where do we find a free script that does it all and still saves it in a txt file?
Look at my scripts (on github) - you may find there a way to generate 0x16 priv keys saving them into files. (i've used MATLAB/Octave)
Topic: Bitcoin puzzle transaction ~32 BTC prize to who solves it - page 260. (Read 229433 times)
Look at my scripts (on github) - you may find there a way to generate 0x16 priv keys saving them into files. (i've used MATLAB/Octave)
where do we find a free script that does it all and still saves it in a txt file?
There are several commands from various programming languages that you can use. For example, if you are using python, you can use the open() function + parameter (w)rite
open ('youfile.txt', 'w')
whether your file exists or not (if the file does not exist it will create automatically) or you can use (a)ppend parameter
open ('youfile.txt', 'a')
your result will be added to the existing "text" on your file
Hello guys! is there a program that saves all found addresses in a txt file? for example from one point to another: 8147ae147ae147ae:828f5c28f5c28f5c
Just create a sequential order script to start at priv key a and end at priv key z.where do we find a free script that does it all and still saves it in a txt file?
Hello guys! is there a program that saves all found addresses in a txt file? for example from one point to another: 8147ae147ae147ae:828f5c28f5c28f5c
Just create a sequential order script to start at priv key a and end at priv key z.
Hello guys! is there a program that saves all found addresses in a txt file? for example from one point to another: 8147ae147ae147ae:828f5c28f5c28f5c
Code:
# Blind Birthday Attack. Proof of concept.
# https://defuse.ca/blind-birthday-attack.htm
require 'securerandom'
require 'openssl'
# Use 32-bit HMAC so that it's actually possible to perform the attack in
# a reasonable amount of time. This value must be a multiple of 8.
HMAC_BITS = 32
# Compute HMAC-SHA256
def hmac(key, message)
return OpenSSL::HMAC::digest('SHA256', key, message)[0, HMAC_BITS/8]
end
# Here's the oracle, which we are attackking. t has a 256-bit random secret
# key. When we give it two inputs a and b, it HMACs them both, and tells us how
# much of the HMACs match.
KEY = SecureRandom.random_bytes(32)
def oracle(a, b)
h1 = hmac(KEY, a)
h2 = hmac(KEY, b)
h1_binary = h1.bytes.map { |c| c.to_s(2).rjust(8,'0') }.join('').split('')
h2_binary = h2.bytes.map { |c| c.to_s(2).rjust(8,'0') }.join('').split('')
0.upto(HMAC_BITS - 1) do |i|
if h1_binary[i] != h2_binary[i]
return i
end
end
return HMAC_BITS
end
# Here's an implementation of the attack.
# We organize messages into a tree to find collisions.
class TreeNode
attr_accessor :message, :left, :right
end
# We need a good supply of unique messages.
def random
return SecureRandom.random_bytes(32)
end
def attack
# Start the tree with one random message.
root = TreeNode.new
root.message = random()
# Keep track of how much resources we use for the attack.
queries = 0
tree_size = 0
closest = 0
# Each time this outer loop iterates, a new message is added to the tree.
loop do
# Generate a new random message to add to the tree.
newnode = TreeNode.new
newnode.message = random()
# Start inserting at the root of the tree.
current = root
# Keep track of how deep we are into the tree.
# This is the number of HMAC bits that are known to match between the
# 'current' node's message and the newnode's message.
matching = 0
# Each time this inner loop iterates, we go one level deeper into the tree.
loop do
# Ask the oracle how many bits the two HMACs match.
thismatch = oracle(current.message, newnode.message)
queries += 1
# If we have a better match than ever before, tell the user, so that they
# don't get bored and quit the attack before it finishes.
if thismatch > closest
closest = thismatch
puts "Closest collision so far: #{thismatch}"
puts "Tree size: #{tree_size}"
end
# If we found a collision, tell the user and stop the attack.
if thismatch == HMAC_BITS && current.message != newnode.message
puts "Found a collision amongst #{tree_size} in #{queries} queries!"
puts "Message 1: #{current.message.unpack("H*")[0]}"
puts "Message 2: #{newnode.message.unpack("H*")[0]}"
return
end
# If the (matching+1)st HMAC bit matches, we go right. Else, left.
if thismatch > matching
# If the right node is nil, this is where we add the new node.
if current.right.nil?
current.right = newnode
tree_size += 1
break
end
# Otherwise, just move on to the next level.
current = current.right
else
# If the left node is nil, this is where we add the new node.
if current.left.nil?
current.left = newnode
tree_size += 1
break
end
# Otherwise, just move on to the next level.
current = current.left
end
# We've moved down to the next level.
matching += 1
end
end
end
attack()
# https://defuse.ca/blind-birthday-attack.htm
require 'securerandom'
require 'openssl'
# Use 32-bit HMAC so that it's actually possible to perform the attack in
# a reasonable amount of time. This value must be a multiple of 8.
HMAC_BITS = 32
# Compute HMAC-SHA256
def hmac(key, message)
return OpenSSL::HMAC::digest('SHA256', key, message)[0, HMAC_BITS/8]
end
# Here's the oracle, which we are attackking. t has a 256-bit random secret
# key. When we give it two inputs a and b, it HMACs them both, and tells us how
# much of the HMACs match.
KEY = SecureRandom.random_bytes(32)
def oracle(a, b)
h1 = hmac(KEY, a)
h2 = hmac(KEY, b)
h1_binary = h1.bytes.map { |c| c.to_s(2).rjust(8,'0') }.join('').split('')
h2_binary = h2.bytes.map { |c| c.to_s(2).rjust(8,'0') }.join('').split('')
0.upto(HMAC_BITS - 1) do |i|
if h1_binary[i] != h2_binary[i]
return i
end
end
return HMAC_BITS
end
# Here's an implementation of the attack.
# We organize messages into a tree to find collisions.
class TreeNode
attr_accessor :message, :left, :right
end
# We need a good supply of unique messages.
def random
return SecureRandom.random_bytes(32)
end
def attack
# Start the tree with one random message.
root = TreeNode.new
root.message = random()
# Keep track of how much resources we use for the attack.
queries = 0
tree_size = 0
closest = 0
# Each time this outer loop iterates, a new message is added to the tree.
loop do
# Generate a new random message to add to the tree.
newnode = TreeNode.new
newnode.message = random()
# Start inserting at the root of the tree.
current = root
# Keep track of how deep we are into the tree.
# This is the number of HMAC bits that are known to match between the
# 'current' node's message and the newnode's message.
matching = 0
# Each time this inner loop iterates, we go one level deeper into the tree.
loop do
# Ask the oracle how many bits the two HMACs match.
thismatch = oracle(current.message, newnode.message)
queries += 1
# If we have a better match than ever before, tell the user, so that they
# don't get bored and quit the attack before it finishes.
if thismatch > closest
closest = thismatch
puts "Closest collision so far: #{thismatch}"
puts "Tree size: #{tree_size}"
end
# If we found a collision, tell the user and stop the attack.
if thismatch == HMAC_BITS && current.message != newnode.message
puts "Found a collision amongst #{tree_size} in #{queries} queries!"
puts "Message 1: #{current.message.unpack("H*")[0]}"
puts "Message 2: #{newnode.message.unpack("H*")[0]}"
return
end
# If the (matching+1)st HMAC bit matches, we go right. Else, left.
if thismatch > matching
# If the right node is nil, this is where we add the new node.
if current.right.nil?
current.right = newnode
tree_size += 1
break
end
# Otherwise, just move on to the next level.
current = current.right
else
# If the left node is nil, this is where we add the new node.
if current.left.nil?
current.left = newnode
tree_size += 1
break
end
# Otherwise, just move on to the next level.
current = current.left
end
# We've moved down to the next level.
matching += 1
end
end
end
attack()
i found this blindbirthday thingie is this a bit what you meant andzhig
GPUs are expensive today due to mining profitability - but older GPUs that cant mine ETH OR not well tested (yet) are cheap enough to, potentially, be used to crack #120-125 (at least i think so). I have no money (my budget is ~ 2k$ and thats the money i definitely would not spent now on computers - my "dark\black\doom day" savings) - but some rich enough enthusiast could try to - Tesla K80 it is really powerful ( i assume it should be 30-50% of the Tesla V100 power in BitCrack or Kangaroo). Tesla K80 could be found for 160-300 $. You'll need ~ 400-500 pcs. Each will eat around 300 W that will result in 120-150 kW 
) and will require motherboards/cpus/ram/powersource that also cost some money but you could use some old server hardware that is cheap enough (dont know for sure, but expect it to increase the overall cost up to 20-25%, not more). 400 * (300+100)$ == 160 000 $ for hardware AND 3-6 month of 150 kW == 650 000 kWh ~ 65 k$ (at 0.1 $ per kWh). I know - it is still seems not really profitable - but it's fun and the hardware will be able to do some other useful calculations (i believe tesla K80 could be used in mining on some unpopular altcoins - just not well tested/optimized).
150 kW - crazy for home use i'd say (yeah 400-500 GPUs all with server coolers - imaging living on airfield.
(Just reminding - i've tested some Private Keys using my script + BitCrack, you may see in "Examples": https://github.com/HomelessPhD/BTC32)
If you are strong in the construction of graphs try something in geometry to catch (and not lose mind).There, for all sorts of radiuses, the tests of circles, inscribed circles and trapezes, stars etc, the chordam can be calculated something (in theory) https://ibb.co/vq99Sd5 https://en.wikipedia.org/wiki/Bertrand_paradox_(probability) This is if we take our (21 length) numbers of 3 signs and conditionally 000 from above. ) and will require motherboards/cpus/ram/powersource that also cost some money but you could use some old server hardware that is cheap enough (dont know for sure, but expect it to increase the overall cost up to 20-25%, not more). 400 * (300+100)$ == 160 000 $ for hardware AND 3-6 month of 150 kW == 650 000 kWh ~ 65 k$ (at 0.1 $ per kWh). I know - it is still seems not really profitable - but it's fun and the hardware will be able to do some other useful calculations (i believe tesla K80 could be used in mining on some unpopular altcoins - just not well tested/optimized).150 kW - crazy for home use i'd say (yeah 400-500 GPUs all with server coolers - imaging living on airfield.
