需要求得p和q
q简单点
Q_1=103766439849465588084625049495793857634556517064563488433148224524638105971161051763127718438062862548184814747601299494052813662851459740127499557785398714481909461631996020048315790167967699932967974484481209879664173009585231469785141628982021847883945871201430155071257803163523612863113967495969578605521
Q_2=151010734276916939790591461278981486442548035032350797306496105136358723586953123484087860176438629843688462671681777513652947555325607414858514566053513243083627810686084890261120641161987614435114887565491866120507844566210561620503961205851409386041194326728437073995372322433035153519757017396063066469743
sub_Q=168992529793593315757895995101430241994953638330919314800130536809801824971112039572562389449584350643924391984800978193707795909956472992631004290479273525116959461856227262232600089176950810729475058260332177626961286009876630340945093629959302803189668904123890991069113826241497783666995751391361028949651
import sympy
print(sympy.nextprime(pow(sub_Q,Q_2,Q_1)))
#95170653714081687088760585440906768700419459767774333757336842864507607081809193370870747769993218256925111100260761958233280546585624501259121060195932474781731613458132842656517609786144352755126076860272047457230913808406105832246663969943550533958139118721153456230616182820319799156494938586844573835221
prevprime
是找n之前的素数 好东西
Q_1=103766439849465588084625049495793857634556517064563488433148224524638105971161051763127718438062862548184814747601299494052813662851459740127499557785398714481909461631996020048315790167967699932967974484481209879664173009585231469785141628982021847883945871201430155071257803163523612863113967495969578605521
Q_2=151010734276916939790591461278981486442548035032350797306496105136358723586953123484087860176438629843688462671681777513652947555325607414858514566053513243083627810686084890261120641161987614435114887565491866120507844566210561620503961205851409386041194326728437073995372322433035153519757017396063066469743
sub_Q=168992529793593315757895995101430241994953638330919314800130536809801824971112039572562389449584350643924391984800978193707795909956472992631004290479273525116959461856227262232600089176950810729475058260332177626961286009876630340945093629959302803189668904123890991069113826241497783666995751391361028949651
import sympy
import gmpy2
from Crypto.Util.number import *
q=sympy.nextprime(pow(sub_Q,Q_2,Q_1))
#95170653714081687088760585440906768700419459767774333757336842864507607081809193370870747769993218256925111100260761958233280546585624501259121060195932474781731613458132842656517609786144352755126076860272047457230913808406105832246663969943550533958139118721153456230616182820319799156494938586844573835221
P_p=206027926847308612719677572554991143421
P=[]
for i in range(9):
P_p=sympy.prevprime(P_p)
P.append(P_p)
for i in range(1,17):
P.append(sympy.nextprime(P[i-1]))
n = 1
phi=1
for i in range(17):
n *= P[i]
phi*=(P[i]-1)
d=gmpy2.invert(65537,phi)
