Consider the following question: a circle, a triangle, and a semicircle. Which figure is different from the other two? According to the usual thinking, there must be only one answer to this question. Can you think about it again? Triangles are chosen because they are the only shapes made up of straight lines. Circle is chosen because it is the only closed system enclosed by a curve. The semicircle is chosen because it is the only figure surrounded by a curve and a line. Look, there are three answers to this question, but none of them can find fault.
再者,1+1在大多数人看来只有一个答案,等于二,可它在化学中就小于二。就这样一个看似如此简单的问题也有好多个答案。
Moreover, in most people's opinion, 1 + 1 has only one answer, equal to two, but it is less than two in chemistry. There are many answers to such a seemingly simple question.
如此看来,拘泥于“一个正确答案”是极没必要的。“横看成岭侧成峰,远近高低各不同”,同样一篇文章从不同角度看也有不同感悟,同样一件事,用不同的方法去解决,最终结果或许都一样。“条条大路通罗马”,连大师毕加索的画都褒贬不一,我们又何必只在一个答案上找出路呢?
So it's unnecessary to stick to "one right answer". The same article has different understandings from different perspectives. The same thing can be solved in different ways, and the final result may be the same. "All roads lead to Rome", even Picasso's paintings have different opinions. Why do we only find the way in one answer?
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