Si no tienes la MAC address lo ideal seria buscarla en tu Tabla ARP desde algun computador con windows y/o linux, si no aparece, puedes forzar a que aparescam mandando un ping la IP para que en la tabla ARP se marque la MAC asociada.
Quisiera abrir el siguiente hilo para saber si es posible determinar la paridad de un punto en una curva Eliptica utilizada en criptografía.
Encontré un video en youtube donde un programador de C# afirma tener la formula para determinar si un punto dado es par o impar para una curva en especifico.
Tiene una pagina
:http://remon78eg.tk/curve/mod2/
Utiliza un valor P custom: 115792089237316195423570985008687907853269984665640564039457584007908834675927
El cual afirma que es un valor débil o vulnerable.
El usuario no revela mucho de su método o test de paridad de un punto o publickey.
Las preguntas aquí son las siguientes: ¿Qué tiene de débil o vulnerable su orden de la curva? ¿Cuál seria el test de paridad que se pueda implementar para determinar si un punto (X,Y) pertenece a una privatekey par o impar?
Esos typedef son de programación en C, lo que puedes hacer es un programa para obtener la data en el formato binario directo desde el archivo a las estructuras que menciona, sin embargo no se de que programa son si dieras mas información seria mejor la ayuda.
Mencionas que son archivos con información de sonido para el juego no?
Otra opción es tener una server que te permita realizar port forwarding mediante SSH lo puedes configurar para utilizar sock5 y te funciona como proxy.
Si la pagina original tiene Capcha es poco probable poder saltartelo con un script. El relleno de formulario posiblemente si se pueda hacer mediante un script, sin embargo dudo que alguien aquí lo pueda hacer por ti, tienes que aprender a programar WEB para realizar dicha tarea.
#Numero de Bits ( Dirección public de bitcoin ) Monto actual de la cartera Inicio del rango del privatekey Fin del rango del privatekey Llave publica en formato comprimido
Se puede leer un poco mas de como se construyen las direcciones de bitcoin aqui:
Basicamente existe un numero secreto (Private Key) con el cual se pueden gastar el bitcoin, Este llave privada funciona bajo curvas elipticas existe un Punto genertador en la curva, dado por la especificación del diseño de la misma.
El punto generador "G" es un punto (x,y) si a este punto le multiplicamos nuestra llave privada K tendremos que k*G = P(x,y) donde P(x,y) es otro punto en la curva y es nuestro publickey este numero se puede compartir para que nos envien mensajes cifrados si eso queremos, pero en el caso del bitcoin este numero P(x,y) se presentan en 2 formatos, comprimido y descomprimido para el caso del puzzle 120 esto son los datos:
Public Key Comprimida: 02CEB6CBBCDBDF5EF7150682150F4CE2C6F4807B349827DCDBDD1F2EFA885A2630 Public Key Descomprimida: 04ceb6cbbcdbdf5ef7150682150f4ce2c6f4807b349827dcdbdd1f2efa885a26302b195386bea3f5f002dc033b92cfc2c9e71b586302b09cfe535e1ff290b1b5ac
Este ultimo dato se consigue mediante una codificación base58check, descrita en el primer link de esta respuesta.
¿qué se supone que se busca?
Se busca el privatekey de esa publickey o public address, para poder reclamar el bitcoin.
Hay varias herramientas para tratar de conseguir ese dato por fuerza bruta pero en la mayoría de los casos no son rentables por el costo de energia gastada por los GPU.
La idea seria tratar de encontrar una forma para tratar de calcular la privatekey sin tener que esperar años, Existen varias aproximaciones para hacer esto pero en muchos casos sigue siendo necesario mucho poder de computo.
Saludos!