P_factor=213671742765908980787116579976289600595864704574134469173111790965233629909513884704158446946409910475727584342641848597858942209151114627306286393390259700239698869487469080881267182803062488043469138252786381822646126962323295676431679988602406971858136496624861228526070581338082202663895710929460596143281673761666804565161435963957655012011051936180536581488499059517946308650135300428672486819645279969693519039407892941672784362868653243632727928279698588177694171797254644864554162848696210763681197279758130811723700154618280764123396312330032986093579531909363210692564988076206283296967165522152288770019720928264542910922693728918198338839
print(sympy.nextprime(pow(P_factor,d,n)))
#160735380264118564161835536782782924160005620631679929855445290207351945863258282088265202232862202180668844947205806261323713945818872852303248590355632665886900928520533421774721590935485773234619558181513033385642711706205607543347313747616062185115981201425568780146693758544521883683953378438266703113683
Q_1=103766439849465588084625049495793857634556517064563488433148224524638105971161051763127718438062862548184814747601299494052813662851459740127499557785398714481909461631996020048315790167967699932967974484481209879664173009585231469785141628982021847883945871201430155071257803163523612863113967495969578605521
Q_2=151010734276916939790591461278981486442548035032350797306496105136358723586953123484087860176438629843688462671681777513652947555325607414858514566053513243083627810686084890261120641161987614435114887565491866120507844566210561620503961205851409386041194326728437073995372322433035153519757017396063066469743
sub_Q=168992529793593315757895995101430241994953638330919314800130536809801824971112039572562389449584350643924391984800978193707795909956472992631004290479273525116959461856227262232600089176950810729475058260332177626961286009876630340945093629959302803189668904123890991069113826241497783666995751391361028949651
import sympy
import gmpy2
from Crypto.Util.number import *
q=sympy.nextprime(pow(sub_Q,Q_2,Q_1))
#95170653714081687088760585440906768700419459767774333757336842864507607081809193370870747769993218256925111100260761958233280546585624501259121060195932474781731613458132842656517609786144352755126076860272047457230913808406105832246663969943550533958139118721153456230616182820319799156494938586844573835221
P_p=206027926847308612719677572554991143421
P=[]
for i in range(9):
P_p=sympy.prevprime(P_p)
P.append(P_p)
for i in range(1,17):
P.append(sympy.nextprime(P[i-1]))
n = 1
phi=1
for i in range(17):
n *= P[i]
phi*=(P[i]-1)
d=gmpy2.invert(65537,phi)
P_factor=213671742765908980787116579976289600595864704574134469173111790965233629909513884704158446946409910475727584342641848597858942209151114627306286393390259700239698869487469080881267182803062488043469138252786381822646126962323295676431679988602406971858136496624861228526070581338082202663895710929460596143281673761666804565161435963957655012011051936180536581488499059517946308650135300428672486819645279969693519039407892941672784362868653243632727928279698588177694171797254644864554162848696210763681197279758130811723700154618280764123396312330032986093579531909363210692564988076206283296967165522152288770019720928264542910922693728918198338839
