Random posts

[Moosey]

Kinda unusual wolfram tones thing
http://tones.wolfram.com/generate/GR40q ... FBpl6o7ECj

[PkmnQ]

Cool I have 3 decks of cards now

[PkmnQ]

4*

[Moosey]

Look at what I found!

I made-up/ran-into this interesting differentiation problem recently, which gives a quite interesting solution (but I'll leave you to find that!). Yeah, I know differentiation isn't usually a problem (unlike integration), but this one kind of is.

The problem is: find the derivative of (e^x)^(e^x)^(e^x)^(e^x)^(e^x)^(e^x)... , (where it is defined).

Note that the function goes on forever.
Sorry, I don't actually know what I'm talking about with infinite functions, and what you are and aren't allowed to do. Either way, my logic gave a nice result.

Using calculus rules
d/dx f(x)^g(x) = (f(x)^(g(x)-1))(g(x)f'(x)+f(x)ln(f(x))g'(x))
d/dx (e^x)^(e^x)^...
=
(e^x)^((e^x)^(e^x)^...-1)(((e^x)^(e^x)^...)e^x+(xe^x)this)

Thus, we get the preliminary result:

Code: Select all

(e^x)^((e^x)^(e^x)^...-1)(((e^x)^(e^x)^...)e^x+(xe^x)(e^x)^((e^x)^(e^x)^...-1)(((e^x)^(e^x)^...)e^x+(xe^x)(e^x)^((e^x)^(e^x)^...-1)(((e^x)^(e^x)^...)e^x+(xe^x)...))))))

Then we use algebra:
y= (e^x)^((e^x)^(e^x)^...-1)(((e^x)^(e^x)^...)e^x+(xe^x)y)
y= ((e^x)^((e^x)^(e^x)^...-1))(((e^x)^(e^x)^...)e^x) + ((e^x)^((e^x)^(e^x)^...-1))((xe^x)y)
...

Wolfram alpha does it for us, though...
https://www.wolframalpha.com/input/?i=S ... 5Ex%29y%29

y = -(e^x)^(2 (e^x)^(e^x)^...)/((x (e^x)^(e^x)^...) - 1)

And thus, we have the answer!

[Hdjensofjfnen]

This unremarkable methuselah releases two gliders on precisely the same lane:

Code: Select all

x = 7, y = 7, rule = B3/S23
bo$2bo$3o4$4b3o!

[PHPBB12345]

Alternating 1D rules throws up a seemingly unrelated error:

Code: Select all

 x = 1, y = 1, rule = W90|W150
o!

Expected result:

下载.png (35.13 KiB) Viewed 5981 times

[Moosey]

(e_0)^(e_0) =
(w^e_0)^e_0 =
w^((e_0)^2)

Fun fact about the number 666:
It has a lot of relevant fun facts.
For instance, it is a number such that there exists an n such that euler's totient function(the n^2th triangular number/ the number in question) = n^3 (the 36th triangular number = 666, phi(666) = 216)

Fun fact: if you follow the first non-parenthesized link in each page in the googology wiki (as discussed in some xkcd comic), there are at least two stabilizations:
One loop between the pages "large numbers" and "googology"
The other between "hyperoperator" and "addition"

EDIT:
Starting with the Xi function I found a rather fitting third loop-- "Recursion" to itself.
EDIT:
Loop 4-- fgh to ordinals, and back again

[Moosey]

This is the most fascinating limit I've ever seen.

Challenge: find the negative x-values where the imaginary part of x^cotx = the real part of x^cotx. The first happens at about x = -0.9

Code: Select all

Wolfram alpha says: (WARNING! THIS IS ONE OF THE SOLUTIONS!)











































-0.927295218001612232428512463... = -arcsin(4/5)

EDIT:
solutions

EDIT: continued fractions are fun. They're so pseudorandom.
Champernowne's constant is cool too

[muzik]

Alternating 1D rules throws up a seemingly unrelated error:

Code: Select all

 x = 1, y = 1, rule = W90|W150
o!

Expected result:
下载.png

Holy crap, so this would result in fourfold replication? That's mental.

https://www.wolframalpha.com/input/?i=rule+1721342310

[Moosey]

What is the sum of this series?
https://www.wolframalpha.com/input/?i=∑ ... n%29%29%29

[PkmnQ]

Click link.

[PHPBB12345]

https://oeis.org/search?q=keyword%3Aall ... &go=Search

[PHPBB12345]

RevB3-ce/S2-cn3-ce
second-order cellular automata is investigating (planned?)

[Moosey]

Today I take the PSAT!

