Centrinia

Keybase proof

I hereby claim:

• I am centrinia on github.
• I am centrinia (https://keybase.io/centrinia) on keybase.
• I have a public key whose fingerprint is 323C F1FE 64B4 F3CF C2E3 041D 7B34 CAF1 BA17 EE35

To claim this, I am signing this object:

Centrinia

/* bf.cc */

#include <iostream>
#include <fstream>
#include <vector>

typedef char heap_type;
int main(int argc, char** argv) {
	std::ifstream in;

Centrinia

#include <stdio.h>

#if 0
unsigned int flip_case(unsigned int c)
{
    unsigned int lower = ((('A' - 1 - c) & (c - 'Z' - 1)) >> 8) & 1;
    unsigned int upper = ((('a' - 1 - c) & (c - 'z' - 1)) >> 8) & 1;

    unsigned int to_lower = (-upper) & ('A' - 'a');

Centrinia

#!/usr/bin/python3

#import png

import itertools
import time
import numpy as np
import math
import random
import os

Centrinia

    .code16


start:
    /* Set the palette. */
    #define WARM    0x1010e0
    #define HOT     0xe4e0ff

    /* Switch into mode 0x13. */

Centrinia

#include <vector>
#include <string>
#include <iostream>

struct LispValue {
	enum ValueType {
		Atom,
		List,
		DottedList,

Centrinia

    .globl  sort
sort:
    push    %ebp
    mov     %esp, %ebp
    pushl   %esi
    pushl   %ebx
    
1:

Centrinia

#include <complex>
#include <cstdlib>
#include <iostream>
#include <fstream>

typedef double number_t;

typedef std::complex<number_t> complex_t;
void evaluate_derivative(complex_t& y, complex_t& yp, const complex_t* ap, const int n, const complex_t& x) {

Centrinia

0, 1, 5, 13, 41, 53, 55, 60, 61, 90, 97, 169, 185, 193, 215, 265, 269, 353, 355, 385, 397, 437, 
481, 493, 617, 629, 630, 653, 713, 750, 769, 780, 889, 905, 960, 1013, 1025, 1045, 1205, 1320, 
1405, 1435, 1501, 1620, 1650, 1657, 1705, 1735, 1769, 1793, 1913, 1981, 2125, 2153, 2280, 2297, 
2389, 2413, 2460, 2465, 2509, 2533, 2549, 2609, 2610, 2633, 2730, 2749, 2845, 2893, 2915, 3041, 
3055, 3155, 3209, 3360, 3475, 3485, 3521, 3641, 3721, 3749, 3757, 3761, 3840, 3865, 3929, 3941, 
4075, 4273, 4301, 4650, 4937, 5195, 5209, 5435, 5489, 5490, 5700, 5917, 6169, 6253, 6335, 6361, 
6373, 6401, 6581, 6593, 6701, 6750, 6941, 7021, 7349, 7577, 7595, 7693, 7740, 7805, 7873, 8009, 
8017, 8215, 8341, 8495, 8737, 8861, 8970, 8995, 9120, 9133, 9181, 9269, 9277, 9535, 9541, 9737, 
9935, 9953, 10297, 10609, 10789, 10855, 11317, 11809, 12029, 12175, 12353, 12461, 12565, 12805, 
12893, 13855, 14381, 14550, 14935, 15055, 15115, 15289, 15637, 15709, 16177, 16789, 16837, 17065, 

Centrinia

1 distinct topologies for 0 unlabeled elements
[{}] T0

1 distinct topologies for 1 unlabeled elements
[{}, {0}] T0

3 distinct topologies for 2 unlabeled elements
[{}, {0, 1}]