if you want you can DM older members if that would make you more comfortable.

curiousNoone

newbie

Activity: 14

Merit: 0

Quote from: Evillo on April 22, 2023, 12:09:36 PM

Quote from: curiousNoone on April 21, 2023, 06:58:25 PM

Quote from: WanderingPhilospher on April 21, 2023, 06:52:56 PM

Quote from: curiousNoone on April 21, 2023, 06:33:16 PM

Rounded up 66 puzzle is 36.8934881474191 keys

That is 36.8934881474191 sextillion.

My question

what is or is there a record for the most amount of keys tried in a second via brute forcing ?

I have a script ive worked on for about a month its my own outside the box thinking.
Testing the script achieved what i want it to do.

It will 100% work however like everyone else we are not immortal and time is certainly not on anyones side brute forcing btc.

so thats where im stuck at.

i need 1 billion keys a second tried lol

it will still take time but for puzzle 66 it would take 1 billion keys per second, it would take approximately 37,000 seconds to try37 quintillion keys.

That is equivalent to about 10.28 hours.

One can dream eh.

Anyway if you reply please answer my question on what/if a record exsists.

I think your math is off. Many programs already out can do over 1 billion keys per second, GPU of course.

1 billion keys per second would take you 1,169 years.

I thought so let me go slap chatgpt

Edit maths does work out for what im doing

Please please point me to where these apps can do 1 billion a sec per key or any info

What if you have 1b keys/sec? The only way this is going to help is if you find a formula that can narrow down your range at least 1000 times less .. other than that go run your devices and try your luck🤞

Exactly i have my own formula. Its completly thinking outside the box.
Like i said it works exactly how its intended and in testing it has been 100% successfull.

Next problem is how could i trust anyone with what i have when it could be poetenially dangerous i certainly aint a coder like most here.

I have been on the grind for the last week with this and one thing stops me speed and customization and i suppose trust i havent been completly transparent on everything tbh.

Undecided

Andzhig

jr. member

Activity: 184

Merit: 3

https://towardsdatascience.com/random-seeds-and-reproducibility-933da79446e3

And how does this random.seed() work?

set some value and then Mersenne twister...

Mersenne twister 19937 bit (624·32 (2^32 = 4294967296) — 31)

for example, we take 3 random

random.seed(blablabla)
random.randrange(1,10)
random.randrange(1,10)
random.randrange(1,10)

we get for each of the 3 in order from the vortex of the first three?

1— 31
random.randrange(1,10) 1,4294967296 (624·2)
random.randrange(1,10) 1,4294967296 (624·3)
random.randrange(1,10) 1,4294967296 (624·4)

and if we take 624 random.randrange(1,10) period ends and a new one begins again

1— 31 next period
random.randrange(1,10) 1,4294967296 (625)624·2
random.randrange(1,10) 1,4294967296 (626)624·3
random.randrange(1,10) 1,4294967296 (627)624·4

and if we have a large sample of random.randrange(36893488147419103232,73786976294838206464) he spends 1 period for 1 sample or 624 and a new one (then why are they not repeated 2^32?)

or he these 19937 bit takes it all at once

in other words, to complete all puzzles with 1 seed() we need to iterate over this seed() to iterate over all variations of this 2^19937 bit ((2^32)^624)?

and seed() itself doesn’t matter (with brute force) you don’t need old computers to run it randomly in order to pick up the date and time, etc. to create the same bitcoin address.

random.seed(1, 2^19937) and all pz

random.randrange(36893488147419103232,73786976294838206464) 66
...
random.randrange(21267647932558653966460912964485513216,42535295865117307932921825928971026432) 125
...
random.randrange(730750818665451459101842416358141509827966271488,1461501637330902918203684832716283019655932542976) 160

and the puzzles themselves need to be multiplied 2^160×2^159×2^158...×2^66

and if it turns out that there may be collisions here , If 2^19937 the most options to open all the puzzles at once through 1 seed()

Evillo

member

Activity: 185

Merit: 15

Two things you should never abandon: Family & BTC

Quote from: Tepan on April 22, 2023, 06:35:22 PM

02c584e2cb49a5aabd9ceb1e5128cecd0a7ca96628e76b1491950f021a4852d8ec ?
figure this out guys

What seems to be the problem?

