Exam 12: Inductive Generalizations

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Which of the following is a necessary condition for celebrating someone's birthday?

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Can the same causal factor be both a necessary and a sufficient condition of the effect?

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I want to know why there is so much water collecting in my basement.I know that the basement walls leak a little bit, allowing enough water in to stain the walls.But right now, even the carpeting is soggy.So I conclude that I also have a leaky pipe.Which method did I use to determine this?

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Mill's method of agreement helps to identify causes by looking for:

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Which of the following is an example of induction?

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Which of the techniques for identifying causes is the only one that does not require us to have any initial knowledge or guesses about what causes the effect?

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What would complete the following generalization most plausibly? All screws are:

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I have observed that some of the bad smell in my house is caused by my cat.Which of the following observations would allow me to use the method of residues to show that there is a second cause of the bad smell?

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The third rule of generalization is that we should consider whether _____ in light of other knowledge we possess.

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An instance that confirms a generalization is called a _____ instance, whereas an instance that disconfirms a generalization is called a _____ instance.

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Which of the following is an example of induction?

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Suppose that we examine three cases in which the factors given below coincide with the occurrence of effect E.Which factor would the method of agreement suggest is responsible for E? Case 1: b,c,f,j,l,ob , c , f , j , l , o Case 2: a,e,f,i,k,n,pa , e , f , i , k , n , p Case 3: d,f,gh,md , f , g h , m

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Which of the following is a sufficient condition for a candidate to be the winner of a presidential election?

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Inductive generalization is:

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Whereas deductive arguments are evaluated according to their validity, inductive arguments are evaluated according to their:

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If n is a necessary condition for an effect E, and s is a sufficient condition for the same effect, but E does not occur, we can conclude:

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