[MRCTF2020]古典密码知多少
题目是一张图片：
只知道里面蓝色的是猪圈密码，黄色的是圣堂武士密码，黑色的还没接触过，看看别人的博客发现是一种名叫标准银河字母密码，又学到新知识了，下面是它的编码表：
得到密文是：
FGCPFLIRTUASYON题目中还给了一个关键词”fence”，就是再用栅栏密码解密，得到flag：
flag{CRYPTOFUN}[HDCTF2019]bbbbbbrsa
题目给了一个py文件，和一个rsa常量值：
from base64 import b64encode as b32encode
from gmpy2 import invert,gcd,iroot
from Crypto.Util.number import *
from binascii import a2b_hex,b2a_hex
import random
flag = "******************************"
nbit = 128
p = getPrime(nbit)
q = getPrime(nbit)
n = p*q
print p
print n
phi = (p-1)*(q-1)
e = random.randint(50000,70000)
while True:
if gcd(e,phi) == 1:
break;
else:
e -= 1;
c = pow(int(b2a_hex(flag),16),e,n)
print b32encode(str(c))[::-1]
# 2373740699529364991763589324200093466206785561836101840381622237225512234632
p = 177077389675257695042507998165006460849
n = 37421829509887796274897162249367329400988647145613325367337968063341372726061
c = ==gMzYDNzIjMxUTNyIzNzIjMyYTM4MDM0gTMwEjNzgTM2UTN4cjNwIjN2QzM5ADMwIDNyMTO4UzM2cTM5kDN2MTOyUTO5YDM0czM3MjM需要注意的是题目中是把b32encode当作是b64encode，所以我们在写解密脚本时应当还原成b64decode，上脚本：
import base64
import gmpy2
from Crypto.Util.number import long_to_bytes
p = 177077389675257695042507998165006460849
n = 37421829509887796274897162249367329400988647145613325367337968063341372726061
c = '==gMzYDNzIjMxUTNyIzNzIjMyYTM4MDM0gTMwEjNzgTM2UTN4cjNwIjN2QzM5ADMwIDNyMTO4UzM2cTM5kDN2MTOyUTO5YDM0czM3MjM'
c = int(base64.b64decode(str(c)[::-1]))
q = n // p
phin = (p - 1) * (q - 1)
for e in range(50000, 70000):
if(gmpy2.gcd(e, phin) == 1):
d = gmpy2.invert(e, phin)
m = pow(c, d, n)
flag = str(long_to_bytes(m))
if 'flag' in flag or ("{" in flag and '}'in flag):
print(flag)运行脚本得到flag。
[BJDCTF2020]RSA
题目如下：
from Crypto.Util.number import getPrime,bytes_to_long
flag=open("flag","rb").read()
p=getPrime(1024)
q=getPrime(1024)
assert(e<100000)
n=p*q
m=bytes_to_long(flag)
c=pow(m,e,n)
print c,n
print pow(294,e,n)
p=getPrime(1024)
n=p*q
m=bytes_to_long("BJD"*32)
c=pow(m,e,n)
print c,n
'''
output:
12641635617803746150332232646354596292707861480200207537199141183624438303757120570096741248020236666965755798009656547738616399025300123043766255518596149348930444599820675230046423373053051631932557230849083426859490183732303751744004874183062594856870318614289991675980063548316499486908923209627563871554875612702079100567018698992935818206109087568166097392314105717555482926141030505639571708876213167112187962584484065321545727594135175369233925922507794999607323536976824183162923385005669930403448853465141405846835919842908469787547341752365471892495204307644586161393228776042015534147913888338316244169120 13508774104460209743306714034546704137247627344981133461801953479736017021401725818808462898375994767375627749494839671944543822403059978073813122441407612530658168942987820256786583006947001711749230193542370570950705530167921702835627122401475251039000775017381633900222474727396823708695063136246115652622259769634591309421761269548260984426148824641285010730983215377509255011298737827621611158032976420011662547854515610597955628898073569684158225678333474543920326532893446849808112837476684390030976472053905069855522297850688026960701186543428139843783907624317274796926248829543413464754127208843070331063037
381631268825806469518166370387352035475775677163615730759454343913563615970881967332407709901235637718936184198930226303761876517101208677107311006065728014220477966000620964056616058676999878976943319063836649085085377577273214792371548775204594097887078898598463892440141577974544939268247818937936607013100808169758675042264568547764031628431414727922168580998494695800403043312406643527637667466318473669542326169218665366423043579003388486634167642663495896607282155808331902351188500197960905672207046579647052764579411814305689137519860880916467272056778641442758940135016400808740387144508156358067955215018
979153370552535153498477459720877329811204688208387543826122582132404214848454954722487086658061408795223805022202997613522014736983452121073860054851302343517756732701026667062765906277626879215457936330799698812755973057557620930172778859116538571207100424990838508255127616637334499680058645411786925302368790414768248611809358160197554369255458675450109457987698749584630551177577492043403656419968285163536823819817573531356497236154342689914525321673807925458651854768512396355389740863270148775362744448115581639629326362342160548500035000156097215446881251055505465713854173913142040976382500435185442521721 12806210903061368369054309575159360374022344774547459345216907128193957592938071815865954073287532545947370671838372144806539753829484356064919357285623305209600680570975224639214396805124350862772159272362778768036844634760917612708721787320159318432456050806227784435091161119982613987303255995543165395426658059462110056431392517548717447898084915167661172362984251201688639469652283452307712821398857016487590794996544468826705600332208535201443322267298747117528882985955375246424812616478327182399461709978893464093245135530135430007842223389360212803439850867615121148050034887767584693608776323252233254261047
'''阅读代码，发现第二块中n的生成是直接引用第一块中n的因数q，考察的是共模攻击。思路是：有两个n，先求出q后，再求p，然后遍历e：1~100000，使得pow(294, e, n)等于其输出值。上脚本：
import gmpy2
from Crypto.Util.number import long_to_bytes