p=sympy.nextprime(pow(P_factor,d,n))
#160735380264118564161835536782782924160005620631679929855445290207351945863258282088265202232862202180668844947205806261323713945818872852303248590355632665886900928520533421774721590935485773234619558181513033385642711706205607543347313747616062185115981201425568780146693758544521883683953378438266703113683
base=65537
d1=gmpy2.invert(base,(p-1)*(q-1))
Ciphertext =1709187240516367141460862187749451047644094885791761673574674330840842792189795049968394122216854491757922647656430908587059997070488674220330847871811836724541907666983042376216411561826640060734307013458794925025684062804589439843027290282034999617915124231838524593607080377300985152179828199569474241678651559771763395596697140206072537688129790126472053987391538280007082203006348029125729650207661362371936196789562658458778312533505938858959644541233578654340925901963957980047639114170033936570060250438906130591377904182111622236567507022711176457301476543461600524993045300728432815672077399879668276471832
print(long_to_bytes(pow(Ciphertext,d1,p*q)))
#MRCTF{sti11_@_b@by_qu3st10n}
搞了好久都不对发现是ciphertext漏了最后一个2……
一个文本文档
二进制转10进制在转为ascii
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01011000 01001010 01110010 01011001 01101101 01110100 01110100 01011010 01000111 00111001 01101001 01011001 01111001 01000010 01110011 01100001 01010011 01000010 01101001 01100010 00110011 01110000 00110010 01100001 00110010 00110001 01111010 01100101 01001000 01000101 01100111 01011010 01001000 01001010 01110110 01100100 01111001 01000010 01110010 01100101 01000111 00110100 01100111 01100011 00110011 01101000 01110111 01100010 00110010 01001010 01101001 01100011 00110011 01101000 01111000 01001001 01000111 00110001 00110101 01100100 00110011 01100100 00110101 01100101 01000011 01000010 01101110 01100101 01010111 01001010 01110101 01011001 01111001 01000010 01111010 01100101 01000011 01000010 01101011 01100011 01101101 00111000 01100111 01010100 00110011 01101000 01111000 01100100 01101110 01001110 01101010 01100011 01101001 01000010 00110010 01100001 00110011 01101000 01111000 01011010 01010111 01110100 01111000 01100010 01111001 00110100 01100111 01010011 00110011 01101000 00110101 01011010 01001000 01001010 01110110 01011001 01101001 01000010 01111000 01011001 01101101 00111001 01110010 01011010 01000011 01000010 00110011 01100010 00110010 01010010 01111001 01100101 01010111 00110100 01100111 01100011 00110010 01001101 01100111 01011010 01001000 01101011 01100111 01011010 01010111 01001110 01110110 01001001 01001000 01000010 01101001 01100010 00110010 01000110 01101100 01100010 00110011 01101000 01110100 01100001 01010011 01000010 01110010 01100101 01000111 01110100 00110010 01100001 01010111 01001110 01111010 01011001 01111010 01101111 01100111 01011010 00110010 00111000 01100111 01100100 01011000 01101000 00110101 01011010 01111001 01000010 01101011 01100011 01101101 01110100 01101011 01001001 01000011 01100100 01110110 01001010 01111001 01000010 01101010 01100011 01101110 01101100 01101110 01011001 01111001 01000010 01101100 01100101 01101001 01000010 00110011 