=== ECDSA Signature Details ===

BTC Address: 1JvF4Bn4yF6GThYEA7pfhp3j8Xb6wu2t8D
Private Key: edb01804beb2e95898648ae87f1fa072d53b3b6f4564e092065bac907f063b9d

Signature (r, s, z):
  r: 634e6e5d85360927c64d66bdd616dc58ac6b72cd22fac01c544236b63734ad35
  s: 7fe9088b3849cddb82f38ef9244a06c413addb38031ee01a38e675ff28579d8a
  z: 6ad532092bb3f4ee012e61df35c95efc7d9e9fa5653c371bc843fa4b3627f01f
  k (nonce): 695e5e4c01e8ac9d77b7ecdd9881d50bb397ff7e54e082240a19b714c4de7ef8
PubKey: 034f966cdcc502d17876270349736f6a20f13edb5eccb5a92d1c702a0e059a9ba9

Signature Verification: Valid

----------------------------------------
--------- Crypto Address Set 9 ---------

  Private Key (Hexadecimal): e7d0e560866f6937e5e88ada34c618591fb18bb82d79f92b344405cadcc34596
  Private Key (Decimal): 104853355314434413654784855654564514135795858537712704988978113470536008025494

  Uncompressed Bitcoin Address:
  - Bitcoin Address: 1MfYXZomYUCuohussdVB589Pk5F7fny8o2
  - Private Key (WIF): 5KaP1YEDyn9B8Fro1jm8mwYiRivXBmkjGG7GE8QZ8i4E4BgSfdE
  - Public Key: 0471541d2a80ae53183b511bc69411926eae7a871b36c7fac0c335a2db64156be3e0fff493eed9d00d4e0a873b28a3e5f315ab8a7924cd202e7e53647e2be04694

  Compressed Bitcoin Address:
  - Bitcoin Address: 1JcAnTReAwE2c77wXoxNYpffGKQWXPLHC5
  - Private Key (WIF): L4zL9NqNHcF5h2an6FjoKMkyr83EEYY1YMgeCwgxq2DEcgwAauNt
  - Public Key: 0271541d2a80ae53183b511bc69411926eae7a871b36c7fac0c335a2db64156be3

  P2SH Bitcoin Address:
  - Bitcoin Address: 3NMZT7JD6NXHtscJzj9mVkWKtbXqCce5nb

  Bech32 Bitcoin Address:
  - Bitcoin Address: bc1qcysd6vyhc7x732xf7p3jkjh0lazgc0tffwt9fc

  Ethereum Address:
  - Ethereum Address: 0xb334353fb3a4a26ef5388e9554eac930a3f28318

----------------------------------------

 from sage.all import *


p = 115792089237316195423570985008687907853269984665640564039457584007908834671663

E1 = EllipticCurve(GF(p), [0,1])
P11 = E1([85121563011366687025707822879925964033143920255507899862530934382179124106759, 42409656727948788569510737393982221864295921023467166630061319157315739523945])
ord11 = 20412485227


E2 = EllipticCurve(GF(p), [0,2])

P21 = E2([34450129095809207277443089178970023159365999968937291419691966854030888759742, 103113457269188258644933175729489183329932073011449500633910298163941611786454])
ord21 = 3319

P22 = E2([24677754846515895310822934803022252124056730057362245386150209044791887143233, 41719207854450575864606406013013508426241430134433644860265981543689324807921])
ord22 = 22639


E3 = EllipticCurve(GF(p), [0,3])

P31 = E3([93579283295185043256820683457089915228054046133395133419577655037763911527649, 112632096923660630255684142108084503413038643268482102767008195691777477419906])
ord31 = 109903

P32 = E3([58789712228735767534689054670947929274317202597024413724449599685590434047265, 107321344524132116458593462114893821989989072136438106411838048313086057432231])
ord32 = 12977017

P33 = E3([47858481801281315626533839795712036122864957874172974111026342690985232356030, 63537630893779210652619453277142775650521136639503000828326021732442685337139])
ord33 = 383229727


