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| | 37 Natural Apodosis & Dilemma |
 | | Natural apodosis is deductive argument mainly involving (i) a necessary natural conditional as major premise, and (ii) an actual categorical corresponding to the antecedent or to the negation of the consequent as minor premise, with (iii) an actual categorical corresponding to the consequent or to the negation of the antecedent, respectively, as conclusion. |
 | | Clearly, the rules of quantity here are less restrictive than those of modality; this is because the quantity of antecedent and consequent is one and the same, whereas the modality concerns their relationship. |
 | | Simple constructive natural dilemma consists, as shown below, of premises and conclusion all of which are necessary; the major premise consists of a conditional whose antecedent is a natural disjunction (or, alternatively, of the equivalent conditionals in conjunction), the minor premise is disjunctive, and the conclusion is categorical. |
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