(Just reminding - i've tested some Private Keys using my script + BitCrack, you may see in "Examples": https://github.com/HomelessPhD/BTC32)
GPUs are expensive today due to mining profitability - but older GPUs that cant mine ETH OR not well tested (yet) are cheap enough to, potentially, be used to crack #120-125 (at least i think so). I have no money (my budget is ~ 2k$ and thats the money i definitely would not spent now on computers - my "dark\black\doom day" savings) - but some rich enough enthusiast could try to - Tesla K80 it is really powerful ( i assume it should be 30-50% of the Tesla V100 power in BitCrack or Kangaroo). Tesla K80 could be found for 160-300 $. You'll need ~ 400-500 pcs. Each will eat around 300 W that will result in 120-150 kW ) and will require motherboards/cpus/ram/powersource that also cost some money but you could use some old server hardware that is cheap enough (dont know for sure, but expect it to increase the overall cost up to 20-25%, not more). 400 * (300+100)$ == 160 000 $ for hardware AND 3-6 month of 150 kW == 650 000 kWh ~ 65 k$ (at 0.1 $ per kWh). I know - it is still seems not really profitable - but it's fun and the hardware will be able to do some other useful calculations (i believe tesla K80 could be used in mining on some unpopular altcoins - just not well tested/optimized).
150 kW - crazy for home use i'd say (yeah 400-500 GPUs all with server coolers - imaging living on airfield.
(Just reminding - i've tested some Private Keys using my script + BitCrack, you may see in "Examples": https://github.com/HomelessPhD/BTC32)
) and will require motherboards/cpus/ram/powersource that also cost some money but you could use some old server hardware that is cheap enough (dont know for sure, but expect it to increase the overall cost up to 20-25%, not more). 400 * (300+100)$ == 160 000 $ for hardware AND 3-6 month of 150 kW == 650 000 kWh ~ 65 k$ (at 0.1 $ per kWh). I know - it is still seems not really profitable - but it's fun and the hardware will be able to do some other useful calculations (i believe tesla K80 could be used in mining on some unpopular altcoins - just not well tested/optimized).150 kW - crazy for home use i'd say (yeah 400-500 GPUs all with server coolers - imaging living on airfield.
(Just reminding - i've tested some Private Keys using my script + BitCrack, you may see in "Examples": https://github.com/HomelessPhD/BTC32)
There is no fact that experts on hacking (with experience in decades) will be able to come up with something (or have been hacked for a long time)
It looks more like rar password hacking. Each new step increases password long.
We have no compressed WIF 51 char.
5HpHagT65TZzG1PH3CSu63k8DbpvD8s5ip + 15 (51×51×51×51×51×51×51×51×51×51×51×51×51×51×51) = 41072642160770556400888251 all brut...
or
5HpHagT65TZzG1PH3CSu63k8DbpvD8s5ip7 + 14 = 805345924720991301978201 all brut...
5HpHagT65TZzG1PH3CSu63k8DbpvD8s5ip8 + 14 = 805345924720991301978201 all brut...
5HpHagT65TZzG1PH3CSu63k8DbpvD8s5ip9 + 14 = 805345924720991301978201 all brut...
It's even more than sorting out the numbers 18446744073709551615
Think just to find the number of long 20 char from 0-9 = 10×10×10×10×10×10×10×10×10×10×10×10×10×10×10×10×10×10×10×10 = 100000000000000000000
or analog 00-99 100×100×100×100×100×100×100×100×100×100 = 100000000000000000000
e.t.c.
***
Therefore continue to dig in the sandbox...
Need one who can calculate the likelihood of probabilities and put traps.
throw a coin 1000 times (from set 00-99, len 100 to set "set" len 60) These 1000 sets ("set" len 60) retain in the string and save.
then for each of these 1000 ("set" len 60) we smack every string of 2 characters and choose new sets ( "new set" len 15 or 17)
We get out 1000×1000×1000 = 1000000000 And it is already starting to choose (traps) and mix (a,b,c-c,b,a-b,a,c-c,a,b)
How much will it be places to occupy 1000000000 rows of 15 or 17 characters you need to check))
In the picture with circles where the traps can be placed (or like that). With many complete cycles in these traps, we need it will be.
https://ibb.co/DC3tqYZ
How many 1 character takes 1 byte ... 17 by 2 + "" without converting a string 17*2*2 68000000000 byte > 68 Gb.
And it still needs to save on the disk and then somehow need to read (it's good if it can read the desired line without loading all the lines into memory).
Example 100x100x100
1000000
['38', '07', '22', '46', '45', '40', '22', '77', '59', '81', '85', '24', '62', '78', '34', '17', '89'] traps 1/1000000
['57', '46', '22', '76', '78', '22', '38', '16', '92', '24', '76', '60', '89', '89', '86', '17', '81'] traps 10/1000000
['76', '17', '92', '10', '75', '92', '93', '92', '92', '92', '92', '92', '33', '97', '46', '93', '64'] traps 100/1000000
['61', '16', '83', '10', '83', '92', '06', '43', '61', '40', '61', '85', '22', '16', '60', '10', '61'] traps 1000/1000000
then there is vomit or 65 to search or choose by initial for 63...
import random
import time
Nn =['00', '01', '02', '03', '04', '05', '06', '07', '08', '09',
'10', '11', '12', '13', '14', '15', '16', '17', '18', '19',
'20', '21', '22', '23', '24', '25', '26', '27', '28', '29',
'30', '31', '32', '33', '34', '35', '36', '37', '38', '39',
'40', '41', '42', '43', '44', '45', '46', '47', '48', '49',
'50', '51', '52', '53', '54', '55', '56', '57', '58', '59',
'60', '61', '62', '63', '64', '65', '66', '67', '68', '69',
'70', '71', '72', '73', '74', '75', '76', '77', '78', '79',
'80', '81', '82', '83', '84', '85', '86', '87', '88', '89',
'90', '91', '92', '93', '94', '95', '96', '97', '98', '99']
RRR1 = []
RRR2 = []
i = 1
while i <= 100:
for x1 in range(60): # set 00-99 screening out length
DDD = random.choice(Nn)
RRR1.append(DDD)
RRR2.append(RRR1)
RRR1=[]
i=i+1
#for elem in RRR2:
# print(elem)
RR1 = []
RR2 = []
for elem in RRR2:
i = 1
while i <= 100:
for x1 in range(30):
DDD = random.choice(elem)
RR1.append(DDD)
RR2.append(RR1)
#print(RR1)
RR1=[]
i=i+1
print("")
#for elem in RR2:
# print(elem)
R1 = []
R2 = []
for elem in RR2:
i = 1
while i <= 100:
for x1 in range(17):
DDD = random.choice(elem)
R1.append(DDD)
R2.append(R1)
#print(R1)
R1=[]
i=i+1
print("")
#for elem in R2:
# print(elem)
print(len(R2))
print(R2[0]) #traps
print(R2[10]) #traps
print(R2[100]) #traps
print(R2[1000]) #traps
#print(R2[123456])
time.sleep(360.0)
***
or so "F5 throw a coin" 60 > 30 > 17
import random
import time
Nn =['00', '01', '02', '03', '04', '05', '06', '07', '08', '09',
'10', '11', '12', '13', '14', '15', '16', '17', '18', '19',
'20', '21', '22', '23', '24', '25', '26', '27', '28', '29',
'30', '31', '32', '33', '34', '35', '36', '37', '38', '39',
'40', '41', '42', '43', '44', '45', '46', '47', '48', '49',
'50', '51', '52', '53', '54', '55', '56', '57', '58', '59',
'60', '61', '62', '63', '64', '65', '66', '67', '68', '69',
'70', '71', '72', '73', '74', '75', '76', '77', '78', '79',
'80', '81', '82', '83', '84', '85', '86', '87', '88', '89',
'90', '91', '92', '93', '94', '95', '96', '97', '98', '99']
#print(Nn,len(Nn))
RRR = []
RRR2 = []
count = 0
print("")
print("loop 1")
print("")
#for A in range (10000000):
i = 1
while i <= 1000:
count += 1
for RR in range(60):
DDD = random.choice(Nn)
RRR.append(DDD)
Nn1 =['30']
Nn2 =['56']
Nn3 =['83']
Nn4 =['77']
Nn5 =['31']
Nn6 =['20']
Nn7 =['64']
Nn8 =['20']
Nn9 =['28']
Nn10 =['55']
for elem1 in Nn1:
if elem1 in RRR:
for elem2 in Nn2:
if elem2 in RRR:
for elem3 in Nn3:
if elem3 in RRR:
for elem4 in Nn4:
if elem4 in RRR:
for elem5 in Nn5:
if elem5 in RRR:
for elem6 in Nn6:
if elem6 in RRR:
for elem7 in Nn7:
if elem7 in RRR:
for elem8 in Nn8:
if elem8 in RRR:
for elem9 in Nn9:
if elem9 in RRR:
for elem10 in Nn10:
if elem10 in RRR:
print(count,"huuurrraaa..."," ",RRR,len(RRR)," ",Nn1,Nn2,Nn3,Nn4,Nn5,Nn6,Nn7,Nn8,Nn9,Nn10)
RRR2.append(RRR)
break
#print(RRR)
RRR = []
#print(RRR)
i=i+1
#print(RRR2)
print("")
print("loop 2")
RRR = []
RRR3 = []
count = 0
i = 1
while i <= 1000:
count += 1
for RR in range(30):
DDD = random.choice(RRR2[0])
RRR.append(DDD)
Nn1 =['30']
Nn2 =['56']
Nn3 =['83']
Nn4 =['77']
Nn5 =['31']
Nn6 =['20']
Nn7 =['64']
Nn8 =['20']
Nn9 =['28']
Nn10 =['55']
for elem1 in Nn1:
if elem1 in RRR:
for elem2 in Nn2:
if elem2 in RRR:
for elem3 in Nn3:
if elem3 in RRR:
for elem4 in Nn4:
if elem4 in RRR:
for elem5 in Nn5:
if elem5 in RRR:
for elem6 in Nn6:
if elem6 in RRR:
for elem7 in Nn7:
if elem7 in RRR:
for elem8 in Nn8:
if elem8 in RRR:
for elem9 in Nn9:
if elem9 in RRR:
for elem10 in Nn10:
if elem10 in RRR:
print(count,"huuurrraaa..."," ",RRR,len(RRR)," ",Nn1,Nn2,Nn3,Nn4,Nn5,Nn6,Nn7,Nn8,Nn9,Nn10)
RRR3.append(RRR)
break
#print(RRR)
RRR = []
#print(RRR)
i=i+1
count = 0
print("")
#print(RRR2)
print("")
print("loop 3")
i = 1
while i <= 1000:
count += 1
for RR in range(17):
DDD = random.choice(RRR3[0])
RRR.append(DDD)
Nn1 =['30']
Nn2 =['56']
Nn3 =['83']
Nn4 =['77']
Nn5 =['31']
Nn6 =['20']
Nn7 =['64']
Nn8 =['20']
Nn9 =['28']
Nn10 =['55']
for elem1 in Nn1:
if elem1 in RRR:
for elem2 in Nn2:
if elem2 in RRR:
for elem3 in Nn3:
if elem3 in RRR:
for elem4 in Nn4:
if elem4 in RRR:
for elem5 in Nn5:
if elem5 in RRR:
for elem6 in Nn6:
if elem6 in RRR:
for elem7 in Nn7:
if elem7 in RRR:
for elem8 in Nn8:
if elem8 in RRR:
for elem9 in Nn9:
if elem9 in RRR:
for elem10 in Nn10:
if elem10 in RRR:
print(count,"huuurrraaa..."," ",RRR,len(RRR)," ",Nn1,Nn2,Nn3,Nn4,Nn5,Nn6,Nn7,Nn8,Nn9,Nn10)
#RRR3.append(RRR)
break
#print(RRR)
RRR = []
#print(RRR)
i=i+1
Here we have out of 1000 samples, the required one was found 428
1
...
