Today I had the interesting
opportunity of watching three Japanese teachers argue about a lesson. Although there were occasional smiles and
nodding heads, there was also energetic debate.
This struck me, especially, since one of the things I’ve noticed during
my first week in Japan is how respectful and quiet the culture is (you’re even
asked to put your phone on “manners” mode in the subway). But that didn’t stop a healthy disagreement when
debriefing a lesson about subtraction.
During the lesson, third-grade
students were asked to use the digits 1-4 and come up with the minimum difference
in a two-digit subtraction equation. The
problem on the board looked like this:
And they had these number cards to
use:
The teacher took an inductive approach,
having students generate lots of possible equations and then looking at what
they noticed. Then they expanded the
problem to three digits and had another go.
During the debrief, the heated
discussion was whether the strategy should have been more clearly articulated
before moving on to the three-digit problem.
The coach and one teacher thought so; the teacher who had taught the lesson
did not. It reminded me of the many
discussions about scaffolding I’ve had with teachers over the years. (I side with the teacher gave students plenty
of time to figure out the pattern on their own and with peers, rather than the
ones who wanted to be sure everyone understood an algorithm before moving on.)
This question about scaffolding seems
to creep up in every content area. How
many hints do you give? How much do you model?
How explicit does the graphic organizer need to be? Sometimes we feel like Goldilocks, searching
for the “just right” solution. And it
could be that there is more than one just right.
In the debate amongst Japanese
educators, it was interesting to hear one of the teachers say, “Well, maybe
that was the right thing for this group of students.” He seemed to concede
that, even though he was having a heated debate about the best way to do it, there was actually more than one best way. And the argument stirred up some important
justifications for their varied ideas.
I remember how the gray-bearded Russian
professor who taught me Vygotsky’s theories would longingly describe the philosophical
arguments that occurred among Vygotsky and his peers. “No one here in the U.S. will argue like that
with me,” he said. “Not even my wife”
(who happened to be another professor in the department).
Although there’s certainly plenty of
argument occurring in the U.S., what seems to be lacking is civil
discourse. Maybe we could model this in
our educational conversations. When we agree to respectfully disagree during
team meetings and debrief conversations, our arguments might uncover important
insights that will guide instruction.
Our culture doesn’t seem to be too
good at this kind of disagreement. What do you think you could do to support
healthy instructional discussions that don’t skirt around points of
disagreement? How could you create a
conversational culture where it’s okay to express a divergent opinion? Change doesn’t happen when everyone agrees
with the status quo. Supporting open
conversation is important to instructional improvement.
p.s. The answer to the above subtraction puzzle described above is the same no matter which four consecutive digits are used!
This
week, you might want to take a look at:
The ABC’s of feedback:
The importance of sharing correct
examples (rather than having students spot the mistake):
Sharable articles on the research that
should guide literacy instruction:
https://threeteacherstalk.com/2016/06/28/try-it-tuesday-cite-the-research-that-drives-your-practice/
5 Steps for Teacher Self-Care:
Maybe
we could take some ideas from this business article about why we should
disagree more at work:
That’s
it for this week. Happy Coaching!
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