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### Keybase proof | |
I hereby claim: | |
* I am grocid on github. | |
* I am grocidpriv (https://keybase.io/grocidpriv) on keybase. | |
* I have a public key ASASb4aUwYxPzhf1sfYoanTnJkUBj8hZfXjiHO5oJptkBwo | |
To claim this, I am signing this object: |
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r = 16035153910445851154551409699248142732171827487155768001164757834222791792527289568231053747347938519802393160368946242599712239845011658706603130755769805572314173836986583742199803990683500283347128562664391646499596358912222668178295076530403243590614254320616617018116709707732304040376678570374241193047 | |
payload = r + (p-r) * p | |
assert(pow(payload, payload, p) == r) |
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#!/usr/bin/env python2.7 | |
import gmpy | |
import random | |
from pwn import * | |
def legendre_symbol(a, p): | |
ls = pow(a, (p - 1)/2, p) | |
if ls == p - 1: | |
return -1 | |
return ls |
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p = 2^448 - 2^224 - 1 | |
F=GF(p) | |
g=F(2) | |
# use that k * (0, 2) = (0, 2^k), define this to be h | |
h=F(260571191137716815341287411517193580203843541276741273922047807416174982227377817356425394246343714490986635819120516038840847423836513L) | |
G=[] | |
H=[] | |
X=[] | |
c=[] | |
N=[2, 641, 18287, 196687, 1466449, 2916841, 6700417, 1469495262398780123809, 167773885276849215533569, 596242599987116128415063, 37414057161322375957408148834323969] |
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import os | |
from Crypto.Util.strxor import strxor | |
from Crypto.Cipher import AES | |
from Crypto.Util.Padding import pad, unpad | |
from pwn import * | |
s = remote("igivethemhell-01.pwn.beer", 31337) | |
s.readuntil("Welcome! Encrypted flag is ") | |
data = s.recvline().strip() | |
data = "0" * (len(data) % 2) + data |
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sage: n | |
808493201253189889201870335543001135601554189565265515581299663310211777902538379504356224725568544299684762515298676864780234841305269234586977253698801983902702103720999490643296577224887200359679776298145742186594264184012564477263982070542179129719002846743110253588184709450192861516287258530229754571 | |
sage: e1=17612083435039538435027548324833878903098829050163163625471599511764464460956313942508578570555972697061266246 | |
....: 65037550324 | |
sage: e2=85509398135110549659975585192919679892196893419532801558009960966070280825622376115029201294472843693778747885 | |
....: 6194680752 | |
sage: a=621044266147023849688712506961435765257491308385958611483509212618354776698754113885283380553472029250381909907 | |
....: 10140004959309317986819737535171899175916096417020638046402928378953260206034110421868707877131961348498746384384 | |
....: 8774508968091261333459191715433931164437366476062407396306790590847798240200479849 | |
sage: b=9099806794154189928468355733364094056780918756255539504959601116379706724690796267255777920618395 |
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sage: p = 100000007 | |
sage: R = GF(p) | |
sage: z = R(10).square_root() | |
sage: g = 17665922529512695488143524113273224470194093921285273353477875204196603230641896039854934719468650093602325707751568 | |
sage: ((R(3)+z)^g-(R(3)-z)^g)/(2*z) | |
41322239 | |
INSA{41322239} |
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def xor(a,b): | |
return "".join(chr(ord(x) ^ ord(y)) for x,y in zip(a,b)) | |
enc = "2146e5732091ee13f25966a751b85730938017cd1388cdbf66258299d000afce" | |
dec = b'\xea%]\xd2m\x89\x14\x8dVr\x01\x9as\xe4\xbd/\x91u\xe1W\x96\xea\x935\x99\xd5\xa8|\xf1\x90\xda' | |
fb = dec[:16] | |
lb = dec[16:] + "\x00" | |
assert(len(fb) == 16) | |
assert(len(lb) == 16) | |
desired_command = " & cat flag.txt" |
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import copy | |
import random | |
def find_coverage(g, G): | |
cnt = 0 | |
for gg in G: | |
if g in gg: | |
cnt += 1 | |
return cnt |
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n = 26507591511689883990023896389022361811173033984051016489514421457013639621509962613332324662222154683066173937658495362448733162728817642341239457485221865493926211958117034923747221236176204216845182311004742474549095130306550623190917480615151093941494688906907516349433681015204941620716162038586590895058816430264415335805881575305773073358135217732591500750773744464142282514963376379623449776844046465746330691788777566563856886778143019387464133144867446731438967247646981498812182658347753229511846953659235528803754112114516623201792727787856347729085966824435377279429992530935232902223909659507613583396967 | |
e = 65537 | |
c = int(("cat flag").encode("hex"), 16)*2 | |
print(base64.b64encode(hex(c)[2:-1].decode("hex"))) | |
print(base64.b64encode("\x02")) | |
signed = 1405144233879919740224541274865217007024074695154474010291135904140033006041713585071760409875042722454112515126498012904477744710991992387867451635880411827737100373876103508302207985414525191471376949334723129492244386348288473583592520329255030361459267 |