Archive for August, 2017

Now Online: Powerful Book Introductions

PowerfulBookIntroductionsNo matter what level of experience you have with book introductions, your knowledge will spiral upwards as you read this text.
—Pat Johnson

In Powerful Book Introductions, literacy leaders Kathleen Fay, Chrisie Moritz, and Suzanne Whaley take a close look at purposefully planning for effective book introductions that set the stage for young readers to navigate texts independently and successfully.

Through relatable classroom examples and the wisdom of their shared teaching experiences, the authors show you how to select texts, amplify meaning making, and introduce visual and structural information as a way to support your readers.

No matter where you are in your understanding of guided reading, Powerful Book Introductions will help you as you to craft student-centered, meaning-driven book introductions that prepare your readers for success.

Preorder now; copies will start shipping in late-August. Preview the entire book online!

Add comment August 7th, 2017

Blogstitute 2017: Which Comes First in the Fall–Norms or Tasks?

In this last post of our Summer Blogstitute series, Tracy Zager, author of Becoming the Math the Teacher You Wish You’d Had, shares her ideas for kicking off the school year in your math classroom ready to notice, imagine, ask, connect, argue, prove, and play.

Which Comes First in the Fall–Norms or Tasks?
Tracy Johnston Zager

I periodically hear discussion about whether it’s better to start the new school year by establishing norms for math class or to dive right into a rich mathematical task. I’m opinionated, and I’m not shy about my opinions, but in this case, I’m not joining one team or another. They’re both right.

The first few weeks of math class are crucial. You have a chance to unearth and influence students’ entrenched beliefs—beliefs about mathematics, learning, and themselves. You get to set the tone for the year and show what you’ll value. Speed? Curiosity? Mastery? Risk-taking? Sense-making? Growth? Ranking? Collaboration? You get to teach students how mathematics will feel, look, and sound this year. How will we talk with one another? Listen to our peers? Revise our thinking? React when we don’t know?

In Becoming the Math Teacher You Wish You’d Had, I wrote about a mini-unit Deborah Nichols and I created together. We called it, “What Do Mathematicians Do?” and we launched her primary class with it in the fall. We read select picture-book biographies of mathematicians, watched videos of mathematicians at work, and talked about what mathematics is, as an academic discipline. We kept an evolving anchor chart, and you can see how students’ later answers (red) showed considerably more nuance and understanding than students’ early answers (dark green). [Figure 2.1]

Figure 2.1

Throughout, we focused on the verbs that came up. What are the actions that mathematicians take? How do they think? What do they actually do?

In the book, I argued that this mini-unit is a great way to start the year if and only if students’ experiences doing mathematics involve the same verbs. It makes no sense to develop a rich definition of mathematics if students aren’t going to experience that richness for themselves. If professional mathematicians notice, imagine, ask, connect, argue, prove, and play, then our young mathematicians should also notice, imagine, ask, connect, argue, prove, and play—all year long.

In June, I saw this fantastic tweet in my timeline.

It caught my eye because Sarah’s anchor charts reminded me of Debbie’s anchor chart, but Sarah had pulled these actions out of a task, rather than a study of the discipline. I love this approach and am eager to try it in concert with the mini-unit. The order doesn’t matter to me.

We could (1) start with a study of the discipline, (2) gather verbs, (3) dig into a great task, and (4) examine our list of mathematicians’ verbs to see what we did. Or, we could (1) start the year with a super task, (2) record what we did, (3) study the discipline of mathematics, and (4) compare the two, adding new verbs to our list as needed. In either case, I’d be eager for the discussion to follow, the discussion in which we could ask students, “When we did our first math investigation, how were we being mathematicians?”

Whether we choose to start the year by jumping into a rich task on the first day, or by engaging in a reflective study about what it means to do mathematics, or by undertaking group challenges and conversations to develop norms for discourse and debate, we must be thoughtful about our students’ annual re-introduction to the discipline of mathematics.

How do you want this year to go? How can you invite your students into a safe, challenging, authentic mathematical year? How will you start?

1 comment August 1st, 2017

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