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The Multiplication Multiverse

The Multiplication Multiverse

Season 2 Episode 1
7:28
Topology vs "a" Topology

Topology vs "a" Topology

Season 2 Episode 5
10:21
Beyond the Golden Ratio

Beyond the Golden Ratio

Season 2 Episode 8
8:57
How to Divide by "Zero"

How to Divide by "Zero"

Season 2 Episode 9
8:01
Telling Time on a Torus

Telling Time on a Torus

Season 2 Episode 10
7:17
What are Numbers Made of?

What are Numbers Made of?

Season 2 Episode 12
10:07
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Infinite Series

The Honeycombs of 4-Dimensional Bees ft. Joe Hanson

Season 1 Episode 32

Why is there a hexagonal structure in honeycombs? Why not squares? Or asymmetrical blobby shapes? In 36 B.C., the Roman scholar Marcus Terentius Varro wrote about two of the leading theories of the day. First: bees have six legs, so they must obviously prefer six-sided shapes. But that charming piece of numerology did not fool the geometers of day. They provided a second theory: Hexagons are the m

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Season
Proving Brouwer's Fixed Point Theorem
8:16
The proof for Brouwer's Fixed Point Theorem uses a bridge between geometry and algebra.
The Mathematics of Diffie-Hellman Key Exchange
9:36
How can two people share the same key without someone else getting a hold of it?
Topology vs "a" Topology
10:21
What exactly is a topological space?
This Video was Not Encrypted with RSA
8:02
Here we break down Asymmetric crypto and more.
Associahedra: The Shapes of Multiplication
8:21
What happens when you multiply shapes?
The Multiplication Multiverse
7:28
What happens if you multiply things that aren’t numbers?
Why Computers are Bad at Algebra
14:24
The answer lies in the weirdness of floating-point numbers and the computer's perception..
Making Probability Mathematical
13:45
What happened when a gambler asked for help from a mathematician?
Network Mathematics and Rival Factions | Infinite Series
12:04
The theory of social networks allows us to mathematically model and analyze..
Arrow's Impossibility Theorem
14:31
The bizarre Arrow’s Impossibility Theorem, or Arrow’s Paradox.
Voting Systems and the Condorcet Paradox
10:54
What is the best voting system?
Dissecting Hypercubes with Pascal's Triangle
14:17
What does the inside of a tesseract look like? Pascal’s Triangle can tell us.
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