[Moosey]

Most updated definition of dco rules

[PHPBB12345]

https://web.archive.org/web/20190203112 ... loops.java

Code: Select all

// Self-Replicating Loops & Ant, Programmed by Eli Bachmutsky, Copyleft Feb.1999
import java.awt.*;    

public class loops extends java.applet.Applet implements Runnable {
 Thread    runner;
 int       width=500,height=500, max,square,fringe, delay, refreshSteps;
 int       grid[][][], cd, steps, stepLeft, looptype=7, rule [][][][][];
 Color     loopColors[]={ Color.black,Color.blue,Color.red,Color.green,
            Color.yellow,Color.magenta,Color.white,Color.cyan,Color.orange};
 Button    pausebutton;
 boolean   cyclic, running, started=true;
 public    final int byl=0,chou1=1,chou2=2,langton=3,sdsr=4,evo=5, ants=6;
 int       xx,yy,empty=0,full=1,up=0,left=1,down=2,right=3,direction=up;
 Choice    choice;

  String langtonLoop[] = {
     " 22222222",
     "2170140142",
     "2022222202",
     "272    212",
     "212    212",
     "202    212",
     "272    212",
     "21222222122222",
     "207107107111112",
     " 2222222222222"};
  String langtonRules = new String(     // Langton Loop rules
"000000 000012 000020 000030 000050 000063 000071 000112 000122 000132 000212 "+
"000220 000230 000262 000272 000320 000525 000622 000722 001022 001120 002020 "+
"002030 002050 002125 002220 002322 005222 012321 012421 012525 012621 012721 "+
"012751 014221 014321 014421 014721 016251 017221 017255 017521 017621 017721 "+
"025271 100011 100061 100077 100111 100121 100211 100244 100277 100511 101011 "+
"101111 101244 101277 102026 102121 102211 102244 102263 102277 102327 102424 "+
"102626 102644 102677 102710 102727 105427 111121 111221 111244 111251 111261 "+
"111277 111522 112121 112221 112244 112251 112277 112321 112424 112621 112727 "+
"113221 122244 122277 122434 122547 123244 123277 124255 124267 125275 200012 "+
"200022 200042 200071 200122 200152 200212 200222 200232 200242 200250 200262 "+
"200272 200326 200423 200517 200522 200575 200722 201022 201122 201222 201422 "+
"201722 202022 202032 202052 202073 202122 202152 202212 202222 202272 202321 "+
"202422 202452 202520 202552 202622 202722 203122 203216 203226 203422 204222 "+
"205122 205212 205222 205521 205725 206222 206722 207122 207222 207422 207722 "+
"211222 211261 212222 212242 212262 212272 214222 215222 216222 217222 222272 "+
"222442 222462 222762 222772 300013 300022 300041 300076 300123 300421 300622 "+
"301021 301220 302511 401120 401220 401250 402120 402221 402326 402520 403221 "+
"500022 500215 500225 500232 500272 500520 502022 502122 502152 502220 502244 "+
"502722 512122 512220 512422 512722 600011 600021 602120 612125 612131 612225 "+
"700077 701120 701220 701250 702120 702221 702251 702321 702525 702720 ");

  String evoLoop[] = {      // 13-2 loop according to Sayama's definition
     " 222222222222222",
     "27017017017011112",
     "21222222222222212",
     "202           212",
     "272           212",
     "212           212",
     "202           212",
     "272           212",
     "212           212",
     "202           212",
     "272           272",
     "212           202",
     "202           212",
     "272           272",
     "21222222222222202",
     "20710710710410412",
     " 222222222222225"};
  String evoRules = new String(     // EvoLoop rules
"000012 000043 000122 000152 000212 000242 000422 000452 000752 001022 002141 "+
"002171 002322 011221 012121 012321 012421 012451 012526 012626 012721 012751 "+
"013421 013721 014221 014251 014321 014351 014421 014621 017221 017251 017561 "+
"017621 017721 100011 100121 100211 100244 100277 101211 101244 101277 102021 "+
"102111 102121 102131 102211 102244 102277 102324 102414 102424 102434 102511 "+
"102527 102543 102577 102717 102727 102735 105121 105424 105727 106211 106244 "+
"106277 111121 111221 111244 111251 111277 111621 112121 112131 112151 112221 "+
"112244 112277 112321 112424 112434 112527 112543 112577 112626 112727 112735 "+
"113221 113321 115424 115727 116244 116277 122244 122277 122434 122737 123244 "+
"123277 124266 124333 126276 200012 200022 200042 200052 200060 200071 200122 "+
"200152 200212 200222 200232 200242 200260 200272 200324 200423 200452 200545 "+
"200575 200620 200722 200752 201022 201122 201222 201422 201722 202022 202032 "+
"202052 202065 202073 202122 202152 202212 202222 202232 202323 202422 202452 "+
"202525 202620 202650 202722 202752 203122 203222 203422 203452 203722 204122 "+
"204222 204422 205122 205425 205725 206125 206212 206425 206725 207122 207222 "+
"207722 211222 212222 212232 212242 212272 212323 213222 214222 216222 217222 "+
"222242 222272 222342 222372 222432 222442 222732 222772 223243 223273 300013 "+
"300022 300032 300043 300074 300123 300322 300421 301021 301250 302123 302423 "+
"302521 302723 303321 312123 312423 312521 312723 324243 324251 324273 325271 "+
"327273 400001 400021 401020 401120 401220 401250 401620 402120 402150 402221 "+
"402321 402626 403120 403221 500025 500125 500215 500232 500245 500275 500425 "+
"500725 502022 502052 502125 502152 502425 502725 503120 602022 602122 602220 "+
"602422 602722 612220 622240 622270 701020 701120 701220 701250 701620 702120 "+
"702150 702221 702320 702626 703120 ");

