This text is displayed if your browser does not support HTML5 Canvas.
Catalog of Works
Main Menu Deutsch
current age of composition: 0 years, 2 months, 27 days
Biography  
V(n) and Z(n) Rep Sequences no. 2
B1343
February 22, 2012
Collection: XII
place of composition: Santa Barbara, California
duration: 32.8896 seconds
instrumentation: Csound
channels: 2
OEIS/sequence numbers: A116403, A103343
score: B1343
c file
required Csound opcode 0.004 MB
csd file
Csound file 0.107 MB
h file
required Csound opcode 0.001 MB
mov file
Quicktime file w/intro 160.319 MB
wav file
required sample < 0.001 MB
Quotes on GR and Fibonacci
Writings and Publications
Links
Photographs
News
About This Site
Enter a catalog number into the box below (A1-A35, B1-B1410) to show that composition.
 
also utlizing Sloane's A116403
also from Collection XII
Φ^3 Signature Sequence no. 1
φ and Φ Signature Sequences no. 4
φ^2 and Φ^2 Signature Sequences no. 2
φ^2 and Φ^2 Signature Sequences no. 3
φ^2 Signature Sequence no. 3
φ^3 and Φ^3 Signature Sequences no. 1
φ^3 and Φ^3 Signature Sequences no. 2
φ^3 Signature Sequence no. 1
EFC Stolarsky Array no. 1
EFC Stolarsky Array no. 2
EFC Stolarsky Array no. 3
EFC Stolarsky Array Horizontal no. 3
EFC Stolarsky Wythoff Horizontal no. 1
EFC Stolarsky Wythoff Vertical no. 1
EFC Stolarsky Wythoff Vertical no. 2
EFC Wythoff Vertical no. 1
Fibonacci and Lucas Transforms A no. 1
Lucas Transform A no. 16
Lucas Transform A no. 17
Lucas Transform A no. 18
MAX0102 no. 2
MAX0102 no. 3
MAX0103 no. 1
Maximum Phinary no. 2
Min and Max Binary Fibrep 0s Density no. 1
Min and Max Fibbit Running no. 1
Min and Max Fibbit Running no. 2
Min and Max Fibbit Running no. 3
Min and Max Lucas Rep Runs no. 1
Min and Max Lucas Rep Runs no. 2
Min and Max Lucas Rep Runs no. 3
Min and Max Lucas Rep Runs no. 4
Min and Max Phibit Running no. 1
Min and Max Phibit Running no. 2
MIN0103 no. 1
MIN0103 no. 2
MIN0103 no. 3
MIN0201 no. 3
Minimum Phinary no. 3
Minimum Phinary no. 4
Monotonic Justified Array no. 2
Monotonic Justified Array no. 3
Monotonic Justified Array Horizontal no. 4
Monotonic Justified Array Vertical no. 3
Monotonic Justified Array Vertical no. 4
Monotonic Justified Array Vertical no. 5
Q(n) and R(n) Rep Sequences no. 3
Q(n) Rep Sequence no. 27
Q(n) Rep Sequence no. 28
Q(n) Rep Sequence no. 29
R(n) and V(n) Rep Sequences no. 2
Random Name no. 1
Random Name no. 1
Random Name no. 2
Random Name no. 3
Random Name no. 4
Random Name no. 5
Random Name no. 6
Random Name no. 7
Random Name no. 7
Random Name no. 8
Random Name no. 9
Random Name no. 10
Random Name no. 666
Random Name no. 667
Random Name no. 668
Random Name no. 669
Rep Sequences no. 4
S(n) and T(n) Rep Sequences no. 2
Stolarsky and Wythoff Arrays no. 2
Stolarsky and Wythoff Horizontal no. 4
Stolarsky and Wythoff Rep 1s Density no. 1
Stolarsky and Wythoff Rep Lengths no. 1
Stolarsky and Wythoff Rep Runs no. 1
Stolarsky and Wythoff Vertical no. 5
Stolarsky Rep 0s and 1s Density no. 1
Stolarsky Rep 0s Density no. 1
Stolarsky Rep 0s Density no. 2
Stolarsky Rep 1s Density no. 1
Stolarsky Rep 1s Density no. 2
Stolarsky Rep Runs no. 1
Stolarsky Rep Runs no. 2
Stolarsky Representation Lengths no. 2
T(n) Rep Sequence no. 25
T(n) Rep Sequence no. 26
U(n) and V(n) Rep Sequences no. 2
U(n) Rep Sequence no. 18
V(n) and X(n) Rep Sequences no. 1
V(n) and Z(n) Rep Sequences no. 1
W(n) and X(n) Rep Sequences no. 1
W(n) and X(n) Rep Sequences no. 2
W(n) Rep Sequence no. 21
W(n) Rep Sequence no. 22
Wythoff Rep 0s Density no. 2
Wythoff Rep Runs no. 2
Wythoff Representation Lengths no. 2
X(n) Rep Sequence no. 15
X(n) Rep Sequence no. 16
Y(n) and Z(n) Rep Sequences no. 1
Z(n) Rep Sequence no. 18
Z(n) Rep Sequence no. 19
Zeck Reps 0s and 1s Density no. 1
Zeckendorf Representations no. 21
Zeckendorf Representations no. 22
© 2012 Casey Mongoven cm@caseymongoven.com