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φ Signature Sequence no. 8
B314
October 17, 2005
Collection: III
place of composition: Hamburg, Germany
duration: 75.952 seconds
instrumentation: Csound
channels: 2
temperament: phi^8 + 1 phi = (sqrt(5) - 1)/2
frequency orientation: ascending
OEIS/sequence number: A084532
score: B314
csd file
Csound file 0.182 MB
mp3 file
320 kbps 3.038 MB
wav file
24-bit 96kHz 43.748 MB
Enter a catalog number into the box below (A1-A35, B1-B1331) to show that composition.
 
also utlizing Sloane's A084532
also from 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. 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
Fibonacci Stolarsky Horizontal no. 9
Fibonacci Stolarsky Horizontal no. 10
Fibonacci Stolarsky Horizontal no. 11
Fibonacci Stolarsky Horizontal no. 12
Fibonacci Stolarsky Horizontal no. 13
Fibonacci Stolarsky Vertical no. 8
Fibonacci Stolarsky Vertical no. 9
Fibonacci Stolarsky Vertical no. 10
Fibonacci Stolarsky Vertical no. 11
Fibonacci Stolarsky Vertical no. 12
Fibonacci Stolarsky Vertical no. 13
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
Q(n) Rep Sequence no. 8
Q(n) Rep Sequence no. 9
R(n) Rep Sequence no. 8
R(n) Rep Sequence no. 9
R(n) Rep Sequence no. 10
Reciprocal Fibonacci Constant no. 3
Reciprocal Lucas Constant no. 2
Reciprocal Lucas Constant no. 3
Reciprocal Lucas Constant no. 4
S(n) Rep Sequence no. 9
S(n) Rep Sequence no. 10
S(n) Rep Sequence no. 11
S(n) Rep Sequence no. 12
Sequence A026272 no. 7
Sequence A026272 no. 8
Sequence A026272 no. 9
Sequence A026272 no. 10
Sequence A026272 no. 11
Sequence A026272 no. 12
T(n) Rep Sequence no. 8
T(n) Rep Sequence no. 9
T(n) Rep Sequence no. 10
T(n) Rep Sequence no. 11
The Stolarsky Array
The Wythoff Array
U(n) Rep Sequence no. 3
Unique Residues no. 3
Unique Residues no. 4
Unique Residues no. 5
V(n) Rep Sequence no. 3
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
W(n) Rep Sequence no. 3
X(n) Rep Sequence no. 3
Y(n) Rep Sequence no. 1
Y(n) Rep Sequence no. 2
Z(n) Rep Sequence no. 1
Z(n) Rep Sequence no. 2
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
© 2012 Casey Mongoven cm@caseymongoven.com