The Report Card with Nat Malkus: Mathematical Flexibility and Teaching Middle School Math (with Jon Star)
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Ricochet
4.4 • 651 Ratings
🗓️ 12 March 2026
⏱️ 64 minutes
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| 0:00.0 | Welcome to the report card with Nat Malchus, the Education Policy podcast from the American Enterprise Institute. |
| 0:18.4 | Math is one of the subjects that gets the most attention in American education. |
| 0:23.6 | But how well do we actually understand what good math instruction should look like? |
| 0:29.7 | Should math classes mainly consist of students solving problem after problem? Or should math classes |
| 0:36.7 | also include opportunities for discussion and group |
| 0:39.8 | work? Should students learn a topic and then move on to the next topic after they have achieved |
| 0:46.3 | competency? Or should teachers strive to teach each topic deeply, giving students many different |
| 0:53.2 | strategies for solving problems. And if math education |
| 0:57.2 | in America were dramatically improved, just how good could it be? To discuss these questions and |
| 1:04.2 | more, I invited John Starr onto the podcast. John Starr is the Carl H. Fortzheimer Jr., professor of teaching and learning at the Harvard |
| 1:14.0 | Graduate School of Education and a middle school math teacher. John Starr, welcome to the report card. |
| 1:21.2 | Thanks, Nat. It's my pleasure to be here. Looking forward to the conversation. |
| 1:25.2 | John, in conversations about math education, people often will contrast |
| 1:31.6 | conceptual understanding with procedural fluency. Are those two things separate in your mind? |
| 1:40.0 | So yes and no, they are separate because in mathematics, there really is a distinction between |
| 1:48.8 | the things that we know, like principles and ideas versus procedures or algorithms or |
| 1:56.9 | strategies that we execute. |
| 1:58.8 | So there is a difference between those ideas and things we do. |
| 2:02.3 | They just feel like fundamentally different things. |
| 2:04.6 | But at the same time, they're closely tied to each other in the way we think about math |
| 2:10.0 | working or what we want students to know. |
| 2:13.8 | So for example, there might be a procedure that I know and I know how to execute it, |
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