PBS Infinite Series - Season 2 Episode 27 Stochastic Supertasks
What happens when you try to empty an urn full of infinite balls? It turns out that whether the vase is empty or full at the end of an infinite amount of time depends on what order you try to empty it in. Check out what happens when randomness and the Ross-Littlewood Paradox collide.
First Air Date: Nov 17, 2016
Last Air date: Aug 10, 2017
Season: 2 Season
Episode: 33 Episode
Runtime: 26 minutes
IMDb: 0.00/10 by 0.00 users
Popularity: 0.0739
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Episode
When Pi is Not 3.14
Can a Chess Piece Explain Markov Chains?
Singularities Explained
Kill the Mathematical Hydra
How Infinity Explains the Finite
The Mathematics of Quantum Computers
Splitting Rent with Triangles
Infinite Chess
5 Unusual Proofs
Proving Pick's Theorem
What is a Random Walk?
Solving the Wolverine Problem with Graph Coloring
Can We Combine pi & e to Make a Rational Number?
How to Break Cryptography
Hacking at Quantum Speed with Shor's Algorithm
Building an Infinite Bridge
Topology Riddles
The Devil's Staircase
Dissecting Hypercubes with Pascal's Triangle
Pantographs and the Geometry of Complex Functions
Voting Systems and the Condorcet Paradox
Arrow's Impossibility Theorem
Network Mathematics and Rival Factions
Making Probability Mathematical
Why Computers are Bad at Algebra
The Honeycombs of 4-Dimensional Bees ft. Joe Hanson
Stochastic Supertasks
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