GMAT逻辑基本知识Assumptions.

2017-08-11 作者: 315阅读

  作为入门GMAT逻辑的基本知识,这是考生第一步要牢牢掌握的,不了解这些入门级知识量,后期无法很好地学会GMAT逻辑。下面就由澳际小编为大家讲解GMAT逻辑基本知识第一课:Assumptions。

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  Assumptions

  An assumption is an unstated premise. In other words, an assumption is a piece of evidence that strengthens the author’s argument but that the author never sates explicitly in the stimulus.

  Sufficient vs. Necessary Assumptions

  Imagine that you were accused of cheating during a GMAT test. At the hearing bore a panel of disciplinary committee, only one piece of evidence is presented – your one-sentence testimony: “I did not cheat at the GMAT exam.” After hearing your testimony, the panel concludes that you did not cheat. You are dinitely elated. But logically, the panel’s conclusion is on shaky ground because they assume, for better or worse, that you are telling the truth! In fact there are at least three different assumptions the panel could be making.

  1. You are telling the truth.

  2. You told the truth at the hearing.

  3. It is possible for you to tell the truth.

  The first assumption that you always tell the truth is a sufficient assumption because it is sufficient or enough to justify the panel’s conclusion. If you always tell the truth, then the panel must be right. However, this assumption is not a necessary assumption or an assumption that we have to make, because the panel could still be right even if you do not always tell the truth. As long as you told the truth at your hearing, the judge is still right. In other words, the panel’s conclusion does not depend on the assumption that you always tell the truth.

  The second assumption that you told the truth at your hearing is both a necessary and sufficient assumption. It is sufficient because if you told the truth at the hearing, then the panel is right; it is also necessary because if you did not tell the truth at the hearing, then the panel is wrong. In other words, the panel’s decision depends on this assumption being true.

  The third assumption that it is possible for you to tell the truth is a necessary assumption because if it were not possible for you to tell the truth, then the panel would be wrong. However, this assumption is not sufficient because it alone does not justify the panel’s conclusion. Just because you can tell the truth does not mean you actually tell the truth at the hearing. Therore, the panel could still be wrong, even if the last assumption is true.

  As this example illustrates, sufficient assumptions typically have strong language (always, never, none, all), while necessary assumptions typically have weak language (possible, likely, often, many).

  Sufficient Assumption

  Prompts for sufficient assumptions

  • Which one of the following, if assumed, would justify the conclusion?

  • The author’s conclusion would be properly drawn if which one of the following was true?

  Sufficient assumption prompts almost always use the word IF, while necessary assumption prompts never use IF. Also, sufficient assumption prompts avoid qualifiers such as MOST. MOST JUSTIFIES, for example, is a strengthen question, while JUSTIFY by itself is a sufficient assumption question.

  Bore you look at the answers:

  1. Pinpoint the main conclusion in the passage. (Read my previous Main Point post.)

  2. Separate the premises from everything else. After you find the main point, don’t assume that all the other statements are premises; they might include opposing viewpoints, background information, and concessions.

  3. Are there any jumps between the premises and the conclusion or between each premise? To find these jumps, look for any concepts that are discussed only once. There are usually two. The correct answer usually fills in the gap in the argument by linking those two concepts together. Alternatively, slowly read each word of the conclusion. Which phrase was not used in the premise? That word or phrase will likely reveal where the argument jumped to the conclusion: at the gap!

  仅仅掌握GMAT逻辑考试的入门知识是远远不够的,但同时只有打好这入门的基础,才有可能理解和战胜GMAT逻辑考试的高难度,考生可根据澳际小编总结的GMAT逻辑基本知识来进行基础学习,祝每一位考友都能取得优异的成绩!

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