01100101 01010111 01001110 01101011 01001001 01001000 01101100 01110111 01011010 01000111 00111001 00110100 01001001 01001000 01001110 00110100 01001001 01000111 01010010 01111001 01100010 01111001 01000010 01110010 01100100 01101110 01110000 01111001 01100001 00110010 01111000 01110110 01011010 01000011 01110111 01100111 01011001 00110011 01101011 01100111 01011010 01001000 01001010 01110010 01011010 01000011 01100100 01101010 01001001 01001000 01110000 01101001 01100101 01010111 01111000 01110010 01100010 01001000 01011010 01110000 01001001 01000111 01010010 01111001 01100010 01111001 01000010 00110011 01100101 01010111 01001110 01101011 01001001 01000111 00110001 00110101 01100100 00110011 01100100 00110101 01100101 01000011 01000010 01110100 01100011 01101101 01110100 01101001 01100001 00110010 00110001 01101011 01100010 00110010 01001001 01100111 01100011 00110011 01100111 01100111 01011010 01001000 01001010 01110110 01001001 01000111 01010010 01110110 01100001 01000111 01010001 01110011 01001001 01001000 01000010 00110101 01100100 01101110 01011010 00110101 01011010 00110010 00111001 01110101 01001001 01000111 01111000 01110000 01001001 01000011 01100100 01101011 01001010 01111001 01110111 01100111 01100001 00110011 01101000 01110101 01001001 01000111 01001110 00110101 01001001 01001000 01101100 00110100 01001100 01101001 01000010 01011010 01100101 01000111 00110001 01110110 01001001 01000111 01101100 00110101 01011010 01010011 01000010 00110001 01100101 01001000 01101100 01101110 01001001 01000111 01110011 01100111 01100011 01000111 00111001 01101110 01001001 01000111 00110001 01111001 01100001 00110010 01001010 01110010 01100010 01010111 01010010 01110110 01011001 01101101 01001101 01110011 01001001 01000111 01101100 00110101 01011010 01010011 01000010 01110100 01100001 00110011 01100111 01100111 01100011 00110011 01101000 01110111 01100010 00110010 01001001 01100111 01011010 01001000 01001010 01110110 01001001 01000111 01001010 01110110 01011001 00110010 01010001 01100111 01100101 01011000 01000001 01100111 01011010 01001000 01001010 01110110 01001001 01000111 01100100 00110101 01011001 01101101 00110101 01101010 01001001 01000111 01111000 01110010 01011001 00110010 00111001 01110101 01001001 01001000 01101100 00110100 01001001 01000111 00110001 00110101 01100100 00110011 01100100 00110101 01100101 01000011 01000010 01101110 01100101 01010111 01001010 01110101 01011001 01111001 01000010 01101011 01100011 01101101 01110100 01101011 01001001 01000111 01001110 01111001 01100101 01010111 01100011 01100111 01011010 01011000 01101111 01100111 01100011 00110011 01100111 01100111 01011010 01001000 01001010 01110110 01001001 01000101 00111001 00110100 01100011 01011000 01011010 01111010 01011001 00110011 01001001 01100111 01100100 01101101 01110100 00110100 01100011 01010111 01010110 01110010 01100011 01010111 00111000 01110101 01000011 01101110 01001010 01101110 01100001 01000111 00110101 00110100 01100011 00110010 01010010 01101101 01100101 01011000 01001110 01101011 01100100 01000111 01100100 01101111 01100100 01010011 01000101 01100111 01100011 