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Definition: The predicate term of the conclusion refers to all members of that category, but the same term in the premises refers only to some members of that category. Examples: (i) All Texans are Americans, and no Californians are Texans, therefore, no Californians are Americans. The predicate term in the conclusion is 'Americans'. The conclusion refers to all Americans (every American is not a Californian, according to the conclusion). But the premises refer only to some Americans (those that are Texans). Proof: Show that there may be other members of the predicate category not mentioned in the premises which are contrary to the conclusion. For example, from (i) above, one might argue, "While it's true that all Texans are Americans, it is also true that Ronald Regan is American, but Ronald Regan is Californian, so it is not true that No Californians are Americans." Copi and Cohen: 207
Fallacy of Exclusion
Definition: Important evidence which would undermine an inductive argument is excluded from consideration. The requirement that all relevant information be included is called the "principle of total evidence". Examples: (i) Jones is Albertan, and most Albertans vote Tory, so Jones will probably vote Tory. (The information left out is that Jones lives in Edmonton, and that most people in Edmonton vote Liberal or N.D.P.) (ii) The Leafs will probably win this game because they've won nine out of their last ten. (Eight of the Leafs' wins came over last place teams, and today they are playing the first place team.) Proof: Give the missing evidence and show that it changes the outcome of the inductive argument. Note that it is not sufficient simply to show that not all of the evidence was included; it must be shown that the missing evidence will change the conclusion. Davis: 115
Fallacy of Drawing an Affirmative Conclusion From a Negative Premise Definition: The conclusion of a standard form categorical syllogism is affirmative, but at least one of the premises is negative. Examples: (i) All mice are animals, and some animals are not dangerous, therefore some mice are dangerous. (ii) No honest people steal, and all honest people pay taxes, so some people who steal pay pay taxes. Proof: Assume that the premises are true. Find an example which allows the premises to be true but which clearly contradicts the conclusion. Copi and Cohen: 210
Existential Fallacy Definition: A standard form categorical syllogism with two universal premises has a particular conclusion. The idea is thatsome universal properties need not be instantiated. It may be true that 'all trespassers will be shot' even ifthere are no trespassers. It may be true that 'all brakelesstrains are dangerous' even though there are no brakelesstrains. That is the point of this fallacy. Examples: (i) All mice are animals, and all animals are dangerous, so some mice are dangerous. (ii) No honest people steal, and all honest people pay taxes, so some homest people pay taxes. Proof: Assume that the premises are true, but that there are no instances of the category described. For example, in (i) above, assume there are no mice, and in (ii) above, assume there are no honest people. This shows that the conclusion is false. Copi and Cohen: 210
Fallacies of Explanation ******************** An explanation is a form of reasoning which attempts to answer the question "why?" For example, it is with an explanation that we answer questions such as, "Why is the sky blue?" A good explanation will be based on a scientific or empirical theory. The explanation of why the sky is blue will be given in terms of the composition of the sky and theories of reflection.
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