Anexo tabla con informacion de todos los puzzles:
Código:
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022f01e5e15cca351daff3843fb70f3c2f0a1bdd05e5af888a67784ef3e10a2a01 | 2015-01-15 05 | 0000000000000000000000000000000000000000000000000000000000000015 | 1E6NuFjCi27W5zoXg8TRdcSRq84zJeBW3k | 31 | 02352bbf4a4cdd12564f93fa332ce333301d9ad40271f8107181340aef25be59d5 | 2015-01-15 06 | 0000000000000000000000000000000000000000000000000000000000000031 | 1PitScNLyp2HCygzadCh7FveTnfmpPbfp8 | 63 | 03f2dac991cc4ce4b9ea44887e5c7c0bce58c80074ab9d4dbaeb28531b7739f530 | 2015-01-15 07 | 000000000000000000000000000000000000000000000000000000000000004C | 1McVt1vMtCC7yn5b9wgX1833yCcLXzueeC | 127 | 0296516a8f65774275278d0d7420a88df0ac44bd64c7bae07c3fe397c5b3300b23 | 2015-01-15 08 | 00000000000000000000000000000000000000000000000000000000000000E0 | 1M92tSqNmQLYw33fuBvjmeadirh1ysMBxK | 255 | 0308bc89c2f919ed158885c35600844d49890905c79b357322609c45706ce6b514 | 2015-01-15 09 | 00000000000000000000000000000000000000000000000000000000000001D3 | 1CQFwcjw1dwhtkVWBttNLDtqL7ivBonGPV | 511 | 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03b4f1de58b8b41afe9fd4e5ffbdafaeab86c5db4769c15d6e6011ae7351e54759 | 2015-01-15 15 | 00000000000000000000000000000000000000000000000000000000000068F3 | 1QCbW9HWnwQWiQqVo5exhAnmfqKRrCRsvW | 32767 | 02fea58ffcf49566f6e9e9350cf5bca2861312f422966e8db16094beb14dc3df2c | 2015-01-15 16 | 000000000000000000000000000000000000000000000000000000000000C936 | 1BDyrQ6WoF8VN3g9SAS1iKZcPzFfnDVieY | 65535 | 029d8c5d35231d75eb87fd2c5f05f65281ed9573dc41853288c62ee94eb2590b7a | 2015-01-15 17 | 000000000000000000000000000000000000000000000000000000000001764F | 1HduPEXZRdG26SUT5Yk83mLkPyjnZuJ7Bm | 131071 | 033f688bae8321b8e02b7e6c0a55c2515fb25ab97d85fda842449f7bfa04e128c3 | 2015-01-15 18 | 000000000000000000000000000000000000000000000000000000000003080D | 1GnNTmTVLZiqQfLbAdp9DVdicEnB5GoERE | 262143 | 020ce4a3291b19d2e1a7bf73ee87d30a6bdbc72b20771e7dfff40d0db755cd4af1 | 2015-01-15 19 | 000000000000000000000000000000000000000000000000000000000005749F | 1NWmZRpHH4XSPwsW6dsS3nrNWfL1yrJj4w | 524287 | 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____-__-__ 134 | | 13A3JrvXmvg5w9XGvyyR4JEJqiLz8ZySY3 | 21778071482940061661655974875633165533183 | ========================== U N K N O W N ========================= | ____-__-__ 135 | | 16RGFo6hjq9ym6Pj7N5H7L1NR1rVPJyw2v | 43556142965880123323311949751266331066367 | 02145d2611c823a396ef6712ce0f712f09b9b4f3135e3e0aa3230fb9b6d08d1e16 | ____-__-__ 136 | | 1UDHPdovvR985NrWSkdWQDEQ1xuRiTALq | 87112285931760246646623899502532662132735 | ========================== U N K N O W N ========================= | ____-__-__ 137 | | 15nf31J46iLuK1ZkTnqHo7WgN5cARFK3RA | 174224571863520493293247799005065324265471 | ========================== U N K N O W N ========================= | ____-__-__ 138 | | 1Ab4vzG6wEQBDNQM1B2bvUz4fqXXdFk2WT | 348449143727040986586495598010130648530943 | ========================== U N K N O W N ========================= | ____-__-__ 139 | | 1Fz63c775VV9fNyj25d9Xfw3YHE6sKCxbt | 