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This is such a ridiculous argument, but the politics of the claim is so serious that it is not even funny.

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An interesting game theory question someone asked me recently:

An undirected graph is given. Two players play a game taking alternate turns. In each move, a player is allowed to remove an even-degree vertex from the graph, along with all edges from the vertex (that is, the degrees of other edges get updated as well). The player who cannot make a move loses. If both players play optimally, who wins?

An undirected graph is given. Two players play a game taking alternate turns. In each move, a player is allowed to remove an even-degree vertex from the graph, along with all edges from the vertex (that is, the degrees of other edges get updated as well). The player who cannot make a move loses. If both players play optimally, who wins?

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"I have to do some work."

"What kind of work?"

"I have to run some simulations to figure out why nothing makes sense."

"That sounds like a very useful simulation, can you make one for me too?"

"What kind of work?"

"I have to run some simulations to figure out why nothing makes sense."

"That sounds like a very useful simulation, can you make one for me too?"

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What is deviated more by a glass prism-red light or violet light?

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Update to my Dancing Links-based puzzle solver after half a decade. New addition: Rectangles/Shihaku solver

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Explaining a knapsack-based solution to share a few thoughts and tricks about dynamic programming

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I would like to paint her and I can't… but I get by.

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My higher secondary maths teacher would totally flip out if she knew how often I check the Wikipedia "List of trigonometric identities" page during my work because I cannot remember the formulae.

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The final charge before a permanent Quora ban.

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