An inquiry into the existence of the gifted child
Let us start by looking at a modern 'genius', Maryam Mirzakhani, who died at the early age of 40. She was the only woman to win the Fields Medal—the mathematical equivalent of a Nobel prize. It would be easy to assume that someone as special as Mirzakhani must have been one of those 'gifted' children, those who have an extraordinary ability in a specific sphere of activity or knowledge. But look closer and a different story emerges. Mirzakhani was born in Tehran, Iran. She went to a highly selective girls' school but maths wasn't her interest—reading was. She loved novels and would read anything she could lay her hands on. As for maths, she did rather poorly at it for the first couple of years in her middle school, but became interested when her elder brother told her about what he'd learned. He shared a famous maths problem from a magazine that fascinated her—and she was hooked. In adult life it is clear that she was curious, excited by what she did and also resolute in the face of setbacks. One of her comments sums it up. ‘Of course, the most rewarding part is the "Aha" moment, the excitement of discovery and enjoyment of understanding something new ... But most of the time, doing mathematics for me is like being on a long hike with no trail and no end in sight.' That trail took her to the heights of original research into mathematics. Is her background unusual? Apparently not. Most Nobel prize winners were unexceptional in childhood. Einstein was slow to talk as a baby. He failed the general part of the entry test to Zurich Polytechnic—though they let him in because of high physics and maths scores. He struggled at work initially, but he kept plugging away and eventually rewrote the laws of Newtonian mechanics with his theory of relativity. There has been a considerable amount of research on high performance over the last century that suggests it goes way beyond tested intelligence. On top of that, research is clear that brains are flexible, new neural pathways can be created, and IQ isn't fixed. For example, just because you can read stories with hundreds of pages at the age of five doesn't mean you will still be ahead of your contemporaries in your teens. While the jury is out on giftedness being innate and other factors potentially making the difference, what is certain is that the behaviours associated with high levels of performance are replicable and most can be taught—even traits such as curiosity. According to my colleague Prof Deborah Eyre, with whom I've collaborated on the book Great Minds and How to Grow Them , the latest neuroscience and psychological research suggests most individuals can reach levels of performance associated in school with the gifted and talented. However, they must be taught the right attitudes and approaches to their learning and develop the attributes of high performers—curiosity, persistence and hard work, for example—an approach Eyre calls 'high performance learning'. Critically, they need the right support in developing those approaches at home as well as at school. Prof Anders Ericsson, an eminent education psychologist at Florida State University, US, is the co-author of Peak:
Secrets from the New Science of Expertise . After research going back to 1980 into diverse achievements, from music to memory to sport, he doesn't think unique and innate talents are at the heart of performance. Deliberate practice, that stretches you every step of the way, and around 10,000 hours of it, is what produces the goods. It's not a magic number—the highest performers move on to doing a whole lot more, of course. Ericsson's memory research is particularly interesting because random students, trained in memory techniques for the study, went on to outperform others thought to have innately superior memories—those who you might call gifted. But it is perhaps the work of Benjamin Bloom, another distinguished American educationist working in the 1980s, that gives the most pause for thought. Bloom's team looked at a group of extraordinarily high achieving people in disciplines as varied as ballet, swimming, piano, tennis, maths, sculpture and neurology. He found a pattern of parents encouraging and supporting their children, often in areas they enjoyed themselves. Bloom's outstanding people had worked very hard and consistently at something they had become hooked on when at a young age, and their parents all emerged as having strong work ethics themselves. Eyre says we know how high performers learn. From that she has developed a high performing learning approach. She is working on this with a group of schools, both in Britain and abroad. Some spin-off research, which looked in detail at 24 of the 3,000 children being studied who were succeeding despite difficult circumstances, found something remarkable. Half were getting free school meals because of poverty, more than half were living with a single parent, and four in five were living in disadvantaged areas. Interviews uncovered strong evidence of an adult or adults in the child's life who valued and supported education, either in the immediate or extended family or in the child's wider community. Children talked about the need to work hard at school, lo listen in class and keep trying. Let us end with Einstein, the epitome of a genius. He clearly had curiosity, character and determination. He struggled against rejection in early life but was undeterred. Did he think he was a genius or even gifted? He once wrote: 'It's not that I'm so smart, it's just that I stay with problems longer. Most people say it is the intellect which makes a great scientist. They are wrong: it is character.’
Complete the summary using the list of phrases, A-K , below,
Write the correct letter, A- K , in boxes 27-32 on your answer sheet.