01010111 01100100 01101101 01001001 01000111 01101100 01111010 01011001 01010111 01110011 01100111 01011001 00110011 01010010 01101111 01100100 01001000 01010110 01110000 01100001 00110010 01010101 01100111 01011010 01000111 01101100 01110010 01001001 01001000 01110000 01110010 01100010 01101110 01010010 01101111 01100001 01000111 01110100 00110100 01001001 01001000 01001010 00110100 01100011 01010111 01111000 01101011 01011010 00110010 00110101 00110100 01100011 00110010 01111000 01110000 01100011 01010011 01000010 01111001 01100001 01011000 01001110 00110101 01100101 01010111 01110100 01101111 01100010 01101101 01110011 01110101 01001001 01000111 01101100 01110010 01100101 01000111 01110011 01100111 01100100 01001000 01010101 01100111 01100011 01111001 01000010 01101010 01100101 01011000 01001110 01110101 01001001 01000111 01001110 01101110 01100101 01000011 01000010 01111010 01100101 01011000 01101011 01100111 01100011 01010111 01100100 01101101 01100101 01000011 01000010 01110000 01100011 00110011 01101000 01101100 01001001 01000111 01110100 01101010 01011001 00110010 01100100 00110100 01011010 01001000 01010101 00110110 01001001 01000111 01011010 01101011 01011001 00110011 01101100 01111010 01100010 01101110 01110100 01101111 01001101 01001000 01011010 01100110 01011010 01000111 01101011 00110000 01011010 01001000 01010110 01100110 01100100 01101101 01101011 00110000 01011010 01000110 00111001 00110000 01011000 00110011 01001001 00110000 01100101 01011000 01101100 01100110 01100011 01101110 01101000 01111000 01100010 01000111 01010001 01110111 01100110 01010011 00110100 01100111 01100011 01010111 01100100 01101101 01001001 01001000 01011010 00110000 01100101 01011000 01101011 01100111 01011001 00110011 01010010 01101111 01011010 01010011 01000010 01101011 01100001 01011000 01001110 01101011 01001001 01001000 01001101 01100111 01100101 01010111 01100100 01101011 01001001 01000111 01100100 01101010 01001001 01001000 01001010 00110100 01100011 01010111 01111000 01101011 01011010 00110010 00110101 00110100 01100011 00110010 01111000 01110000 01100011 01010011 01000010 00110000 01100100 01010011 01000010 01110111 01011010 01101110 01010110 01101011 01001001 01001000 01110000 01101101 01100100 01001000 01101100 01101100 01100100 01000111 01101000 01110101 01001001 01000111 01100100 01101010 01011001 01111001 01000010 01101011 01100001 01011000 01010010 00110001 01001001 01001000 01010110 01101110 01100101 01000111 01010001 01100111 01011010 00110010 01001101 01100111 01100101 01101110 01001110 00110001 01100100 01001000 01001001 01100111 01011001 01101101 01101000 01101110 01100100 01101110 01101100 01110010 01011010 01010111 00110101 01110010 01001100 01000011 01000010 01111010 01100001 01000111 01010101 01100111 01100100 01000111 01010001 01100111 01100101 01000111 01110100 01111010 01100101 01011000 01101100 01111000 01001001 01001000 01010010 00110001 01001001 01000111 01101000 01101110 01011010 01000011 01000010 00110001 01011010 01111001 01000010 00110110 01100011 00110010 01010101 01100111 01100011 00110010 01001110 01101011 01100001 00110011 01100111 01100111 01100011 00110011 01101100 00110101 01001100 01101001 01000010 01110000 01011010 00110010 01111000 01110010 01001001 01001000 01000110 01101110 01011010 01101001 01000010 01110010 01100001 01001000 01000010 01101110 01100011 01010111 01110100 01101100 01001001 01000111 01010010 01110000 01100001 01111001 01000010 01111001 01100001 01011000 01001110 00110101 01100101 01010111 01110100 01101111 01100010 01101101 01110011 01101000'