428
...
1000 (60-70)
And for each we chose 30
1 - 1000
...
428 > 837
....
1000 - 1000 (25-30)
And from the 837 we found 123 (15-17)
that is enough 1000x1000= 1000000 (30 lenght), from file or mem for selection (15-17)
Then can create this file 1000000 (30 lenght) and drive it a randomly or fixed with a sample when replacing this file 1000000 (30 lenght) in a few days.
Or run a few samples for the first step (60)
he will jump on the desired samples from 1 > 428 > 1000
And we choose from them a fixed position 1000 samples with fixed sample 428
Or is it all a delusional idea ...
loop 1 100000
loop 2 1000
loop 3 1000
83 huuurrraaa... ['17', '77', '75', '28', '17', '20', '64', '39', '31', '74', '17', '56', '20', '30', '55', '01', '83'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
1107 huuurrraaa... ['83', '77', '39', '56', '20', '12', '55', '31', '28', '00', '63', '64', '30', '56', '14', '17', '56'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
1430 huuurrraaa... ['56', '33', '12', '77', '55', '02', '31', '28', '14', '33', '12', '30', '83', '20', '64', '01', '55'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
2028 huuurrraaa... ['19', '55', '83', '77', '43', '56', '20', '13', '13', '19', '30', '64', '31', '28', '21', '13', '06'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
3920 huuurrraaa... ['39', '05', '64', '08', '56', '77', '28', '30', '27', '70', '27', '12', '76', '31', '83', '20', '55'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
3991 huuurrraaa... ['72', '08', '12', '30', '01', '64', '28', '05', '56', '44', '20', '20', '77', '83', '31', '55', '20'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
4505 huuurrraaa... ['56', '77', '31', '30', '56', '28', '05', '64', '83', '77', '55', '42', '20', '33', '24', '72', '28'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
4556 huuurrraaa... ['55', '83', '77', '31', '77', '72', '56', '55', '64', '88', '26', '42', '30', '20', '33', '28', '77'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
7113 huuurrraaa... ['41', '77', '64', '20', '56', '60', '31', '83', '28', '69', '28', '49', '86', '86', '69', '30', '55'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
7469 huuurrraaa... ['83', '77', '69', '55', '41', '64', '31', '55', '83', '30', '55', '69', '28', '56', '49', '41', '20'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
9882 huuurrraaa... ['56', '77', '81', '28', '10', '31', '07', '83', '20', '06', '64', '30', '20', '30', '55', '02', '01'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
10505 huuurrraaa... ['30', '60', '33', '55', '20', '28', '28', '33', '64', '31', '77', '20', '33', '56', '64', '28', '83'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
10654 huuurrraaa... ['36', '20', '64', '89', '89', '28', '30', '86', '77', '20', '83', '55', '56', '31', '33', '28', '31'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
12215 huuurrraaa... ['31', '83', '30', '43', '77', '57', '28', '55', '16', '56', '57', '28', '23', '64', '91', '94', '20'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
12685 huuurrraaa... ['83', '11', '45', '20', '64', '91', '56', '90', '28', '28', '90', '55', '31', '23', '77', '20', '30'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
13747 huuurrraaa... ['31', '77', '30', '28', '91', '64', '23', '77', '41', '20', '41', '30', '55', '16', '19', '56', '83'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
13865 huuurrraaa... ['43', '30', '83', '56', '28', '58', '64', '55', '20', '16', '11', '77', '31', '55', '41', '64', '31'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
13871 huuurrraaa... ['83', '28', '16', '77', '30', '55', '30', '55', '20', '11', '31', '83', '77', '57', '77', '64', '56'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
16347 huuurrraaa... ['28', '70', '61', '56', '55', '20', '31', '70', '05', '83', '76', '30', '31', '80', '38', '77', '64'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
17977 huuurrraaa... ['55', '28', '20', '56', '28', '20', '28', '12', '56', '67', '64', '29', '31', '77', '83', '30', '56'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
18164 huuurrraaa... ['28', '11', '31', '77', '55', '20', '83', '64', '83', '56', '33', '77', '49', '06', '30', '38', '77'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
20687 huuurrraaa... ['64', '98', '55', '30', '56', '28', '77', '31', '83', '98', '20', '31', '28', '98', '28', '06', '49'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
23872 huuurrraaa... ['14', '77', '31', '55', '07', '64', '28', '49', '51', '56', '20', '56', '20', '30', '31', '30', '83'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
loop 1 100000
loop 2 100000
loop 3 1000
961 huuurrraaa... ['27', '27', '27', '68', '83', '77', '27', '55', '27', '27', '28', '20', '56', '68', '31', '64', '30'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
2486 huuurrraaa... ['27', '81', '00', '55', '56', '28', '64', '20', '83', '55', '29', '31', '77', '27', '30', '22', '55'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
5863 huuurrraaa... ['28', '71', '30', '27', '64', '55', '20', '65', '83', '29', '99', '99', '61', '31', '77', '14', '56'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
7435 huuurrraaa... ['31', '07', '73', '28', '56', '30', '56', '07', '15', '64', '35', '77', '64', '83', '20', '20', '55'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
8306 huuurrraaa... ['30', '20', '76', '42', '28', '36', '36', '64', '56', '73', '31', '77', '28', '55', '30', '27', '83'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
8672 huuurrraaa... ['42', '77', '56', '28', '55', '20', '31', '29', '00', '81', '55', '64', '30', '73', '83', '83', '55'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
8999 huuurrraaa... ['83', '56', '27', '28', '31', '56', '55', '56', '92', '77', '20', '56', '30', '28', '30', '77', '64'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
9181 huuurrraaa... ['73', '92', '20', '42', '83', '30', '31', '55', '64', '73', '28', '56', '20', '73', '30', '77', '73'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
12129 huuurrraaa... ['77', '28', '30', '00', '64', '07', '56', '83', '30', '56', '68', '92', '20', '74', '77', '31', '55'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
13618 huuurrraaa... ['32', '79', '15', '04', '64', '31', '28', '56', '64', '04', '83', '55', '55', '77', '77', '20', '30'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
15672 huuurrraaa... ['28', '30', '83', '03', '55', '64', '83', '76', '31', '77', '50', '27', '76', '56', '14', '20', '29'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
15984 huuurrraaa... ['20', '31', '77', '14', '28', '56', '31', '64', '03', '99', '64', '55', '55', '83', '30', '64', '14'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
17184 huuurrraaa... ['92', '83', '65', '31', '28', '41', '00', '64', '77', '28', '99', '30', '64', '55', '00', '56', '20'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
20035 huuurrraaa... ['64', '20', '77', '20', '12', '57', '31', '50', '55', '56', '29', '28', '77', '30', '92', '55', '83'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
20181 huuurrraaa... ['28', '28', '83', '29', '64', '31', '56', '57', '55', '32', '20', '28', '20', '30', '12', '77', '30'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
20348 huuurrraaa... ['30', '20', '71', '12', '83', '71', '12', '29', '31', '64', '29', '57', '28', '55', '31', '77', '56'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
20700 huuurrraaa... ['31', '27', '28', '12', '12', '50', '64', '03', '50', '83', '20', '56', '28', '20', '77', '55', '30'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
26421 huuurrraaa... ['31', '30', '12', '55', '70', '29', '12', '20', '35', '64', '83', '56', '77', '28', '30', '00', '71'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
36070 huuurrraaa... ['74', '31', '55', '10', '17', '29', '31', '02', '77', '56', '30', '64', '64', '28', '31', '20', '83'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
36174 huuurrraaa... ['56', '31', '10', '26', '28', '35', '64', '77', '55', '30', '02', '65', '20', '83', '81', '83', '90'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
37751 huuurrraaa... ['72', '30', '26', '31', '64', '65', '28', '56', '77', '31', '56', '20', '35', '29', '83', '48', '55'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
39388 huuurrraaa... ['52', '17', '88', '55', '83', '20', '77', '74', '30', '28', '74', '29', '56', '64', '80', '31', '17'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
41472 huuurrraaa... ['77', '83', '64', '30', '20', '83', '19', '28', '39', '55', '31', '56', '93', '20', '40', '26', '64'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
42379 huuurrraaa... ['64', '20', '28', '77', '24', '58', '28', '88', '56', '30', '31', '55', '83', '39', '55', '39', '52'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
...