c1 = 12641635617803746150332232646354596292707861480200207537199141183624438303757120570096741248020236666965755798009656547738616399025300123043766255518596149348930444599820675230046423373053051631932557230849083426859490183732303751744004874183062594856870318614289991675980063548316499486908923209627563871554875612702079100567018698992935818206109087568166097392314105717555482926141030505639571708876213167112187962584484065321545727594135175369233925922507794999607323536976824183162923385005669930403448853465141405846835919842908469787547341752365471892495204307644586161393228776042015534147913888338316244169120
n1 = 13508774104460209743306714034546704137247627344981133461801953479736017021401725818808462898375994767375627749494839671944543822403059978073813122441407612530658168942987820256786583006947001711749230193542370570950705530167921702835627122401475251039000775017381633900222474727396823708695063136246115652622259769634591309421761269548260984426148824641285010730983215377509255011298737827621611158032976420011662547854515610597955628898073569684158225678333474543920326532893446849808112837476684390030976472053905069855522297850688026960701186543428139843783907624317274796926248829543413464754127208843070331063037
c2 = 979153370552535153498477459720877329811204688208387543826122582132404214848454954722487086658061408795223805022202997613522014736983452121073860054851302343517756732701026667062765906277626879215457936330799698812755973057557620930172778859116538571207100424990838508255127616637334499680058645411786925302368790414768248611809358160197554369255458675450109457987698749584630551177577492043403656419968285163536823819817573531356497236154342689914525321673807925458651854768512396355389740863270148775362744448115581639629326362342160548500035000156097215446881251055505465713854173913142040976382500435185442521721
n2 = 12806210903061368369054309575159360374022344774547459345216907128193957592938071815865954073287532545947370671838372144806539753829484356064919357285623305209600680570975224639214396805124350862772159272362778768036844634760917612708721787320159318432456050806227784435091161119982613987303255995543165395426658059462110056431392517548717447898084915167661172362984251201688639469652283452307712821398857016487590794996544468826705600332208535201443322267298747117528882985955375246424812616478327182399461709978893464093245135530135430007842223389360212803439850867615121148050034887767584693608776323252233254261047
c3 = 381631268825806469518166370387352035475775677163615730759454343913563615970881967332407709901235637718936184198930226303761876517101208677107311006065728014220477966000620964056616058676999878976943319063836649085085377577273214792371548775204594097887078898598463892440141577974544939268247818937936607013100808169758675042264568547764031628431414727922168580998494695800403043312406643527637667466318473669542326169218665366423043579003388486634167642663495896607282155808331902351188500197960905672207046579647052764579411814305689137519860880916467272056778641442758940135016400808740387144508156358067955215018
q = gmpy2.gcd(n1, n2)
p = n1 // q
phin = (p - 1) * (q - 1)
for e in range(1, 100000):
if pow(294, e, n1) == c3:
d = gmpy2.invert(e, phin)
m = pow(c1, d, n1)
print(long_to_bytes(m))
break运行脚本可得flag。
[WUSTCTF2020]佛说：只能四天
题目如下：
1. 虽然有点不环保，但hint好像是一次性的，得到后就没有利用价值了。
2. 凯撒不是最后一步，by the way，凯撒为什么叫做凯撒？
尊即寂修我劫修如婆愍闍嚤婆莊愍耨羅嚴是喼婆斯吶眾喼修迦慧迦嚩喼斯願嚤摩隸所迦摩吽即塞願修咒莊波斯訶喃壽祗僧若即亦嘇蜜迦須色喼羅囉咒諦若陀喃慧愍夷羅波若劫蜜斯哆咒塞隸蜜波哆咤慧聞亦吽念彌諸嘚嚴諦咒陀叻咤叻諦缽隸祗婆諦嚩阿兜宣囉吽色缽吶諸劫婆咤咤喼愍尊寂色缽嘚闍兜阿婆若叻般壽聞彌即念若降宣空陀壽愍嚤亦喼寂僧迦色莊壽吽哆尊僧喼喃壽嘚兜我空所吶般所即諸吽薩咤諸莊囉隸般咤色空咤亦喃亦色兜哆嘇亦隸空闍修眾哆咒婆菩迦壽薩塞宣嚩缽寂夷摩所修囉菩阿伏嘚宣嚩薩塞菩波吶波菩哆若慧愍蜜訶壽色咒兜摩缽摩諦劫諸陀即壽所波咤聞如訶摩壽宣咤彌即嚩蜜叻劫嘇缽所摩闍壽波壽劫修訶如嚩嘇囉薩色嚤薩壽修闍夷闍是壽僧劫祗蜜嚴嚩我若空伏諦念降若心吽咤隸嘚耨缽伏吽色寂喃喼吽壽夷若心眾祗喃慧嚴即聞空僧須夷嚴叻心願哆波隸塞吶心須嘇摩咤壽嘚吶夷亦心亦喃若咒壽亦壽囑囑
圣经分为《旧约全书》和《新约全书》佛曰加密，先解密吧，使用在线解密工具(新约佛论禅)：
平等文明自由友善公正自由诚信富强自由自由平等民主平等自由自由友善敬业平等公正平等富强平等自由平等民主和谐公正自由诚信平等和谐公正公正自由法治平等法治法治法治和谐和谐平等自由和谐自由自由和谐公正自由敬业自由文明和谐平等自由文明和谐平等和谐文明自由和谐自由和谐和谐平等和谐法治公正诚信平等公正诚信民主自由和谐公正民主平等平等平等平等自由和谐和谐和谐平等和谐自由诚信平等和谐自由自由友善敬业平等和谐自由友善敬业平等法治自由法治和谐和谐自由友善公正法治敬业公正友善爱国公正民主法治文明自由民主平等公正自由法治平等文明平等友善自由平等和谐自由友善自由平等文明自由民主自由平等平等敬业自由平等平等诚信富强平等友善敬业公正诚信平等公正友善敬业公正平等平等诚信平等公正自由公正诚信平等法治敬业公正诚信平等法治平等公正友善平等公正诚信自由公正友善敬业法治法治公正公正公正平等公正诚信自由公正和谐公正平等这是社会主义核心价值观密码，解密得：
RLJDQTOVPTQ6O6duws5CD6IB5B52CC57okCaUUC3SO4OSOWG3LynarAVGRZSJRAEYEZ_ooe_doyouknowfence看到”fence”，再使用栅栏密码解密吧：
R5UALCUVJDCGD63RQISZTBOSO54JVBORP5SAT2OEQCWY6CGEO53Z67L_doyouknowCaesar再用Caesar解密，且里面字符都是大写字母和数字2-7，所以最后一步是base32解密，只能一个一个地先Caesar解密再base32解密，看看有没有合适的flag。
[MRCTF2020]天干地支+甲子
题目如下：
得到得字符串用MRCTF{}包裹
一天Eki收到了一封来自Sndav的信，但是他有点迷希望您来解决一下
甲戌
甲寅
甲寅
癸卯
己酉
甲寅
辛丑这题和之前做过的题目类似，思路是：将密文中的每一项映射到天干地支编码表找到其编号，再加上60（一甲子）后，就是ASCII码，最后映射到字符。上脚本：
C_sky = "甲乙丙丁戊己庚辛壬癸"
C_earth = "子丑寅卯辰巳午未申酉戌亥"
C_dict={}
for i in range(60):
C_dict[C_sky[i%len(C_sky)]+C_earth[i%len(C_earth)]] = str(i+1)
cipher = "甲戌 甲寅 甲寅 癸卯 己酉 甲寅 辛丑"
cipher_list = cipher.split(" ")
plainer = ""
for i in cipher_list:
plainer += chr(int(C_dict[i])+60)
print(plainer)运行脚本可得flag。
[MRCTF2020]vigenere
题目如下：
cipher.txt:
g vjganxsymda ux ylt vtvjttajwsgt bl udfteyhfgt
oe btlc ckjwc qnxdta
vbbwwrbrtlx su gnw nrshylwmpy cgwps, lum bipee ynecgy gk jaryz frs fzwjp, x puej jgbs udfteyhfgt, gnw sil uuej su zofi. sc okzfpu bl lmi uhzmwi, x nyc dsj bl lmi enyl ys argnj yh nrgsi. nba swi cbz ojprbsw fqdam mx. cdh nsai cb ygaigroysxn jnwwi lr msylte.
