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TCI Cobra interconnects against Chord Chameleon
John Phillips wrote:
On 2008-07-15, Don Pearce wrote: Jim Lesurf wrote: ... If I have two pieces of cable, one of 10 microhenries and 100 pF per metre, and another of 20 microhenries and 200 pF per metre, they will perform identically. I think not in a mismatched system. Indeed. No, the degree of match doesn't make any difference. In RF, you can take a piece of PE coax, a microstrip, an edgeline, some Andrew's Heliax - they all have totally different inductive and capacitive values. But if they were put in a black box with only connectors visible, there is not a single measurement you could make that would tell you which is which. All you need to specify them completely is the characteristic impedance and electrical length (I'm ignoring resistive differences of course). Inside the black box: - 1 metre of 100pf/m (10uH/m - 316-ohm) cable open circuit at the far end; - 1 metre of 200pf/m (20uH/m - 316-ohm) cable open circuit at the far end. Are you saying a capacitance meter operating at (for example) 1 kHz will measure the same capacitance value? What value will it measure? No I'm talking end-to-end measurements transmitting signal. d |
TCI Cobra interconnects against Chord Chameleon
On 2008-07-15, Don Pearce wrote:
... In RF, you can take a piece of PE coax, a microstrip, an edgeline, some Andrew's Heliax - they all have totally different inductive and capacitive values. But if they were put in a black box with only connectors visible, there is not a single measurement you could make that would tell you which is which. All you need to specify them completely is the characteristic impedance and electrical length (I'm ignoring resistive differences of course). Right. I see a difference. I think you are comparing transmission lines of the same electrical length (wavelengths) and saying they are indistinguishable, But I think a TL's electrical length is proportional to sqrt(L' * C'). If you double both (thus keeping the impedance unchanged) you have to halve the physical length to keep the electrical length constant. However I have been comparing cables (transmission lines) of the same physical length. So when I double the C' and L' in my simulations I have a TL of twice the electrical length. They ARE of different performance. Re-doing the simulations and halving the length of the 20uH/200pF line does indeed show an identical performance. However the cable is then too short to reach the from the amp to the 'speakers. -- John Phillips |
TCI Cobra interconnects against Chord Chameleon
John Phillips wrote:
On 2008-07-15, Don Pearce wrote: ... In RF, you can take a piece of PE coax, a microstrip, an edgeline, some Andrew's Heliax - they all have totally different inductive and capacitive values. But if they were put in a black box with only connectors visible, there is not a single measurement you could make that would tell you which is which. All you need to specify them completely is the characteristic impedance and electrical length (I'm ignoring resistive differences of course). Right. I see a difference. I think you are comparing transmission lines of the same electrical length (wavelengths) and saying they are indistinguishable, But I think a TL's electrical length is proportional to sqrt(L' * C'). If you double both (thus keeping the impedance unchanged) you have to halve the physical length to keep the electrical length constant. However I have been comparing cables (transmission lines) of the same physical length. So when I double the C' and L' in my simulations I have a TL of twice the electrical length. They ARE of different performance. Re-doing the simulations and halving the length of the 20uH/200pF line does indeed show an identical performance. However the cable is then too short to reach the from the amp to the 'speakers. No, that isn't how electrical length is specified - it is measured in wavelengths. All this means is that if the em wave travels slower in one, you make it proportionally shorter. d |
TCI Cobra interconnects against Chord Chameleon
In article , Don
Pearce wrote: Jim Lesurf wrote: [big snip] OK - this is all on hold for the moment. Interested though why you are including EM field velocity - is there some point to be made? You'll have to read the series of articles to see all the reasons I took an interest in velocity as well as impedance. :-) However... Two points. 1) I noticed that there seems a distinct pattern where the wave velocity varies from cable to cable in a way correlated with the cable impedance. First noticed it when analysing other people's measured results, but my own measurements threw up the same pattern. Found this interesting. 2) I think some people make a fuss about the wave velocity in terms of arguing about 'time smearing'. So I looked at that in transmission line terms. But I then went on to examine the non-matched more realistic cases to see if the idea stands up. Results in articles, but you can probably guess my conclusion. :-) From basic transmission line theory there is no obvious 1st order reason why the velocity should vary correlated with the impedance. So I covered this for the above reasons. Slainte, Jim -- Change 'noise' to 'jcgl' if you wish to email me. Electronics http://www.st-and.ac.uk/~www_pa/Scot...o/electron.htm Armstrong Audio http://www.audiomisc.co.uk/Armstrong/armstrong.html Audio Misc http://www.audiomisc.co.uk/index.html |
TCI Cobra interconnects against Chord Chameleon
In article , John Phillips