2149902 huuurrraaa... ['64', '68', '80', '28', '77', '61', '56', '30', '31', '41', '83', '80', '80', '77', '20', '55', '80'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
2150060 huuurrraaa... ['64', '20', '22', '31', '83', '30', '56', '20', '30', '30', '56', '77', '28', '05', '41', '55', '41'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
2150438 huuurrraaa... ['20', '30', '28', '56', '64', '31', '30', '56', '77', '41', '55', '30', '83', '83', '69', '20', '91'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
2150942 huuurrraaa... ['91', '56', '31', '20', '30', '30', '64', '83', '77', '55', '22', '64', '94', '20', '95', '28', '66'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
2151627 huuurrraaa... ['80', '31', '14', '55', '22', '77', '83', '30', '56', '15', '28', '68', '31', '22', '28', '20', '64'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
2152941 huuurrraaa... ['56', '30', '35', '77', '80', '14', '55', '83', '03', '00', '64', '28', '20', '83', '35', '05', '31'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
2153463 huuurrraaa... ['68', '20', '30', '35', '55', '31', '20', '55', '83', '32', '56', '55', '77', '88', '28', '64', '77'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
2155518 huuurrraaa... ['77', '28', '28', '64', '30', '83', '31', '77', '56', '77', '55', '20', '28', '55', '61', '83', '28'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
2162821 huuurrraaa... ['46', '30', '77', '65', '46', '37', '28', '31', '48', '20', '56', '76', '08', '64', '83', '28', '55'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
2163547 huuurrraaa... ['20', '83', '30', '83', '09', '28', '99', '47', '31', '77', '56', '30', '77', '64', '55', '48', '83'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
2170943 huuurrraaa... ['64', '30', '28', '20', '57', '77', '56', '83', '75', '83', '20', '28', '55', '83', '55', '80', '31'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
1321 count.
It looks more like rar password hacking. Each new step increases password long.
Quote
RAR Encryption is based on AES with a 256-bit key. Even taking into account the Moore law on Brut's 16-character persistent password, more than a century will be required.
Explanation why it is so
Length of the English alphabet 26 characters, plus 10 numbers. We have the full length of the password alphabet in 36 characters.
If Brut is used and we admit a repetition of symbols in a row, the number of possible combinations is equal to the factorial of the length of the alphabet.
36! = 3719933267899010000000000000000000000000.
This is the number of possible combinations.
Here they are talking about two GPUs and the speed is 15,000 overgoing per second.
From here we obtain, taking into account the law of Moore (every two years, performance doubles) the number of hips for 100 years:
15000 * 3600 * 24 * 365 * (2 ^ 50) = 5325956919328350000000000
It is easy to see that this number is much smaller than the above.
If we divide the initial number of password options for this number, we will receive the number of instances that will be required to break the password after 100 years.
371993326789901000000000000000000000000000/532595691932835000000000000 = 698453503144019
I believe that hacking the password even on the scale of the whole world does not make sense. It is much more profitable to use social engineering and any other non-technical approach.
And if the password is simply forgotten - to apply psychotechnics or abandon the venture.
By the way, if you add a password to the alphabet one character, the complexity of its brute force increases by the length of its alphabet. Therefore, it is so important to use a complex password with special mixes inside.
Explanation why it is so
Length of the English alphabet 26 characters, plus 10 numbers. We have the full length of the password alphabet in 36 characters.
If Brut is used and we admit a repetition of symbols in a row, the number of possible combinations is equal to the factorial of the length of the alphabet.
36! = 3719933267899010000000000000000000000000.
This is the number of possible combinations.
Here they are talking about two GPUs and the speed is 15,000 overgoing per second.
From here we obtain, taking into account the law of Moore (every two years, performance doubles) the number of hips for 100 years:
15000 * 3600 * 24 * 365 * (2 ^ 50) = 5325956919328350000000000
It is easy to see that this number is much smaller than the above.
If we divide the initial number of password options for this number, we will receive the number of instances that will be required to break the password after 100 years.
371993326789901000000000000000000000000000/532595691932835000000000000 = 698453503144019
I believe that hacking the password even on the scale of the whole world does not make sense. It is much more profitable to use social engineering and any other non-technical approach.
And if the password is simply forgotten - to apply psychotechnics or abandon the venture.
By the way, if you add a password to the alphabet one character, the complexity of its brute force increases by the length of its alphabet. Therefore, it is so important to use a complex password with special mixes inside.
We have no compressed WIF 51 char.
5HpHagT65TZzG1PH3CSu63k8DbpvD8s5ip + 15 (51×51×51×51×51×51×51×51×51×51×51×51×51×51×51) = 41072642160770556400888251 all brut...
or
5HpHagT65TZzG1PH3CSu63k8DbpvD8s5ip7 + 14 = 805345924720991301978201 all brut...
5HpHagT65TZzG1PH3CSu63k8DbpvD8s5ip8 + 14 = 805345924720991301978201 all brut...
5HpHagT65TZzG1PH3CSu63k8DbpvD8s5ip9 + 14 = 805345924720991301978201 all brut...
It's even more than sorting out the numbers 18446744073709551615
Think just to find the number of long 20 char from 0-9 = 10×10×10×10×10×10×10×10×10×10×10×10×10×10×10×10×10×10×10×10 = 100000000000000000000
or analog 00-99 100×100×100×100×100×100×100×100×100×100 = 100000000000000000000
e.t.c.
***
Therefore continue to dig in the sandbox...
Need one who can calculate the likelihood of probabilities and put traps.
throw a coin 1000 times (from set 00-99, len 100 to set "set" len 60) These 1000 sets ("set" len 60) retain in the string and save.
then for each of these 1000 ("set" len 60) we smack every string of 2 characters and choose new sets ( "new set" len 15 or 17)
We get out 1000×1000×1000 = 1000000000 And it is already starting to choose (traps) and mix (a,b,c-c,b,a-b,a,c-c,a,b)
How much will it be places to occupy 1000000000 rows of 15 or 17 characters you need to check))
In the picture with circles where the traps can be placed (or like that). With many complete cycles in these traps, we need it will be.
https://ibb.co/DC3tqYZ
How many 1 character takes 1 byte ... 17 by 2 + "" without converting a string 17*2*2 68000000000 byte > 68 Gb.
And it still needs to save on the disk and then somehow need to read (it's good if it can read the desired line without loading all the lines into memory).
Example 100x100x100
1000000
['38', '07', '22', '46', '45', '40', '22', '77', '59', '81', '85', '24', '62', '78', '34', '17', '89'] traps 1/1000000
['57', '46', '22', '76', '78', '22', '38', '16', '92', '24', '76', '60', '89', '89', '86', '17', '81'] traps 10/1000000
['76', '17', '92', '10', '75', '92', '93', '92', '92', '92', '92', '92', '33', '97', '46', '93', '64'] traps 100/1000000
['61', '16', '83', '10', '83', '92', '06', '43', '61', '40', '61', '85', '22', '16', '60', '10', '61'] traps 1000/1000000
then there is vomit or 65 to search or choose by initial for 63...
import random
import time
Nn =['00', '01', '02', '03', '04', '05', '06', '07', '08', '09',
'10', '11', '12', '13', '14', '15', '16', '17', '18', '19',
'20', '21', '22', '23', '24', '25', '26', '27', '28', '29',
'30', '31', '32', '33', '34', '35', '36', '37', '38', '39',
'40', '41', '42', '43', '44', '45', '46', '47', '48', '49',
'50', '51', '52', '53', '54', '55', '56', '57', '58', '59',
'60', '61', '62', '63', '64', '65', '66', '67', '68', '69',
'70', '71', '72', '73', '74', '75', '76', '77', '78', '79',
'80', '81', '82', '83', '84', '85', '86', '87', '88', '89',
'90', '91', '92', '93', '94', '95', '96', '97', '98', '99']
RRR1 = []
RRR2 = []
i = 1
while i <= 100:
for x1 in range(60): # set 00-99 screening out length
DDD = random.choice(Nn)
RRR1.append(DDD)
RRR2.append(RRR1)
RRR1=[]
i=i+1
#for elem in RRR2:
# print(elem)
RR1 = []
RR2 = []
for elem in RRR2:
i = 1
while i <= 100:
for x1 in range(30):
DDD = random.choice(elem)
RR1.append(DDD)
RR2.append(RR1)
#print(RR1)
RR1=[]
i=i+1
print("")
#for elem in RR2:
# print(elem)
R1 = []
R2 = []
for elem in RR2:
i = 1
while i <= 100:
for x1 in range(17):
DDD = random.choice(elem)
R1.append(DDD)
R2.append(R1)
#print(R1)
R1=[]
i=i+1
print("")
#for elem in R2:
# print(elem)
print(len(R2))
print(R2[0]) #traps
print(R2[10]) #traps
print(R2[100]) #traps
print(R2[1000]) #traps
#print(R2[123456])
time.sleep(360.0)
***
or so "F5 throw a coin" 60 > 30 > 17
import random
import time
Nn =['00', '01', '02', '03', '04', '05', '06', '07', '08', '09',
'10', '11', '12', '13', '14', '15', '16', '17', '18', '19',
'20', '21', '22', '23', '24', '25', '26', '27', '28', '29',
'30', '31', '32', '33', '34', '35', '36', '37', '38', '39',
'40', '41', '42', '43', '44', '45', '46', '47', '48', '49',
'50', '51', '52', '53', '54', '55', '56', '57', '58', '59',
'60', '61', '62', '63', '64', '65', '66', '67', '68', '69',
'70', '71', '72', '73', '74', '75', '76', '77', '78', '79',
'80', '81', '82', '83', '84', '85', '86', '87', '88', '89',
'90', '91', '92', '93', '94', '95', '96', '97', '98', '99']
#print(Nn,len(Nn))
RRR = []
RRR2 = []
count = 0
print("")
print("loop 1")
print("")
#for A in range (10000000):
i = 1
while i <= 1000:
count += 1
for RR in range(60):
DDD = random.choice(Nn)
RRR.append(DDD)
Nn1 =['30']
Nn2 =['56']
Nn3 =['83']
Nn4 =['77']
Nn5 =['31']
Nn6 =['20']
Nn7 =['64']
Nn8 =['20']
Nn9 =['28']
Nn10 =['55']
for elem1 in Nn1:
if elem1 in RRR:
for elem2 in Nn2:
if elem2 in RRR:
for elem3 in Nn3:
if elem3 in RRR:
for elem4 in Nn4:
if elem4 in RRR:
for elem5 in Nn5:
if elem5 in RRR:
for elem6 in Nn6:
if elem6 in RRR:
for elem7 in Nn7:
if elem7 in RRR:
for elem8 in Nn8:
if elem8 in RRR:
for elem9 in Nn9:
if elem9 in RRR:
for elem10 in Nn10:
if elem10 in RRR:
print(count,"huuurrraaa..."," ",RRR,len(RRR)," ",Nn1,Nn2,Nn3,Nn4,Nn5,Nn6,Nn7,Nn8,Nn9,Nn10)
RRR2.append(RRR)
break
#print(RRR)
RRR = []
#print(RRR)
i=i+1
#print(RRR2)
print("")
print("loop 2")
RRR = []
RRR3 = []
count = 0
i = 1
while i <= 1000:
count += 1
for RR in range(30):
DDD = random.choice(RRR2[0])
RRR.append(DDD)
Nn1 =['30']
Nn2 =['56']
Nn3 =['83']
Nn4 =['77']
Nn5 =['31']
Nn6 =['20']
Nn7 =['64']
Nn8 =['20']
Nn9 =['28']
Nn10 =['55']
for elem1 in Nn1:
if elem1 in RRR:
for elem2 in Nn2:
if elem2 in RRR:
for elem3 in Nn3:
if elem3 in RRR:
for elem4 in Nn4:
if elem4 in RRR:
for elem5 in Nn5:
if elem5 in RRR:
for elem6 in Nn6:
if elem6 in RRR:
for elem7 in Nn7:
if elem7 in RRR:
for elem8 in Nn8:
if elem8 in RRR:
for elem9 in Nn9:
if elem9 in RRR:
for elem10 in Nn10:
if elem10 in RRR:
print(count,"huuurrraaa..."," ",RRR,len(RRR)," ",Nn1,Nn2,Nn3,Nn4,Nn5,Nn6,Nn7,Nn8,Nn9,Nn10)
RRR3.append(RRR)
break
#print(RRR)
RRR = []
#print(RRR)
i=i+1
count = 0
print("")
#print(RRR2)
print("")
print("loop 3")
i = 1
while i <= 1000:
count += 1
for RR in range(17):
DDD = random.choice(RRR3[0])
RRR.append(DDD)
Nn1 =['30']
Nn2 =['56']
Nn3 =['83']
Nn4 =['77']
