427

Animations

Lorenz attractor. Each frame of the animation presents a numerical solution of the Lorenz system when sigma=10, rho=28 and beta=8/3. This parameter set results in chaotic solutions tending to the Lorenz attractor which resembles a butterfly.

Principal components analysis. The animation is based on the first two principal components presented in Figure 2 of our publication concerning population genetics.

ASCII art

 11101        01000 
0101101      0000110
0010111      0000001
0010010      1101100
1110000      0010000
1011100      0010110
1010011      0000001
0001100      1101000
0110011      0111011
1101100      1001110
1001011      0001011
1010100      1100000
 0100000    0111010 
   100110  001011   
     1000000100     
    11110  11001    
   100110  000001   
 0010000    1100000 
0100101      1011010
0001100      0101110
0001011      0101001
1010110      1101000
0110001      0111010
0101101      1000110
1001011      0100001
1001110      1101111
1100000      0010010
0000100      1110110
0000010      0111101
1011000      1100010
1110111      1011000
0011100      0110110
1010111      0110011
 10100        00100 

Chromosome. Depicted are 456 bits encoding a hidden messsage.

            3,141592653589793238462643383279502884197169399375
        105820974944592307816406286208998628034825342117067982
      14808651328230664709384460955058223172535940812848111745
    0284102701938521105559644622948954930381964428810975665933
    4461284756482337867831652712019091456485669234603486104543
  26648213          393607              26024914              
  1273              724587            0066063155              
8817                488152            0920962829              
25                  409171            53643678                
                    925903            60011330                
                    530548            82046652                
                  138414              69519415                
                  116094              33057270                
                  365759              59195309                
                  218611              73819326                
                  117931              05118548                
                07446237              99627495                
                67351885            7527248912                
              2793818301            1949129833                
              6733624406            5664308602                
            139494639522            4737190702                
            1798609437              0277053921              71
          762931767523              8467481846              76
          694051320005              681271452635          6082
        77857713427577              89609173637178      7214  
      6844090122495343              014654958537105079227968  
      92589235420199                  56112129021960864034    
      41815981362977                  47713099605187072113    
      499999983729                      7804995105973173      
          281609                            63185950          

Pi within pi. Shown are 802 digits of pi mapped on the symbol of pi.

Pictures

Survival time analysis. The picture is based on the survival time plot shown in Figure 5 of our publication concerning KMWin (Kaplan-Meier for Windows).

Principal components analysis. The picture corresponds to frame #24 of the respective animation above. Additionally, this picture was used for the cover page for the PDF version of our article regarding population genetics.

Recursion. To understand recursion, you first need to understand recursion.

Programmes

bash -c 'a=0;r=0;for n in {0..536}; do [ $(((d=`printf %d "\"${0:$n:1}"`-48)>=0?
(a=a%10*10+d,++r&1):1)) -eq 0 ]&&printf \\`printf %o $((a+(a==1?9:32)))`;done' '

  0160                      0862
  6362                      0915

000033    827868  1439    827983      8332017377      7383691485
  7873    13766973809073    7114    6869      0092  0148      3948
  0075    6989  41  3600    1688      2136          2118      2538
  2221    0092  01  5269    7600        112025      00192017002523
  0017    2218  23  2300    9201            8787    8714
  7377    7383  69  1468    6915    7169      7883  8465      8400  9201
00949494  9494      9494  94949494    9494949494      9494949407    0101'

Contact details (obsolete). When pasted to the command line, the digits above are processed by Bash commands resulting in contact details being displayed.

bash -c 'eval $(a=0;c=0; for g in {0..615}; do [ $(((t=`printf %d "\"${0:$g:1}"`
)>32?(c=(c*4&127)+(t/2&3),++a%4):1)) -eq 0 ] && printf \\`printf %o $c`;done)' "
CTCCCTAGCTTACTGGATAAATCAATCGCCGACTGTATCGATAACTTACGCACGCACGAAAGTTATGGATGGCGCGCGCG
CGCGATGTCTGTCTAGCTATCTTCATGTCTGTCTGACTGCATGTCTGTCTTCCTTAATGTCTCGCTGGCGCTATGGCGAA
CGCCCTATCTGCCTCCCTCAATGGCGTGAGATAGTCAGATAGACAGATAGCAAGCAAGCGATGAAGATAGCTAGCAAGAA
AGACAGCTAGCCAGCTATGAAGATAGCTAGAGAGCGAGCCAGAAAGATAGTAATGAAGATAGCTAGAAAGACAGTCAGAT
AGAGAGAGATGAAGATAGCCAGCCAGATAGACAGAGAGCTAGTAATGAAGATAGCAAGTCAGCTAGCCAGAAAGCCAGCA
ATGAAGATAGATAGCGAGATAGAGAGTCAGACAGATATGAAGATAGACAGCGAGTCAGTAAGAAAGAAAGAGATGAAGAT
AGACAGCCAGCCAGTCAGAAAGCCAGAGATGAAGATAGAAAGAAAGTAAGAGAGACAGATAGCAATGAAGACAGTCAGTC
AGATAGCAAGAGAGAAAGTACGGCATGGATCAATCGCCGACTGTATCGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGA"

List of publications. Similar to the "Contact details" programme, the ACGT-coded text is processed by Bash commands and a list of publications shows up.

perl -e' ( $d , $z , $e ) = split "[<>]",
"-~~---~-~~-~--~~---~--~--~~~--~-~-~~--'\
'~~~~~~-~~->Out of the office<~--~~-~-~'\
'~~~--~~-~~---~~~~~~-~~~~~~--~~-~~~--~~";
print "\n$z ",pack("b96","-$d$e"),"\n\n"'

Out of the office notice. When run by Perl, a certain date is decoded from the text and appended to the notice.