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216                                                                                             Syllogism
            The combination of the two different categories of classifications leads to four different premises as given in Table below.
                                                      Universal/ Particular   Affirmative/ Negative
                         “All”, “Every”, “Any”, “Each”  Universal             Affirmative

                         “No” , “Not” “None”          Universal               Negative
                         Some, Many                   Particular              Affirmative
                         Some not, Many not           Particular              Negative
            The subject or the predicate can be either distributed or not distributed in the given premise.
            The subject and the predicate are either distributed (indicated as yes) or not distributed (indicated as no) depending on
            what kind of a statement it is . Table below shows the distribution pattern of the subject and the predicate.
                                       Example                     Subject                 Predicate
               Universal affirmative   “All”, “Every”, “Any”, “Each” Yes                   No
               Universal negative      “No” , “Not” “None”         Yes                     Yes
               Particular affirmative  Some, Many                  No                      No
               Particular negative     Some not, Many not          No                      Yes
            Please note that:
            (i)  Subject is distributed only in Universal statements.
            (ii)  Predicate is distribute in Negative statement.

            RULES FOR DEDUCTIONS


            1.   Every deduction should contain three and only three distinct terms.
            2.   The middle term must be distributed at least once in the premises.
            3.   If one premise is negative, then the conclusion must be negative.
            4.   If one premise is particular, then the conclusion must be particular.
            5.   If both the premises are negative, no conclusion can be drawn.
            6.   If both the premises are particular, no conclusion can be drawn.
            7.   No term can be distributed in the conclusion, if it is not distributed in the premises.
            Now lets take few examples to understand this:
            Example 1: Find the conclusion of
            (i)  All Rats are Pats
            (ii)  All Pats are Cats
            Solution: Now look at the minute details of each premise
            (i)  Here the first statement starts with “All” which is Universal affirmative hence it is a universal affirmative statement,
                and the subject (Rats) is distributed but the predicate (Pats) is not distributed.
            (ii)  The second statement is also Universal affirmative, the subject Pats is distributed and the predicate Cats is not
                distributed .
            (iii)  Here the middle term is Pats as it occurs in both the premises.
            (iv)  Middle term is Pats is distributed once in the premises (In this example Premise ii) hence it satisfies Rule [2] hence
                we can find a conclusion.
            (v)  Conclusion will have two terms and these terms are “Rats” and “Cats”
            (vi)  As “Rats” is distributed in the 1st premises and “Cats” is not distributed,
            (vii)  In final conclusion “Rats” is distributed but “Cats” is not distributed.
            Conclusion: All Rats are Cats
            Note of Caution: The conclusion can not be All Cats are Rats as in this case we have distributed the
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