Nn5 =['31']
Nn6 =['20']
Nn7 =['64']
Nn8 =['20']
Nn9 =['28']
Nn10 =['55']
for elem1 in Nn1:
if elem1 in RRR:
for elem2 in Nn2:
if elem2 in RRR:
for elem3 in Nn3:
if elem3 in RRR:
for elem4 in Nn4:
if elem4 in RRR:
for elem5 in Nn5:
if elem5 in RRR:
for elem6 in Nn6:
if elem6 in RRR:
for elem7 in Nn7:
if elem7 in RRR:
for elem8 in Nn8:
if elem8 in RRR:
for elem9 in Nn9:
if elem9 in RRR:
for elem10 in Nn10:
if elem10 in RRR:
print(count,"huuurrraaa..."," ",RRR,len(RRR)," ",Nn1,Nn2,Nn3,Nn4,Nn5,Nn6,Nn7,Nn8,Nn9,Nn10)
#RRR3.append(RRR)
break
#print(RRR)
RRR = []
#print(RRR)
i=i+1
Quote
loop 1
428 huuurrraaa... ['14', '64', '23', '43', '22', '65', '95', '10', '74', '62', '77', '81', '11', '25', '87', '42', '30', '79', '16', '36', '84', '31', '16', '18', '57', '08', '21', '94', '50', '99', '53', '56', '69', '38', '77', '90', '15', '63', '45', '87', '76', '60', '89', '85', '87', '44', '96', '90', '28', '87', '80', '63', '10', '07', '12', '55', '83', '24', '34', '38', '20', '93', '47', '25', '20', '69', '51', '48', '75', '13'] 70 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
loop 2
837 huuurrraaa... ['77', '20', '94', '25', '77', '55', '14', '36', '10', '64', '15', '28', '87', '65', '25', '76', '13', '31', '79', '93', '90', '96', '56', '80', '30', '55', '83', '75', '94', '83'] 30 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
loop 3
132 huuurrraaa... ['28', '56', '77', '93', '13', '75', '64', '75', '76', '55', '31', '30', '83', '96', '87', '20', '93'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
428 huuurrraaa... ['14', '64', '23', '43', '22', '65', '95', '10', '74', '62', '77', '81', '11', '25', '87', '42', '30', '79', '16', '36', '84', '31', '16', '18', '57', '08', '21', '94', '50', '99', '53', '56', '69', '38', '77', '90', '15', '63', '45', '87', '76', '60', '89', '85', '87', '44', '96', '90', '28', '87', '80', '63', '10', '07', '12', '55', '83', '24', '34', '38', '20', '93', '47', '25', '20', '69', '51', '48', '75', '13'] 70 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
loop 2
837 huuurrraaa... ['77', '20', '94', '25', '77', '55', '14', '36', '10', '64', '15', '28', '87', '65', '25', '76', '13', '31', '79', '93', '90', '96', '56', '80', '30', '55', '83', '75', '94', '83'] 30 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
loop 3
132 huuurrraaa... ['28', '56', '77', '93', '13', '75', '64', '75', '76', '55', '31', '30', '83', '96', '87', '20', '93'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
Here we have out of 1000 samples, the required one was found 428
1
...
428
...
1000 (60-70)
And for each we chose 30
1 - 1000
...
428 > 837
....
1000 - 1000 (25-30)
And from the 837 we found 123 (15-17)
that is enough 1000x1000= 1000000 (30 lenght), from file or mem for selection (15-17)
Then can create this file 1000000 (30 lenght) and drive it a randomly or fixed with a sample when replacing this file 1000000 (30 lenght) in a few days.
Or run a few samples for the first step (60)
he will jump on the desired samples from 1 > 428 > 1000
And we choose from them a fixed position 1000 samples with fixed sample 428
Or is it all a delusional idea ...
loop 1 100000
loop 2 1000
loop 3 1000
83 huuurrraaa... ['17', '77', '75', '28', '17', '20', '64', '39', '31', '74', '17', '56', '20', '30', '55', '01', '83'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
1107 huuurrraaa... ['83', '77', '39', '56', '20', '12', '55', '31', '28', '00', '63', '64', '30', '56', '14', '17', '56'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
1430 huuurrraaa... ['56', '33', '12', '77', '55', '02', '31', '28', '14', '33', '12', '30', '83', '20', '64', '01', '55'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
2028 huuurrraaa... ['19', '55', '83', '77', '43', '56', '20', '13', '13', '19', '30', '64', '31', '28', '21', '13', '06'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
3920 huuurrraaa... ['39', '05', '64', '08', '56', '77', '28', '30', '27', '70', '27', '12', '76', '31', '83', '20', '55'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
3991 huuurrraaa... ['72', '08', '12', '30', '01', '64', '28', '05', '56', '44', '20', '20', '77', '83', '31', '55', '20'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
4505 huuurrraaa... ['56', '77', '31', '30', '56', '28', '05', '64', '83', '77', '55', '42', '20', '33', '24', '72', '28'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
4556 huuurrraaa... ['55', '83', '77', '31', '77', '72', '56', '55', '64', '88', '26', '42', '30', '20', '33', '28', '77'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
7113 huuurrraaa... ['41', '77', '64', '20', '56', '60', '31', '83', '28', '69', '28', '49', '86', '86', '69', '30', '55'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
7469 huuurrraaa... ['83', '77', '69', '55', '41', '64', '31', '55', '83', '30', '55', '69', '28', '56', '49', '41', '20'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
9882 huuurrraaa... ['56', '77', '81', '28', '10', '31', '07', '83', '20', '06', '64', '30', '20', '30', '55', '02', '01'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
10505 huuurrraaa... ['30', '60', '33', '55', '20', '28', '28', '33', '64', '31', '77', '20', '33', '56', '64', '28', '83'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
10654 huuurrraaa... ['36', '20', '64', '89', '89', '28', '30', '86', '77', '20', '83', '55', '56', '31', '33', '28', '31'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
12215 huuurrraaa... ['31', '83', '30', '43', '77', '57', '28', '55', '16', '56', '57', '28', '23', '64', '91', '94', '20'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
12685 huuurrraaa... ['83', '11', '45', '20', '64', '91', '56', '90', '28', '28', '90', '55', '31', '23', '77', '20', '30'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
13747 huuurrraaa... ['31', '77', '30', '28', '91', '64', '23', '77', '41', '20', '41', '30', '55', '16', '19', '56', '83'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
13865 huuurrraaa... ['43', '30', '83', '56', '28', '58', '64', '55', '20', '16', '11', '77', '31', '55', '41', '64', '31'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
13871 huuurrraaa... ['83', '28', '16', '77', '30', '55', '30', '55', '20', '11', '31', '83', '77', '57', '77', '64', '56'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
16347 huuurrraaa... ['28', '70', '61', '56', '55', '20', '31', '70', '05', '83', '76', '30', '31', '80', '38', '77', '64'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
17977 huuurrraaa... ['55', '28', '20', '56', '28', '20', '28', '12', '56', '67', '64', '29', '31', '77', '83', '30', '56'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
18164 huuurrraaa... ['28', '11', '31', '77', '55', '20', '83', '64', '83', '56', '33', '77', '49', '06', '30', '38', '77'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
20687 huuurrraaa... ['64', '98', '55', '30', '56', '28', '77', '31', '83', '98', '20', '31', '28', '98', '28', '06', '49'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
23872 huuurrraaa... ['14', '77', '31', '55', '07', '64', '28', '49', '51', '56', '20', '56', '20', '30', '31', '30', '83'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
loop 1 100000
loop 2 100000
loop 3 1000
961 huuurrraaa... ['27', '27', '27', '68', '83', '77', '27', '55', '27', '27', '28', '20', '56', '68', '31', '64', '30'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
2486 huuurrraaa... ['27', '81', '00', '55', '56', '28', '64', '20', '83', '55', '29', '31', '77', '27', '30', '22', '55'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
5863 huuurrraaa... ['28', '71', '30', '27', '64', '55', '20', '65', '83', '29', '99', '99', '61', '31', '77', '14', '56'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
7435 huuurrraaa... ['31', '07', '73', '28', '56', '30', '56', '07', '15', '64', '35', '77', '64', '83', '20', '20', '55'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
8306 huuurrraaa... ['30', '20', '76', '42', '28', '36', '36', '64', '56', '73', '31', '77', '28', '55', '30', '27', '83'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
8672 huuurrraaa... ['42', '77', '56', '28', '55', '20', '31', '29', '00', '81', '55', '64', '30', '73', '83', '83', '55'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
8999 huuurrraaa... ['83', '56', '27', '28', '31', '56', '55', '56', '92', '77', '20', '56', '30', '28', '30', '77', '64'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
9181 huuurrraaa... ['73', '92', '20', '42', '83', '30', '31', '55', '64', '73', '28', '56', '20', '73', '30', '77', '73'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
12129 huuurrraaa... ['77', '28', '30', '00', '64', '07', '56', '83', '30', '56', '68', '92', '20', '74', '77', '31', '55'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
13618 huuurrraaa... ['32', '79', '15', '04', '64', '31', '28', '56', '64', '04', '83', '55', '55', '77', '77', '20', '30'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
15672 huuurrraaa... ['28', '30', '83', '03', '55', '64', '83', '76', '31', '77', '50', '27', '76', '56', '14', '20', '29'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
15984 huuurrraaa... ['20', '31', '77', '14', '28', '56', '31', '64', '03', '99', '64', '55', '55', '83', '30', '64', '14'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
17184 huuurrraaa... ['92', '83', '65', '31', '28', '41', '00', '64', '77', '28', '99', '30', '64', '55', '00', '56', '20'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
20035 huuurrraaa... ['64', '20', '77', '20', '12', '57', '31', '50', '55', '56', '29', '28', '77', '30', '92', '55', '83'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
20181 huuurrraaa... ['28', '28', '83', '29', '64', '31', '56', '57', '55', '32', '20', '28', '20', '30', '12', '77', '30'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
20348 huuurrraaa... ['30', '20', '71', '12', '83', '71', '12', '29', '31', '64', '29', '57', '28', '55', '31', '77', '56'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
20700 huuurrraaa... ['31', '27', '28', '12', '12', '50', '64', '03', '50', '83', '20', '56', '28', '20', '77', '55', '30'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
26421 huuurrraaa... ['31', '30', '12', '55', '70', '29', '12', '20', '35', '64', '83', '56', '77', '28', '30', '00', '71'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
36070 huuurrraaa... ['74', '31', '55', '10', '17', '29', '31', '02', '77', '56', '30', '64', '64', '28', '31', '20', '83'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
36174 huuurrraaa... ['56', '31', '10', '26', '28', '35', '64', '77', '55', '30', '02', '65', '20', '83', '81', '83', '90'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
37751 huuurrraaa... ['72', '30', '26', '31', '64', '65', '28', '56', '77', '31', '56', '20', '35', '29', '83', '48', '55'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
39388 huuurrraaa... ['52', '17', '88', '55', '83', '20', '77', '74', '30', '28', '74', '29', '56', '64', '80', '31', '17'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
41472 huuurrraaa... ['77', '83', '64', '30', '20', '83', '19', '28', '39', '55', '31', '56', '93', '20', '40', '26', '64'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
42379 huuurrraaa... ['64', '20', '28', '77', '24', '58', '28', '88', '56', '30', '31', '55', '83', '39', '55', '39', '52'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
...
