It is impossible in two-valued logic, i.e., we cannot use it for logical reasoning based on binary logic.
Today, under the "true or false" philosophy, we are confined within the 'syntactic' restrictions, in connection with the adoption of the counter-concepts/binary concepts presented by common words and Boolean numbers concerned with logical reasoning based on binary logic.
Thinking this produces a simplistic binary logic about gendered behaviours, which only works to reinforce division.
The presence or absence of a bubble corresponds to the two binary logic states.
Generalization of classical binary logic minimization to general multi-valued networks.
For large circuits that model sequences of reactions within the cell, binary logic rapidly becomes unmanageably complex.
A mastery of regular binary logic is quite sufficient to operate these simpler models, but the initial process of measuring the rice and water can be mystifying.
They also can be used as ferroelectric random-access memories (FERAMs), where the opposing directions of polarization can represent the two states of binary logic.
This method can be used in binary logic, Multiple-Valued Logic (MVL) and specifically digital fuzzy systems.
Because the transistors in a computer chip are intended to perform binary logic operations, they're designed to make those transitional states undetectable.
Without the childish simplicity of binary logic, all his power and glamour leak away, and he becomes just another lost boy, picking up a gun in the hope that it will have the answer written on the barrel.
