 One can also mention in this respect the so-called “factor semantics” for many-valued logic, where truth values are defined as ordered \(n\)-tuples of classical truth values \((T\)-\(F\) sequences, see Karpenko 1983). Then the value \(3/5\), for example, can be interpreted as a \(T\)-\(F\) sequence of length 5 with exactly 3 occurrences of \(T\). Here the classical values \(T\) and \(F\) are used as “building blocks” for non-classical truth values.