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Andrew Watson About Andrew Watson

Andrew began his classroom life as a high-school English teacher in 1988, and has been working in or near schools ever since. In 2008, Andrew began exploring the practical application of psychology and neuroscience in his classroom. In 2011, he earned his M. Ed. from the “Mind, Brain, Education” program at Harvard University. As President of “Translate the Brain,” Andrew now works with teachers, students, administrators, and parents to make learning easier and teaching more effective. He has presented at schools and workshops across the country; he also serves as an adviser to several organizations, including “The People’s Science.” Andrew is the author of "Learning Begins: The Science of Working Memory and Attention for the Classroom Teacher."

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Andrew Watson
Andrew Watson

This article from The Chronicle of Higher Education explains many reasons to doubt much-hyped research into–among other things–the “Wonder Woman Pose.”

Research Morsel: Gender Differences in Math (Again)
Andrew Watson
Andrew Watson

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The journal Intelligence recently published an interesting study [1] analyzing gender differences in cognitive abilities in the US and India.

The question hovering in the background is—as it so often is—“are there innate gender differences in cognitive abilities?”

That is: we have lots of data showing gender differences in various measures of academic success; are those differences inherent in genders, or are they socially created? Or, a combination of both?

To answer this question, you might look at the very best performers in—say—math. If there are substantially more boys in the top 5% of math scorers, and if that substantial difference persists over time, then you might think that–all other things being equal–boys are innately better at math.

This study, however, shows that the difference has shrunk in the last twenty years—in both the US and India. If gender differences in math are innate, then these results are a shocker.

Of course, other readers might see this study reinforcing a theory of innate gender differences.

  1. Although there is a smaller difference in math success between genders, that difference does persist. That is: there are still more boys than girls at the very highest end of math performance.
  2. The gender difference at the high end of verbal performance has not changed. Girls still score higher than boys do on such tests.

In my view, this study tends to confirm the hypothesis that social forces exaggerate—and perhaps create—gender differences in academic performance.

  1. I suspect that gender differences in verbal performance haven’t changed because we haven’t focused on them with the same energy and creativity that we’ve used to promote girls’ self-perception in math.
  2. While math gender differences persist in the US and India, they vary quite widely by country [2]: an odd finding indeed if boys are naturally mathier than girls.

Reasons to be cautious when interpreting this article—and this blog post:

  1. This research looks at gender differences in one very specific way: math and verbal performance at the very high end (“the extreme right tail” of the bell curve). There are MANY other ways to consider these complex questions, and we shouldn’t let any one way determine our answer.
  2. We have only recently begun to understand that gender isn’t always binary. I don’t think many researchers in this field have found ways to analyze math performance of transgender students.
  3. The article is still behind a paywall, so I haven’t seen the numbers. You might want to look at the underlying data to see if you find it persuasive.
  4. I, of course, have my own biases:
    1. I think that gender differences in academic performance are much more likely to be socially created than innate [3, 4]. And so, it’s not surprising that I interpret this article as I have. (It’s also not surprising that I’ve decided to write about it for the blog.)
    2. More broadly, I think the “innate differences” hypothesis just isn’t helpful to teachers. My job is to help this student learn academic material—these facts, these procedures, these moral habits, these life lessons. If I clutter my brain with the belief that “girls can’t do math,” I do my students a deep disservice because I make it harder for them to learn. That is: my potentially false belief turns into a self-fulfilling prophecy. All of Carol Dweck’s research [5, 6] and all Claude Steele’s research [7, 8], highlights this point.

If you’re especially interested in this topic, Lisa Damour—Director of Laurel School’s invaluable Center For Research on Girls—has produced many evidence-based summaries that can be helpful to your thinking.

  1. Makel, M. C., Wai, J., Peairs, K., & Putallaz, M. (2016). Sex differences in the right tail of cognitive abilities: An update and cross cultural extension. Intelligence, 59, 8-15.
  2. Else-Quest, N. M., Hyde, J. S., & Linn, M. C. (2010). Cross-national patterns of gender differences in mathematics: a meta-analysis. Psychological Bulletin, 136(1), 103.
  3. Hyde, J. S. (2005). The gender similarities hypothesis. American Psychologist, 60(6), 581.
  4. Eliot, L. (2009). Pink brain, blue brain: How small differences grow into troublesome gaps – and what we can do about it. Boston: Houghton Mifflin Harcourt.
  5. Dweck, C. (2008). Mindset: The new psychology of success. New York: Ballantine Books.
  6. Rattan, A., Good, C., & Dweck, C. S. (2012). “It’s ok—Not everyone can be good at math”: Instructors with an entity theory comfort (and demotivate) students. Journal of Experimental Social Psychology, 48(3), 731-737.
  7. Steele, C. (2010). Whistling Vivaldi: How stereotypes affect us and what we can do. New York: W. W. Norton & Company.
  8. Murphy, M. C., Steele, C. M., & Gross, J. J. (2007). Signaling threat how situational cues affect women in math, science, and engineering settings. Psychological Science, 18(10), 879-885.

