{"title":"线性助听器拟合NAL(R)公式与剑桥公式的比较。","authors":"R W Peters, B C Moore, B R Glasberg, M A Stone","doi":"10.3109/03005364000000115","DOIUrl":null,"url":null,"abstract":"<p><p>This paper describes a laboratory-based comparison of the effectiveness of two formulae for fitting linear hearing aids, the NAL(R) formula and the Cambridge formula. The formulae prescribe the desired insertion gain as a function of frequency, based on the audiometric threshold. The two formulae have a similar rationale; both are based on the goal that, for speech with a moderate level, all frequency bands should be equally loud (equal loudness per critical band) over the frequency range important for speech (400-5000 Hz), and the overall loudness should be comfortable. However, the formulae differ; generally the Cambridge formula leads to slightly more high-frequency gain (above 2 kHz) and slightly less mid-frequency gain (between 500 Hz and 2000 Hz) than the NAL(R) formula. The two formulae were implemented using an experimental digital hearing aid whose frequency-gain characteristic could be controlled very precisely. A loudness model (Moore and Glasberg, 1997) was used to adjust the overall gains for each subject and each formula so that a speech-shaped noise with an overall level of 65 dB SPL would give the same loudness as for a normally hearing person (according to the model). The adjustments were, on average, smaller for the Cambridge than for the NAL(R) formula. A condition was also used with all insertion gains set to zero, simulating unaided listening. Evaluation was based on: (1) subjective ratings of the loudness, intelligibility and quality of continuous discourse presented in quiet at levels of 45, 55, 65 and 75 dB SPL and in babble at an 0-dB speech-to-babble ratio, using speech levels of 55, 65 and 75 dB SPL; (2) measures of the speech reception threshold (SRT) in background noise for two noise levels (65 and 75 dB SPL) and four types of background noise. Neither the subjective ratings nor the measures of the SRTs revealed any consistent difference between the results obtained using the two formulae, although both formulae led to lower (better) SRTs than for simulated unaided listening. It is concluded that the differences between the NAL(R) formula and the Cambridge formula are too small to have measurable effects, at least in a laboratory setting.</p>","PeriodicalId":75616,"journal":{"name":"British journal of audiology","volume":"34 1","pages":"21-36"},"PeriodicalIF":0.0000,"publicationDate":"2000-02-01","publicationTypes":"Journal Article","fieldsOfStudy":null,"isOpenAccess":false,"openAccessPdf":"https://sci-hub-pdf.com/10.3109/03005364000000115","citationCount":"5","resultStr":"{\"title\":\"Comparison of the NAL(R) and Cambridge formulae for the fitting of linear hearing aids.\",\"authors\":\"R W Peters, B C Moore, B R Glasberg, M A Stone\",\"doi\":\"10.3109/03005364000000115\",\"DOIUrl\":null,\"url\":null,\"abstract\":\"<p><p>This paper describes a laboratory-based comparison of the effectiveness of two formulae for fitting linear hearing aids, the NAL(R) formula and the Cambridge formula. The formulae prescribe the desired insertion gain as a function of frequency, based on the audiometric threshold. The two formulae have a similar rationale; both are based on the goal that, for speech with a moderate level, all frequency bands should be equally loud (equal loudness per critical band) over the frequency range important for speech (400-5000 Hz), and the overall loudness should be comfortable. However, the formulae differ; generally the Cambridge formula leads to slightly more high-frequency gain (above 2 kHz) and slightly less mid-frequency gain (between 500 Hz and 2000 Hz) than the NAL(R) formula. The two formulae were implemented using an experimental digital hearing aid whose frequency-gain characteristic could be controlled very precisely. A