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Min Phibit Density no. 5
B659
11. Dezember 2007
Collection: VI
Kompositionsort: Weimar, Deutschland
Dauer: 33,344 Sekunden
Besetzung: Csound
Kanäle: 1
Temperatur: phi^ + 1 phi = (sqrt(5) - 1)/2
Frequenzorientierung: absteigend
OEIS-/Folgenummer: A055778
Kommentare: Diese Werke (B650-B662) wurden im Konzert mit Grafik unter dem Titel "13 Stücke aus der Collection VI".
öffentliche Konzerte: Klangbilder (SeaM), 7. April 2008 19.30, Achteckhaus, Landesmusikakademie, Sondershausen, Deutschland Programm, SeaM, 10. Januar 2008 19.30, Fürstensaal, Hochschule für Musik FRANZ LISZT, Weimar, Germany Programm
Partitur: B659
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csd-Datei
Csound-Datei 0,045 MB
mp3-Datei
320 kbps 1,349 MB
wav-Dateien
erforderliches Sample 0,012 MB
erforderliches Sample 0,013 MB
24-Bit 96kHz 19,408 MB
Geben Sie eine Verzeichnis-Nr. in den Kasten ein (A1-A35, B1-B1662) um die Komposition anzuzeigen.
 
ebenfalls auf A055778 basierend
ebenfalls aus der Collection VI
Φ Signature Sequence no. 20
Φ Signature Sequence no. 21
Φ Signature Sequence no. 22
Φ Signature Sequence no. 23
Φ Signature Sequence no. 24
Φ^2 Signature Sequence no. 13
Φ^2 Signature Sequence no. 14
Φ^2 Signature Sequence no. 15
Φ^2 Signature Sequence no. 16
Φ^2 Signature Sequence no. 17
Φ^2 Signature Sequence no. 18
Φ^2 Signature Sequence no. 19
φ Signature Sequence no. 20
φ Signature Sequence no. 21
φ Signature Sequence no. 22
φ Signature Sequence no. 23
φ Signature Sequence no. 24
φ Signature Sequence no. 25
φ Signature Sequence no. 26
Absent Residues no. 15
Absent Residues no. 16
Absent Residues no. 17
Absent Residues no. 18
Absent Residues no. 19
Absent Residues no. 20
Absent Residues Primes no. 1
Absent Residues Primes no. 2
Absent Residues Primes no. 3
Absent Residues Primes no. 4
Binary Zeck Rep 0s Density no. 9
Binary Zeck Rep 0s Density no. 10
Binary Zeck Rep 0s Density no. 11
Binary Zeck Rep 0s Density no. 12
Fibonacci Entry Points no. 21
Fibonacci Entry Points no. 22
Fibonacci Entry Points no. 23
Fibonacci Entry Points no. 24
Fibonacci Entry Points no. 25
Fibonacci Entry Points Primes no. 1
Fibonacci Entry Points Primes no. 2
Fibonacci Entry Points Primes no. 3
Fibonacci Entry Points Primes no. 4
Fibonacci Entry Points Primes no. 5
Fibonacci Entry Points Primes no. 6
Fibonacci Entry Points Primes no. 7
Fibonacci Transform A no. 9
Fibonacci Transform A no. 10
Fibonacci Transform A no. 11
Fibonacci Transform A no. 12
Fibonacci Transform A no. 13
Fibonacci Transform B no. 10
Fibonacci Transform B no. 11
Fibonacci Transform B no. 12
Fibonacci Transform B no. 13
Fibonacci Transform B no. 14
G(1,1) Rep Sequence no. 17
G(1,1) Rep Sequence no. 18
G(1,2) Rep Sequence no. 19
G(1,2) Rep Sequence no. 20
G(1,3) Rep Sequence no. 17
G(1,4) Rep Sequence no. 7
G(1,4) Rep Sequence no. 8
G(1,4) Rep Sequence no. 9
G(1,4) Rep Sequence no. 10
G(1,4) Rep Sequence no. 11
G(1,5) Rep Sequence no. 9
G(1,5) Rep Sequence no. 10
G(1,5) Rep Sequence no. 11
G(1,5) Rep Sequence no. 12
G(2,1) Rep Sequence no. 16
G(2,1) Rep Sequence no. 17
G(2,1) Rep Sequence no. 18
G(2,5) Rep Sequence no. 9
G(2,5) Rep Sequence no. 10
G(2,5) Rep Sequence no. 11
G(3,1) Rep Sequence no. 10
G(3,1) Rep Sequence no. 11
G(3,1) Rep Sequence no. 12
G(3,2) Rep Sequence no. 9
G(3,2) Rep Sequence no. 10
G(3,2) Rep Sequence no. 11
G(4,1) Rep Sequence no. 9
G(4,1) Rep Sequence no. 10
G(4,1) Rep Sequence no. 11
G(4,1) Rep Sequence no. 12
G(4,1) Rep Sequence no. 13
Horizontal Para-Fibonacci Sequence no. 26
Horizontal Para-Fibonacci Sequence no. 27
Horizontal Para-Fibonacci Sequence no. 28
Horizontal Para-Fibonacci Sequence no. 29
Horizontal Para-Fibonacci Sequence no. 30
Horizontal Para-Fibonacci Sequence no. 31
Lucas Transform A no. 5
Lucas Transform A no. 6
Lucas Transform A no. 7
