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Mizraji E. The Matrix Algebra of Logic...Logic Operators..Cellular Automata 2026
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Description:
Textbook in PDF format
In these times when matrix algebra is proving to be a fundamental tool in emerging theories such as quantum computing and the neural models that underpin generative AI, the analysis of logical operations using matrix algebra provides us with a fresh perspective on logic and opens up an approach that simultaneously proposes new ways of teaching logic and opens up new avenues for research.
Our purpose here is to represent the algebra of logic through a theory of operators. The operators used are matrices that operate on vector truth values. These matrices allow us to represent virtually all operations of propositional calculus and prove its fundamental theorems, but operating according to the rules of matrix algebra. Likewise, various aspects of non-binary logic and modal logic can also be analyzed using this method of algebraic operators. It is important to note that in mathematical logic, an algebraic structure called a βmatrixβ is defined. However, these formal matrices are not the matrix operators of linear algebra that we will refer to in this book.
Preface
Introduction
References
The foundations
The bases of logical calculation
An informal look at matrices and vectors
Neural memory models and the origin of vector logic
Vector logic
The matrix operators of logic
Binary matrix operators and uncertain logical values
The modalities and conceptualization of uncertainty
Explorations of complexity
Elements of differential and integral calculus of logical operators
Binary cellular automata and the complexity of the simple
Analyzing the internal structure of complex ECA through logical matrices: an unfinished exploration
Index