E4 = EllipticCurve(GF(p), [0,4])
P41 = E4([44959049921401095561708555029356671875656137150174062590365663013295388555357, 83434812528180346320431259926231725911951822121210091498845843183726829396473])
ord41 = 18979


E6 = EllipticCurve(GF(p), [0,6])

P61 = E6([80405269462255682739463837712137497998977949201059835857866434498654712080197, 48691579481383569995627909330664108505064081380828260061217816961756876411246])
ord61 = 10903

P62 = E6([12432617283785513902347690216509117019297835774706912333697948746440679211150, 83708142459295252500884287758641092902751782412362742187118587574926797876389])
ord62 = 5290657

P63 = E6([111791420809596458879302671914977681383209776367646894239671494718518178664717, 49961896499747108603390684299676279195265984395588907081892517506172789566751])
ord63 = 10833080827

P64 = E6([68559020522988484359921009775181052297262355171078713712064230001578345410040, 5828734597053595677172176259754174961452737034616688535269967754301263707463])
ord64 = 22921299619447

Q11 = E1([34618671789393965854613640290360235391647615481000045539933705415932995630501, 99667531170720247708472095466452031806107030061686920872303526306525502090483])
Q21 = E2([68702062392910446859944685018576437177285905222869560568664822150761686878291, 78930926874118321017229422673239275133078679240453338682049329315217408793256])
Q22 = E2([36187226669165513276610993963284034580749604088670076857796544959800936658648, 78047996896912977465701149036258546447875229540566494608083363212907320694556])
Q31 = E3([14202326166782503089885498550308551381051624037047010679115490407616052746319, 30141335236272151189582083030021707964727207106390862186771517460219968539461])
Q32 = E3([92652014076758100644785068345546545590717837495536733539625902385181839840915, 110864801034380605661536039273640968489603707115084229873394641092410549997600])
Q33 = E3([13733962489803830542904605575055556603039713775204829607439941608751927073977, 70664870695578622971339822919870548708506276012055865037147804103600164648175])
Q41 = E4([46717592694718488699519343483827728052018707080103013431011626167943885955457, 6469304805650436779501027074909634426373884406581114581098958955015476304831])
Q61 = E6([47561520942485905499349109889401345889145902913672896164353162929760278620178, 23509073020931558264499314846549082835888014703370452565866789873039982616042])
Q62 = E6([54160295444050675202099928029758489687871616334443609215013972520342661686310, 61948858375012652103923933825519305763658240249902247802977736768072021476029])
Q63 = E6([80766121303237997819855855617475110324697780810565482439175845706674419107782, 43455623036669369134087288965186672649514660807369135243341314597351364060230])
Q64 = E6([27687597533944257266141093122549631098147853637408570994849207294960615279263, 8473112666362672787600475720236754473089370067288223871796416412432107486062])



x11 = discrete_log_rho(Q11, P11, ord=ord11, operation='+')

x21 = discrete_log_rho(Q21, P21, ord=ord21, operation='+')
x22 = discrete_log_rho(Q22, P22, ord=ord22, operation='+')

x31 = discrete_log_rho(Q31, P31, ord=ord31, operation='+')
x32 = discrete_log_rho(Q32, P32, ord=ord32, operation='+')
x33 = discrete_log_rho(Q33, P33, ord=ord33, operation='+')

x41 = discrete_log_rho(Q41, P41, ord=ord41, operation='+')

x61 = discrete_log_rho(Q61, P61, ord=ord61, operation='+')
x62 = discrete_log_rho(Q62, P62, ord=ord62, operation='+')

x63 = discrete_log_rho(Q63, P63, ord=ord63, operation='+')

x64 = discrete_log_rho(Q64, P64, ord=ord64, operation='+')


privkey = crt([x11, x21, x22, x31, x32, x33, x41, x61, x62, x63, x64], [ord11, ord21, ord22, ord31, ord32, ord33, ord41, ord61, ord62, ord63, ord64])

print('')

print('Discrete_log_rho:')

print('')

print(x11)
print(x21)
print(x22)
print(x31)
print(x32)
print(x33)
print(x41)
print(x61)
print(x62)
print(x63)
print(x64)


print('')

print('PRIVATE KEY:')

print('')

print(privkey)


f = open("privkey.txt", 'a')
f.write(str(privkey) + "\n")
f.close()

from sage.all import *

# Define the prime modulus and the original and twisted curves
p = 115792089237316195423570985008687907853269984665640564039457584007908834671663
E_original = EllipticCurve(GF(p), [0, 7])  # Original curve
E_twist = EllipticCurve(GF(p), [0, 2])  # Twisted curve

