Could this be fixed with an EQ?
I guess the question is rather: if we try to fix this with an EQ then the frequency curve might get fixed but what happens to the waterfall graph (resonances) for example?
It has already been noted that the polar plots show it can not be effectively EQed.
There is also another clue.
The "wiggle" shape of the frequency curve is typical of non-minimum-phase response, minimum-phase resonance would typically show as a simple bump.
The subject of minimum phase and non-minimum phase can be a bit nerdy, you will see it discussed in terms of the placement of Poles and Zeroes in the Z plane, and other explanations of no obvious use!
But the TLDR summary is that minimum phase system frequency response deviations are reversible, whereas the extra phase over the minimum (that makes a
non-minimum system) means it can't be reversed.
There is a deep connection with the "Arrow of Time" (why time runs only one way, not reversible, despite the physical laws that are time symmetric), which even ties back to the initial conditions for creation of the universe, if you like to read about physics.
The fact that "time" is somehow involved means that the frequency response curve provides a clue but that the phase response curve is even better, hence Amir frequently refers to it to decide if a headphone response can be equalised. Obviously the directivity plot isn't much use there.
Anyway, that clue can help you decide whether to try to fix a ripple, if you don't happen to have a Klippel.
Best wishes
David
P.S.. And thanks to
@ascilab for the data, nice work