2149902 huuurrraaa... ['64', '68', '80', '28', '77', '61', '56', '30', '31', '41', '83', '80', '80', '77', '20', '55', '80'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
2150060 huuurrraaa... ['64', '20', '22', '31', '83', '30', '56', '20', '30', '30', '56', '77', '28', '05', '41', '55', '41'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
2150438 huuurrraaa... ['20', '30', '28', '56', '64', '31', '30', '56', '77', '41', '55', '30', '83', '83', '69', '20', '91'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
2150942 huuurrraaa... ['91', '56', '31', '20', '30', '30', '64', '83', '77', '55', '22', '64', '94', '20', '95', '28', '66'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
2151627 huuurrraaa... ['80', '31', '14', '55', '22', '77', '83', '30', '56', '15', '28', '68', '31', '22', '28', '20', '64'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
2152941 huuurrraaa... ['56', '30', '35', '77', '80', '14', '55', '83', '03', '00', '64', '28', '20', '83', '35', '05', '31'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
2153463 huuurrraaa... ['68', '20', '30', '35', '55', '31', '20', '55', '83', '32', '56', '55', '77', '88', '28', '64', '77'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
2155518 huuurrraaa... ['77', '28', '28', '64', '30', '83', '31', '77', '56', '77', '55', '20', '28', '55', '61', '83', '28'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
2162821 huuurrraaa... ['46', '30', '77', '65', '46', '37', '28', '31', '48', '20', '56', '76', '08', '64', '83', '28', '55'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
2163547 huuurrraaa... ['20', '83', '30', '83', '09', '28', '99', '47', '31', '77', '56', '30', '77', '64', '55', '48', '83'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
2170943 huuurrraaa... ['64', '30', '28', '20', '57', '77', '56', '83', '75', '83', '20', '28', '55', '83', '55', '80', '31'] 17 ['30'] ['56'] ['83'] ['77'] ['31'] ['20'] ['64'] ['20'] ['28'] ['55']
1321 count.
Is there really a chance of this to be answered? there are tons of pages already yet nothing comes closer to the correct answer 
puzzle not easy to solve all
actually it is very hard lol
Has anyone solved this puzzle yet?
puzzle not easy to solve all
They were generated in the same way like the ones:
Code:
KwaU4bVbTwJbr1TgE3xih8PHhGLL3QPLMR1k4bxTbhhmiMWK7RpQ
Kwb9qcKfscK6AEtZBBCubHehc88DpxiqDLceSYez7TzWedpimoKm
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L5g3GdxuJs3mBUPs2LrdoVC4PNmLczH7DXxhWh5HJjvCis9idpw5
L5GDQeYx7WtKnxYj6npTth2cXshvqfCzu64kQFrpQi344xigQYUb
L5Gg7as7V7fGjbDH5nxmy3RGHcDj9xfU8JoGpmNUKms2Fruxnhfj
L5gJaEFgGfyubnLDTiMHhuGohSb6ymbYQ7fji3PPoip5ysVaoimb
L5GQ4LavnfRfmBFVXJoTPc4N6nUqnf7Z1psVBF2zYiZ1Sy1zY8DA
L5GSNFzue2hPy3w23hkMNeCJkaEyvf5Wa1a1EhbwHLsu8bbZguoA
L5h46WsKnQhsKaFqNXS3vkXX2dAsi1x65y72AD96N6MkpxUXw4so
L5H93zVFZrw21S5HfTqCWtEijboowvBYgWYfwQTu71J93wFhrpAy
L5HEqmE1Xh7JVck241L87rXCYjMKJ2cSGFta3zENiecvdnoPhV3a
L5hGAwkFNmcYq3qp11p44UyM7NcQW2qoxKedip9MUdZBus1wQ4t3
L5HKauy3Yqnxc8YSRMkRzFQb7turRvRYunwX1rAJJhM954Pq7kch
L5HnXsTNy8gjT9crx6kdSJVVLiEwoMsDYSDNjcVN114GHaQ1SpHD
L5HqtRNumBfTH5fFgwv515JR2Gt1QNzSfiZQuhWqU1qNx9GgL6mb
L5hr5mvsrCwWrf4RJkc8KSe29JA57AaX3B4ENSfa76H1hrWxt3x2
L5igJf7XSZAzGjGdSgM2fz8ko6gkCsusdSfphCpeRT1wbNZogdSX
L5iHvMnUf6HYy7E8gnL8RURKDcMYnUxBwWQ4Wqqyw9FMn887Kyfn
L5iHxKBA78uHJrpUEBQFeoq6NBPR4rjmW9J8PozXiUe8U2X57gGB
L5j2Lmpfj9rzbYvoXZyjGtEhUvhnk5oXgEvYkbZzGVjnWwtSzZ6Z
L5JDzZjZLPE3B3n2hzWLaFxvjkjU2FpSNQrdCCcXu1CecSHZ8Bi7
L5JEFpJPHYyuAvshqxviQpuUmYcPEcA3PF3EqnKonktSP9CuekyE
L5jYkAETwGs31Qeqji6qbLZSWYmxW8q2TCsb21ZABLPMQftrQxHj
L5k94E8ZkJSKdEpB5BsZ8tPbyscKSwDmimQrXfpDcNGTYX9bp5pF
L5kPSoAyeWqHTrBmWHe2zabYkbYxy2C5jVyby2BuBGWccd6Q5YkQ
L5LmDhhF2kdeHCcsNiDbDrqMcLnfTUvrkReUESBKzvXzwmEpgEBv
L5LxKGkj6Q4USBPb7QE2ToY8xGKkcq1UjnWSa8wuoMWyfXUVajj5
L5MidWcGbnEk89GDXb2vTyZyKnc5jzQ2m3GFhyMu68JP6i6cBb7M
L5Mjrinps6jGhHbTFCrnghNh3kLfFjpPhQEdCJxW5pmrCoPRKbpg
L5mvQtQ9XgZxBmvU3o9jk1qgS7LWsg6cb4dPnRVgMJmjVjPcfvMn
L5NC1BKtCCkmmf6FwYqhvUnJzz6agYUkXsFMcNp2hwxqTQPG3DRr
L5NfU6BbTPVSzQBQUMf152PCkm1Xp5mqJ2sSXShrG3gVnKLecVGv
L5nKsq2xWHDJnuy2gonE6EtGb2YxLT8uKE58Pb1pzXVNT79pfBsL
L5Nr2y28dHAWmkbNT9sXvwqR4eGUB8NWHek5Q9gqqPyr6RBToeer
L5NU3sEh5TrvXWaHHZkz2NJ2XZPgaapVX8cDySVVk23fNK7Fp5LC
L5nuWSH2EBf9emef6zo4gD8R7MDqio9m7TG8p633L4vx5JPuK7gQ
L5NwcQGyR7KmwEfcCCbA9H9wmFL1CbfCjKvYUGxab2Yku9EGYW8p
L5nWibhzVPBLQeSYimEAdTnS8d5ib127eqPEBkTAMxP58iHZpHmE
L5QcSPVbDcdiBvLj9GAuVeYv2banv9ps4vGXALBcT9SVqtq1mrnL
L5QpXz68TWFunWdCvKXndzZaRWzRzyAKzyQegFRT8sb1t5Ex7TX5
L5Qx5kAYaeTnVzxRovaCtkmJfnMxFHxgSfpam15YGruxYU3wDhXj
L5Ru6sHX7u9FGkWrxJEc1Sf8MJE9qfRjyJNhecxxZfZLeaJAjARk
L5Sast7bXa9jaywjuRUnubvYGA23dDmEqDyc2ZfV5Rr5argbcY2k
L5Tex3inAyNHYCepTLeqkES4oUstwpxQmGVehxNFYTSr4T3k6jnf
L5TkVG3CUnky6znMN2R9yTTyAjJEez7pKUgCH7JfnG2N3XBLDgVR
L5UqVmSa1kw69JLbpEvujzHCrxtKK3JZ6yeKSnZdzfkUYbsaap6H
L5VasC1w3Jt3s63EBbvvH4oxrqUFTJzu5NkmjGuTbji45nYWBGLt
L5VCkPw7zdQq47dwmCcP2yXqCoUVqiFH6LYon7FRx3g7Ehom7nZg
L5Vp12REm55xNjF7AiKUFMV3XMCAzSp8yDLycaYwfWcmsP3R2rnN
L5XGQDZpLV1UGA78wV9WkWx1SEptWZoxRzQa4A1WzTGB3XqdPmkY
L5XMu1sStLLBkHenNfrYKns3WPQEJiN5SgifZ8LnBHuMtQUkDpfW
L5XNBeqte1yWK8HTob8rqeihGtg3jZ4zsRWrjYFZt2LtSumHePc7
L5Xpz8XZiB9QjoCuijHjyg9TY5Pt99KhRy1zNYAKFHdg7pBYhgcc
L5Y3V6MPtgPXiarTTwNtgPd9yQ3UBW26QfRbqMgYPeLzYC6vMd46
L5YAr1WeAtAptjqJwkfsjRFsJAe29B3hFWsse2v3pJWcX78bSJJA
L5YejQ96j4kXgV8cPtQ33i51rXn7aKyToPuSrEX5pc43oh6WUGbN
L5ZSTwHKNX3wSRb3CaD75WcWvhRn5RetgmxjV55NpbKtsz2uiiVh
bro you know how this series genrated and what logic used behind this formula.
