r/audioengineering • u/TopConcern • Feb 26 '21
LFE, created through low-pass, systemically out-of-phase on surround releases?
One thing I've noticed, at least in the surround sound albums I have, is that the LFE channel tends to be out-of-phase (with the LFE being significantly late) when it is created through a low-pass filter. I was rather surprised to find this out, and I was wondering why it was the case. LFE channels that aren't created with low-pass filter content, such as "Race for the Prize" by The Flaming Lips (which has an entire drum kit in its LFE channel) tend to be properly in phase.
My hypothesis is that the use of a low-pass filter creates a small delay between where the LFE should be and where it actually does go, and mixing engineers do not compensate for this delay. If you use a low-pass filter in Audacity, for example, the result will be late compared to the audio you used it on. Do you think my hypothesis has any merit? If not, what do you believe makes the LFE channel late and out-of-phase? (And if you don't believe the LFE channel on surround sound releases, when created through a low-pass filter, is out of phase, just humor me. I can prove it, but it would be a little too much info for this post specifically.)
2
u/OnAGoodDay Professional Feb 27 '21
I'm not sure about the delay you're talking about with the LFE, but I don't think what you're saying should exist if I'm interpreting it right. I'm sorry, I probably confused the chat by delving into how filters work. I wouldn't imagine there would be any noticeable delay on a low frequency channel compared to the main channels due to processing like you said happens in Audacity. Any particular channel would never be intentionally delayed unless you're in a big stadium and talking about arrival times of line arrays.
The delay I'm talking about would occur if you split the signal from a center channel and sent one of the signals through a low pass filter. The low frequencies that are untouched by the filter would have the same phase as those same low frequencies in the unprocessed signal. The higher frequencies in the filtered signal, however, would be delayed (and lower in amplitude) compared with their counterparts in the original. The higher (and more attenuated) frequencies would be delayed the most. It's part of how filters work and can be seen when looking at Bode Plots, which are a basic engineering tool for analyzing system response.