On this page we outline the CERA studies we are currently undertaking or
have recently completed.
Objective detection of the N1-P2 response
CERA is often referred to as "objective audiometry", but CERA analysis is
usually subjective and accuracy depends on the skill of the operator.
Machine scoring of waveforms, ideally resulting in a statistical measure of
response confidence, is the ideal and has obvious attractions when the test
is used in medico-legal cases where a claimant's compensation is based on
the CERA results or there is potential for dispute of CERA test
interpretation. We have recently extended our system to do this. A candidate
N1-P2 response is automatically identified using a sim
ple
cursor placing algorithm: N1 is defined as the most negative point of the
grand average in the latency range (from stimulus onset) 50ms to 250ms and
P2 as the most positive point in the range N1 to 400ms. The user may move
the cursors if not correctly placed by the algorithm. The N1-P2 amplitude is
calculated (the "signal"). Noise is calculated as the point by point
difference between a pair of sub-averages, averaged across the entire
recording epoch (we use -250ms to +650ms). Since our system uses three
sub-averages there are three possible combinations of sub-averages so the
three noise figures are averaged. We are therefore able to measure the
signal to noise ratio of the response, SNR (this is not true SNR since the
signal is peak-peak and the noise is RMS).
In order to use the SNR to calculate the chance that the identified
"response" is simply random noise containing no genuine electrophysiological
response (in other words to create a p-value) one must know the number of
degrees of freedom in the recording then use F-tables. An alternative is to
establish the distribution of SNR values in a no-response population. This
is the
option we took, recording 1000 averages from volunteers tested without a
stimulus and noting the resulting SNR. We also recorded the correlation
coefficient (CC) of the sub-averages in the region around the potential
response as identified by the algorithm.
The relationship between SNR and CC in this no-stimulus population shows
very little correlation and there may (yet to be established!) be an
advantage in using both SNR and CC in the calculation of the p-value. This
makes sense: both SNR and CC will be high when there is a clear response and
small (and random) when there is no response.
A waveform's p-value is calculated (from its SNR, CC or a combined
variable) by calculating the proportion of no-stimulus cases whose value is
equal to or greater then that measured from the patient. This method is
attractive since it makes no assumptions about the shape of the reference
distribution and is derived from real data using the same test paradigm and
parameters.

This figure is as above but also shows the SNR and CC values for genuine
N1-P2 responses. At high test levels one would record values in the
top-right of the figure and as the stimulus level is reduced towards
threshold the values approach, and are lost in, the area of uncertainty
populated by the no-response population.
We have decided to use the simple combined variable (SNR + CC) when
calculating p-values. The p=0.01, p=0.02 and p=0.05 lines for this variable
are shown in the figure. They are approximately orthogonal to the trajectory
of real responses as test level is reduced, confirming that SNR + CC is not
unreasonable as a parameter to separate response from no-response cases.
Our CERA system now computes and displays the p-value upon completion of
each average together with SNR, CC, N1-P2 amplitude etc. We have found the
availability of p-values very helpful in the clinic, and feel that our
clinical practice is now improved. In particular, p-values can identify
circumstances where further averaging is needed to resolve "possible"
responses. We have adopted p<0.02 as our criterion for response acceptance.
Further work is needed to validate the method against conventional scoring.
This work was presented at the XXI Biennial Symposium of the IERASG in
Brazil, June 2009.
Accuracy of the CERA threshold estimate in adults
Previous studies have used conventional stimulus presentation and data
acquisition / manipulation methods. We know that our method is a good deal
faster than conventional methods, mainly because we automate most of the
predictable manual tasks. What we needed to demonstrate was the accuracy of
the threshold estimate. Of course, this has been done before but not using
our random pseudo-binaural stimulus and not at high frequencies. We
employed 24 volunteers (mostly hospital staff) whose pure tone audiogram
(PTA) was recorded by experimenter 1. Their CERA was then conducted by
experimenter 2, blind to the PTA results. Test frequencies of 1, 3 & 8 kHz
(balanced order) were been chosen because most hearing disability schemes
use the frequencies of 1, 2 & 3 kHz. Conventional wisdom suggests that the CERA amplitude is lower at high frequencies so we included 8 kHz to test
this. Though not used in disability calculations, high frequencies are often
helpful in matters of causation - demonstrating an audiometric notch
associated with noise trauma.
Results: The mean error in the N1-P2 threshold estimate was 6.5 dB,
with no significant effect of frequency. After correcting for this bias, 94%
of individual threshold estimates were within 15 dB of the behavioural
threshold and 80% were within 10 dB. Establishing the 6 threshold estimates
(3 frequencies, 2 ears) took on average 20.6 minutes.
Effectiveness of certain stimulus presentation features in
increasing the N1-P2 amplitude
We developed our "Optimised" CERA test paradigm from the findings of the
available literature (for details, see the page on this). However, we have
taken much of this on trust and we certainly did not know whether there is
any interaction between the effects of the parameters we have chosen. This
study therefore addressed this issue by looking at them in isolation and in
combination. Again, 24 volunteer staff are being used but only one ear is
under scrutiny, at one frequency (3 kHz), at an intensity close to threshold
(25 dB sensation level). In this study we hoped to identify any effect on CERA amplitude of: