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- W2053062619 abstract "Loudness scales for 1-kHz tones, as determined by conventional scaling procedures, have yielded conventional loudness functions which grow as approximately the 0.50 power of the sound pressure. That is, a 10-dB increase in intensity corresponds roughly to a doubling of loudness. By plotting the loudness as a unidimensional logarithmic function of intensity, we imply that if A is twice as loud as B, which, in turn, is twice as loud as C, then A is four times as loud as C. In order to test this prediction loudness ratio estimates were obtained from 10 subjects on four 7×7 matrices of stimuli at 1 kHz with differing interstimulus spacings (30–90 dB SL in 10-dB steps; 40–70 dB SL in 5-dB steps; 40–55 dB SL in 2.5-dB steps; and 30–90 dB SL in irregular intervals). Using a multidimensional representation of the data based upon Shepard's analysis of proximities [R. N. Shepard, Psychometrika 27, 125–140, 210–246 (1962)], a simple two-dimensional configuration was found which adequately represented the data. If the diagram is projected on only one dimension, an approximation is obtained that is locally accurate, i.e., the loudness-ratio data are accurately represented over a limited range." @default.
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- W2053062619 date "1971-01-01" @default.
- W2053062619 modified "2023-09-26" @default.
- W2053062619 title "Nonmetric Scaling of Loudness‐Ratio Data" @default.
- W2053062619 doi "https://doi.org/10.1121/1.1975967" @default.
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