a=a.split(' ')
flag=''
for i in a:
print(chr(eval('0b'+i)),end='')
base64解码
罗马人…… 猜测凯撒
这个位置是有意义的英文
alright, you're almost there! Now for the final (and maybe the hardest...) part: a substitution cipher. In the following text, I've taken my message and replaced every alphabetic character with a correspondence to a different character - known as a substitution cipher. Can you find the final flag? hint: We know that the flag is going to be of the format utflag{...} - which means that if you see that pattern, you know what the correspondences for u, t, f, l a, and g are. You can probably work out the remaining characters by replacing them and inferring common words in the English language. Another great method is to use frequency analysis: we know that 'e' shows up most often in the alphabet, so that's probably the most common character in the text, followed by 't', and so on. Once you know a few characters, you can infer the rest of the words based on common words that show up in the English language.
hwxdnitvoitjwxk! gwv yiqa sjxjkyau tya padjxxan hngbtwdnibyg hyiooaxda. yana jk i soid swn ioo gwvn yinu asswntk: vtsoid{x0l_ty4tk_ly4t_j_h4oo_hngbt0}. gwv ljoo sjxu tyit i owt ws hngbtwdnibyg jk fvkt pvjoujxd wss tyjk kwnt ws pikjh rxwloauda, ixu jt naioog jk xwt kw piu istan ioo. ywba gwv axfwgau tya hyiooaxda!
发现是共模攻击
import gmpy2
from Crypto.Util.number import long_to_bytes
import binascii
import rsa
import math
def egcd(a, b):
if a == 0:
return (b, 0, 1)
else:
g, y, x = egcd(b % a, a)
return (g, x - (b // a) * y, y)
def CMA(n,e1,e2,c1,c2):
s = egcd(e1, e2)
s1 = s[1]
s2 = s[2]
if s1<0:
s1 = - s1
c1 = gmpy2.invert(c1, n)
elif s2<0:
s2 = - s2
c2 = gmpy2.invert(c2, n)
m = pow(c1,s1,n)*pow(c2,s2,n) % n
return m
e1 = 1697
n = 785095419718268286866508214304816985447077293766819398728046411166917810820484759314291028976498223661229395009474063173705162627037610993539617751905443039278227583504604808251931083818909467613277587874545761074364427549966555519371913859875313577282243053150056274667798049694695703660313532933165449312949725581708965417273055582216295994587600975970124811496270080896977076946000102701030260990598181466447208054713391526313700681341093922240317428173599031624125155188216489476825606191521182034969120343287691181300399683515414809262700457525876691808180257730351707673660380698973884642306898810000633684878715402823143549139850732982897459698089649561190746850698130299458080255582312696873149210028240898137822888492559957665067936573356367589784593119016624072433872744537432005911668494455733330689385141214653091888017782049043434862620306783436169856564175929871100669913438980899219579329897753233450934770193915434791427728636586218049874617231705308003720066269312729135764175698611068808404054125581540114956463603240222497919384691718744014002554201602395969312999994159599536026359879060218056496345745457493919771337601177449899066579857630036350871090452649830775029695488575574985078428560054253180863725364147
