The tuning curve in clinical audiology
Related Experiment Video
Updated: Sep 26, 2026

Systematic Hearing Performance Evaluation Process for Adolescents with Cochlear Implantation at Early Ages
Published on: March 24, 2023
1Harvard Medical School, Boston, MA, USA. cfhalpin@meei.harvard.edu
Abstract:
This article will explore the audiograms formed by the expected psychophysical thresholds from single, normally functioning inner hair cells. Like the audiogram formed by the vibrotactile response region, these psychophysical tuning curves represent fundamental limits in audiometry since they are the worst possible thresholds expected, even if no other cells are functioning. These examples can be put to many uses, but the most important lesson of the hypothetical tuning curve audiogram is that whereas each cell gives rise to thresholds across many frequencies, it cannot be expected to transmit more than one cell's worth of speech information. In the clinic, this means that even when many frequencies respond on the audiogram, there may be a much more restricted set of actual cells remaining in the cochlea, and only these remaining cells will respond, for example, to hearing aids.
Related Concept Videos
The Cochlea
Frequency Response of Op Amp Circuits
Frequency Response and Gain:
The gain of the op-amp, A(ω), is not a constant but a function of the input signal frequency. An op-amp can maintain a constant gain at low frequencies, known...
Perceiving Loudness, Pitch, and Location
Place theory, or place coding, suggests that different pitches are heard because various sound waves activate specific locations along the cochlea's basilar membrane. The brain determines the pitch of a sound by identifying...
Frequency-Domain Interpretation of PD Control
The proportional control gain, combined with the system's...
Dose Response Curve: Conventional Versus Nonmonotonic
Bode Plots
A network function represents the ratio of a system's output to its input, with the magnitude and phase angle derived from the complex network function. The decibel logarithmic gain is...