loudness model (Moore and Glasberg, 1997) was used to adjust the overall gains for each subject and each formula so that a speech-shaped noise with an overall level of 65 dB SPL would give the same loudness as for a normally hearing person (according to the model). The adjustments were, on average, smaller for the Cambridge than for the NAL(R) formula. A condition was also used with all insertion gains set to zero, simulating unaided listening. Evaluation was based on: (1) subjective ratings of the loudness, intelligibility and quality of continuous discourse presented in quiet at levels of 45, 55, 65 and 75 dB SPL and in babble at an 0-dB speech-to-babble ratio, using speech levels of 55, 65 and 75 dB SPL; (2) measures of the speech reception threshold (SRT) in background noise for two noise levels (65 and 75 dB SPL) and four types of background noise. 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引用次数: 5
摘要
本文以实验室为基础,比较了NAL(R)公式和剑桥公式两种线性助听器的拟合效果。该公式规定了期望的插入增益作为频率的函数,基于听力阈值。这两个公式有着相似的基本原理;两者都是基于这样的目标:对于中等水平的语音,在语音重要的频率范围内(400- 5000hz),所有频带的响度都应该相等(每个临界频带的响度相等),并且总体响度应该是舒适的。然而,公式不同;一般来说,与NAL(R)公式相比,剑桥公式的高频增益(高于2khz)略高,中频增益(在500 Hz和2000 Hz之间)略低。这两个公式是用一个实验数字助听器实现的,它的频率增益特性可以非常精确地控制。一个响度模型(Moore and Glasberg, 1997)被用来调整每个实验对象和每个公式的总体增益,从而使总体水平为65 dB SPL的语音噪声与正常听力人的响度相同(根据该模型)。平均而言,剑桥公式的调整幅度小于NAL(R)公式。还使用了将所有插入增益设置为零的条件,模拟独立聆听。评估的基础是:(1)对安静状态下45、55、65和75 dB SPL水平的连续话语的响度、可理解度和质量进行主观评分,以及在0 dB的语语比下,使用55、65和75 dB SPL的语音水平;(2)测量了两种噪声水平(65和75 dB SPL)和四种背景噪声下的语音接收阈值(SRT)。主观评分和srt的测量结果都没有显示出使用两种公式获得的结果之间有任何一致的差异,尽管两种公式都比模拟独立听力的srt更低(更好)。得出的结论是,NAL(R)公式与剑桥公式之间的差异太小,至少在实验室环境中无法产生可测量的效果。
Comparison of the NAL(R) and Cambridge formulae for the fitting of linear hearing aids.
This paper describes a laboratory-based comparison of the effectiveness of two formulae for fitting linear hearing aids, the NAL(R) formula and the Cambridge formula. The formulae prescribe the desired insertion gain as a function of frequency, based on the audiometric threshold. The two formulae have a similar rationale; both are based on the goal that, for speech with a moderate level, all frequency bands should be equally loud (equal loudness per critical band) over the frequency range important for speech (400-5000 Hz), and the overall loudness should be comfortable. However, the formulae differ; generally the Cambridge formula leads to slightly more high-frequency gain (above 2 kHz) and slightly less mid-frequency gain (between 500 Hz and 2000 Hz) than the NAL(R) formula. The two formulae were implemented using an experimental digital hearing aid whose frequency-gain characteristic could be controlled very precisely. A loudness model (Moore and Glasberg, 1997) was used to adjust the overall gains for each subject and each formula so that a speech-shaped noise with an overall level of 65 dB SPL would give the same loudness as for a normally hearing person (according to the model). The adjustments were, on average, smaller for the Cambridge than for the NAL(R) formula. A condition was also used with all insertion gains set to zero, simulating unaided listening. Evaluation was based on: (1) subjective ratings of the loudness, intelligibility and quality of continuous discourse presented in quiet at levels of 45, 55, 65 and 75 dB SPL and in babble at an 0-dB speech-to-babble ratio, using speech levels of 55, 65 and 75 dB SPL; (2) measures of the speech reception threshold (SRT) in background noise for two noise levels (65 and 75 dB SPL) and four types of background noise. Neither the subjective ratings nor the measures of the SRTs revealed any consistent difference between the results obtained using the two formulae, although both formulae led to lower (better) SRTs than for simulated unaided listening. It is concluded that the differences between the NAL(R) formula and the Cambridge formula are too small to have measurable effects, at least in a laboratory setting.