# Define the public key coordinates in hexadecimal
pubx_hex = "xxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxx"
puby_hex = "xxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxx"

# Convert hexadecimal coordinates to integers
pubx_int = int(pubx_hex, 16)
puby_int = int(puby_hex, 16)

# Check if negating y coordinate results in a valid point on the twisted curve
try:
    P_twist = E_twist(pubx_int, -puby_int)
    print("Valid point on the twisted curve:", P_twist)
except TypeError as e:
    print("The negated y-coordinate does not result in a valid point on the twisted curve. Error:", e)

p = 115792089237316195423570985008687907853269984665640564039457584007908834671663
E = EllipticCurve(GF(p), [0,2])
Grp = E.abelian_group()
g = Grp.gens()[0]
numElements = g.order()
print( "{0} = {1}".format(numElements, factor(numElements)) )

Valid point on Twist Curve 1: ( xxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxx: xxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxx 1)
Valid point on Twist Curve 1: (xxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxx: xxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxx: 1)
Encrypted: b'gAAAAABmTUdg-Rk9DqTmm--qHL60H7Y-xyhsMGj-hN9b3nblwwbX1889rW_xkV4YH_CGgLoDfmhUG1kWMLbqBtvkMAkBLA1TpRorPS54bE1tq1GqRI7qBw0='
Decrypted: b'Hello, secure world!'
Valid point on Twist Curve 2: (xxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxx: 47708717901745451695269673872143322736860462806065126161610255669643023187654 : 1)
Valid point on Twist Curve 2: (xxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxx: 68083371335570743728301311136544585116409521859575437877847328338265811484009 : 1)
Encrypted: b'gAAAAABmTUdgKPTxiD2aMkmdpCzLWRS6Jf_XoAFbt9Clh-tdswEJ1FDEEHh_sq6afzgwXIRs-eKoEwNUN73OXMbbxIVAtd0X3RzEPgEP2PpfQivQP7qRhls='
Decrypted: b'Hello, secure world!'
Twist Curve 1 Group order = 38597363079105398474523661669562635951234135017402074565436668291433169282997 = 3 * 13^2 * 3319 * 22639 * 1013176677300131846900870239606035638738100997248092069256697437031
Twist Curve 1 Subgroup order = 3, Generator = (0 : 50963827496501355358210603252497135226159332537351223778668747140855667399507 : 1)
Order of Twist Curve 1 subgroup generator: 3
Twist Curve 1 Subgroup order = 169, Generator = (91164871848594737862768174215169171472460815325023337256982466157377582150694 : 54646643330104885507641247315265108556098632006153847263625810111733477892887 : 1)
Order of Twist Curve 1 subgroup generator: 169
Twist Curve 1 Subgroup order = 3319, Generator = (49641695783380705441863914470097077227662211652601803324085660923742365263160 : 89281496541081277276977076535930330329582005484476040255539757979590838221110 : 1)
Order of Twist Curve 1 subgroup generator: 3319
Twist Curve 1 Subgroup order = 22639, Generator = (10021123062458088894446150280359520640128025932612284848351832795773216324717 : 33134482615870340366158544218799569485176944747118922797673428463800194468702 : 1)
Order of Twist Curve 1 subgroup generator: 22639
Twist Curve 1 Subgroup order = 1013176677300131846900870239606035638738100997248092069256697437031, Generator = (43086371182196866264220149108646285325782077581279956481812453050446572867683 : 109763028338610447371257252989326091593538936103419315546844713211988264521923 : 1)
Order of Twist Curve 1 subgroup generator: 1013176677300131846900870239606035638738100997248092069256697437031
Twist Curve 2 Group order = 57896044618658097711785492504343953926299326406578432197819248705606044722122 = 2 * 3 * 20412485227 * 83380711482738671590122559 * 5669387787833452836421905244327672652059
Twist Curve 2 Subgroup order = 2, Generator = (115792089237316195423570985008687907853269984665640564039457584007908834671662 : 0 : 1)
Order of Twist Curve 2 subgroup generator: 2
Twist Curve 2 Subgroup order = 3, Generator = (0 : 1 : 1)
Order of Twist Curve 2 subgroup generator: 3
Twist Curve 2 Subgroup order = 20412485227, Generator = (50449539541316674207477363366507552115465638394234836904449225130473837382091 : 80363753873261753286015549575781926318984919054617925324218269836097034766859 : 1)
Order of Twist Curve 2 subgroup generator: 20412485227
Twist Curve 2 Subgroup order = 83380711482738671590122559, Generator = (83543468359757805417872841911952785816288256608507084865154631040033706800216 : 52903578783579604025064706819317913975696169589285557320540215565103030246608 : 1)
Order of Twist Curve 2 subgroup generator: 83380711482738671590122559
Twist Curve 2 Subgroup order = 5669387787833452836421905244327672652059, Generator = (17259079428563320272860564359789267099765221528537797750223165832777237041052 : 102165722087967769036780071178483201673699309749066796530810114163377241704265 : 1)
Order of Twist Curve 2 subgroup generator: 5669387787833452836421905244327672652059

