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Arrow's Impossibility Theorem

Arrow's Impossibility Theorem

Season 1 Episode 28
14:31
Making Probability Mathematical

Making Probability Mathematical

Season 1 Episode 30
13:45
Why Computers are Bad at Algebra

Why Computers are Bad at Algebra

Season 1 Episode 31
14:24
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
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Infinite Series

Voting Systems and the Condorcet Paradox

Season 1 Episode 27

What is the best voting system? Voting seems relatively straightforward, yet four of the most widely used voting systems can produce four completely different winners.

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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?
The Honeycombs of 4-Dimensional Bees ft. Joe Hanson
11:19
Why is there a hexagonal structure in honeycombs? Why not squares?
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.
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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