Decrypt the ciphertext $($java code, give output that is correct and i will upvote$)$ encrypted by a simple one time cipher $($i$.$e$.,$ a specific stream cipher$)$

using PGM as a random number generator and the random numbers generated act as a keystream.

$1.$ Let M$=95*95*95$; seed$=1000$;

$2.$ suppose x$=$x$1$x$2...$xn is plaintext string with each xi$<=$M

$3.$ keystream k$=$k$1$k$2...$kn$,$ where k$1=$PGM$($seed$),...,$ ki$=$PGM$($seed$+$i$-1)...,$kn$=$PGM$($seed$+$n$-1).$

$4.$ ciphertext string y$=$y$1$y$2...$yn$,$ where yi$=($xi$+$ki$)$ mod M$.$

$5.$ the plaintext string x$=$x$1$x$2...$xn is obtained by encoding an english text E$=$e$1$e$2.....$ as follows:

$5\mathrm{.}1.$ There are $95$ characters given in a table and each character has its index $(0$ to $94)$

$($NOTE: the beginning character is space and the table should be treated as one dimension.$)$

$5\mathrm{.}2.$ Group english text into blocks of three characters as e$1$e$2$e$3$ e$4$e$5$e$6$ e$7$e$8$e$9...$

$5\mathrm{.}3$ Form x$1,$x$2,...$ as follows: x$1=($index of e$1)*95*95+($index of e$2)*95+($index of e$3),$

x$2=($index of e$4)*95*95+($index of e$5)*95+($index of e$6),$

$......$

$6.$ The PGM logarithmic signatures and the ciphertext are seen below.

$7.$ When you decrypt, please remeber to change negative modular into positive.

$8.$ The permutations in logarithmic signatures are expressed in standard notation.

Ciphertext:

lnTg$7\_$yN$--=$u;PPJR$($Vbw$,$MK$3$yjvyE

@P$?*$udYh$=$A$\backslash$AS$*$S$\}$vlVssWBs$8^$xIn!

aj@$`$XL@nQZF$\backslash$F$)$X#$17$a~$\text{'}\_16\}$r$3$j$>5$

$\%>$RCw#Lrb$,$Vdfg$8?$X$,$D$.$Bz$\%$Oz$-$E$!$D$6$

$.$zv$+$;c$3\_\_$alDaAv$^$MNhB$27\text{'}+$DdMl$\_\text{'}$

ZVQSjiuseO$\%$kAezn$($qtV$5$N$8*.|$iFj

Z$5)\backslash$F@z$\}\{$e$V$1$G$\backslash$PhW$]$&j$8\text{'}$Z$9$p$=,7\%$

nTQ$\{$xPKU$]$h$-$R$|$@$+$i$8$hEZevQm!w$\_]/7??$Zp$\%$wJU&$5$rV$|3$W

$1+$oH$\backslash$$#G$\_$s o$$\_]$W$0$@$|1$&@$+$Q$=$q$\%/$G$!$

wr;$4,$UP$^$:ecuSBSEAPE'$=$tbNYsng~i

Wrf$/5[$UA$"+$JFY$\}|$k$/$Pu$*$ZUnTbk$-$ki$-$

$0$:$?9$giV$9$n$)4(63$