Hello there. I'm trying to figure out Ringz, which seems hard. Since it is supposed to be equivalent to Resonz, a nice way would be to get them both to sound exactly the same. I'm on my way there, but Ringz is sounding way louder and I needed help. I hope there's a formula to convert the gain of the filter from one object to the other, can anyone help me?
By the way, it's quite unclear where these formulas come from, any ideas? I'd really like to know that. Anyway, here's how I present the formulas...
// dt as function of "freq" & "rq"
~sr = s.sampleRate;
~freq = 500;
~rq = 0.1
~dt = log(0.001) / (~sr * log(1 - (pi/~sr * ~freq * ~rq)))
//rq as function of freq and dt
~sr * (1 - exp(log(0.001) / (~dt * ~sr))) / (pi * ~freq)
///////////////////////////////////////////////////////////////////////////////////////
The conversion formulas work indeed... and I've tried them to see if they sounded right. You can compare it too. Check it out.
{Resonz.ar(WhiteNoise.ar, 440!2, ~rq)}.play
{Ringz.ar(WhiteNoise.ar, 440!2, ~dt)}.play
About the bandwith of the filter, it does sound equivalent alright. But as you can hear it, Ringz is much louder than Resonz.
By the way, by comparing Resonz * Klank, they both sound about equally loud.
{Ringz.ar(WhiteNoise.ar, 440!2, ~dt)}.play;
{Klank.ar(`[[440], nil, [~dt]], WhiteNoise.ar)!2}.play
So, bottom question, why is it louder? And, more importantly, is there a formula to convert the gain of the filter from one object to the other?
Thanks