Re: [Audacity-devel] Better EQ curves
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From: Richard A. <ri...@au...> - 2010-03-16 22:36:03
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On Mon, 2010-03-15 at 00:48 +0000, Martyn Shaw wrote: > This doesn't seem like a good way forward (modifying the current FIR > algorithms to give good/accurate phase response). If we want to get > something-like the correct phase response as well as amplitude > response then we should be looking at using IIR filters shouldn't we? My courses never used the FIR/IIR jargon so I'm relying on wikipedia, but yes, all real RIAA/IEC etc preamps use IIR analogue filters, that's why they have non-flat phase responses. The same would be true of almost any analogue tone control system, varying from mild shifts on hifi-type controls to quite large ones on the high-Q filters found in audio production consoles and effects pedals. At the core of this is the fact that there are an infinite number of watys to design a filter with a given frequency response curve. Even allowing for the fact there are fewer good ones, there will always be more than one possible interpretation on any interface that only provides a frequency response input. Providing a phase and frequency response input removes all ambiguities - the two curves _completely_ define the filter's response, any filter that implements the two curves correctly will have no measurable difference from any other (That's an over-simplification, but anything that is outside it isn't really EQ, certainly in hardware). This is why I was suggesting adding one extra set of parameters (hidden by default I'm sure) as a simple way to provide almost any EQ function that could ever be desired. > We haven't got those at the moment in EQ but could make it if we > wanted. We could have an interface that's lets us set those break points. > > I'm no 'golden ear' but I don't believe that people can hear a > difference in phase, and I have tried this a number of times. But you > can hear a change in phase of one component to a constructed waveform. > I'm sure that we could get into 'heated debate' here about phase, > but let's not. Do you mean by this you can't hear an overall phase shift, but you can a frequency-dependent one? That would be a reasonable statement to me as well. The usualy illustration of this is filtering the high harmonics of a square (or nearly square) wave with a filter with linear phase response and with the RC-type response - one has ripples on it's waveform where as the other looks rounded off, and this is claimed to be audible. Richard |