from fastecdsa.curve import secp256k1
from fastecdsa.point import Point
from fastecdsa.keys import gen_private_key, get_public_key
from sympy import mod_inverse

# Generate a private key
private_key = gen_private_key(secp256k1)

# Get the corresponding public key
public_key = get_public_key(private_key, secp256k1)

# Print the private key and its bit length
print("Original Private Key:", hex(private_key))
print("Private Key Bit Length:", private_key.bit_length())

# Print the public key coordinates (x, y)
print("Original Public Key (x, y):", public_key.x, public_key.y)

# Twist Attack
n = secp256k1.q  # Order of the curve
Gx, Gy = public_key.x, public_key.y

# Calculate the twist point
twist_x = Gx
twist_y = (-Gy) % secp256k1.p
print("twist_y:", hex(twist_y))

# Perform twist attack to find the partial private key
partial_private_key = (twist_y * mod_inverse(Gy, n)) % n

# Print the partial private key and its bit length
print("Partial Private Key:", hex(partial_private_key))
print("Partial Private Key Bit Length:", partial_private_key.bit_length())

import random
from math import gcd

# Function to extract public key coordinates from hex string
def extract_public_key_coordinates(public_key):
    try:
        x, y = public_key.split(',')
        print("Public key coordinates extracted successfully.")
        return int(x, 16), y
    except ValueError:
        print("Error: Invalid public key format.")
        return None, None

# Function for Pollard's Rho factorization
def pollard_rho_factorization(n, limit=1000000):
    print("Performing Pollard's Rho factorization...")
    def f(x):
        return (x ** 2 + 1) % n

    x = random.randint(1, n - 1)
    y = x
    d = 1

    while d == 1:
        x = f(x)
        y = f(f(y))
        d = gcd(abs(x - y), n)

    return d if d != n else None

# Function to perform the Kangaroo algorithm with factors
def kangaroo_algorithm(g, h, n, factors, B):
    print("Performing Kangaroo algorithm...")
    P = 0
    Q = 0
    wild_kangaroos = [(random.randint(1, n - 1), random.randint(1, n - 1)) for _ in range(10)]  # Multiple parallel wild kangaroos
    wild_jump_size = random.randint(1, B // 10)  # Randomized wild kangaroo step size

    while True:
        for wild_x, wild_y in wild_kangaroos:
            u = wild_x
            v = wild_y
            for _ in range(wild_jump_size):
                u = (u * g) % n
                v = (v * h) % n
            d = gcd(u - v, n)
            if 1 < d < n:
                return d
            if d == 1:
                alpha = kangaroo_attack(P, Q, g, n, h, B)  # Using kangaroo_attack
                if alpha is not None:
                    return alpha
                P += B
                Q += B
            else:
                return d