e2 = 599
f1=open('HUB1.txt','r')
f2=open('HUB2.txt','r')
c1=[]
i=0
for line in f1:
i+=1
if(i>3):
c1.append(int(line.strip('\n')))
c2=[]
i=0
for line in f2:
i+=1
if(i>3):
c2.append(int(line.strip('\n')))
a=b''
for i in range(6):
c3=c1[i]
c4=c2[i]
a+=long_to_bytes(CMA(n,e1,e2,c3,c4))
print(a)
#b'VEhJUz==\nRkxBR3==\nSVN=\nSElEREVOLo==\nQ0FO\nWU9V\nRklORM==\nSVT=\nT1VUP4==\nRE8=\nWU9V\nS05PV9==\nQkFTRTY0P5==\nWW91bmdD\nVEhJTku=\nWU9V\nQVJF\nTk9U\nVEhBVE==\nRkFNSUxJQVI=\nV0lUSO==\nQkFTRTY0Lh==\nQmFzZTY0\naXO=\nYW==\nZ3JvdXA=\nb2b=\nc2ltaWxhcn==\nYmluYXJ5LXRvLXRleHR=\nZW5jb2Rpbme=\nc2NoZW1lc0==\ndGhhdD==\ncmVwcmVzZW50\nYmluYXJ5\nZGF0YW==\naW5=\nYW6=\nQVNDSUl=\nc3RyaW5n\nZm9ybWF0\nYnk=\ndHJhbnNsYXRpbmd=\naXS=\naW50b1==\nYT==\ncmFkaXgtNjQ=\ncmVwcmVzZW50YXRpb24u\nVGhl\ndGVybc==\nQmFzZTY0\nb3JpZ2luYXRlc8==\nZnJvbd==\nYY==\nc3BlY2lmaWN=\nTUlNRT==\nY29udGVudI==\ndHJhbnNmZXI=\nZW5jb2Rpbmcu\nVGhl\ncGFydGljdWxhct==\nc2V0\nb2b=\nNjR=\nY2hhcmFjdGVyc5==\nY2hvc2Vu\ndG+=\ncmVwcmVzZW50\ndGhl\nNjQ=\ncGxhY2UtdmFsdWVz\nZm9y\ndGhl\nYmFzZd==\ndmFyaWVz\nYmV0d2Vlbt==\naW1wbGVtZW50YXRpb25zLp==\nVGhl\nZ2VuZXJhbI==\nc3RyYXRlZ3n=\naXO=\ndG9=\nY2hvb3Nl\nNjR=\nY2hhcmFjdGVyc5==\ndGhhdA==\nYXJl\nYm90aN==\nbWVtYmVyc5==\nb2a=\nYS==\nc3Vic2V0\nY29tbW9u\ndG8=\nbW9zdM==\nZW5jb2RpbmdzLA==\nYW5k\nYWxzb8==\ncHJpbnRhYmxlLg==\nVGhpc9==\nY29tYmluYXRpb25=\nbGVhdmVz\ndGhl\nZGF0YW==\ndW5saWtlbHk=\ndG/=\nYmV=\nbW9kaWZpZWS=\naW5=\ndHJhbnNpdE==\ndGhyb3VnaN==\naW5mb3JtYXRpb26=\nc3lzdGVtcyw=\nc3VjaN==\nYXM=\nRS1tYWlsLD==\ndGhhdA==\nd2VyZQ==\ndHJhZGl0aW9uYWxseQ==\nbm90\nOC1iaXQ=\nY2xlYW4uWzFd\nRm9y\nZXhhbXBsZSw=\nTUlNRSdz\nQmFzZTY0\naW1wbGVtZW50YXRpb24=\ndXNlcw==\nQahDWiw=\nYahDeiw=\nYW5k\nMKhDOQ==\nZm9y\ndGhl\nZmlyc3Q=\nNjI=\ndmFsdWVzLg==\nT3RoZXI=\ndmFyaWF0aW9ucw==\nc2hhcmU=\ndGhpcw==\ncHJvcGVydHk=\nYnV0\nZGlmZmVy\naW4=\ndGhl\nc3ltYm9scw==\nY2hvc2Vu\nZm9y\ndGhl\nbGFzdA==\ndHdv\ndmFsdWVzOw==\nYW4=\nZXhhbXBsZQ==\naXM=\nVVRGLTcu'
给的提示是base64
c=b''
d=b''
import base64
for i in a:
k=long_to_bytes(i)
if k==b'\n':
d+=base64.b64decode(c)
c=b''
continue
c+=k
print(d)
#"THISFLAGISHIDDEN.CANYOUFINDITOUT?DOYOUKNOWBASE64?YoungCTHINKYOUARENOTTHATFAMILIARWITHBASE64.Base64isagroupofsimilarbinary-to-textencodingschemesthatrepresentbinarydatainanASCIIstringformatbytranslatingitintoaradix-64representation.ThetermBase64originatesfromaspecificMIMEcontenttransferencoding.Theparticularsetof64characterschosentorepresentthe64place-valuesforthebasevariesbetweenimplementations.Thegeneralstrategyistochoose64charactersthatarebothmembersofasubsetcommontomostencodings,andalsoprintable.Thiscombinationleavesthedataunlikelytobemodifiedintransitthroughinformationsystems,suchasE-mail,thatweretraditionallynot8-bitclean.[1]Forexample,MIME'sBase64implementationusesA\xa8CZ,a\xa8Cz,and0\xa8C9forthefirst62values.Othervariationssharethispropertybutdifferinthesymbolschosenforthelasttwovalues;anexampleis