wrote: On 2008-07-15, Jim Lesurf wrote: In article , Don Pearce wrote: Speakers are particularly interesting in that there are many cables available, some of which (from Goertz) have inductance and capacitane which together come down to around 8 ohms as a distributed impedance. These cables, despite having enormous capacitance, are essentially ruler-flat in frequency. The last sentence is meaningless as it has no reference to the conditions of use. A 'cable' doesn't have a "ruler flat" response. What you get depends on the system. And as soon as the load doesn't match the cable perfectly, the source matters as well. Problem here is that domestic LS uses a voltage assertion approach with loads that have values that vary all over the shop. However my simulations suggest Don is quite right in the sense that a LS cable with a lower nominal impedance interacts less with most loudspeaker loads and in general results in a flatter frequency response for the voltage transferred from the amplifier to the LS. yes. The closer the cable and load impedances are, the smaller any variations in response tend to be. The snag is that in virtually all cases neither the load nor the cable have a uniform impedance across the audio band, nor vary in the same way. So although in an ideal world we are all healthy and rich... :-) Slainte, Jim -- Change 'noise' to 'jcgl' if you wish to email me. Electronics http://www.st-and.ac.uk/~www_pa/Scot...o/electron.htm Armstrong Audio http://www.audiomisc.co.uk/Armstrong/armstrong.html Audio Misc http://www.audiomisc.co.uk/index.html |
TCI Cobra interconnects against Chord Chameleon
In article , Don
Pearce wrote: Jim Lesurf wrote: ... If I have two pieces of cable, one of 10 microhenries and 100 pF per metre, and another of 20 microhenries and 200 pF per metre, they will perform identically. I think not in a mismatched system. Indeed. No, the degree of match doesn't make any difference. In RF, you can take a piece of PE coax, a microstrip, an edgeline, some Andrew's Heliax - they all have totally different inductive and capacitive values. But if they were put in a black box with only connectors visible, there is not a single measurement you could make that would tell you which is which. Well, you could easily measure, say, their capacitance values, and inductance values, Indeed, for the work I have been doing I have routinely been measuring such quantities and using a VNA to measure cable properties. If what you said above were true all cables would return the same values. They clearly don't. They simply don't "perform identically" when not used matched. Even if they share the same Zc value, they show observable differences. So i'm afraid I've just spent a few weeks showing that your initial statement above is incorrect. They may "perform identically " *when matched*. But that is a special case upon which the idea of matched operation is based. Nor, even then, might they be "identical" as the wave velocities may differ, for example. Doubling both L' and C' alters the wave velocity. They may also "perform indentically" if you have altered some other 'hidden variable' for the above without saying so. But the main one here is physical length, and we are discussing LS cables in a context where any normal comparisons would be between cables of similar physical length. People who buy/use/compare LS cables don't normally proceed on the basis that, "I have to first measure the wave velocities then move the speakers so as I can compare cables with the same matched propagation time." So far as I know, the normal process assumes cables of similar physical lengths as they will have a given amp-load distance to cover regardless of choice of cable. Hence selecting the lengths and varying them from cable to cable in this way is not appropriate for the purposes we are considering. Indeed, working on the basis of trying to get the same propagation time when matched would generally be futile as you don't have a matched system, and the impedances vary all over the place. When you come to measure the unmatched behaviour the results are nothing like what the matched case shows in general. All of what I have said presumes the use of similar operational use conditions. i.e. same physical lengths, loads, etc. Not "twiddle unspecified extra variables to get a special case". I am interested in teh real-world situation, not a special case which no-one would normally encounter for domestic audio LS use. Perhaps it will be useful for you to read the first article in the HFN series when it appears. :-) All you need to specify them completely is the characteristic impedance and electrical length (I'm ignoring resistive differences of course). In practice: I'd also be interested to know how you would be doubling both C' and L' prime whilst keeping all values uniform across the audio range. Slainte, Jim -- Change 'noise' to 'jcgl' if you wish to email me. Electronics http://www.st-and.ac.uk/~www_pa/Scot...o/electron.htm Armstrong Audio http://www.audiomisc.co.uk/Armstrong/armstrong.html Audio Misc http://www.audiomisc.co.uk/index.html |
TCI Cobra interconnects against Chord Chameleon
In article , Don
Pearce wrote: John Phillips wrote: On 2008-07-15, Don Pearce wrote: Are you saying a capacitance meter operating at (for example) 1 kHz will measure the same capacitance value? What value will it measure? No I'm talking end-to-end measurements transmitting signal. Ah! So your point is on the basis of comparing different *lengths* of cable, chosen so as to get the same summed L and C values. Not simply on using changed values of L' and C'. In effect you have now added an extra variable designed to counter the others for the purpose of your initial statements. :-) In such a case then the cables can, Indeed, perform the same way when you scale L' and C' together. The snag is that simply this isn't what people normally do in the real world. There they have a gap to cable across, so use a cable of much the same length of whatever type they choose. So your model isn't dealing with the practical reality relevant to this discussion. Slainte, Jim -- Change 'noise' to 'jcgl' if you wish to email me. Electronics http://www.st-and.ac.uk/~www_pa/Scot...o/electron.htm Armstrong Audio http://www.audiomisc.co.uk/Armstrong/armstrong.html Audio Misc http://www.audiomisc.co.uk/index.html |