cw mekr tg jptpzwi kdikjsqtaz, ftv pek oj pxxkdd xd ugnj scr, yg n esqxwxw nba onxw au ywipgkj fyiuujnxn gnss xwnz onxw jnahl avhwwxn vzkjpu nrofch fvwfoh. v jwhppek lmi vyutfp hbiafp hcguj at nxw gyxyjask ib hw seihxsqpn vtvjttajwsx ds zzj xnegfsmtf egz wtrq lt mbcukj sc hy. qty wnbw ss bbxsq vxtnl ys ghrw zw cbx vt cdh vgxwtfy ssc brzzthh bl wsjdeiwricg cw mekr zjzi grgktr ib lwfv.
vbbwwrbrtlx hteonj xwroj oyhg vgbigf ljtq iuk utrhrtl tj iuk ytztetwi. cdh nsai crolmig fudngxgkv ssg ekujmkrj gzvh. jk vnh cbz aszxgk qty. nba vt rdg qfta jf, tgw hd lum prdj umw aderv. hcqrxkuerr jgjw cbz dni lvzznr nbaj gsgqkjx. hd aul ylxaq lmei lum hec oaaqh xg, gk yldhmz nx lrxw f tjorah gdaylwyrgogs tgbpwhx. nba ufrcbz. ay mh nt shx ds tsyygr gfi mi txgbw xgywqj iuxgzkw baj hsaykuymkr guymday.
qty wnbw ssi rtyfktq of tyg txwfx paj yfxwrxask rbtnjvhnzatr, cbx vnh nba uwipgk lmi lrgdyl ds umw qpeqwytaniwx. cdh jg ssi xtgb sje imqxjek, gzv tgnahw, de zzj ycjxayxta igiih gnsy eaeksic eeunnht baj xsrvkld qdek gwhte zzfr rbadi ft bhlfmcrj td ecl ux dsje oeushvzatrh.
lum hppvs lmigr gjj tgbhdjqh nsgsk jf zzfx nba fjis gu ktpkr. egz yhr zznw rygar eh nt wcgjfk lt mcigvj sje vjjgxailx. qpae gk xwryw uvdorwrw sbt'l jbxfz. omigr zzjvt nxw wipy igsjavilx, awrxw yltek swi leuflw, lr caqp xqkfymul zzjq paj sihgryk yltz hq tyg zkssw. lr gjj jdesask dhx gbr hbiafp rbtlwerg. zznw vbbwwrpaiw bmay gjnwt niutvsvty ys iuk utrsvzatrh bl gzv lbxdi, rdg egzvh. baj bsgyj ax hxslwwicg.
iqgigfvshi rbtknwif ux yvpayshxxbtk, wianzatrhuohx, ecq zztyvuz aywtyl, swvplkv qmzr g kyecqofl apik as xwr cwg su baj hsbzafngpgogsw. dhxk nw p jujqh iugl nw qbzz jzteeomigr gfi rdjnwwi, qhz ay mh aul bltek tthxry dnzt.
jk swi reksymct g otvaq zzfx pyr efc tazww axgngzx eeonnpttk gw tgrpmimrr guhsgqkv gc gniw, jgdaueng ebcww, qxyolfvn sujhi, de ylfxxbt gk fxezz.
bi pek uwipgofl e lbxdi awrxw frnbtw, frnjnwwi bne wctgryk mmh bx zjv qrrajjh, au efxirx zta hvtyzppe, cayldhz xjeg bl tjmct igjvrrj asxd fodjrrr uj hscsujrmil.
egzv armsq gdaiwuxh bl hwserxld, imcxwxwxbt, aiicgold, qdikejri, ntv hscgkpy hd aul fteye lt yh. gnwd egr gdq fpfkv tr bnzljv, paj lmigr ok ss bnzljv wrxw.
tyg vjwsxxgowx lpik ft fdqowx, wd, htdnot lum, bi rntftx dozsnr dejww fn cnqxmrnr utigpogs. at okdnikr zzfx ueue jxwvik, jravmzyicrj kjpu-vtljvtfz, ssh iuk utqbbtojea, baj lskrxffrrr caqp tzkjli. dhx aiicgolnih zgq gi svylwmqhzwi ereukx qpae gk cdhx bzvxfjahxxbtk. ylt btdd ppj zzfx pyr gzv rbtkymihkfy gjyzmwih jumqh vrtwweaye jjgdttaei xf zzj kdyjws vjyk. oj ldck oj axyr tj eqyk lt fjvrv tyg cgjymrhrsw wdyalnscf uf ylpg hsxmh. oal bi rntftx ppiwux iuk ktpjgogsw nba swi pgzwrtivty ys xzvgxi.
xa zzj ycvzwi winzwx, cdh nsai ibjsd ggrgljh p ygo, ylt gkdjgdzsmsmrnzatrh ekxtvb nil, blxpn jjtjqosyih lumw sla igswivzmymda gfi mcfadyw iuk vwipzy gk ntslwwwda, csxlxamltr, bvrd, resvygs, htguizikvrdj, ecq hjfrsrok. yltfk vwipzy ezwi auo gi qbxf frtj of zw.
nba swi irxjnjxrj gk cdhx gbr ruodivta, yasgt gnwd egr tsymkry as e lbxdi awrxw dsj jodq eajgqx ft vsenkgntlx. ftpgmxi nba xjeg gnwr, cdh kfyvjfz qtyg oajjejpxshmtf cayl iuk hfvtazsq vtfvgswxoodnxxry qty pek lts rbcswhal zg hscsxgsx nbajxiaikk. nr dhx otvaq, gdq xwr ywsxxzkfyw paj wctgryknscf ux mybntayc, ueue ylt qktfwxam lt xwr gfliavi, swi enxlx su n ywfqaryk bldyk, lmi vyutfp rbtnjvhnzatr ds hayw. lr issrdg ywuegnzw ylt noj ylpg iztotf ljtq iuk snv jcuf blxpn onrvf hwfx.
xa iznrp, tkjrecl, ljfrrr, xmxwxn, yaskpcujj, minrq frs gnw zrxgkv xxpgkk, dsj nxw yvnvty ys lnxv tju gnw amghy gk pxokjyc ql kjjgivty lypej htwif gl ylt sxgsxxrxk tj rlhwwweniw. yltfk efc zrkh tyi gnw hscggynsc suj f wbnrd ymbr, hmy xwre onpa aul bsgx of f aderv ylpg caqp hbuf gi qygfpiirj as fxg-hwfvxam ejhxn.
egzv xaijjehvtyqc doygqiir ofksgzglnsc vtvzwieowx adhrv uigcklzeir zzjqhrrnjw ql vjttdfofl ppjy, as ebrxahe paj wqwtjnwwi, iugl hppvs lt sla yhjiru olxias zzwsjtngzx iuk otvaq. zzjwt ygox adhrv iirygjj msrgk ys qr gftxwrx ashjfzjnea cxgiyrg, tg rsgr tggpt gnss txt ojtr. xa umw aderv, blpgknjv iuk zzqpa sash bne uwipgk ufr qr xwuvdqaujh paj vnwieotzxtq ofkmcvzwqc pg tg hshg. zzj kabhsq gdabwdecpk gk xwbaymx cb rgskte xwvyxekk dsje lshxdeowx xd niutqeyokm.
xwryw nrreksxmctrq mshgodj ecq igqscvgd ripfajjw eyguj yh vt lmi hnsw ushvzatr pf zztwt cxwamdhy dtztey gk jgrkvtq paj kjpu-qkljvbvtsymda czt lpq zg wiyril ylt nalmsgvzajw ds jaxxpaz, msmcsujris cuojvh. jk ezwi qkuqegr umw zxezmfp hrrnjw xzsmsi ib egzv hbbwwixttld, ikrt sx at pufymchk lt gdaywsx ib egzv ghrw tzte umw fdqowx. at jodq weeksi sjeywqztf guwshf zzj tantwy wd gnsy rd btw hec nxjjwi baj yldhmzyw.
lr caqp reksyi p ponnpxmglnsc bl lmi bvtv nr rlhwwweniw. ren vz tj qdek zzqpak ssh unoj ylpa zzj aderv dsje mgaigaswsxh ugnj qpqk tjjdek.
xqev vy ewgis balicrxw hvnczg hvppq efr, eyksxi pqj mshteyutvt ntv hygye twerry.
vigenere.py:
#!/bin/python3
from ctf import source_text, key_string
getdiff = lambda char: ord(char)-ord('a')
getchar = lambda num: chr(ord('a')+num)
def vigenere(src: chr, key: chr) -> chr:
assert(src.isalpha() and key.isalpha())
return(getchar((getdiff(src) + getdiff(key) + 1) % 26))
src = source_text.lower()
count = 0
assert(len(key_string) > 5 and len(key_string) < 10)
for i in src:
if(i.isalpha()):
print(vigenere(i, key_string[count % len(key_string)]), end='')
count+=1
else:
print(i, end='')通过在线工具解密：
a declaration of the independence of cyberspace
by john perry barlow
governments of the industrial world, you weary giants of flesh and steel, i come from cyberspace, the new home of mind. on behalf of the future, i ask you of the past to leave us alone. you are not welcome among us. you have no sovereignty where we gather.
we have no elected government, nor are we likely to have one, so i address you with no greater authority than that with which liberty itself always speaks. i declare the global social space we are building to be naturally independent of the tyrannies you seek to impose on us. you have no moral right to rule us nor do you possess any methods of enforcement we have true reason to fear.
governments derive their just powers from the consent of the governed. you have neither solicited nor received ours. we did not invite you. you do not know us, nor do you know our world. cyberspace does not lie within your borders. do not think that you can build it, as though it were a public construction project. you cannot. it is an act of nature and it grows itself through our collective actions.
you have not engaged in our great and gathering conversation, nor did you create the wealth of our marketplaces. you do not know our culture, our ethics, or the unwritten codes that already provide our society more order than could be obtained by any of your impositions.
you claim there are problems among us that you need to solve. you use this claim as an excuse to invade our precincts. many of these problems don't exist. where there are real conflicts, where there are wrongs, we will identify them and address them by our means. we are forming our own social contract. this governance will arise according to the conditions of our world, not yours. our world is different.
cyberspace consists of transactions, relationships, and thought itself, arrayed like a standing wave in the web of our communications. ours is a world that is both everywhere and nowhere, but it is not where bodies live.
we are creating a world that all may enter without privilege or prejudice accorded by race, economic power, military force, or station of birth.
we are creating a world where anyone, anywhere may express his or her beliefs, no matter how singular, without fear of being coerced into silence or conformity.
your legal concepts of property, expression, identity, movement, and context do not apply to us. they are all based on matter, and there is no matter here.
our identities have no bodies, so, unlike you, we cannot obtain order by physical coercion. we believe that from ethics, enlightened self-interest, and the commonweal, our governance will emerge. our identities may be distributed across many of your jurisdictions. the only law that all our constituent cultures would generally recognize is the golden rule. we hope we will be able to build our particular solutions on that basis. but we cannot accept the solutions you are attempting to impose.
in the united states, you have today created a law, the telecommunications reform act, which repudiates your own constitution and insults the dreams of jefferson, washington, mill, madison, detoqueville, and brandeis. these dreams must now be born anew in us.
you are terrified of your own children, since they are natives in a world where you will always be immigrants. because you fear them, you entrust your bureaucracies with the parental responsibilities you are too cowardly to confront yourselves. in our world, all the sentiments and expressions of humanity, from the debasing to the angelic, are parts of a seamless whole, the global conversation of bits. we cannot separate the air that chokes from the air upon which wings beat.
in china, germany, france, russia, singapore, italy and the united states, you are trying to ward off the virus of liberty by erecting guard posts at the frontiers of cyberspace. these may keep out the contagion for a small time, but they will not work in a world that will soon be blanketed in bit-bearing media.
your increasingly obsolete information industries would perpetuate themselves by proposing laws, in america and elsewhere, that claim to own speech itself throughout the world. these laws would declare ideas to be another industrial product, no more noble than pig iron. in our world, whatever the human mind may create can be reproduced and distributed infinitely at no cost. the global conveyance of thought no longer requires your factories to accomplish.
these increasingly hostile and colonial measures place us in the same position as those previous lovers of freedom and self-determination who had to reject the authorities of distant, uninformed powers. we must declare our virtual selves immune to your sovereignty, even as we continue to consent to your rule over our bodies. we will spread ourselves across the planet so that no one can arrest our thoughts.
we will create a civilization of the mind in cyberspace. may it be more humane and fair than the world your governments have made before.
