My fiend has Logic Pro and I have heard the horror stories enough. Complex software means tons of bugs and when you uppgade your OS, anything can happen…
One of the reasons that Pro Tools so dominated the pro DAW market was because it was so stable and in a pro studio stability is vitally important. If John Williams says, "I love the London Symphony Orchestra, that last take was perfect", the last thing you can afford to say is, "sorry we'll have to do it again, the DAW crashed"! There are of course some horror stories, as there are with any set of complex equipment but compared to much software, pro DAW (and Pro Tools in particular) is extremely stable.
Would it not rather be the case that, were the Nyquist-Shannon theorem incorrect, digital audio would still work, just imperfectly? ... The application of the theorem to digital audio ...
No, if the theorem were incorrect there would be no digital audio and no digital anything else! The theorem was not applied to digital audio, it was the other way around, digital audio was applied to the theorem. It was because the theorem was correct that digital audio was developed. There are a couple of points often missed by those in the audiophile community who have a vested interest in demonstrating that the theorem is incorrect/incomplete:
1. Nyquist suggested the basics of the theory in 1924 but in 1948 Caude Shannon mathematically proved it. Later still, when technology had advanced sufficiently, organisations started trying to find a way to engineer technology to fulfil that proven theorem. So we're NOT dealing with just a theory applied to or attempting to explain how digital audio works, we're dealing with a proven theorem upon which digital audio is designed and without which digital audio would not have been developed in the first place.
2. The audiophile community tends to look at the Nyquist-Shannon theorem purely in terms of their own particular interest, music reproduction but actually that is an almost incidental by-product of the theorem. In his 1948 paper "A Mathematical Theory of Communication" Shannon's proof of what is today called the Nyquist-Shannon Theorem does not just cover the perfect quantification, storage and communication of audio information but of ALL information!! Think about that for a moment! ... That proof of what Shannon called "Communication Theory" (but is today called Information Theory), is the basis of all digital technology and for this reason Shannon is sometimes called "the father of the digital age". Indeed, the basic unit of information and entropy, as defined by the IEC, is named the Shannon, although it's now known more popularly as a "bit". I should therefore have more correctly titled this thread "16Sh vs 24Sh, the Myth Exploded"! Today this theorem crops up all over the place, in numerous fields, from neurobiology to our understanding of back holes. It is, arguably, one of the most important and influential theorems in human history! So no, if the theorem were incorrect there would not be any digital audio, in fact there would not be any digital anything, including the "digital age"!
Regarding waveforms: As essentially stated by others, the Nyquist-Shannon Theorem is correct, it is correct for ALL actual waveforms, irrespective of how simple or complex they are! It is therefore also correct for any actual square, triangle or sawtooth wave! Audiophiles (or those marketing to them) will often hold up some output plot as say; "there you are, that's not an accurate square wave." - which is absolutely true! It's not an accurate square wave because an accurate square wave does not and cannot exist, digital audio accurately captures all the information of what actually does exist, not what audiophiles only believe exists. A common problem in audiophilia I'm afraid and hence the use of the word "Myth" in the title of this thread!
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