 

 

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Andrew Watson
Andrew Watson

This video, from TedEd, helpfully outlines many of the reasons it can be difficult to confirm research done in scientific fields–like neuroscience and psychology.

In brief: each research article you read takes a helpful step in a beneficial direction. (Even occasional missteps can be helpful, because they provide us with fresh perspectives.) However: researchers are always on a journey–and almost never at a destination.

For those of us who love hearing from scientists at Learning and the Brain conferences, we should remember: their research is always part of a large, complex, and fascinating discussion. The last word on any subject, however, has yet to be written…

(BTW: Don’t worry about the video’s hyperbolic title.)

LaTB Stories #1: Alex W.
Andrew Watson
Andrew Watson

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My name is Alex Wonnell, aka Wonz.  I work in a middle school in Burlington, VT.  

Dr. Kou Murayama, who researches motivation and learning, presented some of the most interesting and relevant research I saw at the November 2016 conference.  

As educators, we are constantly trying to motivate students. Do rewards work?  When should I provide this carrot?  What’s best for long-term learning? Murayama’s research provides much-needed context and science in this domain.  

Here is a list of Dr. Murayama’s general findings:

  •         Intrinsic Motivation (IM) leads to more long-term consolidation of learning.
  •         Extrinsic Motivation (EM) leads to more short-term learning.
  •         IQ is strongly related to baseline math achievement. However, growth in math achievement is unrelated to IQ.  
  •         Unlike IQ, IM predicts long-term learning.
  •         We can increase IM by promoting a sense of competence, relatedness to teachers and peers, and choice.
  •         IM may enhance people’s resilience to failure feedback.
  •         Performance-based incentives do not always work.
  •         Extrinsic rewards may not enhance learning for interesting work; there is an undermining effect.  
  •         Extrinsic rewards could facilitate performance with “boring” work.

What to do with Murayama’s findings?  

I particularly found increasing intrinsic motivation to be most valuable.  I spend most of my time in school with a high-needs, highly un-motivated student who has suffered developmental trauma.  Most of the work he does relies on an extrinsic reward, like throwing a ball around.  To him, all work is “boring” unless it’s a game.  So, Murayama’s conclusions partly validate these methods in this context.  

I balance these extrinsic rewards with several of Murayama’s intrinsic reward techniques.

I provide constant positive feedback to create feelings of competence; I encourage classmate communication to promote relatedness; and I ALWAYS give options.  “You can’t make me” is a very common response I get; providing choice is a way to make him feel more autonomous while providing a chance at increasing intrinsic motivation. (While this method is not completely self-directed, it is less forced.) Part of the art of teaching is the delivery and creativity designing the choices.  

In a way, I look at the work I do as extrinsically motivating his intrinsic motivation.  Dr. Murayama’s research has given me greater insight into this paradox.

In sum, Murayama provides a beginning framework to understand motivation in education.  The classroom is a complex environment – one very different from a laboratory – but his research can help steer us in the right direction. No wonder that he won the 2016 “Transforming Education Through Neuroscience” Award.

[Editor’s Note: Have you got a Learning and the Brain story you’d like to share? Email me at Blogger@LearningAndTheBrain.com]

 

Murayama, K., Elliot, A. J., & Yamagata, S. (2011). Separation of performance-approach and performance-avoidance achievement goals: A broader analysis. Journal of Educational Psychology, 103(1), 238. (Article)

Murayama, K., & Kuhbandner, C. (2011). Money enhances memory consolidation–But only for boring material. Cognition, 119(1), 120-124. (Article)

Murayama, K., Matsumoto, M., Izuma, K., Sugiura, A., Ryan, R. M., Deci, E. L., & Matsumoto, K. (2013). How self-determined choice facilitates performance: A key role of the ventromedial prefrontal cortex. Cerebral Cortex, 1241-1251. (Article)

Murayama, K., Pekrun, R., Lichtenfeld, S., & Vom Hofe, R. (2013). Predicting long‐term growth in students’ mathematics achievement: The unique contributions of motivation and cognitive strategies. Child development, 84(4), 1475-1490. (Article)

 

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Andrew Watson
Andrew Watson

Every wonder what it’s like to plan a Big Room presentation for Learning and the Brain?

In this blog post, Glenn Whitman and Ian Kelleher describe the thought process behind their adventurous presentation at this fall’s conference.

Enjoy!

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Andrew Watson
Andrew Watson

Now that you’ve been to LaTB, we’d love to hear your story.

What did you learn? What did you try? How did it go?

If you’d like to share your experience, please send me an email with:

  • Who you are and what you do.
  • The research and the researcher that inspired you (and, at which conference you heard this idea).
  • What you did with this inspiration.
  • The results you saw.

Please be sure to include a specific source (a book or article) for the ideas that you tried. And, keep in mind that you’re writing for a blog audience—short and punchy entries are especially welcome.

We won’t be able to publish every entry, but…we hope to hear from you!

Andrew@TranslateTheBrain.com

Blogger@LearningAndTheBrain.com