flag is mrctf vigenere crypto crack man, please add underscore and curly braces.flag就是最后一句话了。
[BJDCTF2020]rsa_output
题目如下：
{21058339337354287847534107544613605305015441090508924094198816691219103399526800112802416383088995253908857460266726925615826895303377801614829364034624475195859997943146305588315939130777450485196290766249612340054354622516207681542973756257677388091926549655162490873849955783768663029138647079874278240867932127196686258800146911620730706734103611833179733264096475286491988063990431085380499075005629807702406676707841324660971173253100956362528346684752959937473852630145893796056675793646430793578265418255919376323796044588559726703858429311784705245069845938316802681575653653770883615525735690306674635167111,2767}
{21058339337354287847534107544613605305015441090508924094198816691219103399526800112802416383088995253908857460266726925615826895303377801614829364034624475195859997943146305588315939130777450485196290766249612340054354622516207681542973756257677388091926549655162490873849955783768663029138647079874278240867932127196686258800146911620730706734103611833179733264096475286491988063990431085380499075005629807702406676707841324660971173253100956362528346684752959937473852630145893796056675793646430793578265418255919376323796044588559726703858429311784705245069845938316802681575653653770883615525735690306674635167111,3659}
message1=20152490165522401747723193966902181151098731763998057421967155300933719378216342043730801302534978403741086887969040721959533190058342762057359432663717825826365444996915469039056428416166173920958243044831404924113442512617599426876141184212121677500371236937127571802891321706587610393639446868836987170301813018218408886968263882123084155607494076330256934285171370758586535415136162861138898728910585138378884530819857478609791126971308624318454905992919405355751492789110009313138417265126117273710813843923143381276204802515910527468883224274829962479636527422350190210717694762908096944600267033351813929448599
message2=11298697323140988812057735324285908480504721454145796535014418738959035245600679947297874517818928181509081545027056523790022598233918011261011973196386395689371526774785582326121959186195586069851592467637819366624044133661016373360885158956955263645614345881350494012328275215821306955212788282617812686548883151066866149060363482958708364726982908798340182288702101023393839781427386537230459436512613047311585875068008210818996941460156589314135010438362447522428206884944952639826677247819066812706835773107059567082822312300721049827013660418610265189288840247186598145741724084351633508492707755206886202876227题目给了两个e和c，一个n。考察的是共模攻击，上脚本：
from Crypto.Util.number import inverse
import libnum
#扩展欧几里得算法，求得a与b的系数
def exgcd(a , b):
#当a % b == 0时表示已求得最大公约数和两个系数
if (b == 0):
#返回的第一个参数最大公约数，第二个参数a的系数，第三个参数是b的系数
#这里0和任何数的最大公约数是这个数的本身
return (b, 1, 0)
else:
#将函数返回的结果依次赋值给d, x, y
d, x, y = exgcd(b, a % b)
return (d, y, x - (a // b) * y)
n = 21058339337354287847534107544613605305015441090508924094198816691219103399526800112802416383088995253908857460266726925615826895303377801614829364034624475195859997943146305588315939130777450485196290766249612340054354622516207681542973756257677388091926549655162490873849955783768663029138647079874278240867932127196686258800146911620730706734103611833179733264096475286491988063990431085380499075005629807702406676707841324660971173253100956362528346684752959937473852630145893796056675793646430793578265418255919376323796044588559726703858429311784705245069845938316802681575653653770883615525735690306674635167111
c1 = 20152490165522401747723193966902181151098731763998057421967155300933719378216342043730801302534978403741086887969040721959533190058342762057359432663717825826365444996915469039056428416166173920958243044831404924113442512617599426876141184212121677500371236937127571802891321706587610393639446868836987170301813018218408886968263882123084155607494076330256934285171370758586535415136162861138898728910585138378884530819857478609791126971308624318454905992919405355751492789110009313138417265126117273710813843923143381276204802515910527468883224274829962479636527422350190210717694762908096944600267033351813929448599
e1= 2767
c2 = 11298697323140988812057735324285908480504721454145796535014418738959035245600679947297874517818928181509081545027056523790022598233918011261011973196386395689371526774785582326121959186195586069851592467637819366624044133661016373360885158956955263645614345881350494012328275215821306955212788282617812686548883151066866149060363482958708364726982908798340182288702101023393839781427386537230459436512613047311585875068008210818996941460156589314135010438362447522428206884944952639826677247819066812706835773107059567082822312300721049827013660418610265189288840247186598145741724084351633508492707755206886202876227
e2= 3659
s = exgcd(e1, e2)
s1 = s[1]
s2 = s[2]
#当s是负数的时候，一个数的负数次幂，先计算c的模反元素cr，然后求cr的-s次幂。
if (s1 < 0):
s1 = -s1
c1 = inverse(c1, n)
elif (s2 < 0):
s2 = -s2
c2 = inverse(c2, n)
m = pow(c1,s1,n) * pow(c2,s2,n) % n
#数字转字符串
print(libnum.n2s(m))运行脚本可得flag。
[MRCTF2020]keyboard
题目如下：
得到的flag用
MRCTF{xxxxxx}形式上叫
都为小写字母
6
666
22
444
555
33
7
44
666
66
3考察的是九宫格手机键盘，密文代表的意思是：对应的数字键上第(len(num))个字符，上脚本：
base = [" ", " ", "ABC", "DEF", "GHI", "JKL", "MNO", "PQRS", "TUV", "WXYZ"]
cipher = "6 666 22 444 555 33 7 44 666 66 3"
cipher_list = cipher.split(" ")
plainer = ""
for i in cipher_list:
plainer += base[int(i[0])][len(i) - 1]
print("flag{" + plainer.lower() + "}")flag{mobilephone}
[BJDCTF2020]signin
题目如下：
welcome to crypto world！！
密文：424a447b57653163306d655f74345f424a444354467d考察的是十六进制转ASCII，上代码：
cipher_list = ["42", "4a", "44", "7b", "57", "65", "31", "63", "30", "6d", "65", "5f", "74", "34", "5f", "42", "4a", "44", "43", "54", "46", "7d"]
plainer = ""
for i in cipher_list:
plainer += chr(int(i, 16))
print(plainer)运行脚本可得flag
[ACTF新生赛2020]crypto-rsa0
题目中有一个output文件，如下：
9018588066434206377240277162476739271386240173088676526295315163990968347022922841299128274551482926490908399237153883494964743436193853978459947060210411
7547005673877738257835729760037765213340036696350766324229143613179932145122130685778504062410137043635958208805698698169847293520149572605026492751740223