  String bylLoop[] = {" 22",
                      "2312",
                      "2342",
                      " 25"};
 String bylRules = new String(     // Byl loop rules
"000000 000010 000031 000420 000110 000120 000311 000330 000320 000200 000242 "+
"000233 004330 005120 001400 001120 001305 001310 001320 003020 003400 003420 "+
"003120 002040 002050 002010 002020 002420 002500 002520 002200 002250 002220 "+
"040000 050000 050500 010052 010022 010400 010100 020055 400233 405235 401233 "+
"442024 452020 415233 411233 412024 412533 432024 421433 422313 501302 502230 "+
"540022 542002 512024 530025 520025 520442 523242 522020 100000 100010 100033 "+
"100330 101233 103401 103244 111244 113244 112404 133244 121351 123444 123543 "+
"122414 122434 300100 300300 300211 300233 304233 301100 301211 303211 303233 "+
"302233 344233 343233 351202 353215 314233 311233 313251 313211 312211 335223 "+
"333211 320533 324433 325415 321433 321511 321321 323411 200000 200042 200032 "+
"200022 200442 200515 200112 200122 200342 200332 200242 200212 201502 203202 "+
"202302 244022 245022 242042 242022 254202 255042 252025 210042 214022 215022 "+
"212052 212055 212022 230052 234022 235002 235022 232042 232022 220042 220020 "+
"220533 221552");

  String chou1Loop[] = {"11",
                        "3411"};
  String chou1Rules = new String(     // Chou-Reggia loop rules
"000000 000200 000110 004420 006301 001447 003030 046000 060400 062102 051060 "+
"010420 010360 012152 032000 401033 410011 431206 640406 660630 616600 636000 "+
"000440 000260 000330 004512 005103 001540 003100 045002 060600 061110 051710 "+
"010506 010320 030400 076010 460313 410633 600000 640106 610006 616100 636100 "+
"000420 000231 000705 006030 002020 001210 040000 045600 060100 050006 020320 "+
"010140 016000 036000 400035 466633 410100 606100 660060 610106 613001 676600 "+
"000600 000100 004040 006440 001010 001110 040160 041040 060166 050306 024200 "+
"010154 016100 036606 400313 423106 411033 606313 660460 614004 630160 500000 "+
"000540 000152 004010 006110 001030 003000 044400 060066 062030 054040 023010 "+
"010340 012000 036300 405033 410061 431033 640006 660615 616000 630360 500044 "+
"500011 230000 100111 101044 146004 143321 166611 121121 117044 300111 340066 "+
"366611 374017 200100 100044 104414 101601 141403 160414 161101 112244 130414 "+
"304011 340611 314001 703010 203010 100011 104674 101301 141424 160111 161301 "+
"111044 133001 301471 340261 314676 703330 240400 100441 106101 103011 141141 "+
"164104 120414 113011 133011 301303 340211 313023 733630 210102 100414 105011 "+
"103103 141121 166644 124104 113601 300101 307141 344011 331001 ");

  String chou2Loop[] = {"11",
                        "341"};
 String chou2Rules = new String(     // Chou-Reggia loop rules
"000000 000440 000547 000100 000110 000330 004040 004445 004100 001040 001010 "+
"001740 003000 003010 003030 007040 007030 007104 007110 040000 040070 "+
"047100 050007 017000 070000 070077 071010 400101 400313 401033 407103 411033 "+
"431033 500033 503330 100045 100011 100414 101044 101301 103011 107131 140414 "+
"141044 111044 133011 177711 304011 305011 305141 307141 344011 345011 354010 "+
"314001 377711 700000 700337 707100 707141 707110 717000 730007 770070 770711 ");

public void init(){
    resize(width,height);

    pausebutton = new Button("Start");
    setLayout(new BorderLayout());
    Panel p = new Panel();
    p.add(pausebutton);
    p.add(new Button("Step"));  
    choice =  new Choice();
    choice.addItem("Byl Loop");
    choice.addItem("Chou/Reggia 1");
    choice.addItem("Chou/Reggia 2");
    choice.addItem("Langton Loop");
    choice.addItem("SDSR Sayama");
    choice.addItem("Evoloop Sayama");
    choice.addItem("Langton Ant");
    p.add(choice);
    add("South",p);

