Tag Archives | categorical

Key notes on the representation of categorical propositions

The idea of representing classes and their relation expressed in a proposition by use of circles was originally developed by Euler, a Swiss mathematician of eighteenth century. But its subsequent development and refinements are due to Venn, a British logician belonging to nineteenth century.

By |2011-06-01T07:36:43+00:00June 1, 2011|Articles|Comments Off on Key notes on the representation of categorical propositions

Notes on the Nature of Categorical Proposition

Logic is concerned with arguments. It distinguishes good arguments from the bad ones. An argument consists of propositions Out of which one is called the conclusion and others are called premises. Arguments are either deductive or inductive

By |2011-06-01T07:36:43+00:00June 1, 2011|Articles|Comments Off on Notes on the Nature of Categorical Proposition

Valuable notes on Disjunctive-Categorical Syllogisms

This is a kind of mixed syllogism in which the major premise is a disjunctive proposition, whereas the minor premise and the conclusion are categorical propositions. A disjunctive proposition consists of two component propositions, which are called its disjuncts.

By |2011-06-01T06:32:50+00:00June 1, 2011|Articles|Comments Off on Valuable notes on Disjunctive-Categorical Syllogisms

Key notes on Hypothetical-Categorical Syllogisms

This is a kind of mixed syllogism in which the major premise is a hypothetical proposition, the minor premise is a categorical proposition and the conclusion is a categorical proposition. Symbolically it is represented as,

By |2011-06-01T06:32:50+00:00June 1, 2011|Articles|Comments Off on Key notes on Hypothetical-Categorical Syllogisms

Key notes on Alternative-Categorical Syllogisms

This is a kind of mixed syllogism in which the major premise is an alternative proposition and the minor premise is a categorical proposition affirming one of the alternatives of the major premise. The conclusion is a categorical proposition that denies the other alternative.

By |2011-05-31T07:23:43+00:00May 31, 2011|Articles|Comments Off on Key notes on Alternative-Categorical Syllogisms
Go to Top