Question Sheet: Wired for Math

SCIENCE

Before reading:

  1. When do you think that you started to understand how to add numbers? What

    helped you to learn how to add?

  2. Why do you think that some people are better at math than other people are?

During reading:

  1. Elizabeth Spelke says, “Our brains seem to come equipped with systems for

    estimating amounts and doing arithmetic.” Explain why she makes this statement.

  2. Why is Spelke interested in learning about children’s “inborn sense of

    number”?

  3. What does it mean that “a number is a symbol”? Give two examples.
  4. What evidence did the researchers have to conclude that young children are

    able to “add and compare amounts”?

  5. Why do Spelke and her team conclude that a child’s sense of number is not

    dependent on language?

  6. What do young children have a particularly hard time learning?

After reading:

  1. Design an experiment, giving some sample problems, that would provide

    additional information about the ability of young children to estimate amounts.

  2. Do you think that kids who are particularly good estimators are also better

    at math in school? Why or why not?

  3. Spelke and her coworkers came up with five experiments to test how well

    preschoolers can estimate quantities. What might have been the team’s hypothesis

    for each experiment?

  4. Compare a child’s ability to speak but not write with a child’s ability to

    estimate but not understand numbers. How are these ideas similar and different?

  5. Why is it important to study math? See mathforum.org/dr.math/faq/faq.why.math.html (Math Forum @

    Drexel).

  6. What is numeracy? See www.literacyandnumeracy.gov.au/2005/for_parents.htm

    (Australian Government).


SOCIAL STUDIES

The Trends in International Mathematics and Science Study (TIMSS) compares how well U.S. students (fourth- and eighth-graders) do in mathematics and science to how well students in other countries do. When was the last study done? How well did the United States do in math? What were the top three countries in math for each grade level? Why do you think these countries had the best results? When will the next study occur? See nces.ed.gov/timss/ and nces.ed.gov/timss/Results03.asp (National Center for Education Statistics).


LANGUAGE ARTS

  1. Write a letter to a math teacher suggesting some ways to teach math to small

    children that reflect the ideas presented in this article.

  2. Write a children’s story that might help children understand that numbers

    are symbols.


MATHEMATICS

In 2003, the Trends in International Mathematics and Science Study (TIMSS) compared how well U.S. eighth-graders did in mathematics to how well students in other countries did. The following table lists the average score on the test for each country that participated.

Country

Average

score

Singapore
605
Korea, Republic

of

589
Hong Kong
586
Chinese Taipei
585
Japan
570
Belgium-Flemish
537
Netherlands
536
Estonia
531
Hungary
529
Malaysia
508
Latvia
508
Russian Federation
508
Slovak Republic
508
Australia
505
United States
504
Lithuania
502
Sweden
499
Scotland
498
Israel
496
New Zealand
494
Slovenia
493
Italy
484
Armenia
478
Serbia
477
Bulgaria
476
Romania
475
Norway
461
Moldova, Republic of
460
Cyprus
459
Macedonia, Republic of
435
Lebanon
433
Jordan
424
Iran, Islamic Republic of
411
Indonesia
411
Tunisia
410
Egypt
406
Bahrain
401
Palestinian National Authority
390
Chile
387
Morocco
387
Phlippines
378
Botswana
366
Saudi Arabia
332
Ghana
276
South Africa
264

How many countries participated in the study? What was the international average score? Was the United States above or below average? How many countries were better than the United States? What percentage? What was the difference between the highest and lowest average scores? What was the median average score?