50996206925961019415256003394743594106061473865032792073035954925875056079762626648452348856255575840166640519334862690063949316515750256545937498213476286637455803452890781264446030732369871044870359838568618176586206041055000297981733272816089806014400846392307742065559331874972274844992047849472203390350rsa0.py是伪加密文件，这里使用winhex查看，并将14后面的全改为0：
保存就可以解压了。解压出来的py文件：
from Cryptodome.Util.number import *
import random
FLAG=#hidden, please solve it
flag=int.from_bytes(FLAG,byteorder = 'big')
p=getPrime(512)
q=getPrime(512)
print(p)
print(q)
N=p*q
e=65537
enc = pow(flag,e,N)
print (enc)显然是一个RSA加密过程，因为有输出，所以直接上脚本：
from Crypto.Util.number import long_to_bytes
import gmpy2
p=9018588066434206377240277162476739271386240173088676526295315163990968347022922841299128274551482926490908399237153883494964743436193853978459947060210411
q=7547005673877738257835729760037765213340036696350766324229143613179932145122130685778504062410137043635958208805698698169847293520149572605026492751740223
c=50996206925961019415256003394743594106061473865032792073035954925875056079762626648452348856255575840166640519334862690063949316515750256545937498213476286637455803452890781264446030732369871044870359838568618176586206041055000297981733272816089806014400846392307742065559331874972274844992047849472203390350
n=p*q
e=65537
d=gmpy2.invert(e,(p-1)*(q-1))
m=gmpy2.powmod(c,d,n)
print(long_to_bytes(m))运行脚本可得flag。
[GWCTF 2019]BabyRSA
题目如下：
加密过程：
import hashlib
import sympy
from Crypto.Util.number import *
flag = 'GWHT{******}'
secret = '******'
assert(len(flag) == 38)
half = len(flag) / 2
flag1 = flag[:half]
flag2 = flag[half:]
secret_num = getPrime(1024) * bytes_to_long(secret)
p = sympy.nextprime(secret_num)
q = sympy.nextprime(p)
N = p * q
e = 0x10001
F1 = bytes_to_long(flag1)
F2 = bytes_to_long(flag2)
c1 = F1 + F2
c2 = pow(F1, 3) + pow(F2, 3)
assert(c2 < N)
m1 = pow(c1, e, N)
m2 = pow(c2, e, N)
output = open('secret', 'w')
output.write('N=' + str(N) + '\n')
output.write('m1=' + str(m1) + '\n')
output.write('m2=' + str(m2) + '\n')
output.close()
------------------------------------------------------------------------------------------------------------
N=636585149594574746909030160182690866222909256464847291783000651837227921337237899651287943597773270944384034858925295744880727101606841413640006527614873110651410155893776548737823152943797884729130149758279127430044739254000426610922834573094957082589539445610828279428814524313491262061930512829074466232633130599104490893572093943832740301809630847541592548921200288222432789208650949937638303429456468889100192613859073752923812454212239908948930178355331390933536771065791817643978763045030833712326162883810638120029378337092938662174119747687899484603628344079493556601422498405360731958162719296160584042671057160241284852522913676264596201906163
m1=90009974341452243216986938028371257528604943208941176518717463554774967878152694586469377765296113165659498726012712288670458884373971419842750929287658640266219686646956929872115782173093979742958745121671928568709468526098715927189829600497283118051641107305128852697032053368115181216069626606165503465125725204875578701237789292966211824002761481815276666236869005129138862782476859103086726091860497614883282949955023222414333243193268564781621699870412557822404381213804026685831221430728290755597819259339616650158674713248841654338515199405532003173732520457813901170264713085107077001478083341339002069870585378257051150217511755761491021553239
m2=487443985757405173426628188375657117604235507936967522993257972108872283698305238454465723214226871414276788912058186197039821242912736742824080627680971802511206914394672159240206910735850651999316100014691067295708138639363203596244693995562780286637116394738250774129759021080197323724805414668042318806010652814405078769738548913675466181551005527065309515364950610137206393257148357659666687091662749848560225453826362271704292692847596339533229088038820532086109421158575841077601268713175097874083536249006018948789413238783922845633494023608865256071962856581229890043896939025613600564283391329331452199062858930374565991634191495137939574539546通过加密过程的代码我们从中可以获取到比较重要的信息：c1 = F1 + F2; c2 = F1^3 + F2 ^ 3。我们先求d，再分别求得m1, m2（对应加密脚本中的c1和c2），然后我们将上面的两个信息联立解方程，最后求得flag。脚本如下 ：
from Crypto.Util.number import long_to_bytes
import gmpy2
import sympy
e = 65537
p = 797862863902421984951231350430312260517773269684958456342860983236184129602390919026048496119757187702076499551310794177917920137646835888862706126924088411570997141257159563952725882214181185531209186972351469946269508511312863779123205322378452194261217016552527754513215520329499967108196968833163329724620251096080377747699
q = 797862863902421984951231350430312260517773269684958456342860983236184129602390919026048496119757187702076499551310794177917920137646835888862706126924088411570997141257159563952725882214181185531209186972351469946269508511312863779123205322378452194261217016552527754513215520329499967108196968833163329724620251096080377748737
n = 636585149594574746909030160182690866222909256464847291783000651837227921337237899651287943597773270944384034858925295744880727101606841413640006527614873110651410155893776548737823152943797884729130149758279127430044739254000426610922834573094957082589539445610828279428814524313491262061930512829074466232633130599104490893572093943832740301809630847541592548921200288222432789208650949937638303429456468889100192613859073752923812454212239908948930178355331390933536771065791817643978763045030833712326162883810638120029378337092938662174119747687899484603628344079493556601422498405360731958162719296160584042671057160241284852522913676264596201906163
c1 = 90009974341452243216986938028371257528604943208941176518717463554774967878152694586469377765296113165659498726012712288670458884373971419842750929287658640266219686646956929872115782173093979742958745121671928568709468526098715927189829600497283118051641107305128852697032053368115181216069626606165503465125725204875578701237789292966211824002761481815276666236869005129138862782476859103086726091860497614883282949955023222414333243193268564781621699870412557822404381213804026685831221430728290755597819259339616650158674713248841654338515199405532003173732520457813901170264713085107077001478083341339002069870585378257051150217511755761491021553239
