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Catalog of Works	Main Menu Deutsch current age of composition: 8 years, 8 months, 22 days
Biography	The Rabbit Sequence B35 May 10, 2003 Collection: I place of composition: Munich, Germany duration: undefined instrumentation: two percussion instruments of indefinite pitch with crisp attacks and a fast decay OEIS/sequence number: A005614 comments: This work differs from previous works of mine in the great freedom it gives the performers to make compositional decisions. score: B35 doc file score 0.361 MB mov file Quicktime file w/intro 181.853 MB
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Previous Entry\|Next Entry Enter a catalog number into the box below (A1-A35, B1-B1328) to show that composition. also written in Munich Beatty Sequence no. 5 Beatty Sequence no. 5 Complementary Beatty Sequences no. 2 Complementary Beatty Sequences no. 3 Fibonacci Sequence no. 3 Fibonacci Sequence no. 4 Golden Ratio no. 4 Golden Ratio no. 5 Golden Ratio no. 6 Horizontal Para-Fibonacci Sequence no. 6 Horizontal Para-Fibonacci Sequence no. 7 Study in Fibonacci Pitch Class Sets no. 12 Vertical Para-Fibonacci Sequence no. 6 also from Collection I Φ^2 no. 1 Φ^2 no. 2 Φ^2 + 1 no. 1 Beatty Sequence no. 1 Beatty Sequence no. 1 Beatty Sequence no. 2 Beatty Sequence no. 2 Beatty Sequence no. 3 Beatty Sequence no. 3 Beatty Sequence no. 4 Beatty Sequence no. 4 Beatty Sequence no. 5 Beatty Sequence no. 5 Beatty Sequence no. 6 Beatty Sequence no. 6 Beatty Sequence no. 7 Beatty Sequence no. 7 Beatty Sequence no. 8 Beatty Sequence no. 8 Complementary Beatty Sequences no. 1 Complementary Beatty Sequences no. 2 Complementary Beatty Sequences no. 3 Complementary Beatty Sequences no. 4 Complementary Beatty Sequences no. 5 Complementary Beatty Sequences no. 6 Complementary Beatty Sequences no. 7 Complementary Beatty Sequences no. 8 Complementary Beatty Sequences no. 9 Complementary Beatty Sequences no. 10 Fibonacci Binary no. 1 Fibonacci Entry Points no. 1 Fibonacci Entry Points no. 2 Fibonacci Rabbit Sequence no. 1 Fibonacci Rabbit Sequence no. 2 Fibonacci Rabbit Sequence no. 3 Fibonacci Rabbit Sequence no. 4 Fibonacci Sequence no. 1 Fibonacci Sequence no. 2 Fibonacci Sequence no. 3 Fibonacci Sequence no. 4 Fibonacci Sequence no. 5 Fibonacci Sequence no. 6 Fibonacci Sequence no. 7 Fibonacci Sequence no. 8 Fibonacci Sequence no. 9 Fibonacci Sequence no. 10 Fibonacci Sequence no. 11 Fibonacci Sequence no. 12 Fibonacci Stolarsky Horizontal no. 1 Fibonacci Stolarsky Horizontal no. 2 Fibonacci Stolarsky Horizontal no. 3 Fibonacci Stolarsky Horizontal no. 4 Fibonacci Stolarsky Horizontal no. 5 Fibonacci Stolarsky Vertical no. 1 Fibonacci Stolarsky Vertical no. 2 Fibonacci Stolarsky Vertical no. 3 Fibonacci Stolarsky Vertical no. 4 Generalized Fibonacci Sequence no. 1 Generalized Fibonacci Sequence no. 2 Generalized Fibonacci Sequence no. 3 Generalized Fibonacci Sequence no. 4 Generalized Fibonacci Sequence no. 5 Generalized Fibonacci Sequence no. 6 Golden Ratio no. 1 Golden Ratio no. 2 Golden Ratio no. 3 Golden Ratio no. 4 Golden Ratio no. 5 Golden Ratio no. 6 Golden Ratio no. 7 Golden Ratio no. 8 Golden Ratio no. 9 Golden Ratio no. 10 Golden Ratio no. 11 Golden Ratio no. 12 Golden Ratio no. 13 Harmonic Portrayal of Two Complementary Beatty Sequences Horizontal Para-Fibonacci Sequence no. 1 Horizontal Para-Fibonacci Sequence no. 2 Horizontal Para-Fibonacci Sequence no. 3 Horizontal Para-Fibonacci Sequence no. 4 Horizontal Para-Fibonacci Sequence no. 5 Horizontal Para-Fibonacci Sequence no. 6 Horizontal Para-Fibonacci Sequence no. 7 Horizontal Para-Fibonacci Sequence no. 8 Horizontal Para-Fibonacci Sequence no. 9 Horizontal Para-Fibonacci Sequence no. 10 Lucas Sequence no. 1 Lucas Sequence no. 2 Lucas Sequence no. 3 Lucas Sequence no. 4 Lucas Sequence no. 5 Lucas Sequence no. 6 Lucas Sequence no. 7 Lucas Sequence no. 8 Lucas Sequence no. 9 Lucas Sequence no. 10 Lucas Sequence no. 11 Max Fibbit Running no. 1 Max Fibbit Running no. 2 Max Fibbit Running no. 3 Min Fibbit Running no. 1 Min Fibbit Running no. 2 Min Fibbit Running no. 3 Pisano Periods no. 1 Pisano Periods no. 2 Q(n) Rep Sequence no. 1 Q(n) Rep Sequence no. 2 Q(n) Rep Sequence no. 3 Q(n) Rep Sequence no. 4 Q(n) Rep Sequence no. 5 R(n) Rep Sequence no. 1 R(n) Rep Sequence no. 2 R(n) Rep Sequence no. 3 R(n) Rep Sequence no. 4 R(n) Rep Sequence no. 5 Reciprocal Fibonacci Constant no. 1 S(n) Rep Sequence no. 1 S(n) Rep Sequence no. 2 S(n) Rep Sequence no. 3 S(n) Rep Sequence no. 4 S(n) Rep Sequence no. 5 Sequence A026272 no. 1 Sequence A026272 no. 2 Sequence A026272 no. 3 Sequence A026272 no. 4 T(n) Rep Sequence no. 1 T(n) Rep Sequence no. 2 T(n) Rep Sequence no. 3 T(n) Rep Sequence no. 4 T(n) Rep Sequence no. 5 Vertical Para-Fibonacci Sequence no. 1 Vertical Para-Fibonacci Sequence no. 2 Vertical Para-Fibonacci Sequence no. 3 Vertical Para-Fibonacci Sequence no. 4 Vertical Para-Fibonacci Sequence no. 5 Vertical Para-Fibonacci Sequence no. 6 Vertical Para-Fibonacci Sequence no. 7 Vertical Para-Fibonacci Sequence no. 8 Vertical Para-Fibonacci Sequence no. 9 Vertical Para-Fibonacci Sequence no. 10 Vertical Para-Fibonacci Sequence no. 11 Vertical Para-Fibonacci Sequence no. 12 Back to Index

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