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陈向东黄皮逻辑假设部分56题

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楼主
发表于 2011-3-22 20:38:20 | 只看该作者 回帖奖励 |倒序浏览 |阅读模式
the workers at bell manufacturing will shortly go on strike unless the management increases their wages. as bell's presidet is well aware, however, in order to increase the workers' wages, bell would have to sell off some of its subsidiaries. so, some of bell's subsidiaries will be sold.

the conclusion above is properly draw if which one of the following is assumed?
A. bell manufacturing will begin to suffer increased losses.
B. bell's management will refuse to increase its workers' wages.
C. the workers at bell manufacturing will not be going on strike.
D. bell's president has the authority to offer the workers their desired wage increase.
E. bell's workers will not accept a package of improved benefits in place of their desired wage increase.

答案是C。
可是我觉得C这个答案是公司售出子公司以后的一个结果呢,而不是假设。
我认为的正确答案是E。
还请各位NN的帮忙~谢谢!
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沙发
发表于 2011-3-22 20:59:44 | 只看该作者
从题干:如果Bell的管理层不加薪,工人们很快就会罢工。Bell的主席很明白,为了能够给工人们加薪,只能卖掉部分子公司。

结论:Bell将卖掉部分子公司

反推,如果结论成立,说明公司同意给工人加薪,这样工人们就不会罢工了。反过来,假设工人们不罢工,说明他们的加薪要求得到满足,而这种加薪得以实现的唯一途径就是卖掉子公司。

E和题干联系不是很紧密。
板凳
发表于 2011-3-22 22:07:28 | 只看该作者
你用数学的方法来推,卖掉子公司是给工人加薪的必要条件,给工人加薪是工人停止罢工的必要条件,所以卖掉子公司是工人停止罢工的必要条件,原文最后一句的结论说会卖掉子公司,说明工人停止罢工
地板
 楼主| 发表于 2011-3-24 07:57:56 | 只看该作者
你用数学的方法来推,卖掉子公司是给工人加薪的必要条件,给工人加薪是工人停止罢工的必要条件,所以卖掉子公司是工人停止罢工的必要条件,原文最后一句的结论说会卖掉子公司,说明工人停止罢工
-- by 会员 larkspur (2011/3/22 22:07:28)


谢谢你的推理过程!
5#
发表于 2011-3-24 09:41:41 | 只看该作者
This question is an old LSAT question and it asks for a SUFFICIENT assumption, which would lead all the way to the conclusion of the stimulus.

Premise:
1) no wage increase --> workers will strike
2) wage increase --> sell off some subsidiaries

Conclusion:
Bell will sell some subsidiaries.

The contrapositive of premise 1) is:
no strike --> wage increase, therefore the logic chain is
no strike --> wage increase--> sell off some subsidiaries

Based on this logic chain, either "no strike" or "wage increase" would be a trigger for "sale of some subsidiaries."

Among the answer choices, C simply picks the former as the correct sufficient assumption.

Remember: sufficient condition --> necessary condition. If you understand this simply logic, there is nothing in your way to solve logical reasoning problems.
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