# General CMOS circuit

In any CMOS circuit like an inverter or an n-input NOR or NAND gate, where the pMOS network is connected at the top to Vdd source terminal and nMOS network is connected at the bottom to the ground terminal, can any node voltage (junction where two transistors connect) be negative?

In almost all the sources I read it is assumed that the node voltages are always in the range [Vdd, 0]. Of course, this assumption is quite reasonable and intuitive and not worth talking about; but how to 'prove' it logically and through reasoning?

Without this assumption, how to reason/understand, in a CMOS network, which terminal is the source and which terminal is drain for any transistor?

In a network consisting of only capacitors and resistors it is easy to see what the exact voltage of each node is because those devices have simple clearly defined relationship between their voltages and currents/charge across them. How to similarly reason the conclusions about the polarity of each terminal voltage in a transistor network when some transistors are in cutoff and some are conducting?

• Ok, you're ignoring that the 0 comes from the definition of the lowest voltage present in the circuit being defined to 0. So, how would anything be lower than that? Jan 9, 2021 at 15:06
• If inductance was present, you might get some fly back, otherwise the Drain just is an inverting switch to Source which has a dual meaning. Pch Souce is Vdd Jan 9, 2021 at 15:08
• @MarcusMüller Sir, I understand that 0 is the lower voltage of the 'source' given in any circuit. Suppose the entire CMOS network is being powered by a 5v battery, then the positive terminal of the battery is the Vdd and the negative one is defined as the 0. So, my doubt would then be, in any circuit can there be a lower voltage with respect to the negative terminal of the source? Because when we have some transistors in cutoff, we simply do not know the voltage of the two terminals of the transistor. We only ignore it by assuming it is in between the rail voltages. How to justify it? Jan 9, 2021 at 15:14