Henry Mars
Tele-Afflicted
Something that could end up being a phase shift oscillator if a lot of attention isn't paid to gain and lead dress. one Lp and one hp ckt that hopefully doesn't meet Barkhousen's Criteria.
Would this be a 3rd order filter with center frequency of around 58Hz?The high pass filter in question has a center frequency of 72Hz
If this model is anywhere accurate (and that's a BIG if...), then the treble control cuts treble (-3dB) at 180Hz around -25dB/decade max. A little steeper than 1st order, but not 2nd order. The bass control cuts bass (-3dB) at 150Hz also around -25dB/decade max. Surprisingly even frequency response across 20Hz-20kHz when the controls are matched.
Is the model accurate? Not really sure. With both controls maxed, the gain of the split signal system (V1A output back to the point where the signals remix) is about -10dB (a loss of 70% of the signal coming off of V1A). Seems kinda low. We all realized right away that this thing would struggle with gain, so maybe that's about right?
Maybe someone who's a wizard at modelling and understands op amps can verify my model. I had to use op amps because that's all Falstad would allow in this frequency analysis app.
Second order RC filters like this have a theoretical phase shift of 180 degrees, but they only reach this at zero Hertz or infinity Hertz. Single RC filters have 90 degree theoretical phase shifts.
The high pass filter in question has a center frequency of 72Hz at which point the phase shift should be +90 degrees. The low pass filter has a center frequency of 339Hz at which point the phase shift should be -90 degrees. As you increase the frequency, the high pass filter's phase shift decreases towards zero degrees and the low pass filter's phase shift decreases towards -180 degrees. If the two curves were synchronized, then the two paths would always be 180 degrees out of phase. But they are not. Instead they are only 180 degrees out of phase at one audible frequency and who knows what frequency that is.
Would this be a 3rd order filter with center frequency of around 58Hz?
EDIT: It seems the shared frequencies would be out of phase, but not 180 degrees out of phase, resulting in an effect.
What is the third filter that makes it a 3rd order filter?Would this be a 3rd order filter with center frequency of around 58Hz?
EDIT: It seems the shared frequencies would be out of phase, but not 180 degrees out of phase, resulting in an effect.
I'm not sure that I understand the question. I built both filters with a 12AX7. The high-pass filter was at +90 after the cathode follower at 78Hz. The low-pass filter was at +90 after the inverting gain stage at 1.6kHz. So the problem is that the difference is not 360 degrees when both filters are at the same frequency.Doesn't it come just right when treble high pass change +90 and following cathode follower 0 decrees, bass low pass change -90 and following gain stage -180 decrees and the sum comes 360 decrees?
Hi Gene @The Ballzz , The best way to investigate this would be to put together a sim of the main tone sections. Its only a few minutes work. Id be happy to have a go if you'd like?
I have forgot how filters truly behave but I thought that high pass and low pass cause different "phasing" to signal? And obviously thats why that circuit uses inverting and non inverting stages?I'm not sure that I understand the question. I built both filters with a 12AX7. The high-pass filter was at +90 after the cathode follower at 78Hz. The low-pass filter was at +90 after the inverting gain stage at 1.6kHz. So the problem is that the difference is not 360 degrees when both filters are at the same frequency.
Below are the three filters I see.What is the third filter that makes it a 3rd order filter? It looks like it would be a flanger type effect.
@johnDH
That would be wonderful. I was going to point you to this thread (over at the Marshall forum as a PM), asking what you might know about understanding crossover networks. I also didn't want to add any extra clutter to your massive "attenuator" thread. Yesterday, I was a reading and posting monster (almost felt "Troll-ish") across several forums, so....
Thanks For Chiming In!
Gene
The input impedance on that cathode follower is something like 33M. This puts the contribution to frequency response and phase shift clear over in the single-digit Hertz range where we can safely ignore it.Below are the three filters I see.
Would you call it a flanger type effect because of the overlapping signal due to the different cut off frequencies and those frequencies are x degrees out of phase?
Second order RC filters like this have a theoretical phase shift of 180 degrees, but they only reach this at zero Hertz or infinity Hertz. Single RC filters have 90 degree theoretical phase shifts.
The high pass filter in question has a center frequency of 72Hz at which point the phase shift should be +90 degrees. The low pass filter has a center frequency of 339Hz at which point the phase shift should be -90 degrees. As you increase the frequency, the high pass filter's phase shift decreases towards zero degrees and the low pass filter's phase shift decreases towards -180 degrees. If the two curves were synchronized, then the two paths would always be 180 degrees out of phase. But they are not. Instead they are only 180 degrees out of phase at one audible frequency and who knows what frequency that is.
They do cause different phasing to the signal. But the high-pass filter isn't at +90 degrees clear across all of the frequencies nor is the low-pass filter at -90 degrees across all of the frequencies. The bode plots for phase shift vs frequency are "S" curves. The high-pass plot goes from +180 to zero with increasing frequency. The low-pass plot goes from zero to -180 with increasing frequency. If you could get those two curves to line up with each other frequency wise, then the two signals would always be 180 degrees out of phase. But the two curves are not lined-up so that the phase shift is constantly different with frequency.I have forgot how filters truly behave but I thought that high pass and low pass cause different "phasing" to signal? And obviously thats why that circuit uses inverting and non inverting stages?