题目:Maryam Mirzakhani 在数学领域被视为 ,
因为她是唯一一位获得享有盛誉的菲尔兹奖的女性,
这一记录在她去世时仍然未被打破。
分 析: 以 人 名 和 奖 项 为 定 位 词, 方 便 查 找, 此 外,
regarded as 指他人对这位女性的评价,答案的方向性
明确。原文中提及 Maryam Mirzakhani 说到,她是唯
一一位女性菲尔兹奖得主(only woman to win),这与
题目中的 only female holder 对应;通过原文中提及的
easy to assume 可知,这是人们对她的猜测,对应题目
中的 regarded as,因此 as special as 即所需填写的答案。
对照词库查找,能与 special(特别的)同义替换的是
unique(独一无二的)。因此答案为 H。
题目:然而,数学对小时候的她来说几乎没有
分析:本题需要查找她小时候,数学对她的某种影响,
这种影响是用 little 修饰的。原文中提及她出生于伊朗
的德黑兰,就读于一所女校(girls’ school),这是在讲
Maryam 的出身和成长,对应题目中的 as a child;原
文中说,她在女校时,maths wasn’t her interest,即她
对数学不感兴趣,这符合题目中的 held little…for her,
因此 interest(兴趣)为答案。对照词库查找同义替换
词,appeal(吸引力)最为恰当。因此答案为 A。
题目:事实上,她的数学成绩一直低于平均水平,直
到她被某位兄弟姐妹给她看的一道难题所 。
分析:空白处与某个 siblings 给她的难题有关,且需
要查找的词在 was 后,因此应查找动词的被动语态或
形容词。原文中提及她原本对数学兴趣不大,直到她
哥哥 shared a famous maths problem,让她产生了兴趣;
哥哥分享的数学题对应题目中的 difficult puzzle,而哥
哥对应题目中的 one of her siblings。本段最后两句中
的 became interested(产生兴趣)、fascinated her(迷住
了她)、was hooked(被吸引了)都表明,答案是“产
生了兴趣”。对照词库,唯有 intrigued(被吸引的)意
思和词性都符合题干要求。词库中的 appeal 虽然意思
正确,但不符合此处的形容词或动词被动语态的要求,
故排除。因此答案为 C。
题目:后来,作为一名职业数学家,她拥有探索精神,并在遇到困难时表现 。
分析:空白处是她遇到困难时的表现,与“有探索
精神”并列;在 be 动词后,应该是形容词。文中提
到:在成年后,显然她很有好奇心(curious),做事
充满热情,遇到挫折也不动摇(resolute in the face of
setbacks)。原文中的 curious 对应题目中的 an inquiring
mind,与之并列的成分中,setbacks 对应题目中的 did
not go smoothly,而她的态度是 resolute(坚决的)。对
照题库,determined 意为“坚决的”,为形容词,与题
目要求相符。因此答案为 B。
题目:她曾说,最大的 源于突破性的发现,
事实上,她负责了一些极具 的数学研究。
分析:第一,后续题目都来自她的自白(She said);
第 二, 两 处 空 白 前 的 词 汇 程 度 都 很 深:the greatest
是 最 高 级,extremely 意 为“ 极 度 地 ”, 因 此 需 要 在
原文中查找类似词汇。原文中提及她成年后,她的
comments 可以概括她的性格(上文中的 curious 等)。
comments 是她对自己的评价,对应题目中的 She said。
原文中提及,最让人倍感值得的(the most rewarding)
是那个顿悟的瞬间(the “Aha” moment)。其中,最高
级 the most 对应题目中的 the greatest,“顿悟瞬间”也
是题目中 making…discoveries 的同义替换,由此可知
她在有突破性发现的时刻最能感到 rewarding。对照
词库,第 31 题空白处词性应为名词,因此 satisfaction
(满足)最符合原文。原文中的另一处描写不直接,但
可以寻找她负责了什么样的数学研究。原文中提及,
她说很多时候从事数学就像长途跋涉,没有现成的
路,也不知道尽头在哪里,而正是这条路(trail)将
她带到了数学创新研究的顶峰(the heights of original
research)。 其 中,the heights 无 需 用 形 容 词 最 高 级
或 extremely 描述,它本身就表示“顶峰”。而她做
的数学研究是创新的(original),因此题目应当是独
创性非常高的研究。对照词库,与 original 对应的是
innovative(创新的)。因此答案分别为 J、I。
题目:她曾说,最大的 源于突破性的发现,
事实上,她负责了一些极具 的数学研究。
分析:第一,后续题目都来自她的自白(She said);
第 二, 两 处 空 白 前 的 词 汇 程 度 都 很 深:the greatest
是 最 高 级,extremely 意 为“ 极 度 地 ”, 因 此 需 要 在
原文中查找类似词汇。原文中提及她成年后,她的
comments 可以概括她的性格(上文中的 curious 等)。
comments 是她对自己的评价,对应题目中的 She said。
原文中提及,最让人倍感值得的(the most rewarding)
是那个顿悟的瞬间(the “Aha” moment)。其中,最高
级 the most 对应题目中的 the greatest,“顿悟瞬间”也
是题目中 making…discoveries 的同义替换,由此可知
她在有突破性发现的时刻最能感到 rewarding。对照
词库,第 31 题空白处词性应为名词,因此 satisfaction
(满足)最符合原文。原文中的另一处描写不直接,但
可以寻找她负责了什么样的数学研究。原文中提及,
她说很多时候从事数学就像长途跋涉,没有现成的
路,也不知道尽头在哪里,而正是这条路(trail)将
她带到了数学创新研究的顶峰(the heights of original
research)。 其 中,the heights 无 需 用 形 容 词 最 高 级
或 extremely 描述,它本身就表示“顶峰”。而她做
的数学研究是创新的(original),因此题目应当是独
创性非常高的研究。对照词库,与 original 对应的是
innovative(创新的)。因此答案分别为 J、I。

