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// See my SO answer https://stackoverflow.com/questions/35208476/unity3d-difference-between-multiplypoint-and-multiplypoint3x4
// https://github.com/jameslinden/unity-decompiled/blob/master/UnityEngine/UnityEngine/Matrix4x4.cs
public Vector3 MultiplyPoint(Vector3 v)
{
    Vector3 vector3;
    vector3.x =  ( m00 *  v.x +  m01 *  v.y +  m02 *  v.z) + m03;
    vector3.y =  ( m10 *  v.x +  m11 *  v.y +  m12 *  v.z) + m13;
    vector3.z =  ( m20 *  v.x +  m21 *  v.y +  m22 *  v.z) + m23;
    float num = 1f / ( ( m30 *  v.x +  m31 *  v.y +  m32 *  v.z) + m33);
    vector3.x *= num;

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; ParenScript experiment
; https://common-lisp.net/project/parenscript/reference.html
; https://gitlab.common-lisp.net/parenscript/parenscript

; typical functions
(defun fib (n)
  (cond ((= n 0) 0)
        ((= n 1) 1)
        (t (+ (fib (- n 1)) (fib (- n 2))))))

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# Created By: Justin Meiners (2017)
# simple calculations
# -------------------------------

import math

def volume_cone(radius, height):
    volume = math.pi * (radius**2.0) * (height / 3.0)
    return volume

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// Created By: Justin Meiners (2018)
pragma solidity ^0.4.24;

// https://en.wikipedia.org/wiki/Dutch_auction

contract DutchAuction {
    uint public askingPrice;
    address public auctioneer;
    address public winner;
    address public seller;

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# Created By: Justin Meiners (2012)
# This was really useful at one point. I doubt it still is. 
from pymel.all import *
import pymel

selection_list = pymel.core.ls(type="transform", selection=True)

for node in selection_list:    
    node.centerPivots()
    point = node.getRotatePivot(space="world")

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// how to write a struct to a buffer.

typedef struct {
   int version;
   int count;
   char id[8];
} FileInfo;

FileInfo info;

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// notice that downloader doesn't need to import user interface

class Downloader {

    // delegate has startDownload and finishDownload
    constructor(delegate) {
       this.delegate = delegate;
    }
    
    downloadFile() {

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python -m json.tool

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(use srfi-1)

; partition(0)
; (null)

; partition(n)
; (n) + part(0)
; (n - 1) + part(1)
; (n - 2) + part(2)
; ...

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