I totally agree with what Rick and Bruce are saying, except I wish they wouldn't use the word "phase response" for it.
To be sure, phase response is the half of the story that many people neglect, but it is only half of the story. The frequency response is the other half of the story and is equally important, if not more so.
The impulse response approach to instrument modelling naturally captures both the phase and frequency responses. In digital filters, they can be set independently of each other. If you removed the frequency response data, it would be an all-pass filter and would sound completely wrong. I don't know what happens when you remove the phase response data. It can be done in theory, but it's a serious mathematical undertaking and the only reason to do it would be as an experiment to see if anyone could hear a difference.
I like Bruce's wiggling wood explanation. The easy part of a digital modeller's job is superimposing the wiggles of another piece of wood onto your signal. The hard part is undoing the wiggles of the wood in whatever instrument you're actually using. I guess a piezo bridge helps a lot by giving a direct string signal.
I think when most people say "phase response" they are actually thinking of the changes in frequency response that happen when a signal gets combined with phase-shifted copies of itself.
To be sure, phase response is the half of the story that many people neglect, but it is only half of the story. The frequency response is the other half of the story and is equally important, if not more so.
The impulse response approach to instrument modelling naturally captures both the phase and frequency responses. In digital filters, they can be set independently of each other. If you removed the frequency response data, it would be an all-pass filter and would sound completely wrong. I don't know what happens when you remove the phase response data. It can be done in theory, but it's a serious mathematical undertaking and the only reason to do it would be as an experiment to see if anyone could hear a difference.
I like Bruce's wiggling wood explanation. The easy part of a digital modeller's job is superimposing the wiggles of another piece of wood onto your signal. The hard part is undoing the wiggles of the wood in whatever instrument you're actually using. I guess a piezo bridge helps a lot by giving a direct string signal.
I think when most people say "phase response" they are actually thinking of the changes in frequency response that happen when a signal gets combined with phase-shifted copies of itself.
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