ThePyProgrammer

fun StringBuilder.write(
    vararg objects: Any?,
    sep: String = "",
    end: String = "",
    prefix: String = "",
    postfix: String = ""
) {
    append(objects.joinToString(separator = sep, prefix = prefix, postfix = postfix)+end)
}

ThePyProgrammer

// Begin code with LocalDate object date and LocalTime objects begin and end, and String objects title, content, location


Boolean allDay = begin.equals(LocalTime.of(0, 0)) && end.equals(LocalTime.of(23, 59))

LocalDateTime startTime = date.atTime(begin)
LocalDateTime endTime = date.atTime(end)


Calendar startCal = Calendar.getInstance()

ThePyProgrammer

infix fun <T, R> T.`=`(other: R) = this to other

class Object<T, R>(vararg vals: Pair<T, R>): HashMap<T, R>(hashMapOf(*vals)) {
    /**
     * duplicates the let keyword in JavaScript
     * declare multiple keywords in the object
     */
    fun let(vararg pairs: Pair<T, R>) {
        putAll(hashMapOf(*pairs))
    }

ThePyProgrammer

using System;
using System.Collections;
using System.Collections.Generic;
using System.Text;

namespace App
{
    class SuperArray<R> : IEnumerable<R>
    {
        R[] BaseArray;

ThePyProgrammer

//
// Created by ThePyProgrammer on 5/6/2021.
//

#include <cmath>
#include "Point.h"
#include <limits>


Point::Point(double x, double y) {

ThePyProgrammer

# First let's check the status
git status

# We now add the file as in the arguments
for i in $(seq 2 $#);
    do git add ${!i};
done

# Commit files based on first argument
git commit -m "$1"

ThePyProgrammer

import numpy as np

def convolve(image, kernel):
  # We start off by defining some constants, which are required for this code
  kernelH, kernelW = kernel.shape
  imageH, imageW = kernel.shape
  h, w = imageH + 1 - kernelH, imageW + 1 - kernelW
  
  # filter1 creates an index system that calculates the sum of the x and y indices at each point
  # Shape of filter1 is h x kernelW

ThePyProgrammer

import numpy as np

# Functions I painstakingly researched and coded with 2 shots of coffee at 3 am

def gamma(n):
    """
    A Simplified Gamma Function for "powers" of 1/2
    Gamma Function for Integers are given by: Γ(n) = (n-1)!
    Gamma Function for Values ending with 1/2: Γ(n) = 0.5 * 1.5 * ... * (n-1) * √(π)
    

ThePyProgrammer

import numpy as np
import matplotlib.pyplot as plt

import cv2
from skimage.color import rgb2gray, gray2rgb
from skimage import filters
from skimage.transform import rescale, resize, downscale_local_mean, swirl
from skimage.filters import threshold_otsu, threshold_local, try_all_threshold
import skimage.io as skio
from PIL import Image, ImageOps

ThePyProgrammer

import requests
import pandas as pd
import re
from io import StringIO

def read_csv(loc, *args, **kwargs):
    if re.search(r"[(http(s)?):\/\/(www\.)?a-zA-Z0-9@:%._\+~#=]{2,256}\.[a-z]{2,6}\b([-a-zA-Z0-9@:%_\+.~#?&//=]*)", loc):
        return read_csv(requests.get(loc, allow_redirects=True).content, *args, **kwargs)
    loc = loc.strip("\n")
    if re.search(r"[\n:<>\"/\|?*]", loc):