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The limit of reproducing high frequencies (assuming the source is capable of capturing information beyond 20Khz) is set by the band width of the amplification and speakers. And the most analogue part of the whole process - us!
The reason that higher sampling rates sound more 'real' is because the original signal is simply 'captured' more accurately - the values between sampling points are less of a 'guess'.
"Take these three items, some WD-40, a vise grip, and a roll of duct tape. Any man worth his salt can fix almost any problem with this stuff alone." - Walt Kowalski
"Only two things are infinite - the universe, and human stupidity. And I'm not sure about the universe." - Albert Einstein
All sounds are made up of sine waves, and 44.1k is enough to accurately capture ANY sound up to 22.05kHz. Nothing is lost.
Bandcamp
Spotify, Apple et al
Anyway, you can't hear supersonic noise by definition (otherwise it would be sonic noise). The limits for hearing are the points at which the hearing threshold drops beneath the pain threshold, i.e. you can sense it if it's intense enough, but mainly through discomfort. As you might imagine this isn't very relevant to audio reproduction outside of Guantanamo bay.
I believe that the sinewave is extrapolated from the sampling points by (to coin a phrase) 'joining the dots' in the digital to analogue converter - hence the higher sampling (and bit rate) - the more accurately the digital representation of the analogue wave form is.
I take the point that the higher you move the frequency needed to aggressively filter to avoid aliasing, the less intrusive it's audible inpact will be.
I'm no expert - the knowledge I have is from reading up on digital sound reproduction over the years. I have no education or professional training in it - just a fascination with how things work....
http://en.m.wikipedia.org/wiki/44,100_Hz
They seem to believe that was a coincidence, rather than the reason.
Yeah it is really interesting! The deal is even without the extra 'dots ' of a higher sample rate, the maths should extrapolate the same curve that would be described by the extra dots anyway... In theory at least. I seem to remember reading that the ear can distinguish timing differences that are much smaller than the ~0.05 milliseconds it takes for a single cycle of a 20kHz sound to occur - a quick google shows one paper suggesting 10-20 MICROseconds which would mean the timing resolution of our ears is up to 40kHz+ even if our cochlear aren't tuned to pick up repeating sine waves that high. I'm just freewheeling really, I've got no idea if our how this impacts anything, I just find it interesting that we can hear time shifts much more accurately than frequencies.
Bandcamp
Spotify, Apple et al
"Take these three items, some WD-40, a vise grip, and a roll of duct tape. Any man worth his salt can fix almost any problem with this stuff alone." - Walt Kowalski
"Only two things are infinite - the universe, and human stupidity. And I'm not sure about the universe." - Albert Einstein