emmm啥
看了wp是base64隐写
from Crypto.Util.number import*
import base64
c = b'VEhJUz==\nRkxBR3==\nSVN=\nSElEREVOLo==\nQ0FO\nWU9V\nRklORM==\nSVT=\nT1VUP4==\nRE8=\nWU9V\nS05PV9==\nQkFTRTY0P5==\nWW91bmdD\nVEhJTku=\nWU9V\nQVJF\nTk9U\nVEhBVE==\nRkFNSUxJQVI=\nV0lUSO==\nQkFTRTY0Lh==\nQmFzZTY0\naXO=\nYW==\nZ3JvdXA=\nb2b=\nc2ltaWxhcn==\nYmluYXJ5LXRvLXRleHR=\nZW5jb2Rpbme=\nc2NoZW1lc0==\ndGhhdD==\ncmVwcmVzZW50\nYmluYXJ5\nZGF0YW==\naW5=\nYW6=\nQVNDSUl=\nc3RyaW5n\nZm9ybWF0\nYnk=\ndHJhbnNsYXRpbmd=\naXS=\naW50b1==\nYT==\ncmFkaXgtNjQ=\ncmVwcmVzZW50YXRpb24u\nVGhl\ndGVybc==\nQmFzZTY0\nb3JpZ2luYXRlc8==\nZnJvbd==\nYY==\nc3BlY2lmaWN=\nTUlNRT==\nY29udGVudI==\ndHJhbnNmZXI=\nZW5jb2Rpbmcu\nVGhl\ncGFydGljdWxhct==\nc2V0\nb2b=\nNjR=\nY2hhcmFjdGVyc5==\nY2hvc2Vu\ndG+=\ncmVwcmVzZW50\ndGhl\nNjQ=\ncGxhY2UtdmFsdWVz\nZm9y\ndGhl\nYmFzZd==\ndmFyaWVz\nYmV0d2Vlbt==\naW1wbGVtZW50YXRpb25zLp==\nVGhl\nZ2VuZXJhbI==\nc3RyYXRlZ3n=\naXO=\ndG9=\nY2hvb3Nl\nNjR=\nY2hhcmFjdGVyc5==\ndGhhdA==\nYXJl\nYm90aN==\nbWVtYmVyc5==\nb2a=\nYS==\nc3Vic2V0\nY29tbW9u\ndG8=\nbW9zdM==\nZW5jb2RpbmdzLA==\nYW5k\nYWxzb8==\ncHJpbnRhYmxlLg==\nVGhpc9==\nY29tYmluYXRpb25=\nbGVhdmVz\ndGhl\nZGF0YW==\ndW5saWtlbHk=\ndG/=\nYmV=\nbW9kaWZpZWS=\naW5=\ndHJhbnNpdE==\ndGhyb3VnaN==\naW5mb3JtYXRpb26=\nc3lzdGVtcyw=\nc3VjaN==\nYXM=\nRS1tYWlsLD==\ndGhhdA==\nd2VyZQ==\ndHJhZGl0aW9uYWxseQ==\nbm90\nOC1iaXQ=\nY2xlYW4uWzFd\nRm9y\nZXhhbXBsZSw=\nTUlNRSdz\nQmFzZTY0\naW1wbGVtZW50YXRpb24=\ndXNlcw==\nQahDWiw=\nYahDeiw=\nYW5k\nMKhDOQ==\nZm9y\ndGhl\nZmlyc3Q=\nNjI=\ndmFsdWVzLg==\nT3RoZXI=\ndmFyaWF0aW9ucw==\nc2hhcmU=\ndGhpcw==\ncHJvcGVydHk=\nYnV0\nZGlmZmVy\naW4=\ndGhl\nc3ltYm9scw==\nY2hvc2Vu\nZm9y\ndGhl\nbGFzdA==\ndHdv\ndmFsdWVzOw==\nYW4=\nZXhhbXBsZQ==\naXM=\nVVRGLTcu'
def get_base64_diff_value(s1, s2):
base64chars = b'ABCDEFGHIJKLMNOPQRSTUVWXYZabcdefghijklmnopqrstuvwxyz0123456789+/'
res = 0
for i in range(len(s2)):
if s1[i] != s2[i]:
return abs(base64chars.index(s1[i]) - base64chars.index(s2[i]))
return res
def solve_stego():
line=b''
bin_str=''
for i in c:
k=long_to_bytes(i)
if k==b'\n':
steg_line = line
norm_line = base64.b64encode(base64.b64decode(line))
diff = get_base64_diff_value(steg_line, norm_line)
#print(diff)
pads_num = steg_line.count(b'=')
if diff:
bin_str += bin(diff)[2:].zfill(pads_num * 2)
else:
bin_str += '0' * pads_num * 2
print(goflag(bin_str))
line=b''
continue
line+=k
def goflag(bin_str):
res_str = ''
for i in range(0, len(bin_str), 8):
res_str += chr(int(bin_str[i:i + 8], 2))
return res_str
if __name__ == '__main__':
solve_stego()
rabin加密
https://www.cnblogs.com/iptables/p/5598049.html
import gmpy2
n=523798549
c=162853095
p=10663
q=49123
mp=pow(c,(p+1)//4,n)
mq=pow(c,(q+1)//4,n)
def egcd(a, b):
if a == 0:
return (b, 0, 1)
else:
g, y, x = egcd(b % a, a)
return (g, x - (b // a) * y, y)
a=egcd(p,q)
y1=a[1]
y2=a[2]
b=(y1*mq*p+y2*mp*q)%n
print(bin(b))
print(bin(n-b))
c=(y1*mq*p-y2*mp*q)%n
print(bin(c))
print(bin(n-c))
0b10010011100100100101010110001
0b1100110001100011110101100100
0b110111001100000100101111001
0b11000010100100111111010011100
所以是第一个去掉验证位转10进制
4835626