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gbagcn 05/07/21 7:15:59 PM #1: |
Start with 2 indexed sets A and B. Each set contains the numbers 1 to 48 in this example but other numbers should work. Then randomly permute the numbers in each set which has the effect of changing their index number. Then add the sets together (a_1 + b_1, a_2 + b_2, .... a_48 + b_48) to create a new set C. Then map the numbers in C to the keys on the piano and you have created a piece of music that sounds better than you would think it would. I have read a good deal about algorithmic music but I have never seen an algorithm like this before so try it out
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Jabodie 05/07/21 7:20:49 PM #2: |
Hmm... but how many unique solutions exist in the vector space?
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Shotgunnova 05/07/21 7:23:28 PM #3: |
It ends up sounding like this:
https://www.youtube.com/watch?v=Sfc4aLUBJZo --- Take me down from the ridge where the summer ends And watch the city spread out just like a jet's flame ... Copied to Clipboard!
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RedJackson 05/07/21 7:25:16 PM #4: |
So I press a key on a piano and it plays err.. whatever the "running" count made from the A+B combos?
But what would the notes for the running count consist of? Like if I hit a C note am I gonna get Bb, C, Dd, E, F, G.....A (48) by hitting C as my root? --- ... Copied to Clipboard!
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gbagcn 05/07/21 7:37:48 PM #5: |
RedJackson posted...
So I press a key on a piano and it plays err.. whatever the "running" count made from the A+B combos? You just map the keys on your piano to numbers. One mapping I experimented with is c = 1, d = 2 ect. Just think of a piano as if it were a number line containing only integers ... Copied to Clipboard!
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MrResetti 05/07/21 7:38:39 PM #6: |
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smoke_break 05/09/21 12:04:21 AM #7: |
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