Exam 12: Inductive Generalizations

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Does every generalization have negative instances?

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I want to know why my yard is so well lit at night.So I watch it over a period of several nights and notice that it is most well lit when the moon is full, less well lit at quarter moon, and most poorly lit at new moon.Therefore, I conclude that moonlight is principally responsible for lighting my yard at night.Which method did I use to determine this?

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Does the method of concomitant variations show that a factor is a necessary or sufficient condition?

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Suppose that I want to make the generalization that no fungus contains chlorophyll.Which of the following samples would be the best basis?

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Suppose that we try very hard to find some disconfirming instances for a generalization, but can't find any.Can we still make a strong generalization?

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Is not breathing for one minute a necessary or sufficient condition for being dead?

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Marie and Pierre Curie were working with an ore that contained uranium, but found that its radioactivity was higher than could be explained by the uranium in it.What conclusion would be suggested by the method of residues?

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Mill's method of concomitant variations helps to identify causes by observing:

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Suppose that an argument has several steps.Could some of the steps be deductive while others are inductive?

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A given causal factor a is a sufficient condition for an effect E when:

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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: a,b,ca , b , c Case 2: a,d,fa , d , f Case 3: a,gha , g h

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In an inductive argument:

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Mill's method of difference helps to identify causes by:

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Mill's method of residues is used when part of an effect (E) can already be explained by certain causal factors (such as a and b).It provides evidence for an additional causal factor, c, by:

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Is speaking Spanish a necessary or sufficient condition for being Mexican?

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When a generalization is made, is it always possible to have a complete enumeration?

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Which of the following is a necessary condition for playing the piano?

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The first rule of generalization is that the sample should be sufficiently _____ and _____.

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Suppose that I want to make the generalization that all Americans who have served in the military are good marksmen.What would be the best way to go about looking for disconfirming instances?

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Suppose that I suspect that running my ceiling fan stirs up dust and causes my table to become dusty.How could I use the method of concomitant variations to confirm this?

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