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G(2,5) Rep Sequence no. 3
B287
29. August 2005
Widmung: an die Stadt Leipzig
auch bekannt als: W(n) Rep Sequence no. 3
Collection: III
Kompositionsort: Leipzig, Deutschland
Dauer: 289,285 Sekunden
Besetzung: Csound
Kanäle: 2
Temperatur: phi^ + 1 phi = (sqrt(5) - 1)/2
Frequenzorientierung: aufsteigend
OEIS-/Folgenummer: A104451
Partitur: B287
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andere Stücke in dieser Reihe
ebenfalls aus der Collection III
Φ Signature Sequence no. 6
Φ Signature Sequence no. 7
Φ Signature Sequence no. 8
Φ Signature Sequence no. 9
Φ Signature Sequence no. 10
Φ Signature Sequence no. 11
φ Signature Sequence no. 5
φ Signature Sequence no. 6
φ Signature Sequence no. 7
φ Signature Sequence no. 8
φ Signature Sequence no. 9
φ Signature Sequence no. 10
Beatty Sequence no. 10
Beatty Sequence no. 10
Binary Zeck Rep 0s Density no. 3
Binary Zeck Rep 0s Density no. 4
Complementary Beatty Sequences no. 13
Complementary Beatty Sequences no. 14
Complementary Beatty Sequences no. 15
Convergence to the Golden Ratio no. 6
Fibonacci Binary no. 3
Fibonacci Entry Points no. 4
Fibonacci Entry Points no. 5
Fibonacci Entry Points no. 6
Fibonacci Entry Points no. 7
Fibonacci Entry Points no. 8
Fibonacci Entry Points no. 9
Fibonacci Entry Points no. 10
Fibonacci Rabbit Sequence no. 7
Fibonacci Sequence no. 14
G(1,1) Rep Sequence no. 8
G(1,1) Rep Sequence no. 9
G(1,1) Rep Sequence no. 10
G(1,1) Rep Sequence no. 11
G(1,2) Rep Sequence no. 9
G(1,2) Rep Sequence no. 10
G(1,2) Rep Sequence no. 11
G(1,2) Rep Sequence no. 12
G(1,3) Rep Sequence no. 8
G(1,3) Rep Sequence no. 9
G(1,4) Rep Sequence no. 3
G(1,5) Rep Sequence no. 1
G(1,5) Rep Sequence no. 2
G(2,1) Rep Sequence no. 8
G(2,1) Rep Sequence no. 9
G(2,1) Rep Sequence no. 10
G(3,1) Rep Sequence no. 3
G(3,2) Rep Sequence no. 3
G(4,1) Rep Sequence no. 1
G(4,1) Rep Sequence no. 2
Golden Ratio no. 18
Golden Ratio no. 19
Golden Ratio no. 20
Golden Ratio no. 21
Golden Ratio no. 22
Golden Ratio no. 23
Horizontal Para-Fibonacci Sequence no. 13
Horizontal Para-Fibonacci Sequence no. 14
Horizontal Para-Fibonacci Sequence no. 15
Lucas Binary no. 2
Lucas Sequence no. 13
Max Fibbit Running no. 5
Max Fibbit Running no. 6
Min Fibbit Running no. 6
Min Fibbit Running no. 7
Non-Fibonacci Numbers no. 3
Non-Fibonacci Numbers no. 4
Pisano Periods no. 5
Pisano Periods no. 6
Pisano Periods no. 7
Pisano Periods no. 8
Pisano Periods no. 9
Pisano Periods no. 10
Pisano Periods no. 11
Reciprocal Fibonacci Constant no. 3
Reciprocal Lucas Constant no. 2
Reciprocal Lucas Constant no. 3
Reciprocal Lucas Constant no. 4
Sequence A026272 no. 7
Sequence A026272 no. 8
Sequence A026272 no. 9
Sequence A026272 no. 10
Sequence A026272 no. 11
Sequence A026272 no. 12
Stolarsky Array Horizontal no. 9
Stolarsky Array Horizontal no. 10
Stolarsky Array Horizontal no. 11
Stolarsky Array Horizontal no. 12
Stolarsky Array Horizontal no. 13
Stolarsky Array Vertical no. 8
Stolarsky Array Vertical no. 9
Stolarsky Array Vertical no. 10
Stolarsky Array Vertical no. 11
Stolarsky Array Vertical no. 12
Stolarsky Array Vertical no. 13
The Stolarsky Array
The Wythoff Array
Unique Residues no. 3
Unique Residues no. 4
Unique Residues no. 5
Vertical Para-Fibonacci Sequence no. 15
Vertical Para-Fibonacci Sequence no. 16
Vertical Para-Fibonacci Sequence no. 17
Vertical Para-Fibonacci Sequence no. 18
Vertical Para-Fibonacci Sequence no. 19
Zeck Reps Density no. 4
Zeck Reps Density no. 5
Zeck Reps Density no. 6
Zeck Reps Density no. 7
Zeckendorf Representations no. 9
Zeckendorf Representations no. 10
Zeckendorf Representations no. 11
Zeckendorf Representations no. 12
Zeckendorf Representations no. 13
Zeckendorf Representations no. 14
Zeckendorf Voids no. 1
Zeckendorf Voids no. 2
Zeckendorf Voids no. 3
Zeckendorf Voids no. 4
Zeckendorf Voids no. 5
Zeckendorf Voids no. 6
Zeckendorf Voids no. 7
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