Any chance of the "why" to that? I understand as much as to know that 6db of change is a voltage doubling, so for 16 bits, which is 16 possible doublings, there are 6*16=96db of dynamic range. Similarly, for 24 bits, there is 6*24=144db. So this means there's 48db available to attenuate the signal without any loss right?
So, in practice, does that mean the first 48db of attenuation is totally 100% lossless, or is the loss "spread" over the total range of possible attenuation, so you lose a bit of dynamic range even at 99% output?
Also, I'm confused as to working out how the attenuation works, the following rough working out is clearly totally wrong, so can you tell me where I'm going wrong?
I'm going to assume the average good home system needs to go from around 40db to 100db SPL, is that reasonable? So thats 60db of attenuation needed, which assuming each 10db decrease in SPL needs 1/10th as much power means we need 10^-6 = 1 millionth as much power delivered at minimum volume as we do at maximum.
But now I'm completely confused, since there's no way we can throw away 20 bits (2^20 being approx 1 million).
Can someone set me straight or point me in the right direction to correct my obvious buffoonery?
Thanks.
Paul
So, in practice, does that mean the first 48db of attenuation is totally 100% lossless, or is the loss "spread" over the total range of possible attenuation, so you lose a bit of dynamic range even at 99% output?
Also, I'm confused as to working out how the attenuation works, the following rough working out is clearly totally wrong, so can you tell me where I'm going wrong?
I'm going to assume the average good home system needs to go from around 40db to 100db SPL, is that reasonable? So thats 60db of attenuation needed, which assuming each 10db decrease in SPL needs 1/10th as much power means we need 10^-6 = 1 millionth as much power delivered at minimum volume as we do at maximum.
But now I'm completely confused, since there's no way we can throw away 20 bits (2^20 being approx 1 million).
Can someone set me straight or point me in the right direction to correct my obvious buffoonery?
Thanks.
Paul