Как может рассуждать компьютер в духе булевой многозначности

Abstract

How a computer may think? The non-classical manyvaluedness can be presented by means of classical logic. We use $F = -1$ as a negative number for false, and the logical zero is released for uncertainty $N = 0$ which is better to be accepted \textit{by a computer by default} than a presumption of lie. Uncertainty $N = 0 = \frac{0}{1}$ forms \textit{the triad} $\nabla_{\mathbf{N}} : -1, \frac{0}{1}, 1$ where false $\mathbf{F}$ gives $\frac{-1}{1} \vee \frac{0}{1} = \frac{0}{1}$. Nonsense $B = 0' = \frac{1}{0}$ forms \textit{the inverse triad'} $\Delta_{\mathbf{B}} : 1, 0', -1'$ where $\mathbf{F}'$ gives $\frac{1}{-1} \vee \frac{1}{0} = \frac{1}{0}$. Two triads generate FIVE system, where $N \vee B = 0 \vee 0' = \frac{0}{1} \vee \frac{1}{0} = \frac{1}{1}$. Operations are done componentwise. The letters of a genetic code are taken for a sample: $A$ (adenine) as a maximum, $u$ (uracil) as a weak minimum, and also the inverted letters: $V$ as a minimum, $n$ as a weak maximum. The Matrix of Complementarity, columns of which represent complementary pairs, has been constructed under laws of creation of a living organism. The complete block $\Psi$ characterizes dependence on Last Name-dominants $A$ and $V$ Isomorphism of matrices of a genetic code and mental types shows predisposition of characters, in many respects determined by their genetic code. It is offered the arithmetizaton of modal logic on the basis of the Matrix of Complementarity.