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Author Topic: Handel allegro dissect for fractal animation purpose  (Read 1647 times)
Description: Music oriented fractal animation
0 Members and 1 Guest are viewing this topic.
spaciane
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Posts: 15


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« on: June 06, 2015, 01:16:30 AM »

This time I choose a musical piece which has nothing of minimalist.
Handel - Entrance to the Queen of Sheba

<a href="https://www.youtube.com/v/Hn4rOx55OWw&rel=1&fs=1&hd=1" target="_blank">https://www.youtube.com/v/Hn4rOx55OWw&rel=1&fs=1&hd=1</a>


For those who make there own program and any other music and fractal enthusiasts, Here is how I did it. I had such a blast doing this project, that I need to share! smiley

5 txt files

Legend of the table below:

1 Music bars
   1-A milliseconde of the bar, the signature of the interpretation (artistic level)

2 Quick scenario (artistic level)
   2-A Number of frames(each frame is twice deeper than previous) travelled in the act
   2-B Act type
   2-C Number of bars in the act

3 Scenario (Builded from the 2 previous files, then manually pofined)

   3-A Ending frame of the act

   3-B Act type
        599 stand still
        615 faded
        101 and 201 are special type for the picture frame(Handel at the beginning)

   3-C Faded fraction
        1.0 means full fade(comes to full stop in between)
        0.9 means partial fade(still move in between)

   3-D Time per frame in the act (in case of stand still, time of the act)
        note: The smaller the faster zoom-in
   3-E (omited and not used) widthDrift
   3-F (omited and not used) heightDrift

Here's come the hardest part...

4 Colored Frames (artistic level)
   4-A Frame Number
   4-B Mandelbrot iteration min
   4-C Mandelbrot iteration max

5 Colored Scenario (Builded from file 3 and 4, then manually pofined)
   5-A Time of the act
   5-B Act type
        101 Means Mandelbrot iteration between min and max are hidden(black). The Mandelbrot tide.
   5-C (omited and not used) color drift
   5-D color palette compression       -->    (used at the end(2:56) of the video, gave the illusion of not progressing in the fractal)  
   4-E Mandelbrot iteration min
   4-F Mandelbrot iteration max

Table:

1-A      2-A   2-B   2-C      3-A   3-B   3-C   3-D      4-A   4-B   4-C      5-A   5-B   5-D   5-E   5-F
---------------------------------------------------------------------------------------------------------------------------------------------------
426      22   999   0      22   599   1.000000   426      22   160   4096      426   101   1.000000   160   4096
2178      0   615   2      22   101   1.000000   4378      22   704   1224      4378   101   1.000000   704   1224
2200      2   615   2      24   201   1.000000   2110      24   704   1224      4220   101   1.000000   704   1224
2040      8   615   2      32   615   1.000000   551      32   704   1064      4408   101   1.000000   704   1064
2180      1   615   1      33   615   0.900000   2210      35   1056   1328      6425   101   1.000000   1056   1328
2210      1   615   1      34   615   0.900000   2045      63   2016   2288      15446   101   1.000000   2016   2288
2200      1   615   1      35   615   0.900000   2170      66   2464   2720      6450   101   1.000000   2464   2720
2210      6   615   2      41   615   1.000000   720      70   2592   2816      2592   101   1.000000   2592   2816
2045      8   615   2      49   615   1.000000   556      73   2592   2816      1944   101   1.000000   2592   2816
2170      14   615   3      63   615   1.000000   477      75   2976   3200      4370   101   1.000000   2976   3200
2300      1   615   1      64   615   0.900000   2190      89   3856   4112      8828   101   1.000000   3856   4112
2020      1   615   1      65   615   0.900000   2200      92   4512   4752      6579   101   1.000000   4512   4752
2230      1   615   1      66   615   0.900000   2060      98   5044   5276      4410   101   1.000000   5044   5276
2220      7   615   2      73   615   1.000000   648      106   5332   5896      4240   101   1.000000   5332   5896
2200      1   615   1      74   615   0.900000   2180      108   6020   6800      4596   101   1.000000   6020   6800
2160      1   615   1      75   615   0.900000   2190      121   8192   9036      8758   101   1.000000   8192   9036
2322      6   615   2      81   615   1.000000   730      123   9856   10264      4330   101   1.000000   9856   10264
2190      8   615   2      89   615   1.000000   556      129   11041   11839      4446   101   1.000000   11041   11839
2200      1   615   1      90   615   0.900000   2190      131   13736   14338      6752   101   1.000000   13736   14338
2060      1   615   1      91   615   0.900000   2190      155   15381   15687      6528   101   1.000000   15381   15687
2320      1   615   1      92   615   0.900000   2199      161   16081   16487      12984   101   1.000000   16081   16487
2217      6   615   2      98   615   1.000000   735      165   16753   17159      4360   101   1.000000   16753   17159
2180      8   615   2      106   615   1.000000   530      170   17653   17959      4365   101   1.000000   17653   17959
2190      1   615   1      107   615   0.900000   2226      176   18453   18807      4326   101   1.000000   18453   18807
2360      1   615   1      108   615   0.900000   2370      178   19285   19703      6532   101   1.000000   19285   19703
2020      6   615   2      114   615   1.000000   727      188   22523   23310      8510   101   1.000000   22523   23310
2330      7   615   2      121   615   1.000000   628      190   26165   27511      8600   101   1.000000   26165   27511
2120      1   615   1      122   615   0.900000   2320      196   27637   28087      4260   101   1.000000   27637   28087
2190      1   615   1      123   615   0.900000   2010      202   28831   29242      4272   101   1.000000   28831   29242
2190      6   615   2      129   615   1.000000   741      208   29845   30295      4248   101   1.000000   29845   30295
2199      2   615   3      131   615   1.000000   3376      211   31701   32151      6500   101   0.940000   31701   32151
2210      24   615   3      155   615   1.000000   272      216   32853   33767      4350   101   0.900000   32853   33767
2200      6   615   6      161   615   0.900000   2164      220   35957   37399      4348   101   0.860000   35957   37399
2190      4   615   2      165   615   0.900000   1090      224   41077   41831      4240   101   0.820000   41077   41831
2050      5   615   2      170   615   1.000000   873      225   42933   43703      2905   101   0.820000   42933   43703
2226      6   615   2      176   615   1.000000   721                              
2370      2   615   3      178   615   1.000000   3266                              
2193      5   615   2      183   615   1.000000   852                              
2170      5   615   2      188   615   1.000000   850                              
2200      2   615   4      190   615   1.000000   4300                              
2200      6   615   2      196   615   1.000000   710                              
2320      6   615   2      202   615   1.000000   712                              
2010      6   615   2      208   615   1.000000   708                              
2370      1   615   1      209   615   0.900000   2150                              
2080      1   615   1      210   615   0.900000   2160                              
2373      1   615   1      211   615   0.900000   2190                              
2170      5   615   2      216   615   1.000000   870                              
2210      4   615   2      220   615   1.000000   1087                              
2160      4   615   2      224   615   1.000000   1060                              
2340      1   615   1      225   615   1.000000   2955                              
2050                          228   600   1.000000   600                              
2164                          228   599   1.000000   3000                              
2200                                                         
2200                                                         
2170                                                         
2060                                                         
2190                                                         
2190                                                         
2170                                                         
2180                                                         
2187                                                         
2160                                                         
2166                                                         
2190                                                         
2160                                                         
2183                                                         
2190                                                         
2070                                                         
2050                                                         
2200                                                         
2180                                                         
2200                                                         
2170                                                         
2050                                                         
2200                                                         
2060                                                         
2195                                                         
2080                                                         
2210                                                         
2040                                                         
2150                                                         
2160                                                         
2190                                                         
2210                                                         
2140                                                         
2180                                                         
2170                                                         
2040                                                         
2200                                                         
2955                                                         
« Last Edit: June 06, 2015, 04:03:59 AM by cKleinhuis, Reason: youtube link corrected » Logged
3dickulus
Global Moderator
Fractal Senior
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Posts: 1558



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« Reply #1 on: June 06, 2015, 01:39:40 AM »

Bravo! encore! sweet music
Beautifully done, this has to be one of the nicest mandel zooms I've seen in a while, pure, simple, colourful, a real pleasure to view.
Repeating Zooming Self-Silimilar Thumb Up, by Craig
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Resistance is fertile...
You will be illuminated!

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