signal-to-noise ratio (SNR)
Picture trying to hear a friend talk at a party. How well you understand them doesn't depend only on how loudly they speak (the signal) — it depends on how loud they are compared to the background chatter (the noise). Signal-to-noise ratio is exactly that comparison for an electrical signal: the power in the thing you care about divided by the power in everything you don't. A big number means a clear, easy-to-read signal; a small number means your signal is drowning. Because the two can span an enormous range, we almost always quote SNR in decibels, where SNR(dB) = 10·log10(signal power / noise power). Every 10 dB is a tenfold jump in power ratio, so 60 dB means the signal carries a million times more power than the noise.
In analog and mixed-signal chips, SNR is the ultimate quality yardstick because the noise it measures never goes away — it is the hiss built into the physics: thermal noise from every resistor (power density 4kTR), flicker (1/f) noise that dominates at low frequencies, and, the moment you digitize, quantization noise from rounding each sample to the nearest code. That noise floor sets the smallest signal you can still tell apart from the mud, while the largest signal the circuit can handle without clipping sets the ceiling. The span between those two — your dynamic range — and the effective resolution you can claim are both capped by SNR. You can amplify a weak signal all you want, but if you amplify the noise right along with it, the ratio doesn't budge; what matters is keeping the noise small at the very front, where the signal is born.
This is why SNR is the headline number on a data converter's datasheet. For an ideal N-bit analog-to-digital converter fed a full-scale sine wave, the only noise left is quantization, and the best SNR you can ever reach works out to about 6.02·N + 1.76 dB — roughly 6 dB, or one bit of resolution, for every bit you add. A 12-bit converter therefore tops out near 74 dB. Real circuits always land below that ideal because thermal and flicker noise, jitter, and distortion pile on top, so the measured SNR tells you how many bits are genuinely useful rather than merely printed on the package.
The ceiling on an ideal converter's SNR — each extra bit buys about 6 dB, and real noise only drags you below it.
A handy back-conversion: an ADC's effective number of bits is ENOB = (SNR − 1.76) / 6.02, which turns a measured SNR into the resolution you actually get rather than the resolution advertised; also note SNR is amplitude-squared, so as a voltage ratio it is 20·log10(Vsignal/Vnoise), not 10·log10.