So:
- min: 1/44 = 0.0227
- mid: 1/52 = 0.0192
- max: 1/60 = 0.0166
So we'll simply normalize to 2: coefficient = 104.166.
Now, normalized exponential coefficients (assuming mid = 2)
- min: 1.729
- mid: 2.0
- max: 2.364
Now with 100% key track, each octave will actually be only 1.729 times rather than 2 times the frequency.
Each semitone is: 1.729 ^ (1/12), or 1.0466856 vs. 1.059463.
So now I can set Xhip's asymptote to 130% and the filter scale coefficient to 1.0466856 and we can see what happens... not even close.
I'd be willing to say that there is absolutely no way van helen used an OB-Xa for that sound unless it was heavily modified or damaged.
Well, the problem is that there is no real way to get this sort of result with any practical synthesizer.But the alpha version you uploaded today is good enough. Would be nice to have a slider controlling the curve, but i can wait for that.
You mentioned:
I have no idea what this would be doing... To get a similar curve the asymptote needs to be something like 100.0001%. No shaping of the resulting envelope could produce this unless the shape were very extreme. It may be using a linear envelope with a function like x/(x+y) where y is very low such as 0.0001.Elektrostudio Model Mini in exponential mode
We can be certain though that to get this sort of curve, it is impossible the original synthesizer was the OB-Xa. It is also impossible the envelope were any envelope based upon a functional CEM-3310 as the asymptote is determined by the internals of the chip.
You may get closer with this http://xhip.net/temp/xhip_alpha_100_tiny_asymptote.7z
Still though, we're talking about a broken synthesizer here, not a special feature. Even if Xhip had an adjustable asymptote, this would be a value as far to the side as you could possibly put it and most likely way further.