    reinit();
}
public void alloc (int mx,int sq,int fr, int dly, int refresh,boolean cycl) {
    max    = mx;   // size of grid (in cells)
    square = sq;   // square size of grid's cell
    fringe = fr;   // size of fringe for grid view
    delay  = dly;  // sleep timeout im msec between generations
    refreshSteps = refresh; // repaint grid every 'refresh' generation only
    cyclic = cycl; // true for cyclic/tori grid w/t bounds
    grid   = new int[2][max][max];
    rule   = new int [9][9][9][9][9];
    for (int a = 0; a < 9; a ++)
      for (int b = 0; b < 9; b ++)
        for (int c = 0; c < 9; c ++)
          for (int d = 0; d < 9; d ++)
            for (int e = 0; e < 9; e ++)
               rule[a][b][c][d][e] = -1; 
}
public void reinit(){
    running = false;
    started = true;
    stepLeft = steps = cd = 0;
    looptype = choice.getSelectedIndex();
    switch (looptype) {
     case chou1 :
           alloc (50,7,1,200,1,true);
           readLoopAndRules (chou1Loop,chou1Rules);
           clearundefrules();
           break;
     case chou2 :
           alloc (50,7,1,200,1,true);
           readLoopAndRules (chou2Loop,chou2Rules);
           clearundefrules();
           break;
     case byl:
           alloc (50,7,1,200,1,true);
           readLoopAndRules (bylLoop,bylRules);
           clearundefrules();
           break;
     case langton:
          alloc (120,4,0,10,1,false);
          readLoopAndRules (langtonLoop, langtonRules);
          clearundefrules();
          break;
     case sdsr:
          alloc (120,4,0,10,10,true);
          readLoopAndRules (langtonLoop, langtonRules);
          set_undefined_rule();   //  For SDSR/Evoloop only
          break;
     case evo:
          alloc (150,3,0,20,10,true);
          readLoopAndRules (evoLoop,evoRules);
          set_undefined_rule();   //  For SDSR/Evoloop only
          break;
     case ants:
          alloc (100,4,0,1,1,false);
          xx = yy = max/2;
          break;
    }
}
public void clearundefrules() { // Clearance of undefined rules
      for (int a = 0; a < 9; a ++)
       for (int b = 0; b < 9; b ++)
        for (int c = 0; c < 9; c ++)
         for (int d = 0; d < 9; d ++)
          for (int e = 0; e < 9; e ++) 
           if (rule[a][b][c][d][e] == -1) rule[a][b][c][d][e] = a;
}
public void readLoopAndRules(String loop[], String looprules) {
  for (int i=0,y=max/2; i < loop.length; i++,y++) 
     for (int j=0, x=max/2; j < loop[i].length(); j++,x++) {
        String s =  loop[i].substring(j,j+1);
        if (s.equals(" ")) s = "0";
        grid[cd][x][y] = Integer.parseInt (s);
     }
  int c,t,r,b,l,i;
  for (int len=0; len <looprules.length(); len +=7 )   {
     c = Integer.parseInt(looprules.substring(len  ,len+1));
     t = Integer.parseInt(looprules.substring(len+1,len+2));
     r = Integer.parseInt(looprules.substring(len+2,len+3));
     b = Integer.parseInt(looprules.substring(len+3,len+4));
     l = Integer.parseInt(looprules.substring(len+4,len+5));
     i = Integer.parseInt(looprules.substring(len+5,len+6));
     rule[c][t][r][b][l] = i;     //       T 
     rule[c][l][t][r][b] = i;     //    L  C R   >>=>> I (next state)
     rule[c][b][l][t][r] = i;     //       B
     rule[c][r][b][l][t] = i;     //   (with rotations)
  }
}
public boolean inSheath(int t, int r, int b, int l)
{ int f = 0;
  if ((t == 1) || (t == 2) || (t == 4) || (t == 6) || (t == 7)) f ++;
  if ((r == 1) || (r == 2) || (r == 4) || (r == 6) || (r == 7)) f ++;
  if ((b == 1) || (b == 2) || (b == 4) || (b == 6) || (b == 7)) f ++;
  if ((l == 1) || (l == 2) || (l == 4) || (l == 6) || (l == 7)) f ++;
  return (f > 1) ? true : false;
}
public void set_undefined_rule()  // Sayama's rules
{ int a, b, c, d, e;
  for (a = 0; a < 9; a ++)
   for (b = 0; b < 9; b ++)
    for (c = 0; c < 9; c ++)
     for (d = 0; d < 9; d ++)
      for (e = 0; e < 9; e ++)
       if (rule[a][b][c][d][e] == -1) {
         // Definition of rules which concern the state 8 
         if (a == 8) rule[a][b][c][d][e] = 0;
         else if ((b == 8) || (c == 8) || (d == 8) || (e == 8))
              switch(a) {
               case 0: case 1:
		    if (((b >= 2) && (b <= 7)) || ((c >= 2) && (c <= 7)) ||
			((d >= 2) && (d <= 7)) || ((e >= 2) && (e <= 7)))
                         rule[a][b][c][d][e] = 8;
                    else rule[a][b][c][d][e] = a;
		    break;
               case 2: case 3: case 5:
                    rule[a][b][c][d][e] = 0;
		    break;
               case 4: case 6: case 7:
                    rule[a][b][c][d][e] = 1;
		    break;
               }
         else    // Extension of rules
           switch (a) {
           case 0:
             if(((b==1)||(c==1)||(d==1)||(e==1)) && inSheath(b,c,d,e))
                    rule[a][b][c][d][e] = 1;
             else
