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First notions of logic (preparatory to the study of geometry) cover

First notions of logic (preparatory to the study of geometry)

The tract introduces elementary formal logic aimed at students preparing for geometric study, defining logic as the study of inference form rather than factual truth. It explains propositions as affirmations or denials, shows reduction of ordinary expressions to simple A is B or A is not B forms, and distinguishes universal and particular propositions. It analyzes negation, the differing meanings of negative words, and the limits of the adage that two negatives make an affirmative. It outlines syllogistic reasoning, classifying syllogisms that yield universal conclusions and those yielding partial conclusions by weakening premises, and emphasizes careful attention to language in forming valid inferences.

About This Book

The tract introduces elementary formal logic aimed at students preparing for geometric study, defining logic as the study of inference form rather than factual truth. It explains propositions as affirmations or denials, shows reduction of ordinary expressions to simple A is B or A is not B forms, and distinguishes universal and particular propositions. It analyzes negation, the differing meanings of negative words, and the limits of the adage that two negatives make an affirmative. It outlines syllogistic reasoning, classifying syllogisms that yield universal conclusions and those yielding partial conclusions by weakening premises, and emphasizes careful attention to language in forming valid inferences.

About the Author

De Morgan, Augustus portrait

Augustus De Morgan

Augustus De Morgan was a British mathematician and logician, renowned for his contributions to the fields of mathematics and logic in the 19th century. He is best known for his work 'A Budget of Paradoxes,' which explores various mathematical curiosities and paradoxes, showcasing his unique approach to mathematical thought. De Morgan also made significant advancements in the study of logic, particularly through his book 'First Notions of Logic,' which serves as a foundational text for understanding logical principles. His influence extends to the development of modern mathematical logic and the formalization of logical notation.

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