A fixed voltage readout needs several conductance rows to show the current law. Exact arithmetic here means exact results for the stated model inputs; measured inputs still carry uncertainty and significant-figure limits.

highlighted = computed this step

Half a siemens makes three amps at six volts

Hold voltage at 6 V. Conductance 1/2 S gives current 3 A. The reciprocal load is computed inside the circuit diagram.

I=GV=12 S6 V=3 AI=GV=\tfrac{1}{2}\ \text{S}\cdot6\ \text{V}=3\ \text{A}
Channel readoutA conducting state maps to current; a blocked state maps to zero.6 V2 ohm3 A

One siemens doubles the current

Conductance 1 S with the same voltage gives current 6 A. This row changes conductance only.

I=GV=1 S6 V=6 AI=GV=1\ \text{S}\cdot6\ \text{V}=6\ \text{A}
Channel readoutA conducting state maps to current; a blocked state maps to zero.6 V1 ohm6 A

Two siemens makes twelve amps

Conductance 2 S gives current 12 A. This is an ohmic readout abstraction; channel stochasticity and amplifier noise are outside the model.

I=GV=2 S6 V=12 AI=GV=2\ \text{S}\cdot6\ \text{V}=12\ \text{A}
Channel readoutA conducting state maps to current; a blocked state maps to zero.6 V1/2 ohm12 A