Instructional Video16:22
3Blue1Brown

What they won't teach you in calculus

12th - Higher Ed
A visual for derivatives which generalizes more nicely to topics beyond calculus.
Instructional Video12:02
3Blue1Brown

What does area have to do with slope? Essence of Calculus - Part 9 of 11

12th - Higher Ed
Derivatives are about slope, and integration is about area. These ideas seem completely different, so why are they inverses?
Instructional Video10:02
3Blue1Brown

The determinant | Essence of linear algebra, chapter 5

12th - Higher Ed
The determinant has a very natural visual intuition, even though it's formula can make it seem more complicated than it really is.
Instructional Video1:30
MinutePhysics

Theory of Everything (intro)

12th - Higher Ed
A brief intro to the current theory of (almost) everything - the Standard Model of particle physics. It's like cake, only universal.
Instructional Video4:48
SciShow

A Raindrop Is a Raindrop, Even When It’s Metal

12th - Higher Ed
On earth it rains water, on the exoplanet WASP-76b, it rains liquid iron, but no matter what planet you're on, the rain drops there have a lot more in common than you might think.
Instructional Video4:29
TED-Ed

TED-Ed: Can you solve the birthday cake riddle? | Marie Brodsky

Pre-K - Higher Ed
Your friend's birthday is tomorrow, and he's turning... well... you've forgotten. A ginormous cake has been prepared and your job is to sculpt his age as the chocolate centerpiece. The birthday boy is a giant, and you're afraid that if...
Instructional Video12:08
3Blue1Brown

Inverse matrices, column space and null space | Essence of linear algebra, chapter 7

12th - Higher Ed
How do you think about the column space and null space of a matrix visually? How do you think about the inverse of a matrix?
Instructional Video4:30
TED-Ed

TED-Ed: Can you solve the secret sauce riddle? | Alex Gendler

Pre-K - Higher Ed
One of the top chefs from Pasta Palace has been kidnapped by operatives from Burger Bazaar hoping to learn the location of their secret sauce recipe. Little do they know that a third party— Sausage Saloon— has sent you, their top spy, to...
Instructional Video4:45
3Blue1Brown

Three-dimensional linear transformations | Essence of linear algebra, footnote

12th - Higher Ed
How to think of 3x3 matrices as transforming 3d space
Instructional Video9:59
3Blue1Brown

Linear combinations, span, and basis vectors | Essence of linear algebra, chapter 2

12th - Higher Ed
Some foundational ideas in linear algebra: Span, linear combinations, and linear dependence.
Instructional Video9:46
TED Talks

David Bolinsky: Visualizing the wonder of a living cell

12th - Higher Ed
Medical animator David Bolinsky presents 3 minutes of stunning animation that show the bustling life inside a cell.
Instructional Video5:16
MinutePhysics

How Long To Fall Through the Earth?

12th - Higher Ed
How Long To Fall Through the Earth?
Instructional Video22:10
3Blue1Brown

Visualizing the Riemann zeta function and analytic continuation

12th - Higher Ed
What is the Riemann zeta function? What is analytic continuation? This video lays out the complex analysis needed to answer these questions.
Instructional Video7:42
3Blue1Brown

Triangle of Power

12th - Higher Ed
Logarithms are confusing, but perhaps some alternate notation could make them more intuitive.
Instructional Video4:46
3Blue1Brown

Three-dimensional linear transformations | Essence of linear algebra, chapter 5

12th - Higher Ed
How to think of 3x3 matrices as transforming 3d space
Instructional Video3:23
TED-Ed

TED-Ed: Daniel Finkel: Can you solve the cuddly duddly fuddly wuddly riddle?

Pre-K - Higher Ed
You've promised to get your son the cutest creature in creation: the cuddly. It's part of the Wuddly species, cousin to the terrifying duddly and the hideous fuddly. To make one, 100 eggs are placed in an incubator to undergo egg fusion,...
Instructional Video12:14
3Blue1Brown

Binary, Hanoi, and Sierpinski - Part 2 of 2

12th - Higher Ed
How counting in Ternary can solve a variant of the Tower's of Hanoi puzzle, and how this gives rise to a beautiful connection to Sierpinski's triangle.
Instructional Video1:59
SciShow

What Does "A 50% Chance of Rain" Actually Mean?

12th - Higher Ed
Your friendly local weather person says there's a 10% chance it will rain today, so you throw on your flip-flops and head out to enjoy a beautiful day. Next thing you know, you're running through puddles, trying to get out of a...
Instructional Video17:28
3Blue1Brown

Limits, L'Hopital's rule, and epsilon delta definitions: Essence of Calculus - Part 7 of 11

12th - Higher Ed
What are limits? How are they defined? How are they used to define the derivative? What is L'Hospital's rule?
Instructional Video20:27
3Blue1Brown

Visualizing the Riemann hypothesis and analytic continuation

12th - Higher Ed
What is the Riemann zeta function? What is analytic continuation? This video lays out the complex analysis needed to answer these questions.
Instructional Video5:39
TED-Ed

TED-Ed: Can you solve the feeding frenzy riddle? | Henri Picciotto

Pre-K - Higher Ed
As Numberland's best detective, you thought you'd seen it all. But the desiccated corpses of prominent natural numbers have been showing up all over the city. A lockdown is ordered from sundown to sunrise, and it's still not enough to...
Instructional Video10:03
3Blue1Brown

Matrix multiplication as composition: Essence of Linear Algebra - Part 4 of 15

12th - Higher Ed
How to think about matrix multiplication visually as successively applying two different linear transformations.
Instructional Video4:25
TED-Ed

TED-Ed: Can you solve the riddle and escape Hades? | Dan Finkel

Pre-K - Higher Ed
The underworld is overcrowded, and Zeus has ordered Hades to let some spirits out. Hades arranges all the souls of the dead in a line before Cerberus. When one of his three heads bites down on the soul in front of it, they'll get...
Instructional Video10:58
3Blue1Brown

Linear transformations and matrices | Essence of linear algebra, chapter 3

12th - Higher Ed
When you think of matrices as transforming space, rather than as grids of numbers, so much of linear algebra starts to make sense.