696898287454081973172991196020261297061887 | ========================== U N K N O W N ========================= | ____-__-__ 140 | | 1QKBaU6WAeycb3DbKbLBkX7vJiaS8r42Xo | 1393796574908163946345982392040522594123775 | 031f6a332d3c5c4f2de2378c012f429cd109ba07d69690c6c701b6bb87860d6640 | ____-__-__ 141 | | 1CD91Vm97mLQvXhrnoMChhJx4TP9MaQkJo | 2787593149816327892691964784081045188247551 | ========================== U N K N O W N ========================= | ____-__-__ 142 | | 15MnK2jXPqTMURX4xC3h4mAZxyCcaWWEDD | 5575186299632655785383929568162090376495103 | ========================== U N K N O W N ========================= | ____-__-__ 143 | | 13N66gCzWWHEZBxhVxG18P8wyjEWF9Yoi1 | 11150372599265311570767859136324180752990207 | ========================== U N K N O W N ========================= | ____-__-__ 144 | | 1NevxKDYuDcCh1ZMMi6ftmWwGrZKC6j7Ux | 22300745198530623141535718272648361505980415 | ========================== U N K N O W N ========================= | ____-__-__ 145 | | 19GpszRNUej5yYqxXoLnbZWKew3KdVLkXg | 44601490397061246283071436545296723011960831 | 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El balance actual de los desafios 969 Bitcoin (29 Millones USD a la fecha de hoy 16 de Abril 2023).
Numero total de desafios es de 160 de los cuales ya fueron reclamados 76 quedando pendiente 84, la dificultad de los mismos es exponencial y cada desafio es el doble de dificl que el anterior.
Muy buen día a todos últimamente hablando con Kub0x sobre curvas elípticas me sugirió publicar aquí los rompecabezas existentes de bitcoin, hay aproximadamente 12 bitcoin en premios. Para los rompecabezas Importantes y algunos otros bitcoin para rompecabezas pequeños.
Los rompecabezas se puede abordar de varias formas, pero abordarlos por fuerza bruta es casi imposible a no ser que tengan mucha mucha mucha suerte (El tema de Fuerza bruta exclusiva no va a ser tratado aqui).
Estos rompecabezas fueron hechos con el propósito explicito de ser crackeados desde el 2015 y en caso de conseguirlo pueden tomar el bitcoin de premio que se encuentra ahi, ya que el autor para eso los creo, fueron creados cuando el bitcoin se cambiaba por 160 Dolares cada uno, hoy en dia cuesta cada uno mas de 40 Mil dólares
A continuación los rompecabezas en el siguiente formato:
Código:
#Numero de Bits ( Dirección public de bitcoin ) Monto actual de la cartera Inicio del rango del privatekey Fin del rango del privatekey Llave publica en formato comprimido
Para quienes piensen abordar el puzzle por fuerza bruta, estos son mas o menos los tiempos estimados para escanear el rango completo de acuerdo a la velocidad conseguida:
Código:
