31:17
What Gear Shape Meshes With a Square?
09:14
I Get Interrogated For Reaching 100,000 Subscribers
15:25
The Subtle Reason Taylor Series Work | Smooth vs. Analytic Functions
25:03
Finding Velocity On a Sphere Using a 3D Euler's Formula
20:47
The Concept So Much of Modern Math is Built On | Compactness
22:08
When CAN'T Math Be Generalized? | The Limits of Analytic Continuation
29:57
Euler's Formula Beyond Complex Numbers
21:46
Complex Numbers Have More Uses Than You Think
21:58
How to Design a Wheel That Rolls Smoothly Around Any Given Shape
23:34
Is this one connected curve, or two? Bet you can't explain why...
25:27
What Lies Between a Function and Its Derivative? | Fractional Calculus
18:03
How to do two (or more) integrals with just one
22:43
How to Design the Perfect Shaped Wheel for Any Given Road
27:49
The Perfect Road for a Square Wheel and How to Design It
12:55
Can an Uncountable Sum Ever Be Finite-Valued? | Why Measure Infinity?
18:38
Navigating an Infinitely Dense Minefield | Why Measure Infinity?
23:48
Can you change a sum by rearranging its numbers? --- The Riemann Series Theorem
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About
The name rhymes with "binocular", and it's a channel intended to teach math with the help of visuals and animation wherever possible.
Henri Poincaré once said about mathematicians, "Matter does not engage their attention, they are interested in form alone." And in one sense, math can be defined as the study of pure form ("morphḗ"). This channel is meant to be a morphocular, a lens on math, that clarifies and illuminates its often confusing and daunting concepts to reveal the beautiful thing it really is. I hope this channel lets a little of that beauty shine through to you.
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