TCI Cobra interconnects against Chord Chameleon
John Phillips wrote: Jim Lesurf wrote: Don Pearce wrote: Speakers are particularly interesting in that there are many cables available, some of which (from Goertz) have inductance and capacitane which together come down to around 8 ohms as a distributed impedance. These cables, despite having enormous capacitance, are essentially ruler-flat in frequency. The last sentence is meaningless as it has no reference to the conditions of use. A 'cable' doesn't have a "ruler flat" response. What you get depends on the system. And as soon as the load doesn't match the cable perfectly, the source matters as well. Problem here is that domestic LS uses a voltage assertion approach with loads that have values that vary all over the shop. However my simulations suggest Don is quite right in the sense that a LS cable with a lower nominal impedance interacts less with most loudspeaker loads and in general results in a flatter frequency response for the voltage transferred from the amplifier to the LS. This does assume the amplifier is stable driving the load. And just how the LS and the room then deal with that input voltage is, of course, another matter which may make that flatter frequency response less relevant. The concept of cable 'impedance' at audio frequencies is INSANE for a few metres length. It's the bulk R, L and C that effectively matter. Graham |
TCI Cobra interconnects against Chord Chameleon
Eeyore wrote:
John Phillips wrote: Jim Lesurf wrote: Don Pearce wrote: Speakers are particularly interesting in that there are many cables available, some of which (from Goertz) have inductance and capacitane which together come down to around 8 ohms as a distributed impedance. These cables, despite having enormous capacitance, are essentially ruler-flat in frequency. The last sentence is meaningless as it has no reference to the conditions of use. A 'cable' doesn't have a "ruler flat" response. What you get depends on the system. And as soon as the load doesn't match the cable perfectly, the source matters as well. Problem here is that domestic LS uses a voltage assertion approach with loads that have values that vary all over the shop. However my simulations suggest Don is quite right in the sense that a LS cable with a lower nominal impedance interacts less with most loudspeaker loads and in general results in a flatter frequency response for the voltage transferred from the amplifier to the LS. This does assume the amplifier is stable driving the load. And just how the LS and the room then deal with that input voltage is, of course, another matter which may make that flatter frequency response less relevant. The concept of cable 'impedance' at audio frequencies is INSANE for a few metres length. It's the bulk R, L and C that effectively matter. Graham Really - did you not see this? Have a look and tell me you think the bulk parameters are what matter again. The bulk parameters are represented by the curve with 1 as the first parameter. The one with 30 comes close to a true cable performance. http://81.174.169.10/odds/sections.gif d |
TCI Cobra interconnects against Chord Chameleon
In article , Don
Pearce wrote: Jim Lesurf wrote: The lumped version presumes a 'short' cable in wavelength terms. For audio frequencies and runs of a few metres this is generally quite a decent assumption. Ah but how short - that is the question. Here is another graph, this time of the loss of 10 feet of Monster cable into an 8 ohm resistive load. There are three traces, one in which the lumped elements are all in one piece, another where they have been split into 20 equal sections and yet another with 30 sections. Now, which one is "right"? The legends tell you which is which. http://81.174.169.10/odds/sections.gif Afraid the meaning of the text on the horizontal scale isn't clear to me. However the three plots seem to be within about 0.05dB of each other up to about 3 x 10E5 whatevers. If I assume the horizontal scale is angular frequency that seems to be over 45 kHz. I'd call the cable 'short' on that basis for audio use. However in reality *none* of the models is "right" in an absolute sense as all models are approximations which may be suitable for purpose or not. As with your decision to base arguments on changing the cable length to suit, your approach here may simply be misleading you by causing you to think in terms of 'ideal cases' which may not reflect the practical reality. You might also care to reflect that when I did VNA measurements the LF behaviour was similar to what you'd predict from lumped models. Main problem seems to be the way values for CLRG vary with frequency, and that affects transmission line models as well as lumped ones. :-) Results for that in the third article if HFN are happy to publish it. Slainte, Jim -- Change 'noise' to 'jcgl' if you wish to email me. Electronics http://www.st-and.ac.uk/~www_pa/Scot...o/electron.htm Armstrong Audio http://www.audiomisc.co.uk/Armstrong/armstrong.html Audio Misc http://www.audiomisc.co.uk/index.html |
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