Tepan

jr. member

Activity: 77

Merit: 1

02c584e2cb49a5aabd9ceb1e5128cecd0a7ca96628e76b1491950f021a4852d8ec ?
figure this out guys

WanderingPhilospher

full member

Activity: 1162

Merit: 237

Shooters Shoot...

Quote from: Evillo on April 22, 2023, 03:58:25 PM

Quote from: hhhhugi on April 22, 2023, 03:02:29 PM

Keyhunt with bsgs is giving me 1 Exakeys/second speed. Its 1,000,000,000,000 Megakeys/s in 125 bit range which is quite impressive, Its almost identical to searching 66th puzzle with decent gpu. Correct me if i'm wrong.

I get 2 petakeys/s which is the biggest number I've ever reached in any cracking program. Uses 32 gb of ram .. imagine what you would get with 512 gigs 😍

BSGS cuda gets more speed, but that is with GPU.

I was getting 2^62.04 keys per second; but I know those with 3090s were getting more. I was limited on system RAM to 16GB.

Evillo

member

Activity: 185

Merit: 15

Two things you should never abandon: Family & BTC

Quote from: WanderingPhilospher on April 21, 2023, 04:28:49 PM

Quote from: Woz2000 on April 21, 2023, 04:16:06 PM

Isn't it more efficient to search less pub keys over more steps? In other words, doesn't the process to convert the pub key to a comparable value take longer than it takes to generate the next baby step? I limited my search to 1000 keys based on this thought.

Quote from: Evillo on April 21, 2023, 04:02:25 PM

Quote from: hhhhugi on April 21, 2023, 08:31:50 AM

Quote from: Evillo on April 20, 2023, 07:24:51 PM

Quote from: lordfrs on April 20, 2023, 07:20:56 PM

What is the fastest way to search multiple pubkeys? bsgs or kangaroo?? How many pubkeys can I search at one time? Huh

Tried up to 160,000 pubs on keyhunt BSGS before.

How many private keys did you find successfully?

Zero, Null, Zilch, None, Nil

Welcome to Bitcoin.

I think it’s 6 one way, half a dozen the other.

Running one pub key gets you X speed. Running multiple pub keys at once gets you X/# of pubkeys speed.
Ultimately, #125 is too large of a range, whether you run 1 pub or 1000 pubs. But it can help you narrow down ranges IMO

Problem with running multiple pubs instead of only the puzzle pub, is that you can't (or should not) look for any range less than 2^240 .. because you know that these pubs are randomly generated and not masked with leading zeros. That's why it would be effective enough ( and more feasible) to only search for a puzzle pub key in its range.

Evillo

member

Activity: 185

Merit: 15

Two things you should never abandon: Family & BTC

Quote from: hhhhugi on April 22, 2023, 03:02:29 PM

Keyhunt with bsgs is giving me 1 Exakeys/second speed. Its 1,000,000,000,000 Megakeys/s in 125 bit range which is quite impressive, Its almost identical to searching 66th puzzle with decent gpu. Correct me if i'm wrong.

I get 2 petakeys/s which is the biggest number I've ever reached in any cracking program. Uses 32 gb of ram .. imagine what you would get with 512 gigs 😍

lordfrs

jr. member

Activity: 54

Merit: 1

Quote from: hhhhugi on April 22, 2023, 03:02:29 PM

Keyhunt with bsgs is giving me 1 Exakeys/second speed. Its 1,000,000,000,000 Megakeys/s in 125 bit range which is quite impressive, Its almost identical to searching 66th puzzle with decent gpu. Correct me if i'm wrong.

what's your system? gpu ? cpu?

Topic: Bitcoin puzzle transaction ~32 BTC prize to who solves it - page 190. (Read 215360 times)