Puzzle 120 @ 1 Terakeys/s : 21074771622667996 años Puzzle 120 @ 1 Petakeys/s : 21074771622667 años Puzzle 120 @ 1 Exakeys/s : 21074771622 años Puzzle 120 @ 1 Zettakeys/s : 21074771 años Puzzle 120 @ 1 Yottakeys/s : 21074 años Puzzle 125 @ 1 Terakeys/s : 674392691925375886 años Puzzle 125 @ 1 Petakeys/s : 674392691925375 años Puzzle 125 @ 1 Exakeys/s : 674392691925 años Puzzle 125 @ 1 Zettakeys/s : 674392691 años Puzzle 125 @ 1 Yottakeys/s : 674392 años Puzzle 130 @ 1 Terakeys/s : 21580566141612028377 años Puzzle 130 @ 1 Petakeys/s : 21580566141612028 años Puzzle 130 @ 1 Exakeys/s : 21580566141612 años Puzzle 130 @ 1 Zettakeys/s : 21580566141 años Puzzle 130 @ 1 Yottakeys/s : 21580566 años Puzzle 135 @ 1 Terakeys/s : 690578116531584908094 años Puzzle 135 @ 1 Petakeys/s : 690578116531584908 años Puzzle 135 @ 1 Exakeys/s : 690578116531584 años Puzzle 135 @ 1 Zettakeys/s : 690578116531 años Puzzle 135 @ 1 Yottakeys/s : 690578116 años Puzzle 140 @ 1 Terakeys/s : 22098499729010717059011 años Puzzle 140 @ 1 Petakeys/s : 22098499729010717059 años Puzzle 140 @ 1 Exakeys/s : 22098499729010717 años Puzzle 140 @ 1 Zettakeys/s : 22098499729010 años Puzzle 140 @ 1 Yottakeys/s : 22098499729 años Puzzle 145 @ 1 Terakeys/s : 707151991328342945888372 años Puzzle 145 @ 1 Petakeys/s : 707151991328342945888 años Puzzle 145 @ 1 Exakeys/s : 707151991328342945 años Puzzle 145 @ 1 Zettakeys/s : 707151991328342 años Puzzle 145 @ 1 Yottakeys/s : 707151991328 años Puzzle 150 @ 1 Terakeys/s : 22628863722506974268427923 años Puzzle 150 @ 1 Petakeys/s : 22628863722506974268427 años Puzzle 150 @ 1 Exakeys/s : 22628863722506974268 años Puzzle 150 @ 1 Zettakeys/s : 22628863722506974 años Puzzle 150 @ 1 Yottakeys/s : 22628863722506 años Puzzle 155 @ 1 Terakeys/s : 724123639120223176589693541 años Puzzle 155 @ 1 Petakeys/s : 724123639120223176589693 años Puzzle 155 @ 1 Exakeys/s : 724123639120223176589 años Puzzle 155 @ 1 Zettakeys/s : 724123639120223176 años Puzzle 155 @ 1 Yottakeys/s : 724123639120223 años Puzzle 160 @ 1 Terakeys/s : 23171956451847141650870193314 años Puzzle 160 @ 1 Petakeys/s : 23171956451847141650870193 años Puzzle 160 @ 1 Exakeys/s : 23171956451847141650870 años Puzzle 160 @ 1 Zettakeys/s : 23171956451847141650 años Puzzle 160 @ 1 Yottakeys/s : 23171956451847141 años
Si tienen alguna duda favor de comentarla en este hilo.
He creado un canal privado de Telegram, si alguno gusta discutir el tema ahí, favor de enviarme mensaje privado a https://t.me/albertobsd y si lo considero oportuno los agregare al grupo.
Take Bobby's Bitcoin
WEB:
Estos son 2 Desafios
#1 Wallet con 1.0 BTC Public Address: 1JxWyNrkgYvgsHu8hVQZqTXEB9RftRGP5m Private Key: 6PnQmAyBky9ZXJyZBv9QSGRUXkKh9HfnVsZWPn4YtcwoKy5vufUgfA3Ld7 BIP-38 Passphrase: ???
#2 Wallet con 1.0 BTC Public Address: 1QGtbKxx6FKDD66LwnrzHCAHmyZ7mDHqC4 Private Key: ??? BIP-38 Passphrase: 594Y-L2RW-4ME7-2XVX-9B41 BIP-38 Confirmation Code: cfrm38VUh2i5qzzCqedWtc8ekFxT3UpcQnfb42JRrLbTWCRTfgVTCXqLp3FYxqiyQDo4D3DyWzY
Por lo general quien busca trabajar con numeros primos, lo necesita con numeros extremandamente grandes, los programas que trabajan con variables de 32 y 64 bits se quedan MUY atras de las necesidades reales.
Ademas de ser rapidos y trabajar con numeros primos grandes se necesita cierta flexibilidad a la hora de calcularlos, he trabado de esta forma obteniendo muy buenos resultados para encontrar factores primos de numeros muy grandes utilizando la libreria libgmp para linux: ejemplo
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