Confront the 1962 Bipolar Logic Baseline Standing Power Cost Before Mos Existed
# Confront the 1962 Bipolar Logic Baseline: Why a Field-Effect Alternative Looked Worth the Risk
## 1. Why 1962's Digital Logic Was Entirely Bipolar, and Entirely Hungry for an Alternative
By 1962, every commercial digital logic family in production — resistor-transistor logic (RTL), the newer diode-transistor logic (DTL), and a handful of proprietary current-mode variants — was built from bipolar junction transistors switching current through resistor networks, and every one of them paid a standing power cost whether or not a gate was actually switching. A bipolar gate's resistors draw current continuously, in both logic states, simply to hold a voltage level; multiply that by the gate counts system designers were already asking for, and the power-density ceiling was visible years before anyone could build past it. A genuinely different switching element — one that blocked current in its off state by electrostatic field rather than reverse-biased junction leakage alone — had been patented in outline since the 1930s but never built as a working, controllable device. The incentive to finally build one was not curiosity; it was the bipolar family's own standing-current arithmetic:
## 2. Real Diagram: The Logic-Family Landscape Immediately Before Experimental MOS
Nothing about this arithmetic was secret in 1962; what was missing was a way to build the field-effect side of the comparison as an actual, controllable, reproducible device. The landscape below places experimental MOS at the exact point it has to enter the story: alongside, not yet instead of, the bipolar families already running in production.
## 3. The Logic-Family Landscape Immediately Before Experimental MOS
This series does not assume MOS wins; it tracks the two families' real, contemporaneous progress side by side, because in 1962 neither the bipolar incumbents nor the field-effect challenger had yet settled which one would actually win the next decade's logic-density race, and that uncertainty is itself the honest starting condition for everything that follows.