                    rule[a][b][c][d][e] = 0;
            break;
           case 1:
            if(((b==7)||(c==7)||(d==7)||(e==7)) && inSheath(b,c,d,e))
                    rule[a][b][c][d][e] = 7;
            else if(((b==6)||(c==6)||(d==6)||(e==6)) && inSheath(b,c,d,e))
                    rule[a][b][c][d][e] = 6;
            else if(((b==4)||(c==4)||(d==4)||(e==4)) && inSheath(b,c,d,e))
                    rule[a][b][c][d][e] = 4;
            break;
           case 2:
            if ((b == 3) || (c == 3) || (d == 3) || (e == 3))
                    rule[a][b][c][d][e] = 1;
            else if ((b == 2) || (c == 2) || (d == 2) || (e == 2))
                    rule[a][b][c][d][e] = 2;
            break;
           case 4: case 6: case 7:
            if(((b==0) || (c==0) || (d==0) || (e==0)) && inSheath(b,c,d,e))
                    rule[a][b][c][d][e] = 0;
            break;
          }
       }
  rule[1][1][1][5][2] = 8;
  rule[1][1][5][2][1] = 8;
  rule[1][5][2][1][1] = 8;
  rule[1][2][1][1][5] = 8;
       // Clearance of undefined rules 
  for (a = 0; a < 9; a ++)
    for (b = 0; b < 9; b ++)
      for (c = 0; c < 9; c ++)
        for (d = 0; d < 9; d ++)
          for (e = 0; e < 9; e ++) 
            if (rule[a][b][c][d][e] == -1) rule[a][b][c][d][e] = 8;
}
public void SetNextGeneration() {
  int xp1, yp1, xm1, ym1;
  if ( ! cyclic)
   for (int X=1;X<max-1;X++) 
    for (int Y=1;Y<max-1;Y++) 
     grid[1-cd][X][Y] = rule [grid[cd][X][Y]] [grid[cd][X][Y-1]]
               [grid[cd][X+1][Y]] [grid[cd][X][Y+1]] [grid[cd][X-1][Y]];
 else
   for (int X=0;X<max;X++) 
    for (int Y=0;Y<max;Y++) {
      xp1 =  (X == max-1) ? 0     : X+1;
      yp1 =  (Y == max-1) ? 0     : Y+1;
      xm1 =  (X == 0)     ? max-1 : X-1; 
      ym1 =  (Y == 0)     ? max-1 : Y-1;
      grid[1-cd][X][Y] = rule [grid[cd][X][Y]] [grid[cd][X][ym1]]
              [grid[cd][xp1][Y]] [grid[cd][X][yp1]] [grid[cd][xm1][Y]];
  }
  cd = 1-cd;
}
public boolean action(Event ev, Object arg){
 if ( ev.target instanceof Button) {
        String button = (String) arg;
        if      (button.equals("Stop")) {
            pausebutton.setLabel("Start");
            running = false;
        }
        else if (button.equals("Start")) {
            pausebutton.setLabel("Stop");
            running = true;
        }
        else if (button.equals("Step")) {
            stepLeft = 1;
            if (running) {
              pausebutton.setLabel("Start");
              running = false;
            }
        }
        return true;
 } else  if ( ev.target instanceof Choice) {
       looptype = choice.getSelectedIndex();
       if (pausebutton.getLabel().equals("Start")) {
             reinit();
             repaint();
       } 
       return true;
 } else return false;
}
public void start(){if(runner==null){runner=new Thread(this);runner.start();}}
public void stop() {runner = null;}
public void run()   {
  repaint();
  while (true) {
    if (running || stepLeft > 0) {
      if (looptype == ants){
        if ( grid[cd][xx][yy] == empty) {
            direction++;
            grid[cd][xx][yy]=full;    
        } else {    
            direction--;
            grid[cd][xx][yy]=empty;
        }
	repaint();
        if (direction>=4)   direction%=4;
        if (direction< 0)   direction+=4;
        if (direction == up)    { if (yy>0) yy--; }
        if (direction == left)  { if (xx>0) xx--; }
        if (direction == down)  { if (yy<max-1) yy++;}
        if (direction == right) { if (xx<max-1) xx++;}
	try{Thread.sleep(1);}catch(InterruptedException e){};
      } else {
           SetNextGeneration();
           if( (steps % refreshSteps == 0)|| (stepLeft > 0)) repaint();   
      }
      if (stepLeft > 0) stepLeft--;
      showStatus("Steps:"+(steps++));
      try{Thread.sleep(delay);}catch(InterruptedException e){};
    }
    else try{Thread.sleep(500);}catch(InterruptedException e){};
  }
}
public void update(Graphics g) {  paint(g);}
public void paint (Graphics g) {
 if (looptype == ants) {
    if (started) {
       started=false;
       g.clearRect(0,0,width,height);
       for (int X=0;X<max;X++) 
         for (int Y=0;Y<max;Y++) {
          g.setColor( (grid[cd][X][Y] == empty) ? Color.black : Color.red );
          g.fillRect(X*(square+fringe),Y*(square+fringe),square,square);
        }
    } else {
        g.setColor( (grid[cd][xx][yy] == empty) ? Color.black : Color.red );
        g.fillRect(xx*(square+fringe),yy*(square+fringe),square,square);
    }
 } else {
     if (started) {
        g.clearRect(0,0,width,height);
        started = false;
     }
     for (int X=0;X<max;X++)
       for (int Y=0;Y<max;Y++) {
             g.setColor( loopColors [grid[cd][X][Y]]);
             g.fillRect(X*(square+fringe),Y*(square+fringe),square,square);
       }
 }
}
} 

