ELF > ! @ I @ 8 @ @ @ @ h h . . X< X< X< p< p< p< D D Std Ptd , , , L L Qtd Rtd X< X< X< /lib64/ld-linux-x86-64.so.2 GNU GNU GNU Ǖf!؇P Xq + + , ) fUa9 E & : b s V 9 j f - R r 4 T $ < [ " ? 2 @ 0@ M @@ libgcrypt.so.20 _ITM_deregisterTMCloneTable __gmon_start__ _ITM_registerTMCloneTable gcry_mpi_lshift gcry_mpi_new gcry_mpi_powm gcry_mpi_get_nbits gcry_mpi_mod gcry_mpi_mulm gcry_mpi_mul gcry_mpi_release gcry_mpi_sub gcry_mpi_set_ui gcry_mpi_scan gcry_check_version gcry_mpi_invm gcry_mpi_div gcry_mpi_copy gcry_prime_check gcry_mpi_set gcry_mpi_aprint gcry_mpi_rshift gcry_mpi_add gcry_mpi_gcd gcry_free gcry_mpi_add_ui gcry_control libdl.so.2 libgpg-error.so.0 gpg_strerror libc.so.6 __printf_chk exit strrchr putc __stack_chk_fail stdin ungetc __fprintf_chk stdout fputs __ctype_b_loc stderr fwrite __cxa_finalize __libc_start_main GPG_ERROR_1.0 GLIBC_2.3 GLIBC_2.3.4 GLIBC_2.4 GLIBC_2.2.5 GCRYPT_1.6 | P ii
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? -- --version --help --print-config --disable-hwf 1.6.0 stack underflow
stack overflow
checking prime failed: %s
stack is empty [%2d]: invalid operator
scanning input failed: %s
invalid number
input too large - truncated
note: Non ASCII characters are ignored
%s 2.0
libgcrypt %s
Copyright (C) 1997, 2013 Werner Koch
License LGPLv2.1+: GNU LGPL version 2.1 or later <http://gnu.org/licenses/old-licenses/lgpl-2.1.html>
This is free software: you are free to change and redistribute it.
There is NO WARRANTY, to the extent permitted by law.
Syntax: mpicalc [options]
Simple interactive big integer RPN calculator
Options:
--version print version information
--print-config print the Libgcrypt config
--disable-hwf NAME disable feature NAME
%s: unknown hardware feature `%s' - option ignored
usage: %s [options] (--help for help)
%s: Libgcrypt is too old (need %s, have %s)
+ add [0] := [1] + [0] {-1}
- subtract [0] := [1] - [0] {-1}
* multiply [0] := [1] * [0] {-1}
/ divide [0] := [1] - [0] {-1}
% modulo [0] := [1] % [0] {-1}
< left shift [0] := [0] << 1 {0}
> right shift [0] := [0] >> 1 {0}
++ increment [0] := [0]++ {0}
-- decrement [0] := [0]-- {0}
m multiply mod [0] := [2] * [1] mod [0] {-2}
^ power mod [0] := [2] ^ [1] mod [0] {-2}
I inverse mod [0] := [1]^-1 mod [0] {-1}
G gcd [0] := gcd([1],[0]) {-1}
i remove item [0] := [1] {-1}
d dup item [-1] := [0] {+1}
r reverse [0] := [1], [1] := [0] {0}
b # of bits [0] := nbits([0]) {0}
P prime check [0] := is_prime([0])?1:0 {0}
c clear stack
p print top item
f print the stack
# ignore until end of line
? print this help
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All system for education purposes only. For more tools: Telegram @jackleet