There seems to be some confusion here nobody has addressed yet. The key point in the video is how the equvalent rectangular bandwidth (ERB) grows as frequency grows which means that two sounds in high frequencies need to be further apart (in Hertz) than in lower frequencies for humans to be able to discriminate the sounds. However when we look at bandwidth in octaves, we'll see that the bandwidth decreases as frequency goes up. Combine this with the fact that frequency response graphs typically have logarithmic x-axis and the conclusion is that a peak or a dip in the frequency response graph of the same width will be more audible in high frequencies than in low frequencies. So the opposite of
@amirm 's statement.
Here's the plot of ERB in octaves vs frequency
View attachment 125657
Moreover, Room Eq Wizard has an ERB smoothing function where the high frequencies are smoothed with narrower smoothing window than low frequencies:
https://www.roomeqwizard.com/help/help_en-GB/html/graph.html[/QUOTE
You are absolutely correct. Perhaps a simpler rule of thumb (also used in speech modeling) is to think about it this way:
Below 1kHz, as you go down in frequency you should widen the window when looking for meaningful anomalies in frequency response, and above 1kHz, keep the window constant, as we are less sensitive as you go down in frequency blow about 1kHz. Not exact, but good enough.