[gameoflifemaniac]

REEEEEEEEE
you are normies moosey especially

[PkmnQ]

windows 7

[Moosey]

Code: Select all

10100010101010000000010001101010011011100100110101100100101111111011010101010000011001101010111011001000111000010011001010000011010001001100011101101010000101010101101001111000110011000000100110010011100100100000101110001100010100101000100101010111100110111010010010010110001010110100010110010011100100011011001011110101111111110011011001000110011101000100001100110111000111001010110010000101101000101101010100100110011101001000101111100110111100111011100111000100110000101000110101111001111011001000011011010001010111010010110010101111010111111001100001110001101100110111000001111010010100111001000011001010010011011110011111010111101010000011100001101000010100001011110100111001101101101001011111010000101111000010011010010111110010110010010001010110100011100110101011010110110011111000111011000110110110101001110100000001000000111011110000001000000000001000000110101011011011111110100011101011111110010001001110100101111110101001110101000011110000111101110001000111111000000001000001010100000001001101101101001110000000110010000000100001001100100110010101001110001101011100111110011011111000011100001000010111100110000111011100010101110010111111010011100110010101110101101000010000110000011101101101110011101111100111000010001000101100000100110101100100101001111000111001000111011100010011100000010110011110101101101110010010011111011011100011010111100111111110110100101101100011000101100001101110101000011010011011010110101011100000111100100101111011010110100101010101001111100100000100001110000110000000010100100001010010100011010000010100011001011101110010110100110101000001111010000000001011011001001100011111011011111010001111101011111111110011100011010101010101111000011100101001111100000001111100001011100110101111011011010000010011000100001101010111011010110011111111001000100000010110000001100110110010001000111111111010001110001110101100100111100110110101100001000101000111011111010000011111000000010101101100111000011000001101111100111110101100111010000101011100010010111110010011000111111010110111100011110000100111110011101001101011010001111100011000111111111010101100000110011100000000101001011001010111010001101010000100010001000000001101001010101011011011011101100100110001101111010001110110010101001111000011010010010011010100010100110110011010111010100100001001110001100001011101101111110111100011110010110101011000001111010010110001010010001011111100111111001011001010011001001110010111001000000010011011101000100111100000001110100101001111000001011010011000100100101000101011100100000010000111010011101111010100001101010010010000101110111000100110001111110111100111001000011111100110101110100101011011000001000110000110111001111001000011100111010111101011010011011000011000001101001101011001001110000010101110011000101101110000000010111110011111011101011101011010101001010100111001111101000010100011101011001101111100001101001110101101010100011000000111111001001101001100111100101111000110100101101111000001101101000101110110101010101001111100111100100000100010110101001110010101000111001101011110011101100001111011010111100000111101011111101100011110011010001000000101010101001010000010010101001001110010100010001010100100110101101011110111000101010000010111001110110111100110100101100100000001100110110000111111110001100001110011100010001101000111111111001000010010000101100111010101110101101101011110010010100101111001011100110000011010011010001001110010111000101011010111110000101010111000111111110011010010110011111011010110110000100100010100100100110101001110111000011000100111101001010011001111001100101100010010001110000100010000000011000000001100110100111000010100111011001011001111110101011110001100110000010110001101001110010100011011011111111000111001111010000111010100100100110011100001010010110001001010110000111111011011111110100111100010010000110111011010110010111111001100001000110111111000111100100101011100001101001011010111001001100010010000101110011000101110100011000101110001101100110000011001011000011101011110010000101101010111010111000110111010110111100011000001000001010000000100010101110100100010011001001010011110100100010100110001010011011001010110101110001101011100010101000110110100000100111111001010101111100110010100010001000010011110111000111010110011101011011010001000101000101010100101110000010000001101101110100000110111100100001100101110000101001111001100111011110101010110000000000110111110000011010000110110110010010100011011011001110101010101000110010100101100110110101000010100101110011111111101110111111111011001001011110101111011110001010001010000100111111101111110101001000110010001011000010011101001110001101001011010111000101100110111111101111011101101000111001110110010101100010001010001110110101001000100001001001111101110101111100001010110000000100001110000011111110110000010100100101001010100111000111100100101001111011011001001000100111101110111011111110011010001011101110001110010010001100000100110101110010101100001101110010011010110010000111001101101000110110000010101001111001000010111010000000000001100101111010011000001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

[gameoflifemaniac]

Code: Select all

10100010101010000000010001101010011011100100110101100100101111111011010101010000011001101010111011001000111000010011001010000011010001001100011101101010000101010101101001111000110011000000100110010011100100100000101110001100010100101000100101010111100110111010010010010110001010110100010110010011100100011011001011110101111111110011011001000110011101000100001100110111000111001010110010000101101000101101010100100110011101001000101111100110111100111011100111000100110000101000110101111001111011001000011011010001010111010010110010101111010111111001100001110001101100110111000001111010010100111001000011001010010011011110011111010111101010000011100001101000010100001011110100111001101101101001011111010000101111000010011010010111110010110010010001010110100011100110101011010110110011111000111011000110110110101001110100000001000000111011110000001000000000001000000110101011011011111110100011101011111110010001001110100101111110101001110101000011110000111101110001000111111000000001000001010100000001001101101101001110000000110010000000100001001100100110010101001110001101011100111110011011111000011100001000010111100110000111011100010101110010111111010011100110010101110101101000010000110000011101101101110011101111100111000010001000101100000100110101100100101001111000111001000111011100010011100000010110011110101101101110010010011111011011100011010111100111111110110100101101100011000101100001101110101000011010011011010110101011100000111100100101111011010110100101010101001111100100000100001110000110000000010100100001010010100011010000010100011001011101110010110100110101000001111010000000001011011001001100011111011011111010001111101011111111110011100011010101010101111000011100101001111100000001111100001011100110101111011011010000010011000100001101010111011010110011111111001000100000010110000001100110110010001000111111111010001110001110101100100111100110110101100001000101000111011111010000011111000000010101101100111000011000001101111100111110101100111010000101011100010010111110010011000111111010110111100011110000100111110011101001101011010001111100011000111111111010101100000110011100000000101001011001010111010001101010000100010001000000001101001010101011011011011101100100110001101111010001110110010101001111000011010010010011010100010100110110011010111010100100001001110001100001011101101111110111100011110010110101011000001111010010110001010010001011111100111111001011001010011001001110010111001000000010011011101000100111100000001110100101001111000001011010011000100100101000101011100100000010000111010011101111010100001101010010010000101110111000100110001111110111100111001000011111100110101110100101011011000001000110000110111001111001000011100111010111101011010011011000011000001101001101011001001110000010101110011000101101110000000010111110011111011101011101011010101001010100111001111101000010100011101011001101111100001101001110101101010100011000000111111001001101001100111100101111000110100101101111000001101101000101110110101010101001111100111100100000100010110101001110010101000111001101011110011101100001111011010111100000111101011111101100011110011010001000000101010101001010000010010101001001110010100010001010100100110101101011110111000101010000010111001110110111100110100101100100000001100110110000111111110001100001110011100010001101000111111111001000010010000101100111010101110101101101011110010010100101111001011100110000011010011010001001110010111000101011010111110000101010111000111111110011010010110011111011010110110000100100010100100100110101001110111000011000100111101001010011001111001100101100010010001110000100010000000011000000001100110100111000010100111011001011001111110101011110001100110000010110001101001110010100011011011111111000111001111010000111010100100100110011100001010010110001001010110000111111011011111110100111100010010000110111011010110010111111001100001000110111111000111100100101011100001101001011010111001001100010010000101110011000101110100011000101110001101100110000011001011000011101011110010000101101010111010111000110111010110111100011000001000001010000000100010101110100100010011001001010011110100100010100110001010011011001010110101110001101011100010101000110110100000100111111001010101111100110010100010001000010011110111000111010110011101011011010001000101000101010100101110000010000001101101110100000110111100100001100101110000101001111001100111011110101010110000000000110111110000011010000110110110010010100011011011001110101010101000110010100101100110110101000010100101110011111111101110111111111011001001011110101111011110001010001010000100111111101111110101001000110010001011000010011101001110001101001011010111000101100110111111101111011101101000111001110110010101100010001010001110110101001000100001001001111101110101111100001010110000000100001110000011111110110000010100100101001010100111000111100100101001111011011001001000100111101110111011111110011010001011101110001110010010001100000100110101110010101100001101110010011010110010000111001101101000110110000010101001111001000010111010000000000001100101111010011000001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

What's that?

