Since I missed the censorship thread, I don't have a point of comparison, but this thread has definitely been very informative and entertaining regardless.
Anyways, more info for all on ribbon cables, subject du jour that they are-
Magnan website 'white paper' on ribbon cable design-
Magnan infoBasically, some of the points here exactly mirror Sean's comments above re. skin effects-
"The skin effect phenomenon has been found to be the major signal degrading effect in conventional audio cables. These effects include smearing of musical details, smearing together of instrumental images, flattening of the sound stage, and usually a general overbrightness. Almost all conventional audio cables utilize relatively thick stranded or solid wires which inherently cause gross audio band skin effect time smearing."
From there, the points seem to diverge, and the white paper becomes a mixed bag that includes fun 'marketing' metrics such as the rigorously defined 'Audio Figure of Merit' in Figure 1. :-(
All that aside, if you check out the soundstage review at
Soundstage Reviewthe comments on the coherency of the system sound are pretty similar to those I made upthread.
Also, there is a comment on cable theory references at the Silversmith Audio site (another manufacturer of ribbon cables)- if anyone knows more about these, I'd love to hear about it. If not, we'll have to wait for Jeffrey Smith to update the site.
SilversmithI'm referring specifically to this quote in the 'cable theory' section-
"In the last couple of years, impressive scientific studies have been conducted which have measured some differences in wire performance, including directionality, lending some credence to the subjectivist's camp. While the debate rages on, it is interesting to note, that the engineering knowledge needed to explain exactly why cables do make a difference, and accurately predict what a particular cable design will "sound" like, has been available for decades. Unfortunately for audiophiles, it was not until as recently as 1985 that someone actually applied that knowledge to the world of audio cabling. To this day, the Essex Echo - Unification Tracks 1-4, by Malcolm Hawksford, remains the single greatest work on the subject of audio cabling."
Sean, once again, thanks for the detailed post. I'm busy trying to break down your comments into digestible chunks for my 'challenged' brain. My first question regards your comments on 'minimizing skin effects'.
I guess I don't understand all of the relevant length scales that come into play, so I'll think about this from first principles- if a 'skin effect' is always confined to an esentially infinitely thin skin (on the order of 10s of nanometers; i.e., a few hundred atoms of thickness), then I have a hard time understanding how cable geometry matters at all.
In this case, if one thinks about a cable with a circular cross section, then basically the circumference/area of the cross section is the 2-d analog of the surface/volume ratio. Cicumference/area is always 2/r (r = radius.)
The geometry of a ribbon cross section isn't much different- so long as a ribbon's width is relatively large in comparison to its thickness, its perimeter/area ratio approximates 2/t, (t is the ribbon thickness). This approximation holds pretty well for both Alpha-Core products (MI-2 is w = 0.75 inch and t = 0.01 inch) and Magnan products (Reference speaker ribbon is w = 1.25 inch and t = 0.00075 inch).
What this means is that if skin effects really are confined to a very thin layer, it is immaterial whether cable cross section is circular or ribbon-like. For any given radius r = thickness t, the surface/volume ratio is the same.
Taking it a step further, in comparing surface/volume ratios of any two conductors (a and b, lets say), the ratio of the surface/volume ratios (SVRa/SVRb) is rb/ra, or, if a is a ribbon and b is a wire, rb/ta. If 'minimizing skin effect' is equivalent to minimizing surface/volume ratio, then basically the thicker conductor wins in this scenario, regardless of cross-sectional geometry. This outcome seems counterintuitive given everything one sees in cable design.
Still with me? Yeah, me neither...
What I think must actually be going on is that the 'skin affected zone' is relatively deep (let's call the depth d) compared to r or t in any given conductor cross-section. In this case, one can break the conductor down into outer 'skin affected (sa)' and inner 'bulk (b)' regions. Deriving geomeric relationships between these regions must yield some difference in the behavior of the ratios of 'skin affected area' to 'bulk area' for the two geometries (circular vs. ribbon.)
I'm too lazy/tired to do the math at this point- if someone could confirm that I'm either going in the right direction, or completely lost in the woods, I'll be more motivated to revisit the problem later. On the other hand, if someone wants to pipe in and keep me from reinventing the wheel in this analysis, that would be great too.
Next up- thinking about phase errors...