__Some introductory brainstorming:__

(One clarification first: When I use the words “our” or “we”, I mean “us” as math educators. Now the prompts!)

*What limitations from our own math learning are we bringing to our planning and the math experiences we provide our students?*

*How can we model the skills and mindsets of a savvy problem solver for our students, and how can we model the learning of new skills and mindsets that we as adults don’t yet have ourselves?*

__Some context and elaboration:__

In a recent visit to Cincinnati, Ohio to work with math teachers in the Winton Woods City School District, I pushed the room to take a step back. As a coach for the New Tech Network, it is common practice to push teachers, leaders, schools, and fellow coaches to articulate their purpose, to borrow from Simon Sinek and ask folks to state their “why”. In this case, we brainstormed how each of us might complete the following sentence:

“Math learning, true math learning, is essential because…”

One key phrase kept bubbling up in our sharing was that true math learning fosters and develops *savvy problem solvers*. So we pushed into what being a savvy problem solver really means and what indicators we might look for.

While this is a great ideal, we all know that putting this ideal into practice is difficult. On my trip home from Cincinnati, I re-stumbled across a 2014 New York Times Magazine article titled “Why Do Americans Stinks at Math?” in which Elizabeth Green investigates why math education in the United States historically struggles to achieve this desired true math learning despite repeated, national initiatives (think: “new math” of the 1960s and the challenges of CCSS implementation now to name a few). Green interviews professor Magdalene Lampert who challenges us to assess our role in this struggle. While many of us, me included, were highly successful math students in school – so successful in fact that we became math teachers – Lampert notes that our math learning is likely the product of a traditional math classroom. I admit this line of thought brings up an uncomfortable sense of vulnerability for me. I think to myself: “Is she really saying that I am somehow ‘less than’ in my understanding of mathematics. This can’t be. I am a math teacher and a math coach after all, right?” I could get defensive. I could get defiant. I could foster learning environments that are comfortable for me because they are familiar. Instead, I take her words as a caution and as a nudge. __A caution because I must admit that I may not have personally experienced what I try to foster in math classrooms now. And a nudge to be honest about where I can grow and improve. __

__Some closing brainstorming:__

As you head into another school year and now will some additional context, I’ll again pose two questions for further brainstorming:

*What limitations from our own math learning are we bringing to our planning and the math experiences we provide our students?*

*How can we model the skills and mindsets of a savvy problem solver for our students, and how can we model the learning of new mindsets and skills that we as adults don’t yet have ourselves?*

Nice job!!!

Ginna Woessner

>