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The Msb analog dac is really good.
Vega is more fluid and analog like, the PS is drier and less pleasant.
I found a dealer here in the Twin Cities and I am going to audition the Vega today. I am going to bring along my current DAC for comparison.
"Auralic's Vega offered very low levels of harmonic distortion, even when driving a full-scale signal into the very demanding 600 ohm load. Fig.14 reveals that the highest-level harmonic under those circumstances is the third, but that it lies at –116dB, or just 0.0002%! The Vega's performance with the high-frequency intermodulation test depended on the Filter mode used. With Mode 1 (fig.15), not only were the intermodulation products supremely well down in level, with the difference product at 1kHz lying at –128dB (0.00005%)"
Guys, something to consider: If you oversample in jRiver to 352.8/384, you will not hear any differences in choosing different filters in the Vega DAC. The filters you will be hearing are the ones jRiver uses for the first step of 8x oversampling. Going up in sample rate from 352.8 to the MHz range at which the Vega passes along the data stream to the ESS Sabre will not produce any audible artifacts at all, as all artifacts will be way beyond the range of your systems ability to reproduce them.I would also consider this: Who do you think is using a better digital filter design: jRiver, or the custom filters which Auralic has developed for the Vega? I would suspect that for redbook files, the Vega minimum phase option would sound better than the standard linear phase, filter jRiver uses.I would strongly suggest not oversampling in jRiver as a first test, and then, exploring the filter options in the Vega. One of the things you paid for with the Vega is the custom oversampling engine, it is quite a sophisticated set of filters. As far as I know, jRiver just uses the standard SoX open source OSF filters, right?
I suspect that it might be advisable to synchronously up sample the data, in other words always up sample to a number that can be divided by the base sample frequency evenly with no remainders. 352.8 can be evenly divided by 44.1, for example. Scotty