1
11
111
1000
10101
110001
1001100
11100000
not really I'm not very experienced in Python ..1
11
111
1000
10101
110001
1001100
11100000
are these the keys which were found for this puzzle? if yes please let me know.
geenrate use crunch with two digit 0 and 1 and length as your required
https://bitcointalksearch.org/topic/m.56623671 in the continuation of the devilry in which the devil breaks his head...
if it jumps from "sets" then our number itself is included in this "set" (from 2^60.* to 2^70.*)
only 3 comes out within 20 characters
2^62.72867377327342883206 7642094328016050713
2^63.72867377327342883206 15284188656032101427
2^64.72867377327342883206 30568377312064202854
2^65.72867377327342883206 61136754624128405709
2^66.72867377327342883206 122273509248256811419
64.72867377327342883206 72867377327342883206 15284188656032101427 30568377312064202854 61136754624128405709
0 65.98190686841514498777 98190686841514498777 ['18216844331835720801', '36433688663671441603', '72867377327342883206', '14573475465468576641', '29146950930937153282', '58293901861874306564', '11658780372374861312', '23317560744749722625']
1 66.41221999761644313519 41221999761644313519 ['12273835855189312347', '24547671710378624694', '49095343420757249388', '98190686841514498777', '19638137368302899755', '39276274736605799510', '78552549473211599021', '15710509894642319804']
2 65.16004829745627751891 16004829745627751891 ['10305499940411078379', '20610999880822156759', '41221999761644313519', '82443999523288627037', '16488799904657725407', '32977599809315450815', '65955199618630901630', '13191039923726180326']
3 63.79514113288646090322 79514113288646090322 ['16004829745627751891', '32009659491255503782', '64019318982511007564', '12803863796502201512', '25607727593004403025', '51215455186008806051', '10243091037201761210', '20486182074403522420']
4 66.10784475589133269856 10784475589133269856 ['19878528322161522580', '39757056644323045160', '79514113288646090321', '15902822657729218064', '31805645315458436128', '63611290630916872257', '12722258126183374451']
5 63.22558982791169991994 22558982791169991994 ['10784475589133269855', '21568951178266539711', '43137902356533079423', '86275804713066158847', '17255160942613231769', '34510321885226463539', '69020643770452927078', '13804128754090585415']
6 64.29033581939002283438 29033581939002283438 ['11279491395584995996', '22558982791169991993', '45117965582339983987', '90235931164679967975', '18047186232935993595', '36094372465871987190', '72188744931743974380', '14437748986348794876']
7 64.65435637437148496233 65435637437148496233 ['14516790969501141719', '29033581939002283438', '58067163878004566876', '11613432775600913375', '23226865551201826750', '46453731102403653500', '92907462204807307001', '18581492440961461400']
8 65.82671037055289160231 82671037055289160231 ['16358909359287124058', '32717818718574248116', '65435637437148496232', '13087127487429699246', '26174254974859398493', '52348509949718796986', '10469701989943759397', '20939403979887518794']
9 66.16401578745271144384 16401578745271144384 ['10333879631911145028', '20667759263822290057', '41335518527644580115', '82671037055289160230', '16534207411057832046', '33068414822115664092', '66136829644231328184', '13227365928846265636']
where could it be theoretically
546 63.72838869180307975688 72838869180307975688 ['15281168746503495439', '30562337493006990878', '61124674986013981756', '12224934997202796351', '24449869994405592702', '48899739988811185404', '97799479977622370809', '19559895995524474161']
1726 65.05051704633589806037 05051704633589806037 ['19104112579657908258', '38208225159315816516', '76416450318631633033', '15283290063726326606', '30566580127452653213', '61133160254905306427', '12226632050981061285']
4088 65.05063077104366318521 05063077104366318521 ['19105618577247210060', '38211237154494420121', '76422474308988840242', '15284494861797768048', '30568989723595536096', '61137979447191072193', '12227595889438214438']
5998 66.05062246865788236741 05062246865788236741 ['19105508629021772898', '38211017258043545796', '76422034516087091592', '15284406903217418318', '30568813806434836636', '61137627612869673273', '12227525522573934654']
previous beginnings on...
x ≈ 57,47260929829303108225 pz 2^x=199976667976342049
x ≈ 58,86528843817681578662 pz 2^x=525070384258266191
x ≈ 59,97745056466928248097 pz 2^x=1135041350219496382
x ≈ 60,30646472899272860766 pz 2^x=1425787542618654982
x ≈ 61,76127369820932032912 pz 2^x=3908372542507822062
x ≈ 62,96354506567706003068 pz 2^x=8993229949524469768
x ≈ 63,???
x ≈ 64,72867377327342883206 pz 2^x=30568377312064202855
now it is necessary to look at what options can be, which are not.
The required starts with 63.* and it is unlikely that after the decimal point it will start with 9 (63,96...) or like the next 7 (63,72...)
i.e. for example it suits us in a set for pz 63.
546 63.72838869180307975688 72838869180307975688 ['15281168746503495439', '30562337493006990878', '61124674986013981756', '12224934997202796351', '24449869994405592702', '48899739988811185404', '97799479977622370809', '19559895995524474161']
it starts at 63,72 2^63.72838869180307975688=15281168746503495439 then it disappears, next in set 2^64.72838869180307975688 = 30562337493006990878 "almost" what you need
for pz 63 2^66.72838869180307975688=12224934997202796351 disappears, starts on 2^66 (we can drop everything? starting with 12 122 1222)
1726 65.05051704633589806037 05051704633589806037 ['19104112579657908258', '38208225159315816516', '76416450318631633033', '15283290063726326606', '30566580127452653213', '61133160254905306427', '12226632050981061285']
4088 65.05063077104366318521 05063077104366318521 ['19105618577247210060', '38211237154494420121', '76422474308988840242', '15284494861797768048', '30568989723595536096', '61137979447191072193', '12227595889438214438']
5998 66.05062246865788236741 05062246865788236741 ['19105508629021772898', '38211017258043545796', '76422034516087091592', '15284406903217418318', '30568813806434836636', '61137627612869673273', '12227525522573934654']
they start with 65.* 66.* i.e. 2^64.05051704633589806037=19104112579657908258, 2^68.05051704633589806037=30566580127452653213, it seems like it fits, but it starts with 2^68. (need 2^63.).
2^70.05062246865788236741 = 1222752552257393465474 (we can drop everything? starting with 12 122 1222)
need to look at what's in the "sets" with 63,6***, 63,5***, 63,4***,..
from mpmath import *
mp.dps = 22; mp.pretty = True
n = "30568377312064202855" #3056 8377 3120 6420 2855
A=[]
B=[]
def func(n):
a = log(n, 2)
b = str(a)[3:]
B.append(a)
return b
def func2(n):
a = log(n, 2)
b = str(a)[3:]
B.append(a)
return a
#print(log(16401578745271144384,2))
print("2 ^ x =",n)
print("")
a1 = func(n)
A.append(a1)
print(func2(n),a1)
for x in range(0,50):
for elem in A:
f = func(elem)
A=[]
#print(f,len(f))
if len(f) <= 20:
h = 20 - len(f)
g = "0" * h
#print(g)
ff = f+g
for elem1 in B:
if ff in str(elem1):
mp.dps = 22
F=[]
i = 60
while i <= 70:
n1 = str(i)
n2="."
