Tefloon
100+ Head-Fier
- Joined
- May 2, 2011
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Sennheiser loli is cute, but your theory makes no sense at all.
Funny thing is I've showed my SRH940 to a bunch of people, and literally the first thing everyone says is how amazing the bass sounds to them (I guess they're not bassheads). When I show them it compared to my HD650, they still like the SRH940s bass better, claiming it sounds more clear and less foggy. This confused me because the HD650 bass is supposed to be better, and in fact I do believe it is in the area of impact - the HD650 is absolutely better at putting out powerful bass.
Still, the SRH940 is way more detailed, and this was my impression of it from the start, despite my not wanting to believe so. I'd LOVE it if my HD650 was as detailed as the SRH940 (because the HD650 is more comfortable), but it's just not half as detailed in the mids/treble, and even the bass is less detailed although it doesn't matter so much because by definition bass is "slow".
> And don't go telling me you are unbiased, because that is simply speaking impossible.
Still, there's a point beyond which bias matters. If you were here and listened to my HD650s and compared to my SRH940, listening to some FLACs with very complex treble, there's no way in the world you would say the HD650 has more detailed treble. Even if I EQ the 940s treble down.
I agree, I was just giving that as an example where I believe this principle of good treble comes into play. This thread is not a discussion about anecdotal cases, but mathematical and physical principles. Blind tests have no bearing on this other than to confirm what can be already be proven mathematically. But lets stick to the math/physics for a while before we start discussing blind tests like you brought up.
I'm still hoping someone will be able to explain how you can have "detailed bass" without treble components, and nobody has. Like I said before, my point stands until someone can explain how bass can be detailed with purely low frequency components. Keep in mind, everyone so far has defined detailed as "fast response" in one way or another, either as a low phase delay, low transient response delays, etc.
I think you need to define "detailed bass" then. Maybe someone should show an illustration what you call a waveform (just an example) of "detailed bass", so we're sure we're on the same page. Once we have defined a good picture of what it means for bass to be "detailed", then I can write up a proof.
Edit: Here's an example of just one possible "detailed" bass waveforms as I imagine it:
Note that the wave has a very particular shape - being able to reproduce that is what I'd call detailed bass. In this example let's consider that the wave as a whole is oscillating for something like 40hz. If you remove frequencies above 50hz, this will instantly degenerate into a smooth blob of a simple sinewave, and therefore it will no longer be detailed.
This is not to say a 40hz bass sound needs 10khz frequencies to contribute enough detail to that bass sound - I never said that. I'm simply trying to explain the principle that quality of the higher frequencies are in fact necessary for detail to what we perceive as purely other frequencies. (Don't forget the thread title - "Good Treble = Detailed". Some of you seem to be misinterpreting what I'm saying as "treble = bass" which is not at all my point).
> And furthermore I wonder what combination of frequencies and amplitudes would be able to create the waveform you have shown us.
If the waveform I showed is 40hz overall, you need at least ~400hz components to be able to represent it without blurring it into a simpler sinewave. If it's not obvious why, then look at the part where it drops sharply.
> I think I understand your point, but your definition of detailed bass still only needs good bass response. It still doesn't show why on earth you would need good treble to reproduce bass.
Like I mentioned, I never said "treble = bass", but rather that bass tones do indeed require higher frequency components to be detailed, as with anything else. The point of all this being just that for a certain tone to be detailed, you really do need higher frequency components, or else it's just going to sound like a blurry tone.
I don't think you understand. In that picture of 40hz I showed, if you suppressed frequencies above ~200hz, the wave would completely change and turn into a 40hz sinewave (not at all a detailed sound) for the most part. That wave above -- the note itself -- has higher frequency components as an integral part of it. It's a hard concept to understand intuitively at first, but it's what I was trying to say that so many people here don't seem to understand.
The point is, that is a detailed bass note, and I can prove it requires frequencies 10x higher to be reproduced correctly. This applies at any frequency. If you would like to dispute that this matters, it's now your turn to provide a waveform that you claim is detailed in some way, and then we can analyze it under various frequency contributions.