A new symbolic approach to the logic of relatives, expanding Boole’s calculus for clearer inferences.
This work presents a specialized notation that extends early logic to cover absolute, relative, and conjugative terms. It explains how algebraic signs can express inclusion, equality, and complex relational structures, offering a systematic way to draw inferences from relational statements. The pages frame a spectrum of ideas, from the classification of logical terms to the use of letters, numbers, and operations for rigorous argument. It introduces rules for addition, multiplication, and involution, and it explores infinitesimals and higher-order relations, all aimed at making the logic of relations more precise and applicable.
- Clear definitions of absolute, relative, and conjugative terms and how they interrelate
- Algebraic signs for inclusion, equality, and logical operations
- Techniques for forming and manipulating complex relational statements
- Insights into the extension of Boole’s calculus to broader areas of logic
Ideal for readers interested in the history and development of logical notation, relational logic, and the groundwork for modern algebra of relations.