micycle1

The Tragedy of Darth Christus the Righteous

PALPATINE (with measured amusement): Did the Jedi ever tell you the tragedy of Darth Christus the Righteous?

ANAKIN (turning away from the performance, intrigued): Darth…Christus? I've never heard that name in any Jedi teachings.

PALPATINE (knowingly amused): Nor would you. Such teachings are carefully concealed—locked deep within the Jedi archives, under labels like "heretical doctrines" and "forbidden knowledge." Darth Christus was once a Jedi himself—extraordinarily powerful, unusually virtuous. Sith lore maintains that he could manipulate midichlorians directly—multiply them at will, traverse nebulae unharmed, even nourish five thousand younglings from a single ration pack—though, of course, these accounts may contain a certain poetic embellishment.

ANAKIN (skeptical, yet curious): That sounds dangerously close to heresy.

micycle1

Windows Registry Editor Version 5.00

; Step 1: Remove type-specific keys added by the old version of this script
[-HKEY_CLASSES_ROOT\batfile\shell\CopyContents]
[-HKEY_CLASSES_ROOT\cmdfile\shell\CopyContents]
[-HKEY_CLASSES_ROOT\SystemFileAssociations\.css]
[-HKEY_CLASSES_ROOT\htmlfile\shell\CopyContents]
[-HKEY_CLASSES_ROOT\SystemFileAssociations\.html\shell\CopyContents]
[-HKEY_CLASSES_ROOT\JSFile\shell\CopyContents]
[-HKEY_CLASSES_ROOT\Microsoft.PowerShellScript.1\Shell\CopyContents]

micycle1

void testBisector() {
	PVector C = new PVector(100, 300);
	PVector B = new PVector(mouseX, mouseY);
	PVector A = new PVector(500, 500);
	float r = 100;

	float[] angle = new float[1]; // To store the calculated angle
	PVector point = findPointOnBisector(A, B, C, r, angle);

	stroke(0);

micycle1

# Ensure ffprobe is available in the system's PATH or specify its full path
$ffprobePath = "ffprobe"

$files = Get-ChildItem -Path "." -File | Where-Object { $_.Extension -eq ".mp3" -or $_.Extension -eq ".flac" }

Write-Host "Found $($files.Count) files to process."

# Store album information
$albums = @{}

micycle1

def modified_duration(y, m):
    """
    Approximates the modified duration of a risk-free bond at par value.

    :param y: Yield-to-maturity in decimal terms
    :param m: Maturity in years
    :return: Modified duration of a risk-free bond
    """
    return (1-(1/(1+0.5*y)**(2*m)))/(y)

micycle1

def print_first_non_null_dates(df):
    non_null_dates = {}
    
    for column in df.columns:
        non_null_values = df[column].dropna()
        if not non_null_values.empty:
            first_non_null_date = non_null_values.index[0]
            non_null_dates[column] = first_non_null_date

    sorted_dates = sorted(non_null_dates.items(), key=lambda x: x[1])

micycle1

• Search for album on Apple Music.

• Open album art image in new tab.

Example (which gives 12KB image):

https://is5-ssl.mzstatic.com/image/thumb/Music113/v4/e5/f2/6c/e5f26c29-2ab0-372b-0997-e76a2f6ce876/190295292126.jpg/316x316bb.webp

We can play around with the last few parameters to get much better resolution and quality (and change file format).

micycle1

	/**
	 * Computes a pair of magic numbers used to optimise integer division by a fixed
	 * divisor <code>d</code>.
	 * <p>
	 * The function is given the maximum value of the dividend <code>nmax</code> and
	 * the divisor <code>d</code>. It returns a pair of integers: the magic number
	 * <code>m</code> and a shift amount <code>p</code>.
	 * <p>
	 * To divide a dividend x by d, one multiplies x by m and then shifts the (full
	 * length) product right p bits: <code>x / d === ((x * m) >> p)</code>.

micycle1

public class T2Q extends java.applet.Applet {
	
	public static void main(String[] args) {
		T2Q applet = new T2Q();
		applet.init();
		applet.start();

		// Create a window (JFrame) and make applet the content pane.
		javax.swing.JFrame window = new javax.swing.JFrame("T2Q");
		window.setContentPane(applet);

micycle1

import org.locationtech.jts.geom.Coordinate;

import java.util.ArrayList;
import java.util.List;

/**
 * Implementation of linear minimum area enclosing triangle algorithm.
 * Computational and Applied Mathematics, 35(2), 423–438.
 * doi:10.1007/s40314-014-0198-8
 *