n3=ff
nn = n1+n2+n3
#print(nn)
b = power(2,nn)
bb = str(b)[:20]
if "." not in bb:
F.append(bb)
#print(i,bb,len(bb))
#print("")
i=i+1
#print(F)
#F=[]
print(x,elem1,ff,F)
F=[]
mp.dps = 22; mp.pretty = True
A.append(ff)
#print(A)
#A=[]
print("")
if it jumps from "sets" then our number itself is included in this "set" (from 2^60.* to 2^70.*)
only 3 comes out within 20 characters
2^62.72867377327342883206 7642094328016050713
2^63.72867377327342883206 15284188656032101427
2^64.72867377327342883206 30568377312064202854
2^65.72867377327342883206 61136754624128405709
2^66.72867377327342883206 122273509248256811419
64.72867377327342883206 72867377327342883206 15284188656032101427 30568377312064202854 61136754624128405709
0 65.98190686841514498777 98190686841514498777 ['18216844331835720801', '36433688663671441603', '72867377327342883206', '14573475465468576641', '29146950930937153282', '58293901861874306564', '11658780372374861312', '23317560744749722625']
1 66.41221999761644313519 41221999761644313519 ['12273835855189312347', '24547671710378624694', '49095343420757249388', '98190686841514498777', '19638137368302899755', '39276274736605799510', '78552549473211599021', '15710509894642319804']
2 65.16004829745627751891 16004829745627751891 ['10305499940411078379', '20610999880822156759', '41221999761644313519', '82443999523288627037', '16488799904657725407', '32977599809315450815', '65955199618630901630', '13191039923726180326']
3 63.79514113288646090322 79514113288646090322 ['16004829745627751891', '32009659491255503782', '64019318982511007564', '12803863796502201512', '25607727593004403025', '51215455186008806051', '10243091037201761210', '20486182074403522420']
4 66.10784475589133269856 10784475589133269856 ['19878528322161522580', '39757056644323045160', '79514113288646090321', '15902822657729218064', '31805645315458436128', '63611290630916872257', '12722258126183374451']
5 63.22558982791169991994 22558982791169991994 ['10784475589133269855', '21568951178266539711', '43137902356533079423', '86275804713066158847', '17255160942613231769', '34510321885226463539', '69020643770452927078', '13804128754090585415']
6 64.29033581939002283438 29033581939002283438 ['11279491395584995996', '22558982791169991993', '45117965582339983987', '90235931164679967975', '18047186232935993595', '36094372465871987190', '72188744931743974380', '14437748986348794876']
7 64.65435637437148496233 65435637437148496233 ['14516790969501141719', '29033581939002283438', '58067163878004566876', '11613432775600913375', '23226865551201826750', '46453731102403653500', '92907462204807307001', '18581492440961461400']
8 65.82671037055289160231 82671037055289160231 ['16358909359287124058', '32717818718574248116', '65435637437148496232', '13087127487429699246', '26174254974859398493', '52348509949718796986', '10469701989943759397', '20939403979887518794']
9 66.16401578745271144384 16401578745271144384 ['10333879631911145028', '20667759263822290057', '41335518527644580115', '82671037055289160230', '16534207411057832046', '33068414822115664092', '66136829644231328184', '13227365928846265636']
where could it be theoretically
546 63.72838869180307975688 72838869180307975688 ['15281168746503495439', '30562337493006990878', '61124674986013981756', '12224934997202796351', '24449869994405592702', '48899739988811185404', '97799479977622370809', '19559895995524474161']
1726 65.05051704633589806037 05051704633589806037 ['19104112579657908258', '38208225159315816516', '76416450318631633033', '15283290063726326606', '30566580127452653213', '61133160254905306427', '12226632050981061285']
4088 65.05063077104366318521 05063077104366318521 ['19105618577247210060', '38211237154494420121', '76422474308988840242', '15284494861797768048', '30568989723595536096', '61137979447191072193', '12227595889438214438']
5998 66.05062246865788236741 05062246865788236741 ['19105508629021772898', '38211017258043545796', '76422034516087091592', '15284406903217418318', '30568813806434836636', '61137627612869673273', '12227525522573934654']
previous beginnings on...
x ≈ 57,47260929829303108225 pz 2^x=199976667976342049
x ≈ 58,86528843817681578662 pz 2^x=525070384258266191
x ≈ 59,97745056466928248097 pz 2^x=1135041350219496382
x ≈ 60,30646472899272860766 pz 2^x=1425787542618654982
x ≈ 61,76127369820932032912 pz 2^x=3908372542507822062
x ≈ 62,96354506567706003068 pz 2^x=8993229949524469768
x ≈ 63,???
x ≈ 64,72867377327342883206 pz 2^x=30568377312064202855
now it is necessary to look at what options can be, which are not.
The required starts with 63.* and it is unlikely that after the decimal point it will start with 9 (63,96...) or like the next 7 (63,72...)
i.e. for example it suits us in a set for pz 63.
546 63.72838869180307975688 72838869180307975688 ['15281168746503495439', '30562337493006990878', '61124674986013981756', '12224934997202796351', '24449869994405592702', '48899739988811185404', '97799479977622370809', '19559895995524474161']
it starts at 63,72 2^63.72838869180307975688=15281168746503495439 then it disappears, next in set 2^64.72838869180307975688 = 30562337493006990878 "almost" what you need
for pz 63 2^66.72838869180307975688=12224934997202796351 disappears, starts on 2^66 (we can drop everything? starting with 12 122 1222)
1726 65.05051704633589806037 05051704633589806037 ['19104112579657908258', '38208225159315816516', '76416450318631633033', '15283290063726326606', '30566580127452653213', '61133160254905306427', '12226632050981061285']
4088 65.05063077104366318521 05063077104366318521 ['19105618577247210060', '38211237154494420121', '76422474308988840242', '15284494861797768048', '30568989723595536096', '61137979447191072193', '12227595889438214438']
5998 66.05062246865788236741 05062246865788236741 ['19105508629021772898', '38211017258043545796', '76422034516087091592', '15284406903217418318', '30568813806434836636', '61137627612869673273', '12227525522573934654']
they start with 65.* 66.* i.e. 2^64.05051704633589806037=19104112579657908258, 2^68.05051704633589806037=30566580127452653213, it seems like it fits, but it starts with 2^68. (need 2^63.).
2^70.05062246865788236741 = 1222752552257393465474 (we can drop everything? starting with 12 122 1222)
need to look at what's in the "sets" with 63,6***, 63,5***, 63,4***,..
Quote
from mpmath import *
mp.dps = 22; mp.pretty = True
n = "30568377312064202855" #3056 8377 3120 6420 2855
A=[]
B=[]
def func(n):
a = log(n, 2)
b = str(a)[3:]
B.append(a)
return b
def func2(n):
a = log(n, 2)
b = str(a)[3:]
B.append(a)
return a
#print(log(16401578745271144384,2))
print("2 ^ x =",n)
print("")
a1 = func(n)
A.append(a1)
print(func2(n),a1)
for x in range(0,50):
for elem in A:
f = func(elem)
A=[]
#print(f,len(f))
if len(f) <= 20:
h = 20 - len(f)
g = "0" * h
#print(g)
ff = f+g
for elem1 in B:
if ff in str(elem1):
mp.dps = 22
F=[]
i = 60
while i <= 70:
n1 = str(i)
n2="."
n3=ff
nn = n1+n2+n3
#print(nn)
b = power(2,nn)
bb = str(b)[:20]
if "." not in bb:
F.append(bb)
#print(i,bb,len(bb))
#print("")
i=i+1
#print(F)
#F=[]
print(x,elem1,ff,F)
F=[]
mp.dps = 22; mp.pretty = True
A.append(ff)
#print(A)
#A=[]
print("")
It will take a good while for the remaining bits of this puzzle to get solve.
Has anyone solved this puzzle yet?
Total 160 puzzle
puzzle #1 to #63 solve
many puzzle #64 to #160 not yet solve
now still have 86 puzzle
check update list in this thread
https://bitcointalksearch.org/topic/bitcoin-challenge-transaction-1000-btc-total-bounty-to-solvers-updated-5218972
puzzle not easy to solve all
So old thread never ended up what could be the reason for that does anyone actually solve this riddle
Has anyone solved this puzzle yet?
CODE #2
Code:
from bitcoin import privtoaddr
i = 18446744073709551616
while i >= 9223372036854775808:
i -= 1
y = privtoaddr(i)
if y == '16jY7qLJnxb7CHZyqBP8qca9d51gAjyXQN':
print(hex(i))
break
Any suggestions to make it run faster or recommending faster tools are appreciated.
Thanks in advance.
The addresses your code generates are uncompressed. the address you need to find is compressed.
python library bitcoin give uncompressed address because hash from uncompressed public key
try change to use library bit
library bit has from compressed public key give compressed address
I am not sure not yet try run code
Code:
from bit import Key
i = 18446744073709551616
while i >= 9223372036854775808:
i -= 1
key = Key.from_int(i)
y = key.address
if y == '16jY7qLJnxb7CHZyqBP8qca9d51gAjyXQN':
print(hex(i))
break
Code:
# -- codeng: utf-8 --
# !/usr/bin/python
import secrets
from bitcoin import *
import secrets
import os
import time
import os, binascii, hashlib, base58, ecdsa
import random
import bitcoin
import os
import time
import utils
import requests
from ecdsa import SigningKey, SECP256k1
from secrets import token_bytes
from coincurve import PublicKey
def ripemd160(x):
d = hashlib.new('ripemd160')
d.update(x)
return d
dosya1 = open("addresslist.txt", "r")
i = 1
a=100000000
c=59896944618658997711785492594343953926634992332820982019728792003955524819966
nDecimal=0x000000000000000000000000000000000000000000000001000000000009FD97
start = time.time()
while (i <= a):
zaman = time.time() - start
#private_key ="{:064x}".format(secrets.randbits(110))
private_key ="{:064x}".format(c)
# generate private key , uncompressed WIF starts with "5"
def generar_HEX(nDecimal):
aHex = hex(nDecimal)
aHex = aHex[2:].upper()
aHex = ((64-len(aHex)) * '0') + aHex
return aHex
nDecimal = nDecimal + 1
private_key = generar_HEX(nDecimal)
pub = privtopub(private_key)
addr = pubtoaddr(pub)
wif = encode_privkey(private_key, 'wif')
compressed_private_key = private_key + '01'
wif1 = bitcoin.encode_privkey(bitcoin.decode_privkey(private_key, 'hex'), \
'wif_compressed')
pub1 = private_key + '01'
pub1 = privtopub(pub1)
addr1 = pubtoaddr(pub1)
dosya1.seek(0)
aranan_varmı = dosya1.read().find(addr1)
if aranan_varmı != -1:
dosya2 = open("eslesme.txt", "a")
dosya2.write(private_key + " " + addr1 + "\n")
dosya2.close()
print("----------BULUNDU----------")
print("Private Key : " + private_key)
print("Address : " + addr1)
time.sleep(5)
else:
print("Private key =",private_key+ " "+"Address =",addr1+ '\t'+ str(i))
# print (amount)
dosya1.close()
print("Total Tİme = %s saniye " % zaman)
There's plenty of addresses with hundreds or even thousands of transactions on them, so what you're saying is that bitcoin isn't secure enough and those addresses are more at risk?
For now, and for the foreseeable future, those kind of addresses are very safe because nobody's been able to crack private keys in the full 2^256 range, or even half that length.
I think one of the take home messages here might be that due to this difference in effort and other factors having to do with privacy and the fungiblity of Bitcoin in general: do not reuse Bitcoin addresses. Bitcoin addresses should be used exactly twice: once to fund them and once to spend them - then never used again.
There's plenty of addresses with hundreds or even thousands of transactions on them, so what you're saying is that bitcoin isn't secure enough and those addresses are more at risk?bitcoin address design for use one time is correct
I remember first time don't know about bitcoin I look at bitcoin address I think may be bitcoin is cashless copy idea from RFID code, RFID wristband for use on event and activity ticket payment (cashless) by use one time and thrown away , and it use same thing RFID is better and Easy use bitcoin address is not easy to use require to print out and not easy to scan (I think bitcoin is cashless same RFID cashless system)
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