You may be losing less signal than you think. If you subtract the original from the modified signal, there may be phase shifts in retained frequencies, giving the false impression that you are subtracting some of the real sound. If original is a sine wave and modified is shifted half a cycle, for instance, the difference is even louder than either.
Or in other words the power spectrum of the difference is not the difference of power spectra.
Is there a better way to calculate the perceptual difference of sounds?
If you use Nyquist's slope and then integrate the result, the sound is not unchanged, but it loses the last signal and is offset to begin with a zero sample. This is not phase shifted, but perhaps the other steps introduced shifts.
de-click via differentiation then limiting then integration
Forum rules
If you require help using Audacity, please post on the forum board relevant to your operating system:
Windows
Mac OS X
GNU/Linux and Unix-like
If you require help using Audacity, please post on the forum board relevant to your operating system:
Windows
Mac OS X
GNU/Linux and Unix-like
Re: de-click via differentiation then limiting then integrat
Also the slope function seems always to assign a zero start time, contrary to the documentation, which might matter in other programs, but not in the sound returned to Audacity, which ignores the sound's start anyway and only uses the sample sequence.
Re: de-click via differentiation then limiting then integrat
The destructive interference was just to get an approximate idea of the frequency content of what was being removed.Paul L wrote:You may be losing less signal than you think. If you subtract the original from the modified signal, there may be phase shifts in retained frequencies, giving the false impression that you are subtracting some of the real sound. If original is a sine wave and modified is shifted half a cycle, for instance, the difference is even louder than either.
Superimposing the spectrograms ? ...Paul L wrote: ... Is there a better way to calculate the perceptual difference of sounds?.
Re: de-click via differentiation then limiting then integrat
Are those spectrograms really different?
Tell me how to make such pictures in case I need to demonstrate befores and afters too.
I was wondering if there is a way to present the difference of spectra aurally, better than just subtracting one signal from another.
Tell me how to make such pictures in case I need to demonstrate befores and afters too.
I was wondering if there is a way to present the difference of spectra aurally, better than just subtracting one signal from another.
Re: de-click via differentiation then limiting then integrat
I can see vertical spikes in the "before" spectrogram which aren't in the "after", their timing corresponds with the noises isolated by the destructive-interference method.Paul L wrote:Are those spectrograms really different?
I used free photoshop-type software called GIMP to created a simple gif animation : (the fiddly bit was getting the two spectrograms perfectly aligned).Paul L wrote:Tell me how to make such pictures in case I need to demonstrate befores and afters too.
The difference can be detected by having the "before" and the "after" tracks playing simultaneously (and in-sync) and toggling between the recordings.Paul L wrote:I was wondering if there is a way to present the difference of spectra aurally, better than just subtracting one signal from another.
Re: de-click via differentiation then limiting then integrat
Of course there is that method, but is there any way to listen to something that approximates the difference of power spectra without that bit of murmur of the original that could only be phase shift?
Audacity's noise removal for instance has an isolate radio button. I could not get rid of the murmur and naively thought at first that I was losing some signal with the noise. But maybe not.
Audacity's noise removal for instance has an isolate radio button. I could not get rid of the murmur and naively thought at first that I was losing some signal with the noise. But maybe not.