Some quotes: "His guideline for distortion is <0.05% equivalent to -66 dBFS". For harmonics, I would agree.
Yet, totally funny that the threshold for intermodulation distortion is less strict. Intermodulation is more disturbing than harmonics.
I have no evidence, so checked with mr. Claude 4.5 on this:
- Audibility: IMD is generally more objectionable than equivalent levels of harmonic distortion. Even low levels (0.01-0.1%) can be audible as a loss of clarity or "cleanness" in complex passages."
Note however that both IMD and THD are just two ways we measure the same underlying non-linearity in the device under test.
THD and IMD both result from the fact that at certain frequencies and certain signal levels the output of a device stops being proportional to its input - resulting in new frequency components being created at its output.
If you measure this non-linearity with a single tone, you will see the resulting distortion as multiples of the input tone frequency (i.e. harmonic distortion), and we express this as THD.
If you measure this non-linearity with multiple tones (typically two), you will see the resulting distortion as sum/difference components around the input signal frequency components, which we express as IMD.
Even the distortion seen in the multitone measurement is again just another measure of this same non-linearity.
So THD and IMD are linked, and you can't really have one without the other.
- Even-order harmonics (2nd, 4th, 6th) are musically consonant - they're octaves and harmonically related intervals. Many people find low levels of 2nd harmonic actually pleasing, giving a "warm" or "full" quality
- Odd-order harmonics (3rd, 5th, 7th) can sound harsh or dissonant at higher levels, though 3rd harmonic can add "richness" in moderation
This isn't entirely correct, however.
First: not all even-order harmonics are octaves to the fundamental.
E.g. if the fundamental is 1kHz then the first few octaves over it are: 2kHz (2nd harmonic), 4kHz (4th harmonic), 8kHz (8th harmonic).
Note that an octave is always a doubling of frequency, so e.g. the 6th and 10th harmonics are not octaves to the fundamental even though they are even-order harmonics (they are a perfect fifth and a major third, respectively - so still considered consonant if we look at music theory).
Next, some of the odd-order harmonics are what we'd consider consonant intervals as well: e.g. a 3rd harmonic is a perfect fifth, and the 5th harmonic is a major third; but the 7th and 9th harmonics would be considered dissonant.
So in that sense it is true that odd-order harmonics become dissonant earlier than the even-order ones.
However, you may notice that in most well-designed devices higher order harmonics are usually low in level, and the ones that are dominant are consonant (mostly up to the 5th harmonic, often just 2nd and 3rd).
But even so, a 3rd harmonic is less likely to be masked by the fundamental (because if is further away from it) so in that sense it might be easier to hear, assuming its level is high enough.