# Simple Kangaroo Attack (Floyd's Cycle Detection Algorithm)
def kangaroo_attack(P, Q, g, n, h, B):
    print("Performing Kangaroo attack...")
    u = P
    v = Q
    u_iterations = 0
    v_iterations = 0

    while True:
        # Tame Kangaroo
        u = (u * g) % n
        u_iterations += 1

        # Wild Kangaroo
        v = (v * h) % n
        v_iterations += 1

        if u == v:
            # Collision detected, solve for alpha
            alpha = (P - Q) * pow(g, -1, n) % n  # Inverse of g modulo n
            return alpha

        if max(u_iterations, v_iterations) > B:
            # Maximum iterations reached without collision
            return None

if __name__ == "__main__":
    # Example usage
    public_key = "d6xxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxx,3xxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxx"
    x, y_hex = extract_public_key_coordinates(public_key)

    if x is not None and y_hex is not None:
        # Convert y-coordinate from hex to integer
        try:
            y = int(y_hex, 16)
            print("Y-coordinate converted to integer successfully.")
        except ValueError:
            print("Error: Unable to convert y-coordinate to integer.")

        # Perform factorization using Pollard's Rho
        try:
            factors = [pollard_rho_factorization(number) for number in [x, y, x + y]]
            print("Factorization complete:", factors)
        except Exception as e:
            print("Error during factorization:", e)

        # Parameters for Kangaroo algorithm
        p = 115792089237316195423570985008687907853269984665640564039457584007908834671663
        n = 115792089237316195423570985008687907852837564279074904382605163141518161494337
        g = 55066263022277343669578718895168534326250603453777594175500187360389116729240
        h = y  # Use the integer value of y
        B = 2**42  # Adjust based on your system's memory constraints

        # Find private key using the Kangaroo algorithm with factors
        try:
            private_key = kangaroo_algorithm(g, h, n, factors, B)
            print("Private Key:", private_key)
        except Exception as e:
            print("Error during Kangaroo algorithm:", e)
    else:
        print("Error: Public key extraction failed.")

import random
import math
import multiprocessing as mp
import torch
from fastecdsa.curve import secp256k1
from fastecdsa.point import Point
import time
from decimal import Decimal, getcontext

# Set decimal precision
getcontext().prec = 1000  # Adjust precision as needed

# Define your public key coordinates here
pub_key_x = 0x123abc
pub_key_y = 0x456def

print("Definitions loaded.")

# Function to generate a prime factor base
def generate_factor_base(limit):
    print("Generating factor base...")
    primes = []
    num = 2
    try:
        while len(primes) < limit:
            if all(num % i != 0 for i in range(2, int(num**0.5) + 1)):
                primes.append(num)
            num += 1
        print("Factor base generated.")
        return primes
    except Exception as e:
        print(f"Error in factor base generation: {e}")
        return []

# Precompute the factor base
factor_base_size = 150  # Adjusted for secp256k1
factor_base = generate_factor_base(factor_base_size)
if not factor_base:
    exit(1)
print("Factor base precomputed.")

# Function to find smooth numbers in a range
def find_smooth_numbers(start, end, stop_index=1000000):
    print(f"Finding smooth numbers in range {start}-{end}...")
    smooth_numbers = []
    device = torch.device('cuda' if torch.cuda.is_available() else 'cpu')
    print(f"Using {device} for finding smooth numbers.")

    # Read the last line from the file to get the stop index
    try:
        with open('smooth_numbers.txt', 'r') as file:
            lines = file.readlines()
            if lines:
                last_line = lines[-1]
                stop_index = int(last_line.split(',')[0].split(':')[1].strip())
                print(f"Resuming from stop index: {stop_index}")
            else:
                print("No previous smooth numbers found in the file.")
    except Exception as e:
        print(f"Error reading last line of smooth_numbers.txt: {e}")

    def write_smooth_numbers(smooth_numbers):
        try:
            with open('smooth_numbers.txt', 'a') as file:  # Open file in append mode
                for num, exps in smooth_numbers:
                    file.write(f"Number: {num}, Exponents: {exps}\n")
        except Exception as e:
            print(f"Error writing smooth numbers: {e}")

    for num in range(max(start, stop_index + 1), end + 1):
        exps = []
        num_tensor = torch.tensor(num, device=device)
        for p in factor_base:
            count = 0
            while num_tensor % p == 0:
                count += 1
                num_tensor //= p
            exps.append(count)
        if num_tensor == 1:
            smooth_numbers.append((num, exps))
            print(f"Smooth number found: {num} with exponents {exps}")
            write_smooth_numbers([(num, exps)])
        # Introduce a short sleep interval to reduce CPU load
        time.sleep(0.001)  # Sleep for 1 millisecond
    print(f"Found {len(smooth_numbers)} smooth numbers in range {start}-{end}.")
    return smooth_numbers

# Function for multiprocessing
def process_range(args):
    start, end, G, n = args
    smooth_nums = find_smooth_numbers(start, end)
    if not smooth_nums:
        return []  # Return an empty list if no smooth numbers found
    else:
        return smooth_nums

# Use freeze_support for multiprocessing
if __name__ == '__main__':
    mp.freeze_support()

    # Parameters for secp256k1 curve and public key
    n = secp256k1.q
    G = secp256k1.G
    pub_key = Point(pub_key_x, pub_key_y, curve=secp256k1)
    print("Parameters set.")

    print("Calculating private key...")
    # Split the range into chunks for multiprocessing
    num_chunks = mp.cpu_count()
    chunk_size = (n // num_chunks) + 1
    ranges = [(i, min(i + chunk_size - 1, n), G, n) for i in range(1, n + 1, chunk_size)]

    # Perform multiprocessing
    with mp.Pool(processes=num_chunks) as pool:
        try:
            results = pool.map(process_range, ranges)
            print("Multiprocessing completed.")
        except Exception as e:
            print(f"Error in multiprocessing: {e}")
            results = []

    # Combine results from multiprocessing
    logs = []
    for logs_chunk in results:
        if logs_chunk:
            logs.extend(logs_chunk)

    # Define the file name for private keys
    private_key_file = 'private_keys.txt'

    # Function to write private keys to a file
    def write_private_keys(file_name, private_keys):
        try:
            with open(file_name, 'w') as file:
                for key in private_keys:
                    file.write(f"{key}\n")
            print(f"Private keys written to {file_name}.")
        except Exception as e:
            print(f"Error writing private keys to {file_name}: {e}")

    # Write private keys to the file
    write_private_keys(private_key_file, private_keys)

import random
import math
import multiprocessing as mp
import torch
from fastecdsa.curve import secp256k1
from fastecdsa.point import Point
import time
from decimal import Decimal, getcontext

# Set decimal precision
getcontext().prec = 1000  # Adjust precision as needed

# Define the generator point G for secp256k1 curve
G = Point(
    0x79BE667EF9DCBBAC55A06295CE870B07029BFCDB2DCE28D959F2815B16F81798,
    0x483ADA7726A3C4655DA4FBFC0E1108A8FD17B448A68554199C47D08FFB10D4B8,
    curve=secp256k1
)

# Define your public key coordinates here
pub_key_x = 0x1233xxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxx
pub_key_y = 0xab123
# Function to load smooth numbers from file
def load_smooth_numbers(file_path):
    smooth_numbers = []
    try:
        with open(file_path, 'r') as file:
            for line in file:
                if line.startswith('Number:'):
                    number = int(line.split(':')[1].split(',')[0].strip())
                    exponents = []
                    for exp in line.split(':')[2].strip().strip('[').strip(']').split(','):
                        exponents.append(int(exp.strip()))
                    smooth_numbers.append({'number': number, 'exponents': exponents})
    except FileNotFoundError:
        print(f"Error: File '{file_path}' not found.")
    except Exception as e:
        print(f"Error occurred while loading the file: {e}")
    return smooth_numbers

file_path = 'smooth_numbers.txt'
smooth_numbers_data = load_smooth_numbers(file_path)
if smooth_numbers_data:
    for smooth_number in smooth_numbers_data:
        print(f"Smooth Number: {smooth_number['number']}, Exponents: {smooth_number['exponents']}")
else:
    print("No smooth numbers found or error occurred while loading the file.")