c2 = 487443985757405173426628188375657117604235507936967522993257972108872283698305238454465723214226871414276788912058186197039821242912736742824080627680971802511206914394672159240206910735850651999316100014691067295708138639363203596244693995562780286637116394738250774129759021080197323724805414668042318806010652814405078769738548913675466181551005527065309515364950610137206393257148357659666687091662749848560225453826362271704292692847596339533229088038820532086109421158575841077601268713175097874083536249006018948789413238783922845633494023608865256071962856581229890043896939025613600564283391329331452199062858930374565991634191495137939574539546
phin = (p - 1) * (q - 1)
d = gmpy2.invert(e, phin)
m1 = pow(c1, d, n)
m2 = pow(c2, d, n)
x = sympy.Symbol('x')
y = sympy.Symbol('y')
result = sympy.solve([x + y - m1, x ** 3 + y ** 3 - m2], [x, y])
F1 = int(result[0][0])
F2 = int(result[0][1])
flag1 = long_to_bytes(F1)
flag2 = long_to_bytes(F2)
flag = flag2 + flag1
print(flag)运行脚本可得flag。
[WUSTCTF2020]babyrsa
题目如下：
c = 28767758880940662779934612526152562406674613203406706867456395986985664083182
n = 73069886771625642807435783661014062604264768481735145873508846925735521695159
e = 65537RSA基础题，分解N，求d，最后求m。脚本如下：
from Crypto.Util.number import long_to_bytes
import gmpy2
p = 189239861511125143212536989589123569301
q = 386123125371923651191219869811293586459
c = 28767758880940662779934612526152562406674613203406706867456395986985664083182
n = 73069886771625642807435783661014062604264768481735145873508846925735521695159
e = 65537
phin = (p - 1) * (q - 1)
d = gmpy2.invert(e, phin)
m = pow(c, d, n)
print(long_to_bytes(m))运行脚本可得flag。
RSA4
题目如下：
N = 331310324212000030020214312244232222400142410423413104441140203003243002104333214202031202212403400220031202142322434104143104244241214204444443323000244130122022422310201104411044030113302323014101331214303223312402430402404413033243132101010422240133122211400434023222214231402403403200012221023341333340042343122302113410210110221233241303024431330001303404020104442443120130000334110042432010203401440404010003442001223042211442001413004
c = 310020004234033304244200421414413320341301002123030311202340222410301423440312412440240244110200112141140201224032402232131204213012303204422003300004011434102141321223311243242010014140422411342304322201241112402132203101131221223004022003120002110230023341143201404311340311134230140231412201333333142402423134333211302102413111111424430032440123340034044314223400401224111323000242234420441240411021023100222003123214343030122032301042243
N = 302240000040421410144422133334143140011011044322223144412002220243001141141114123223331331304421113021231204322233120121444434210041232214144413244434424302311222143224402302432102242132244032010020113224011121043232143221203424243134044314022212024343100042342002432331144300214212414033414120004344211330224020301223033334324244031204240122301242232011303211220044222411134403012132420311110302442344021122101224411230002203344140143044114
c = 112200203404013430330214124004404423210041321043000303233141423344144222343401042200334033203124030011440014210112103234440312134032123400444344144233020130110134042102220302002413321102022414130443041144240310121020100310104334204234412411424420321211112232031121330310333414423433343322024400121200333330432223421433344122023012440013041401423202210124024431040013414313121123433424113113414422043330422002314144111134142044333404112240344
N = 332200324410041111434222123043121331442103233332422341041340412034230003314420311333101344231212130200312041044324431141033004333110021013020140020011222012300020041342040004002220210223122111314112124333211132230332124022423141214031303144444134403024420111423244424030030003340213032121303213343020401304243330001314023030121034113334404440421242240113103203013341231330004332040302440011324004130324034323430143102401440130242321424020323
c = 10013444120141130322433204124002242224332334011124210012440241402342100410331131441303242011002101323040403311120421304422222200324402244243322422444414043342130111111330022213203030324422101133032212042042243101434342203204121042113212104212423330331134311311114143200011240002111312122234340003403312040401043021433112031334324322123304112340014030132021432101130211241134422413442312013042141212003102211300321404043012124332013240431242考察的低加密指数攻击，使用中国剩余定理进行求解。推导：
m^e = c1 % n1
m^e = c2 % n2
m^e = c3 % n3
解这样的同余方程组用到的就是中国剩余定理。
证明如下：
Mi是除了mi之外的所有m的乘积，所以对任何模数m余数都是0。
而Mi^-1是Mi(mod mi)的逆元，因此MiMi^-1 = 1 (mod mi)，从而有aiMiMi^-1 = ai (mod mi)
所以，对所有的i，x = ai (mod mi)都成立，x是该方程组的解，证明完毕。脚本如下：
import gmpy2
from Crypto.Util.number import long_to_bytes
def CRT(a_list, m_list):
M = 1
for i in m_list:
M *= i
x = 0
for i in range(len(m_list)):
Mi = M // m_list[i]
Mi_inverse = gmpy2.invert(Mi, m_list[i])
x += a_list[i] * Mi * Mi_inverse
x %= M
return x
N1 = 331310324212000030020214312244232222400142410423413104441140203003243002104333214202031202212403400220031202142322434104143104244241214204444443323000244130122022422310201104411044030113302323014101331214303223312402430402404413033243132101010422240133122211400434023222214231402403403200012221023341333340042343122302113410210110221233241303024431330001303404020104442443120130000334110042432010203401440404010003442001223042211442001413004
c1 = 310020004234033304244200421414413320341301002123030311202340222410301423440312412440240244110200112141140201224032402232131204213012303204422003300004011434102141321223311243242010014140422411342304322201241112402132203101131221223004022003120002110230023341143201404311340311134230140231412201333333142402423134333211302102413111111424430032440123340034044314223400401224111323000242234420441240411021023100222003123214343030122032301042243
