This code here checks for $2$ digits i think, if these $2$ digits are not correctly inputted, it goes to the explode bomb function, can you find the $2$ correct digits by analyzing the assembly code provided and get to the end of the compiler without calling explode bomb? $0$x$00005555555557$ff $<+0>$: endbr$64$

$0$x$0000555555555803<+4>$: push $\%$rbp

$0$x$0000555555555804<+5>$: push $\%$rbx

$0$x$0000555555555805<+6>$: sub $$0$x$1$b$8,\%$rsp

$0$x$000055555555580$c $<+13>$: mov $\%$rdi,$\%$r$10$

$0$x$000055555555580$f $<+16>$: mov $\%$fs:$0$x$28,\%$rax

$0$x$0000555555555818<+25>$: mov $\%$rax,$0$x$1$a$8(\%$rsp$)$

$0$x$0000555555555820<+33>$: xor $\%$eax,$\%$eax

$0$x$0000555555555822<+35>$: movl $$0$xb$,0$x$10(\%$rsp$)$

$0$x$000055555555582$a $<+43>$: movq $$0$x$0,0$x$18(\%$rsp$)$

$0$x$0000555555555833<+52>$: movq $$0$x$0,0$x$28(\%$rsp$)$

$0$x$000055555555583$c $<+61>$: movl $$0$xd$,0$x$30(\%$rsp$)$

$0$x$0000555555555844<+69>$: lea $0$x$10(\%$rsp$),\%$r$11$

$0$x$0000555555555849<+74>$: mov $\%$r$11,0$x$38(\%$rsp$)$

$0$x$000055555555584$e $<+79>$: movq $$0$x$0,0$x$48(\%$rsp$)$

$0$x$0000555555555857<+88>$: movl $$0$x$19,0$x$50(\%$rsp$)$

$0$x$000055555555585$f $<+96>$: lea $0$x$30(\%$rsp$),\%$rax

$0$x$0000555555555864<+101>$: mov $\%$rax,$0$x$58(\%$rsp$)$

$0$x$0000555555555869<+106>$: mov $\%$r$11,0$x$68(\%$rsp$)$

$0$x$000055555555586$e $<+111>$: movl $$0$xfffffff$4,0$x$70(\%$rsp$)$

$0$x$0000555555555876<+119>$: lea $0$x$50(\%$rsp$),\%$rdx

$0$x$000055555555587$b $<+124>$: mov $\%$rdx$,0$x$78(\%$rsp$)$

$0$x$0000555555555880<+129>$: mov $\%$rax,$0$x$88(\%$rsp$)$

$0$x$0000555555555888<+137>$: movl $$0$xffffffcd$,0$x$90(\%$rsp$)$

$0$x$0000555555555893<+148>$: lea $0$x$70(\%$rsp$),\%$rcx

$0$x$0000555555555898<+153>$: mov $\%$rcx$,0$x$98(\%$rsp$)$

$0$x$00005555555558$a$0<+161>$: mov $\%$rdx$,0$xa$8(\%$rsp$)$

$0$x$00005555555558$a$8<+169>$: movl $$0$x$52,0$xb$0(\%$rsp$)$

$0$x$00005555555558$b$3<+180>$: lea $0$x$90(\%$rsp$),\%$rsi

$0$x$00005555555558$bb $<+188>$: mov $\%$rsi,$0$xb$8(\%$rsp$)$

$0$x$00005555555558$c$3<+196>$: mov $\%$rcx$,0$xc$8(\%$rsp$)$

$0$x$00005555555558$cb $<+204>$: movl $$0$xffffffff$,0$xd$0(\%$rsp$)$

$0$x$00005555555558$d$6<+215>$: lea $0$xb$0(\%$rsp$),\%$rdi

$0$x$00005555555558$de $<+223>$: mov $\%$rdi,$0$xd$8(\%$rsp$)$

$0$x$00005555555558$e$6<+231>$: mov $\%$rsi,$0$xe$8(\%$rsp$)$

$0$x$00005555555558$ee $<+239>$: movl $$0$xd$3,0$xf$0(\%$rsp$)$

$0$x$00005555555558$f$9<+250>$: lea $0$xd$0(\%$rsp$),\%$r$8$

$0$x$0000555555555901<+258>$: mov $\%$r$8,0$xf$8(\%$rsp$)$

$0$x$0000555555555909<+266>$: mov $\%$rdi,$0$x$108(\%$rsp$)$

$0$x$0000555555555911<+274>$: movl $$0$xfffffffb$,0$x$110(\%$rsp$)$

$0$x$000055555555591$c $<+285>$: lea $0$xf$0(\%$rsp$),\%$r$9$

$0$x$0000555555555924<+293>$: mov $\%$r$9,0$x$118(\%$rsp$)$

$0$x$000055555555592$c $<+301>$: mov $\%$r$8,0$x$128(\%$rsp$)$

$0$x$0000555555555934<+309>$: movl $$0$xd$,0$x$130(\%$rsp$)$

$0$x$000055555555593$f $<+320>$: lea $0$x$110(\%$rsp$),\%$rbx

$0$x