Hanna Czenczek XanClic
XanClic
/ align-allocator.hpp
Created
October 26, 2015 01:06
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| #ifndef ALIGN_ALLOCATOR_HPP | |
| #define ALIGN_ALLOCATOR_HPP | |
| #include <cstddef> | |
| #include <cstdint> | |
| #include <cstdlib> | |
| #include <stdexcept> | |
| #include <vector> | |
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| use16 | |
| org 0x7c00 | |
| cli | |
| jmp far 0x0000:_start | |
| gdtd: | |
| dw gdt_end - gdt - 1 | |
| dd gdt |
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| use16 | |
| org 0x7c00 | |
| cli | |
| jmp far 0x0000:_start | |
| gdtd: | |
| dw gdt_end - gdt - 1 | |
| dd gdt |
XanClic
/ parallel-ssh-copy.rb
Last active
January 16, 2016 21:25
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| #!/usr/bin/env ruby | |
| # coding: utf-8 | |
| require 'shellwords' | |
| def die(msg) | |
| $stderr.puts(msg) | |
| exit 1 | |
| end |
XanClic
/ recursive-ssh-copy.rb
Created
January 16, 2016 21:25
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| #!/usr/bin/env ruby | |
| # coding: utf-8 | |
| require 'shellwords' | |
| PARALLEL_COPY = '~/bin/parallel-ssh-copy.rb' | |
| def die(msg) | |
| $stderr.puts(msg) |
XanClic
/ recursive-ssh-copy.rb
Last active
January 20, 2016 22:14
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| #!/usr/bin/env ruby | |
| # coding: utf-8 | |
| require 'shellwords' | |
| PARALLEL_COPY = '~/bin/parallel-ssh-copy.rb' | |
| def die(msg) | |
| $stderr.puts(msg) |
XanClic
/ agnoster-mod.zsh-theme
Created
April 8, 2016 21:54
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| # vim:ft=zsh ts=2 sw=2 sts=2 | |
| # | |
| # agnoster's Theme - https://gist.github.com/3712874 | |
| # A Powerline-inspired theme for ZSH | |
| # | |
| # # README | |
| # | |
| # In order for this theme to render correctly, you will need a | |
| # [Powerline-patched font](https://gist.github.com/1595572). | |
| # |
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| #include <cstdio> | |
| class Foo { | |
| public: | |
| Foo(int x): v(x) {} | |
| Foo(const Foo &f) = delete; | |
| Foo &operator>> (int x) { v >>= x; return *this; } | |
| Foo &operator>>=(int x) { v >>= x; return *this; } |
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| #!/usr/bin/env ruby | |
| # coding: utf-8 | |
| MORSE_DICT = { | |
| 'a' => '.-', | |
| 'b' => '-...', | |
| 'c' => '-.-.', | |
| 'd' => '-..', | |
| 'e' => '.', | |
| 'f' => '..-.', |
XanClic
/ gist:961c075276968c4eeaf159b45e54fb4b
Created
June 10, 2016 13:15
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| f(x) | |
| = (1/(σ sqrt(2π)) e^(-1/2 x^2/σ^2))'' | |
| = (1/(σ sqrt(2π)) (e^(-1/2 x^2/σ^2) · -x/σ^2))' | |
| = 1/(σ sqrt(2π)) (e^(-1/2 x^2/σ^2) · -x/σ^2 · -x/σ^2 + e^(-1/2 x^2/σ^2) · -1/σ^2) | |
| = 1/(σ sqrt(2π)) (e^(-1/2 x^2/σ^2) · x^2/σ^2 + e^(-1/2 x^2/σ^2) · -1/σ^2) | |
| f(σ) = 1/(σ sqrt(2π)) (e^(-1/2) · 1 + e^(-1/2) · -1) | |
| = 1/(σ sqrt(2π)) (e^(-1/2) - e^(-1/2)) | |
| = 0 |
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