Category:Definitions/Categorical Syllogisms
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This category contains definitions related to Categorical Syllogisms.
Related results can be found in Category:Categorical Syllogisms.
A categorical syllogism is a logical argument which is structured as follows:
$(1): \quad$ It has exactly two premises and one conclusion.
- The first premise is usually referred to as the major premise.
- The second premise is usually referred to as the minor premise.
$(2): \quad$ It concerns exactly three terms, which are usually denoted:
\(\ds P:\) | the primary term | ||||||||
\(\ds M:\) | the middle term | ||||||||
\(\ds S:\) | the secondary term |
$(3): \quad$ Each of the premises and conclusion is a categorical statement.
Subcategories
This category has the following 9 subcategories, out of 9 total.
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T
Pages in category "Definitions/Categorical Syllogisms"
The following 18 pages are in this category, out of 18 total.
C
- Definition:Categorical Syllogism
- Definition:Categorical Syllogism/Also known as
- Definition:Categorical Syllogism/Conclusion
- Definition:Categorical Syllogism/Historical Note
- Definition:Categorical Syllogism/Premises
- Definition:Categorical Syllogism/Shorthand
- Definition:Categorical Syllogism/Terms
- Definition:Conclusion of Syllogism