Exam 12: Inductive Generalizations

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If we wish to make a generalization that "all S are P," how various should our sample be?

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D

Is winning a $200 million lottery a necessary or sufficient condition for being rich?

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B

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

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E

Which of the following would complete this generalization most plausibly? All sunglasses are:

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Which of the following is true?

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Are mammary glands a necessary or sufficient condition for being a mammal?

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I want to know why my bathroom floor is so wet.I know that some water gets on it when people step out of the shower, but there is an inch of water on my floor! So I conclude that some other factor is also responsible, possibly a leak in the plumbing.Which method did I use to determine this?

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When we look for and give weight to evidence supporting a conclusion, while ignoring, downplaying, or failing to seek evidence against it, that is called:

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Can a strong generalization about a group of things ever be based on a single instance?

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I want to know which insect is eating my tomatoes.I notice that the tomato plants with ladybugs, butterflies, and moths are fine.The tomato plants with ladybugs, butterflies, moths, and caterpillars are partially eaten.So I conclude that the caterpillars are eating my tomatoes.Which method did I use to determine this?

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

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Suppose that I am a professional linguist with a specialization in African languages and I want to make the generalization that all African languages have an "S" sound.What would be the best way to go about looking for disconfirming instances?

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Suppose that I want to make the generalization that all college freshmen in America are financially dependent on their parents.Which of the following samples would be the best basis?

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Do the methods of agreement and difference show that factors are necessary or sufficient conditions?

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Induction by complete enumeration occurs when:

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Which of the following is a sufficient condition for being a square?

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Can an effect have more than one necessary condition?

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The second rule of generalization is that we should look for _____ as well as _____ instances of a generalization.

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Suppose that I suspect that the size of my pumpkins is primarily determined by the amount of sunlight each one receives.How could I use the method of concomitant variations to confirm this?

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Which of the following is an example of induction?

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