Nyquist Sampling Theorem has nothing to do with stereo or mono, but is about the sampling frequency (time or space). Every digitally-created or digitally reproduced audio has some form of aliasing, simply because trying to mathematically sample such a complex signal containing multiple frequency layers is impossible at fixed rates required for reproduction of the audio. HD/IBOC Radio, Mp3 files, Wave files, CD's, DVD's, etc., whatever your form of reproduction, must have a fixed sample rate which will cause aliasing, particularly at high frequencies. According to the Nyquist sampling theorem, the signal must be sampled at twice the highest frequency contained in the signal. Say you have a sine wave at 3Hz, fc=3 Hz, and so the Nyquist theorem tells us that the sampling frequency, fs, must be at least 6 Hz. Taking a 20kHz sine wave by itself, the sample rate would have to be 40kHz. Next we assume the sampling of a complex signal composed of many frequency components. By Fourier's theorem, any continuous signal may be decomposed in terms of a sum of sines and cosines at different frequencies. Since the many frequencies in music can't be sampled individually, a fixed rate is chosen. In the case of CD's, the rate is 44.1kHz. One common situation in which aliasing occurs is in Film. This is because continuously varying images are being discretely sampled at a rate of 24 frames/sec. The Nyquist sampling theorem tells us that aliasing will occur if at any point in the image plane there are frequency components, or light-dark transitions, that occur faster than fs=2, which in this case is 12 frames/sec. But in many situations the light-dark transitions may be occurring faster than this, such as a wagon wheel or propeller rotating at high speed. The point being; even with modern or classic films, some form of aliasing occurs.