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

Hey Bill Nye, 'Do Laws of Math Apply near Black Holes and the Edge of Space?' | Big Think


2m read
·Nov 4, 2024

My name is Thomas and I'm from Los Angeles, California, and I was wondering if mathematics is truly universal? I'm not disputing it; I'm just really wondering if mathematics, such as calculus, really is the same near the edges of the universe? For all that we know, or like near black holes, do mathematical laws break down?

Thanks.

Thomas, that is a great question about mathematics. As far as we know, it works everywhere. Now, if we go to a place, as you suggested, near a black hole or the edge of the universe, and mathematics doesn't work, we would say to ourselves, "Well, there's just mathematics that we don't understand, and we have to add some more math to our canon of mathematical equations."

It's very reasonable that there's math that nobody knows how it works, but just understand that when it comes to the motion of planets, when it comes to how rockets work, when it comes to the paths of comets, asteroids, and meteors, we understand this stuff inside out.

However, it was only in the 1600s that these discoveries were made, and so you'll also hear people talk all the time about the singularity. The singularity. And this, to me, is when you get one over zero.

And one over zero is infinite, or it is unknowable. And I'll give you an example. What's one thousandth? What's bigger: one tenth or one thousandth? A tenth is bigger than a thousandth. Okay.

Then what's bigger, one thousandth or one ten-thousandth? A thousandth is bigger. All right, now what about one over one ten-thousandth? That's the thousand. But one over one millionth is a million. One over a billionth is one billion.

So as the numbers get smaller and smaller, the total, the inverse, the denominator causes the quantity to become bigger. And so if it's over zero, it would become infinity or infinite, and nobody knows what happens at infinity.

No one knows what happens exactly at the singularity. Oh, people speculate, but as near as we can tell, math applies everywhere. That is a great question. Thank you.

More Articles

View All
LC natural response intuition 1
We’re going to talk about the natural response of an LC circuit, inductor-capacitor circuit, and this is an interesting one. This is a circuit that has two energy storage elements. In the past videos, we’ve done one energy storage element, either a C or a…
Sal answers questions from attendees at his Schoolhouse.world series
I’d love to answer any questions y’all have about anything. Um, uh, raise your hands or uh, probably raising your hand is the best, is the best way to do it. Yes, Kai, ask your question. All right, thanks. No, thanks again Saul for taking your time and a…
Setting up 2 step expressions
My book is 58 pages. I have already read 13 pages. I plan to read five pages each day until I finish the book. Which equation could I use to find out how many days, d, it will take to finish reading the book? So pause this video and see if you can figure…
15 Things That Are OLD MONEY AESTHETIC
New money shouts; old money whispers. But what are the words of its whisper, and how can you adopt some of its vocabulary into your life? Well, we’re about to find out in today’s video: 15 things that are old money aesthetic elixirs. We’re so glad you joi…
Estimating to subtract multi-digit numbers | Grade 5 (TX TEKS) | Khan Academy
So we have two subtraction problems here that I want you to estimate. I first want you to estimate what 51,384 minus 28,251 is, and then I want you to estimate what 761,023 minus 18,965 is. This little squiggly equal sign means approximately, so you’re on…
Dividing polynomials by x (no remainders) | Algebra 2 | Khan Academy
What I’d like to do in this video is try to figure out what ( x ) to the fourth minus ( 2x ) to the third plus ( 5x ) divided by ( x ) is equal to. So pause this video and see if you can have a go at that before we work through this together. All right, …