[Moosey]

Code: Select all

101000101010100000000100011010100110111001001101011001001011111110110101010100000110011010101110110010001110000100110010100000110100010011000111011010100001010101011010011110001100110000001001100100111001001000001011100011000101001010001001010101111001101110100100100101100010101101000101100100111001000110110010111101011111111100110110010001100111010001000011001101110001110010101100100001011010001011010101001001100111010010001011111001101111001110111001110001001100001010001101011110011110110010000110110100010101110100101100101011110101111110011000011100011011001101110000011110100101001110010000110010100100110111100111110101111010100000111000011010000101000010111101001110011011011010010111110100001011110000100110100101111100101100100100010101101000111001101010110101101100111110001110110001101101101010011101000000010000001110111100000010000000000010000001101010110110111111101000111010111111100100010011101001011111101010011101010000111100001111011100010001111110000000010000010101000000010011011011010011100000001100100000001000010011001001100101010011100011010111001111100110111110000111000010000101111001100001110111000101011100101111110100111001100101011101011010000100001100000111011011011100111011111001110000100010001011000001001101011001001010011110001110010001110111000100111000000101100111101011011011100100100111110110111000110101111001111111101101001011011000110001011000011011101010000110100110110101101010111000001111001001011110110101101001010101010011111001000001000011100001100000000101001000010100101000110100000101000110010111011100101101001101010000011110100000000010110110010011000111110110111110100011111010111111111100111000110101010101011110000111001010011111000000011111000010111001101011110110110100000100110001000011010101110110101100111111110010001000000101100000011001101100100010001111111110100011100011101011001001111001101101011000010001010001110111110100000111110000000101011011001110000110000011011111001111101011001110100001010111000100101111100100110001111110101101111000111100001001111100111010011010110100011111000110001111111110101011000001100111000000001010010110010101110100011010100001000100010000000011010010101010110110110111011001001100011011110100011101100101010011110000110100100100110101000101001101100110101110101001000010011100011000010111011011111101111000111100101101010110000011110100101100010100100010111111001111110010110010100110010011100101110010000000100110111010001001111000000011101001010011110000010110100110001001001010001010111001000000100001110100111011110101000011010100100100001011101110001001100011111101111001110010000111111001101011101001010110110000010001100001101110011110010000111001110101111010110100110110000110000011010011010110010011100000101011100110001011011100000000101111100111110111010111010110101010010101001110011111010000101000111010110011011111000011010011101011010101000110000001111110010011010011001111001011110001101001011011110000011011010001011101101010101010011111001111001000001000101101010011100101010001110011010111100111011000011110110101111000001111010111111011000111100110100010000001010101010010100000100101010010011100101000100010101001001101011010111101110001010100000101110011101101111001101001011001000000011001101100001111111100011000011100111000100011010001111111110010000100100001011001110101011101011011010111100100101001011110010111001100000110100110100010011100101110001010110101111100001010101110001111111100110100101100111110110101101100001001000101001001001101010011101110000110001001111010010100110011110011001011000100100011100001000100000000110000000011001101001110000101001110110010110011111101010111100011001100000101100011010011100101000110110111111110001110011110100001110101001001001100111000010100101100010010101100001111110110111111101001111000100100001101110110101100101111110011000010001101111110001111001001010111000011010010110101110010011000100100001011100110001011101000110001011100011011001100000110010110000111010111100100001011010101110101110001101110101101111000110000010000010100000001000101011101001000100110010010100111101001000101001100010100110110010101101011100011010111000101010001101101000001001111110010101011111001100101000100010000100111101110001110101100111010110110100010001010001010101001011100000100000011011011101000001101111001000011001011100001010011110011001110111101010101100000000001101111100000110100001101101100100101000110110110011101010101010001100101001011001101101010000101001011100111111111011101111111110110010010111101011110111100010100010100001001111111011111101010010001100100010110000100111010011100011010010110101110001011001101111111011110111011010001110011101100101011000100010100011101101010010001000010010011111011101011111000010101100000001000011100000111111101100000101001001010010101001110001111001001010011110110110010010001001111011101110111111100110100010111011100011100100100011000001001101011100101011000011011100100110101100100001110011011010001101100000101010011110010000101110100000000000011001011110100110000011100010101111100110101110100001110111110011010111001001111010000010000110000000000010011011010111100101001101001001110111110100100111100100000010001011011010101011100101110101001001001011111101011111001100010011111101010000110000010111001000111011110010010111001010000011001001101100000101000010101110001000100011101101101101111011101100011110010010010001100001110001000010101010000000000111110000011001110101010011011111010010010000101000111011001100101010110010110001101110000011110001011011100101101110011010001011110111110001110011000101100110100010001001111001001001001100001001100000011000011111101110011100001110100000010010100100000000000011011100101010000100110010011011000101100100110001101000000010110101001011110101011001011101101001101111011010010110001000001001000110101011110111110100111111110010110000001111101010100110110100011100011111010110110000111110111111010100011010111110000100011001001101110100001001111101011110110101001011011000110001100011000010010010001001110011110110000100001001111001001110011010000100000100111110001100100110111111000010110100100000100011001010111011101101010100110101110010001110000101101011110110001010111111001100001011110111101011110111001001101000001101000010011100010110011000010000000101011101111011100001110011110101110001010111110011011111110001101110011100110110100011000000101 

What's that?

A random post

[Moosey]

I'm working on an incremental game on scratch which will reach what scratch considers to be Infinity^^Infinity (which would arguably break a few records)

[EvinZL]

himac|e a o|l d d|l e e|o!

[Gustone]

windows 7

i have

[testitemqlstudop]

windows 7

i have

install linux to stop being a normie