WEBVTT

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Welcome to the Deep Dive. Today we're digging

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into something really quite eye -opening. It

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comes from a blog post by a veteran science and

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math teacher, Gary Ackerman. Right, the one called

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Distributing Observation. That's the one. It's

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all about what he saw happening in a classroom

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during two, well, very different activities,

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and what it might tell us about how students

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see learning itself. Yeah, it's fascinating.

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So Ackerman describes walking in and seeing students

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doing basically two things back to back. First,

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there's this hands -on thing, measuring data

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for a question, something like, is anyone average?

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OK, sounds engaging enough, getting them moving,

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collecting data. You'd think so. Yeah. And then

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almost right after, they pivot completely. Chromebooks

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out, standardized math tests. And that's where

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the puzzle comes in, right? Because the difference

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in how the students acted between those two tasks,

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it was apparently immediate and really stark.

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Exactly. You'd imagine the hands -on part would

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capture their interest, maybe get them buzzing.

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But what Ackerman saw was, well, activity, yes,

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but not much focus. On a focus house, like just

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chatting or... More like a real nonchalance about

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the task itself. He heard kids saying things

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like, whatever, it is close enough. with your

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measurements, even though, you know, precision

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was kind of the point. Hmm. Close enough math.

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Not ideal. Not at all. And they're apparently

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struggling with metric units. Papers were getting

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messy. Some lost. It just sounded, well, pretty

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lackadaisical. Lots of movement, but not like

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purposeful or precise work. OK, so maybe a challenging

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group or an off day. But you said this observation

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felt significant to Ackerman. What set it apart?

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It was the contrast, mainly. And also, he...

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noted this isn't entirely new. He'd seen similar

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patterns even like 30 years ago. His teacher

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tried to bring them back, connecting the measuring

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to big ideas like that book, The End of Average,

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or Why Accuracy Matters for, say, designing fighter

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jets. Real world stakes. Yeah, trying to give

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it context. But still, that sort of unfocused

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vibe just persisted through the activity. OK,

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so then comes part two, the Chromebooks. Standardized

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math tests. You mentioned these were part of

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the school's data plan. Right. Though, interestingly,

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the teacher apparently admitted the data wasn't

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really used much. It was more about, you know,

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compliance. Got it. So, given the scene with

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the measuring task, you might expect more of

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the same, right? Maybe quiet sighing, clicking

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through. That's what makes it disturbing, I think.

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It's the complete opposite. Ackerman said the

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shift was immediate, dramatic even. The students

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just became laser focused, working in a total

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silence for the whole time, just locked in on

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those screens. Wow. Okay, so from whatever, close

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enough. to silent, intense focus. Exactly. And

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this huge change made him talk to some students

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afterward. He wanted to understand why the difference.

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And what did they say? What was their perception?

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Their message was incredibly clear, and apparently

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is something they've picked up over their whole

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school careers. They basically said, the tests.

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That's the real work. The real work, as opposed

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to? As opposed to the other stuff, like the hands

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-on measuring that was seen as just for fun,

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or maybe like a break from the serious stuff.

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Wow. Just for fun. Yeah. Yeah. That's a powerful

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framing, isn't it? Almost like, OK, playtime's

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over and now let's do the important thing. Precisely.

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And Ackerman found that deeply concerning. This

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idea that decontextualized problems on a screen

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are real while trying to apply math in a messy,

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hands -on way is somehow less valuable. So how

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did we even get here? How did this sort of...

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screen -based assessment become the symbol of

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real work, especially in math? Well, that's a

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big question. Ackerman touches on it. These computer

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-delivered math programs really boomed maybe,

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what, a decade ago. Schools were under huge pressure

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then. Remember, acceptable yearly progress. Standardized

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scores were everything. Right. No child left

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behind error pressures and similar initiatives.

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Exactly. So these programs offered a way to theoretically

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drill skills and track progress easily. And once

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they were in place, Inertia kind of took over.

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Many teachers just kept using them. But it's

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not just the tool, is it? It's the philosophy

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behind it. That's the crucial part. It often

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reinforces this implicit idea that math is just

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a bunch of separate procedures you memorize.

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You execute them on command. It's less about

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math as a language for making sense of the world.

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It taps into this older idea of efficiency and

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education over depth. And for someone like Ackerman,

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who clearly believes math needs context, like

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you need to know why you're finding the roots

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of a quadratic equation, where it shows up in

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the world, this must be really jarring. Absolutely.

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He argues pretty strongly that knowledge, math,

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science, anything really, it's only truly powerful

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when you see how it connects, how it fits into

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other systems, other knowledge. when you can

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use it. So this leads to a fundamental question

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he raises, right? Yeah. If you can ace calculations

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on a screen, get all the answers right, but have

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zero context, is that actually useful? He calls

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it a useless skill, straight up. His point is

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that real mathematical competence isn't just

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about doing the calculation. It's about knowing

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when and why to do it, using math purposefully,

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connecting it. So competence needs attentiveness.

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It needs purpose. But here's the paradox Ackerman

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saw. Right. The students were inattentive and,

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frankly, kind of unpurposeful when they were

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supposed to be doing contextual math, the measuring

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stuff. But then they became incredibly attentive,

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super purposeful when faced with problems completely

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stripped of context on a screen. It's backwards,

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isn't it? Yeah. He basically concludes that the

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whole culture that created this situation that

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signals what's really important has been, in

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his words, profoundly destructive. And it needs

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to change urgently. So just to sort of recap

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the core insight here from Gary Ackerman's observation.

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Yeah, it's this conditioning, isn't it? Students

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have somehow learned to see the abstract screen

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-based test as the real work. While the messy,

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hands -on contextual stuff gets labeled just

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for fun, almost dismissed. And his big concern,

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as a longtime educator, is that we're losing

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something vital. True knowledge, especially in

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math, needs that context. It needs to be applied,

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connected to other things, to be truly powerful.

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Just crunching numbers on a screen without understanding

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the why or where. He argues that's not building

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real competence. It's something else entirely.

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Which really brings us to a question for, well,

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for all of us listening, I think. If real competence

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needs focus, it needs purpose, it needs context.

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How do we flip that script? Yeah, how do we or

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how do the systems we work in encourage that

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same kind of intense focus for the contextual

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applied learning? The kind of focus students

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currently seem to reserve for those tests? It's

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a challenge. How do we make the real world stuff

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feel like the real work? Maybe think about that

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in your own context, your own learning, your

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job. If deep competence means focused engagement

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and practical application, what could you maybe

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do differently? Right. How can you prioritize

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getting that true understanding, that ability

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to apply knowledge, rather than just performing

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tasks or acing the test, so to speak? Something

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to definitely mull over. How do we value and

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cultivate competence in its truest sense?
