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Finally finished that Ising model simulation. The reason why I was reading about the ising model is that simple generalizations of it lead to bolzmann and hopfield networks. The Ising model is like a boltzmann network that only remembers the base states, all one spin for J=1 (ferromagnetic) and checkered for J=-1 (antiferromagnetic). This simulation only does Gibbs sampling and I mostly made it as an exercise in c++ but its pretty fun to play with. Since I wrote it in c++ it might be cool to render in opengl and try to get this really performant and dynamic but quadratic complexity and the fact that gibbs samplers cant be parallelized are limitations

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It is amazing to me, as someone that has spent his entire life in school, that almost everything I have learned, I learned outside of a classroom on my own prerogative. And now as a graduate student I have to teach and thus be implicit in a lie that wastes the time and potential of young people on worthless pedantry. The lie that a bachelors degree matters at all.

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Been writing a simulation of the ising ferromagnetism model in c++ since I realized its been years since I wrote anything in c++ and that's concerning.
Current mood, thankful for modern language features. Going back to c++ has made me feel far more appreciative of rust and its enforcement of safe memory practices. Also, I forgot how ungainly and c++'s feature set is. Its time to stop.

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the NSA is just sampling your data so they can remix it

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I spend several minutes to convince myself that all common divisors of two natural numbers are divisors of their greatest common divisor... no wonder my projects move at a snail's pace.

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Math books be like this. Stared at this a long time before I realized it was just basically saying that the product of a matrix with its inverse is the identity. Lol why

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Museum of Mathematics, in Manhattan, NY.

"It's two stories packed with hi-tech computers and mathematical experiments that make this museum perfect for anyone from elementary school to a Ph. D program." is @Freemo

businessinsider.com/museum-of-

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First post!
Decided to try social media again, so here's an illustration of the perfection of six. A perfect number is the sum of its positive dividers i.e. 6 = 1+2+3.

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