FreaK
is his own damn self
So I was nerding out the other night about high precision actuators and stuff, as one does.
I discovered that the current state of the art for precision movement devices is in piezoelectric actuators. Really neat little things. So in the cold light of the next morning I decide to look into some specs for these things, like what if they're the endgame for TT drives right? So the short answer is maybe not as they are noisy. It's like a lot of little ceramic feet tapping on your drive wheel. But maybe with some experimentation that can get worked out.
But here's the interesting part:
The companies who make this super high precision stuff give specs in terms of micro radians. Absurd levels of resolution in positional accuracy here. But a funny thing happened when I decided to discover how many radians are interesting to us when talking about turntables. Nominally speaking at "33.3" RPM we're talking about nominally 3.5 radians per second.
But that's only nominal, if you wanted a good level of turntable performance you're probably going to want to add a 3 to your RPM figure right? There's a really surprising difference in the significant figures in terms of radians per second when you keep adding 3s to your RPM.
33.3rpm = 3.487168 rad/s
33.33rpm = 3.490309 rad/s
33.333rpm = 3.490624 rad/s
try it here:
www.inchcalculator.com
I also discovered that our weird "33.3"rpm number appears to come from a nominal 200 Degrees per second, a case where going from 33.3 to 33.333333333333333 gets you ever closer and closer to exactly 200deg/s, from 199.8 to 199.99999999999998
I think the takeaway here is that the way you do your math in your motor controller does have a direct impact on how your TT will end up sounding. Divide any of those numbers by say 25khz, and you can see that more significant digits does lead directly to more accurate HF reproduction.
I discovered that the current state of the art for precision movement devices is in piezoelectric actuators. Really neat little things. So in the cold light of the next morning I decide to look into some specs for these things, like what if they're the endgame for TT drives right? So the short answer is maybe not as they are noisy. It's like a lot of little ceramic feet tapping on your drive wheel. But maybe with some experimentation that can get worked out.
But here's the interesting part:
The companies who make this super high precision stuff give specs in terms of micro radians. Absurd levels of resolution in positional accuracy here. But a funny thing happened when I decided to discover how many radians are interesting to us when talking about turntables. Nominally speaking at "33.3" RPM we're talking about nominally 3.5 radians per second.
But that's only nominal, if you wanted a good level of turntable performance you're probably going to want to add a 3 to your RPM figure right? There's a really surprising difference in the significant figures in terms of radians per second when you keep adding 3s to your RPM.
33.3rpm = 3.487168 rad/s
33.33rpm = 3.490309 rad/s
33.333rpm = 3.490624 rad/s
try it here:
Revolutions per Minute (RPM) Converter - Inch Calculator
Convert revolutions per minute (RPM) to another unit of frequency such as hertz, kilohertz, or megahertz, and see the conversion formulas.
I also discovered that our weird "33.3"rpm number appears to come from a nominal 200 Degrees per second, a case where going from 33.3 to 33.333333333333333 gets you ever closer and closer to exactly 200deg/s, from 199.8 to 199.99999999999998
I think the takeaway here is that the way you do your math in your motor controller does have a direct impact on how your TT will end up sounding. Divide any of those numbers by say 25khz, and you can see that more significant digits does lead directly to more accurate HF reproduction.