# Function to calculate weighted steps for smooth numbers
def calculate_weighted_steps(smooth_numbers):
    weighted_steps = {}
    for item in smooth_numbers:
        num, exps = item['number'], item['exponents']
        exps = [int(x) for x in exps]  # Convert string exponents to integers
        weight = sum(exps)  # Using the sum of exponents as the weight
        if weight not in weighted_steps:
            weighted_steps[weight] = []
        weighted_steps[weight].append(num)
    return weighted_steps

# Function to adjust kangaroo steps dynamically based on smooth number weights
def dynamic_kangaroo_steps(weighted_steps, target_weight):
    target_weight_tuple = (target_weight,)  # Convert target_weight to a tuple
    if target_weight_tuple in weighted_steps:  # Check if the tuple is in weighted_steps
        return weighted_steps[target_weight_tuple]  # Use target_weight_tuple as key
    else:
        # Find the nearest weight to the target weight
        nearest_weight = min(weighted_steps.keys(), key=lambda x: abs(x - target_weight))
        return weighted_steps[nearest_weight]  # Return the steps for the nearest weight

# Function to calculate private keys using Kangaroo algorithm
def kangaroo(sorted_smooth_numbers, lookup_table, collision_distance):
    print("Calculating private key using Kangaroo algorithm...")
    private_keys = []
    num_kangaroos = 5  # Number of kangaroos
    kangaroo_steps = 1000  # Number of steps for each kangaroo

    # Calculate weighted steps for smooth numbers
    weighted_steps = calculate_weighted_steps(sorted_smooth_numbers)

    for k in range(num_kangaroos):
        if k == 0:
            tame_pos, wild_pos = tame_start, wild_start
        else:
            tame_pos, wild_pos = sorted_smooth_numbers[k]['number'], sorted_smooth_numbers[-(k+1)]['number']

        for step in range(kangaroo_steps):
            # Calculate the step for the wild kangaroo using the lookup table and smooth numbers
            target_weight = abs(wild_pos - pub_key_x) % collision_distance
            target = dynamic_kangaroo_steps(weighted_steps, target_weight)
            if isinstance(target, list):
                target = tuple(target)  # Convert list to tuple if needed
            if target in lookup_table:
                step = lookup_table[target]

            wild_pos += step
            tame_pos += 1

            if tame_pos == wild_pos:
                # Private key found
                private_key = (wild_pos - tame_start) * G.x  # Define G as the generator point for secp256k1
                private_keys.append(private_key)
                print(f"Private key found: {private_key}")
                break

    return private_keys

# Main code
while True:
    if smooth_numbers_data:
        print("Loaded smooth numbers. Starting Kangaroo algorithm...")
        # Define the parameters for the Kangaroo algorithm
        collision_distance = 10  # Static collision distance for all kangaroos

        # Define and populate the lookup_table
        lookup_table = {tuple(num['exponents']): num['number'] for num in smooth_numbers_data}

        # Initialize the starting points for tame and wild kangaroos
        if smooth_numbers_data:
            tame_start, wild_start = smooth_numbers_data[0]['number'], smooth_numbers_data[-1]['number']
        else:
            tame_start, wild_start = 2, 1000  # Default starting points if no smooth numbers are loaded

        # Sort the loaded smooth numbers in ascending order
        sorted_smooth_numbers = sorted(smooth_numbers_data, key=lambda x: x['number'])

        # Calculate private keys using the Kangaroo algorithm
        private_keys = kangaroo(sorted_smooth_numbers, lookup_table, collision_distance)
        if private_keys:
            print("Private keys:", private_keys)
            break  # Exit loop if private keys are found
        else:
            print("No private keys found. Reloading smooth numbers file and retrying...")
            smooth_numbers_data = load_smooth_numbers(file_path)
    else:
        print("No smooth numbers loaded. Exiting.")
        break  # Exit loop if no smooth numbers are loaded initially