N2 = 302240000040421410144422133334143140011011044322223144412002220243001141141114123223331331304421113021231204322233120121444434210041232214144413244434424302311222143224402302432102242132244032010020113224011121043232143221203424243134044314022212024343100042342002432331144300214212414033414120004344211330224020301223033334324244031204240122301242232011303211220044222411134403012132420311110302442344021122101224411230002203344140143044114
c2 = 112200203404013430330214124004404423210041321043000303233141423344144222343401042200334033203124030011440014210112103234440312134032123400444344144233020130110134042102220302002413321102022414130443041144240310121020100310104334204234412411424420321211112232031121330310333414423433343322024400121200333330432223421433344122023012440013041401423202210124024431040013414313121123433424113113414422043330422002314144111134142044333404112240344
N3 = 332200324410041111434222123043121331442103233332422341041340412034230003314420311333101344231212130200312041044324431141033004333110021013020140020011222012300020041342040004002220210223122111314112124333211132230332124022423141214031303144444134403024420111423244424030030003340213032121303213343020401304243330001314023030121034113334404440421242240113103203013341231330004332040302440011324004130324034323430143102401440130242321424020323
c3 = 10013444120141130322433204124002242224332334011124210012440241402342100410331131441303242011002101323040403311120421304422222200324402244243322422444414043342130111111330022213203030324422101133032212042042243101434342203204121042113212104212423330331134311311114143200011240002111312122234340003403312040401043021433112031334324322123304112340014030132021432101130211241134422413442312013042141212003102211300321404043012124332013240431242
n = [int(str(N1), 5), int(str(N2), 5), int(str(N3), 5)]
c = [int(str(c1), 5), int(str(c2), 5), int(str(c3), 5)]
m_e = CRT(c, n)
flag = ""
for e in range(1, 20):
m = gmpy2.iroot(m_e, e)[0]
flag = str(long_to_bytes(m))
if("{" in flag and "}" in flag):
print(flag)运行脚本可得flag。
一张碟报
题目如下：
附件是一个doc文件，如下：
国家能源时报2015年3月5日
平时要针对性的吃些防辐射菜
对于和电脑“朝夕相处”的人们来说,辐射的确是个让人忧心的“副产物”。因此,平时针对性的吃些可以防辐射的菜是很有好处的。特别是现在接近年底，加班加点是家常便饭，对着电脑更是辐射吸收得满满的，唯有趁一日三餐进食的时候吃点防辐射的食物了。
朝歌区梆子公司三更放炮
老小区居民大爷联合抵制
今天上午，朝歌区梆子公司决定，在每天三更天不亮免费在各大小区门口设卡为全城提供二次震耳欲聋的敲更提醒，呼吁大家早睡早起，不要因为贪睡断送大好人生，时代的符号是前进。为此，全区老人都蹲在该公司东边树丛合力抵制，不给公司人员放行，场面混乱。李罗鹰住进朝歌区五十年了，人称老鹰头，几年孙子李虎南刚从东北当猎户回来，每月还寄回来几块鼹鼠干。李罗鹰当年遇到的老婆是朝歌一枝花，所以李南虎是长得非常秀气的一个汉子。李罗鹰表示：无论梆子公司做的对错，反正不能打扰他孙子睡觉，子曰：‘睡觉乃人之常情’。梆子公司这是连菩萨睡觉都不放过啊。李南虎表示：梆子公司智商捉急，小心居民猴急跳墙！这三伏天都不给睡觉，这不扯淡么！
到了中午人群仍未离散，更有人提议要烧掉这个公司，公司高层似乎恨不得找个洞钻进去。直到治安人员出现才疏散人群归家，但是李南虎仍旧表示爷爷年纪大了，睡不好对身体不好。
朝歌区梆子公司三更放炮
老小区居民大爷联合抵制
喵天上午，汪歌区哞叽公司决定，在每天八哇天不全免费在各大小区门脑设卡为全城提供双次震耳欲聋的敲哇提醒，呼吁大家早睡早起，不要因为贪睡断送大好人生，时代的编号是前进。为此，全区眠人都足在该公司流边草丛合力抵制，不给公司人员放行，场面混乱。李罗鸟住进汪歌区五十年了，人称眠鸟顶，几年孙叽李熬值刚从流北当屁户回来，每月还寄回来几块报信干。李罗鸟当年遇到的眠婆是汪歌一枝花，所以李值熬是长得非常秀气的一个汉叽。李罗鸟表示：无论哞叽公司做的对错，反正不能打扰他孙叽睡觉，叽叶：‘睡觉乃人之常情’。哞叽公司这是连衣服睡觉都不放过啊。李值熬表示：哞叽公司智商捉急，小心居民猴急跳墙！这八伏天都不给睡觉，这不扯淡么！
到了中午人群仍未离散，哇有人提议要烧掉这个公司，公司高层似乎恨不得找个洞钻进去。直到治安人员出现才疏散人群归家，但是李值熬仍旧表示爷爷年纪大了，睡不好对身体不好。
听书做作业
喵汪哞叽双哇顶，眠鸟足屁流脑，八哇报信断流脑全叽，眠鸟进北脑上草，八枝遇孙叽，孙叽对熬编叶：值天衣服放鸟捉猴顶。鸟对：北汪罗汉伏熬乱天门。合编放行，卡编扯呼。人离烧草，报信归洞，孙叽找爷爷。发现第二段和第一段的内容相似，而且第二段中出现了一些奇怪的字，这些字在第三段也出现了，应该是映射关系。脚本如下：
flag = ""
flag_list = []
str1 = "今天上午，朝歌区梆子公司决定，在每天三更天不亮免费在各大小区门口设卡为全城提供二次震耳欲聋的敲更提醒，呼吁大家早睡早起，不要因为贪睡断送大好人生，时代的符号是前进。为此，全区老人都蹲在该公司东边树丛合力抵制，不给公司人员放行，场面混乱。李罗鹰住进朝歌区五十年了，人称老鹰头，几年孙子李虎南刚从东北当猎户回来，每月还寄回来几块鼹鼠干。李罗鹰当年遇到的老婆是朝歌一枝花，所以李南虎是长得非常秀气的一个汉子。李罗鹰表示：无论梆子公司做的对错，反正不能打扰他孙子睡觉，子曰：‘睡觉 乃人之常情’。梆子公司这是连菩萨睡觉都不放过啊。李南虎表示：梆子公司智商捉急，小心居民猴急跳墙！这三伏天都不给睡觉，这不 扯淡么！到了中午人群仍未离散，更有人提议要烧掉这个公司，公司高层似乎恨不得找个洞钻进去。直到治安人员出现才疏散人群归家，但是李南虎仍旧表示爷爷年纪大了，睡不好对身体不好。"
str2 = "喵天上午，汪歌区哞叽公司决定，在每天八哇天不全免费在各大小区门脑设卡为全城提供双次震耳欲聋的敲哇提醒，呼吁大家早睡早起，不要因为贪睡断送大好人生，时代的编号是前进。为此，全区眠人都足在该公司流边草丛合力抵制，不给公司人员放行，场面混乱。李罗鸟住进汪歌区五十年了，人称眠鸟顶，几年孙叽李熬值刚从流北当屁户回来，每月还寄回来几块报信干。李罗鸟当年遇到的眠婆是汪歌一枝花，所以李值熬是长得非常秀气的一个汉叽。李罗鸟表示：无论哞叽公司做的对错，反正不能打扰他孙叽睡觉，叽叶：‘睡觉 乃人之常情’。哞叽公司这是连衣服睡觉都不放过啊。李值熬表示：哞叽公司智商捉急，小心居民猴急跳墙！这八伏天都不给睡觉，这不 扯淡么！到了中午人群仍未离散，哇有人提议要烧掉这个公司，公司高层似乎恨不得找个洞钻进去。直到治安人员出现才疏散人群归家，但是李值熬仍旧表示爷爷年纪大了，睡不好对身体不好。"
str3 = "喵汪哞叽双哇顶，眠鸟足屁流脑，八哇报信断流脑全叽，眠鸟进北脑上草，八枝遇孙叽，孙叽对熬编叶：值天衣服放鸟捉猴顶。鸟对：北汪罗汉伏熬乱天门。合编放行，卡编扯呼。人离烧草，报信归洞，孙叽找爷爷。"
for i in range(len(str3)):
for j in range(len(str2)):
if str3[i] == str2[j]:
flag += str1[j]
break
print(flag)运行脚本，flag在一段话中。
SameMod
题目如下：
{6266565720726907265997241358331585417095726146341989755538017122981360742813498401533594757088796536341941659691259323065631249,773}
{6266565720726907265997241358331585417095726146341989755538017122981360742813498401533594757088796536341941659691259323065631249,839}
message1=3453520592723443935451151545245025864232388871721682326408915024349804062041976702364728660682912396903968193981131553111537349
message2=5672818026816293344070119332536629619457163570036305296869053532293105379690793386019065754465292867769521736414170803238309535RSA共模攻击，上脚本：
from Crypto.Util.number import inverse
import libnum
#扩展欧几里得算法，求得a与b的系数
def exgcd(a , b):
#当a % b == 0时表示已求得最大公约数和两个系数
if (b == 0):
#返回的第一个参数最大公约数，第二个参数a的系数，第三个参数是b的系数
#这里0和任何数的最大公约数是这个数的本身
return (b, 1, 0)
else:
#将函数返回的结果依次赋值给d, x, y
d, x, y = exgcd(b, a % b)
return (d, y, x - (a // b) * y)
n = 6266565720726907265997241358331585417095726146341989755538017122981360742813498401533594757088796536341941659691259323065631249
c1 = 3453520592723443935451151545245025864232388871721682326408915024349804062041976702364728660682912396903968193981131553111537349
e1= 773
c2 = 5672818026816293344070119332536629619457163570036305296869053532293105379690793386019065754465292867769521736414170803238309535
e2= 839
s = exgcd(e1, e2)
s1 = s[1]
s2 = s[2]
#当s是负数的时候，一个数的负数次幂，先计算c的模反元素cr，然后求cr的-s次幂。
if (s1 < 0):
s1 = -s1
c1 = inverse(c1, n)
elif (s2 < 0):
s2 = -s2
c2 = inverse(c2, n)
m = pow(c1,s1,n) * pow(c2,s2,n) % n
# 1021089710312311910410111011910111610410511010710511610511511211111511510598108101125
#数字转字符串，注意m中的数据
result = str(m)
flag = ""
i = 0
while i < len(result):
if result[i] == '1':
c = chr(int(result[i:i+3]))
i += 3
else:
c = chr(int(result[i:i+2]))
i += 2
flag += c
print(flag)
#print(libnum.n2s(m))运行脚本可得flag。
yxx
题目如下：
密文：
V
0
0
0
明文：
lovelovelovelovelovelovelovelove用winhex查看密文：
异性相吸，异或运算，脚本如下：
miwen = open("D:\\密文.txt",'rb').read()
mingwen = open("D:\\明文.txt",'rb').read()
flag = ''
for i in range(0, len(miwen)):
str = list(miwen)[i] ^ list(mingwen)[i]
flag += chr(str)
print(flag)