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Revision History for A117557 (Bold, blue-underlined text is an addition; faded, red-underlined text is a deletion.)

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Equal divisions of the octave of decreasing eleven-limit Pepper ambiguity.
(history; published version)
#5 by Charles R Greathouse IV at Wed Oct 02 16:16:06 EDT 2013
AUTHOR

_Gene Ward Smith (genewardsmith(AT)gmail.com), _, Mar 28 2006

Discussion
Wed Oct 02
16:16
OEIS Server: https://oeis.org/edit/global/1975
#4 by Joerg Arndt at Wed Aug 14 02:20:16 EDT 2013
STATUS

proposed

approved

#3 by Michel Marcus at Wed Aug 14 01:30:50 EDT 2013
STATUS

editing

proposed

#2 by Michel Marcus at Wed Aug 14 01:30:23 EDT 2013
NAME

Equal divisions of the octave of decreasing eleven-limit Pepper ambiguity. We may define the n-limit Pepper ambiguity, for any odd number n greater than one, as the maximum of the ratios of the errors of the nearest approximation to the members of the n-limit tonality diamond to the next nearest.

Equal divisions of the octave of decreasing eleven-limit Pepper ambiguity.

COMMENTS

We may define the n-limit Pepper ambiguity, for any odd number n greater than one, as the maximum of the ratios of the errors of the nearest approximation to the members of the n-limit tonality diamond to the next nearest.

LINKS

Wikipedia, <a href="http://en.wikipedia.org/wiki/Tonality_diamond">Tonality diamond, Wikipedia</a>

STATUS

approved

editing

Discussion
Wed Aug 14
01:30
Michel Marcus: Moved part of definition into comments.
#1 by N. J. A. Sloane at Fri Feb 24 03:00:00 EST 2006
NAME

Equal divisions of the octave of decreasing eleven-limit Pepper ambiguity. We may define the n-limit Pepper ambiguity, for any odd number n greater than one, as the maximum of the ratios of the errors of the nearest approximation to the members of the n-limit tonality diamond to the next nearest.

DATA

1, 2, 5, 16, 22, 31, 72, 270, 342, 1848, 6421, 6691, 14618, 26894, 40006, 54624, 121524

OFFSET

0,2

LINKS

<a href="http://en.wikipedia.org/wiki/Tonality_diamond">Tonality diamond, Wikipedia</a>

KEYWORD

more,nonn

AUTHOR

Gene Ward Smith (genewardsmith(AT)gmail.com), Mar 28 2006

STATUS

approved