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A119953 Y = X = 'i + .25(ii + jj + kk + e); Z = 'i - i' + .5(jj + kk - jk + kj) + e. See pdf-file for an exact definition (this sequence gives an initial term 1); Version "jes". 2
1, 1, 4, 2, 1, 6, 7, 4, 2, 6, 6, 1, 2, 4, 7, 1, 2, 4, -1, -3, 0, 4, -1, -11, -6, -1, -5, -13, -10, -4, -10, -14, -10, -9, -13, -17, -12, -11, -19, -18, -13, -15, -19, -18, -15, -18, -23, -19, -15, -18, -25, -23, -18, -22, -30, -25, -20, -27, -34, -30, -24, -30, -39, -35, -26, -33, -44, -39, -31, -35, -46, -42, -34, -39, -47 (list; graph; refs; listen; history; text; internal format)
OFFSET

0,3

COMMENTS

Compare with A108618. Beginning at a(16350) = 560, the sequence apparently enters a loop and repeats the 60 terms: 560, 382, 327, 503, 558, 383, 328, 503, 557, 383, 327, 504, 558, 382, 327, 504, 560, 381, 327, 506, 559, 380, 327, 507, 559, 377, 326, 508, 558, 377, 328, 508, 559, 377, 326, 509, 560, 377, 325, 509, 559, 378, 326, 508, 559, 378, 328, 507, 559, 380, 327, 506, 559, 381, 327, 503, 558, 382, 326, 503.

Let f(n) give the frequency of occurrence of the number n in the above 60 term set. Then f(560) = 3, f(382) = 3, f(327) = 7, f(503) = 4, f(558) = 4, f(383) = 2, f(328) = 3, f(557) = 1, f(504) = 2, f(381) = 2, f(506) = 2, f(559) = 7, f(380) = 2, f(507) = 2, f(377) = 4, f(326) = 4, f(508) = 3, f(509) = 2, f(325) = 1, f(378) = 2

Example MUSICALGORITHMS settings (link): Pitch: Scale values 11-66, Duration: Scaling 0-2 (perform division operation).

LINKS

C. Dement, Table of n, a(n) for n = 0..30000

C. Dement, Construction of an integer sequence with musical properties

J. Middleton, Musicalgorithms.

CROSSREFS

Cf. A119954, A119955, A119956, A119957, A119958, A119959, A108618.

Sequence in context: A146321 A122606 A277744 * A010645 A249206 A245324

Adjacent sequences:  A119950 A119951 A119952 * A119954 A119955 A119956

KEYWORD

sign,hear

AUTHOR

Creighton Dement, May 30 2006

STATUS

approved

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Last modified June 22 12:17 EDT 2017. Contains 288613 sequences.