Lucas Transform A no. 8
Lucas Transform A no. 9
Max Binary Fibonacci Rep 0s Density no. 10
Max Binary Fibonacci Rep 0s Density no. 11
Max Binary Lucas Rep 0s Density no. 3
Max Binary Lucas Rep 0s Density no. 4
Max Binary Lucas Reps Density no. 5
Max Binary Lucas Reps Density no. 6
Max Fibbit Running no. 14
Max Fibbit Running no. 15
Max Fibbit Running no. 16
Max Fibbit Running no. 17
Max Lucas Rep Runs no. 4
Max Lucas Rep Runs no. 5
Max Phibit 0s Density no. 2
Max Phibit 0s Density no. 3
Max Phibit 0s Density no. 4
Max Phibit Density no. 4
Max Phibit Density no. 5
Max Phibit Density no. 6
Max Phibit Density no. 7
Max Phibit Running no. 2
Max Phibit Running no. 3
Max Phibit Running no. 4
Min Binary Lucas Rep 0s Density no. 3
Min Binary Lucas Rep 0s Density no. 4
Min Binary Lucas Rep 0s Density no. 5
Min Binary Lucas Rep 0s Density no. 6
Min Binary Lucas Rep 0s Density no. 7
Min Binary Lucas Reps Density no. 3
Min Binary Lucas Reps Density no. 4
Min Binary Lucas Reps Density no. 5
Min Binary Lucas Reps Density no. 6
Min Fibbit Running no. 16
Min Fibbit Running no. 17
Min Fibbit Running no. 18
Min Fibbit Running no. 19
Min Fibbit Running no. 20
Min Fibbit Running no. 21
Min Fibbit Running no. 22
Min Fibbit Running no. 23
Min Lucas Rep Runs no. 4
Min Lucas Rep Runs no. 5
Min Lucas Rep Runs no. 6
Min Phibit 0s Density no. 5
Min Phibit 0s Density no. 6
Min Phibit 0s Density no. 7
Min Phibit Density no. 6
Min Phibit Density no. 7
Min Phibit Density no. 8
Min Phibit Density no. 9
Min Phibit Running no. 4
Pisano Periods no. 20
Pisano Periods no. 21
Pisano Periods no. 22
Pisano Periods no. 23
Pisano Periods no. 24
Pisano Periods no. 25
Pisano Periods no. 26
Pisano Periods no. 27
Pisano Periods Primes no. 1
Pisano Periods Primes no. 2
Pisano Periods Primes no. 3
Pisano Periods Primes no. 4
Sequence A026242 no. 11
Sequence A026242 no. 12
Sequence A026242 no. 13
Sequence A026242 no. 14
Sequence A026272 no. 19
Sequence A026272 no. 20
Sequence A026272 no. 21
Sequence A026272 no. 22
Sequence A026272 no. 23
Sequence A026272 no. 24
Sequence A026272 no. 25
Sequence A026272 no. 26
Sequence A117407 no. 11
Sequence A117407 no. 12
Sequence A117407 no. 13
Sequence A117407 no. 14
Sequence A117407 no. 15
Sequence A117407 no. 16
Sequence A117407 no. 17
Sequence A117407 no. 18
Sequence A117407 no. 19
Stolarsky Array no. 1
Stolarsky Array Horizontal no. 24
Stolarsky Array Horizontal no. 25
Stolarsky Array Horizontal no. 26
Stolarsky Array Horizontal no. 27
Stolarsky Array Horizontal no. 28
Stolarsky Array Horizontal no. 29
Stolarsky Array Vertical no. 26
Stolarsky Array Vertical no. 27
Stolarsky Array Vertical no. 28
Stolarsky Array Vertical no. 29
Stolarsky Array Vertical no. 30
Stolarsky Array Vertical no. 31
Stolarsky Array Vertical no. 32
Unique Residues no. 15
Unique Residues no. 16
Unique Residues no. 17
Unique Residues no. 18
Unique Residues no. 19
Unique Residues no. 20
Unique Residues no. 21
Unique Residues Primes no. 1
Unique Residues Primes no. 2
Unique Residues Primes no. 3
Unique Residues Primes no. 4
Vertical Para-Fibonacci Sequence no. 30
Vertical Para-Fibonacci Sequence no. 31
Vertical Para-Fibonacci Sequence no. 32
Vertical Para-Fibonacci Sequence no. 33
Vertical Para-Fibonacci Sequence no. 34
Vertical Para-Fibonacci Sequence no. 35
Vertical Para-Fibonacci Sequence no. 36
Wechsler Sequence no. 1
Wechsler Sequence no. 2
Wechsler Sequence no. 3
Wechsler Sequence no. 4
Wechsler Sequence no. 5
Wechsler Sequence no. 6
Wechsler Sequence no. 7
Wechsler Sequence no. 8
Wechsler Sequence no. 9
Wechsler Sequence no. 10
Wechsler Sequence no. 11
Wechsler Sequence no. 12
Wechsler Sequence no. 13
Wythoff Array no. 1
Wythoff Array no. 2
Zeck Reps Density no. 12
Zeck Reps Density no. 13
Zeck Reps Density no. 14
Zeck Reps Density no. 15
Zeck Reps Density no. 16
© 2014 Casey Mongoven cm@caseymongoven.com