yego.me
💡 Stop wasting time. Read Youtube instead of watch. Download Chrome Extension

Why asking childlike questions is so important to science | Hope Jahren | Big Think


3m read
·Nov 3, 2024

Processing might take a few minutes. Refresh later.

I think it's surprising and really pleasing to think about those things that you do know, but you haven't turned them over in your mind. It's almost like a rock that when you flip it over, you see all kinds of bugs and dirt, and the whole thing is just moving, et cetera. And it's the same rock you've just flipped over.

So here's an example. So, an oak tree. Maybe you've had an oak tree in your life or your yard or whatever. So I do the experiment where I say, what if every single acorn that oak tree ever produced turned into another tree? What if every acorn that was ever produced by every tree turned into another tree? Well, animals would never have evolved. I mean, the earth would be so packed we'd be so up to our eyebrows in trees, nothing else could move.

And that allows me to step into the very interesting story of how plants approach reproduction so differently than we do. They put out mind-boggling numbers of offspring. And then those offspring have very, very low odds of success. They have very low odds of germinating. And of the ones that even start to grow, a vast, vast subset will actually root. And of those, a vast subset will grow to any kind of height. And then of that, another tree, right?

And then if an oak tree produces acorns for a hundred years in a row, all it needs is one of those acorns to become the replacement tree to still have an oak inhabiting that chunk of the planet. So then, what is a seed? Why make a seed? So the seed, and you've seen hundreds of thousands of seeds just in one month probably, let alone in the food you eat. You come across seeds all the time, but each one of those seeds is an impossible thing.

It's a piece of hope that's produced with almost no chance of success. And then you can flip that over and say, every tree that you see was once a hopeless seed like that. And so the trees in front of us are this impossible thing. It's this impossible journey that almost never happens, and yet it results in something that's the biggest, oldest, longest living life form on the terrestrial surface.

And so I think the real joy for me is that I can take things that are already familiar to you, and by sharing the story of how I've learned to look at them, you can see those things you've been seeing a little differently, with a little more joy and a little more connection. And that's what I really like to do.

So I talk about curiosity-driven research as questions that we try to answer: “Why is that tree growing successfully in that place but never in that place?” That's a curiosity question. It's the kind of question a little kid could come up with. “Why don't we have those trees at our house?”

Now buried in the answer might be something that could give us better fruit someday that we can sell in the marketplace and feed hungry people with, but that result, that application to growing food for people is buried several steps below that answer. My part of that is to look at that first answer: “What is that tree? What does it do? Why is it there?”

And we call that the curiosity-driven piece because that answer will be basically turned over to other experts who know how that might play out into something that is important for the marketplace. But there's no substitute for that first step, for that little kid question.

And all the work that goes, you've got to get a bus ticket and go to that place, you got to go to that place, you've got to count them, you've got to bring some of the tissues back. There's an expense associated with that particular type of work, and I talk very much in my book about where that funding is coming from and how it's diminishing rapidly and how it's not nearly enough to support all the curiosity that the public has and all the science that we've trained a generation to do...

More Articles

View All
Inductor kickback 1 of 2
I want to talk about a new example of an inductor circuit, and we have one shown here where this inductor is now controlled by a switch. This is a push button switch that we move in and out, and this metal plate here will touch these two contacts and comp…
Geometric random variables introduction | Random variables | AP Statistics | Khan Academy
So, I have two different random variables here, and what I want to do is think about what type of random variables they are. So, this first random variable X is equal to the number of sixes after 12 rolls of a fair die. Well, this looks pretty much like …
Slope from equation | Mathematics I | High School Math | Khan Academy
We’ve got the equation ( y + 2 = -2 \cdot x - 3 ), and what I want to do is figure out what is the slope of the line that this equation describes. There’s a couple of ways that you can approach it. What my brain wants to do is, well, I know a few forms w…
2015 AP Calculus AB/BC 1d | AP Calculus AB solved exams | AP Calculus AB | Khan Academy
Part D. The pipe can hold 50 cubic feet of water before overflowing. For T greater than 8, water continues to flow into and out of the pipe at the given rates until the pipe begins to overflow. Right, but do not solve an equation involving one or more int…
This Black Hole Could be Bigger Than The Universe
We proudly present to you: The kurzgesagt Guide to Curiosity. Join us on an interactive adventure across 160 thrilling pages that will change your perspective on the world forever. Available now on the kurzgesagt shop. You might be inside a black hole th…
Second derivatives (implicit equations): evaluate derivative | AP Calculus AB | Khan Academy
So we have a question here from the 2015 AP Calculus AB test, and it says, “Consider the curve given by the equation ( y^3 - xy = 2 ).” It can be shown that the first derivative of ( y ) with respect to ( x ) is equal to that. So they solved that for us. …