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I survived to my seminar, now I can crash and sleep the whole afternoon

I found this article to be personally relevant.
My parents had to slip over the border for their wedding. At the time, "mix-race" marriage was illegal in the state of Virginia.

tor.com/2022/05/03/star-trek-w

Wednesday May 9th, Tai-Danae Bradley and I are giving talks on entropy and category theory.

Her talk will dig into the consequences of an amazing fact: the function at the heart of entropy, namely

d(x) = -x ln x ,

obeys a version of the product rule!

(1/n)

Once a week, House Atreides would take a bunch of coupons down to the market, along with their mentat, who could work out the best deals. This became known as 

Thufir Tuesdays.

One day i will invent a new kind of indentation and cause a massive war across the whole computer science

Students are stressed studying for finals right now, so my college did the only reasonable thing: bring a therapy llama to campus.

@oskay it looks good in Firefox mobile. Granted, it takes a few seconds, but it looks alright to me. I was helping out @peterdrake with Latex as well. See this thread:

qoto.org/@peterdrake/108216874

I heavily suggest giving this a read, and I'd love to hear anyone's take on it. I think this article is pretty much on point, and that worries me greatly.

theatlantic.com/magazine/archi

philosophy of mathematics and logic book

link.springer.com/book/10.1007

I am just so busy this week. I might pass the thousand page mark for math literature read this month. :blobfoxcofe:

The best strategy seen above was:

1) Flip a coin until \(max(P(\text{Cheater}|Heads=h),P(\text{Fair}|Heads=h)) \geq \max(\text{Threshold},\text{Random})\) and \( \text{number of flips} \geq n\)

2) If \(P(\text{Cheater} > P(\text{Fair}|Heads=h)\), choose "Cheater". If \(P(\text{Cheater} \leq P(\text{Fair}|Heads=h)\), choose "Fair"

where \(h\) is the number of times the coin flips heads, Threshold is set by the user (i.e., \(0.5 \leq \text{Threshold} < 1\), in my case \(\text{Threshold}=0.8\)), Random is a randomly generated number (\(0 \leq \text{Random} < 1\)), and \(n\) is a user set number of flips (in my case, \(n=12\))

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Been playing around with some simulations based on Primer's new video and game:

primerlearning.org/
youtube.com/watch?v=QC91Bf8hQV

Here's an example of the scores over iterations:

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