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notebooks/week6/shimer-smith.jl

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# ╔═╡ 8381a383-75bf-4995-9c62-44af118b9570
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html"""<style>
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main {
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max-width: 50%;
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max-width: 60%;
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}
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"""
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# ╔═╡ 6b7eae7b-a5d3-4e90-849b-2496e4284cf6
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TableOfContents()
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# TableOfContents()
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# ╔═╡ 99ac0194-716f-4820-a854-cb36ec1d1a12
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md"""
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Given the primitives $f(x,y),c(y),b(x),r,\delta,\alpha, \lambda,\mu$, a stationary search equilibrium is defined by
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* EPVs: $S(x,y),\Pi_0,W_0,\Pi_1,\Pi_0$
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* EPVs: $S(x,y),W_0,W_1,\Pi_1,\Pi_0$
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* Allocations: $h(x,y),u(x),v(y)$
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* wage $w(x,y)$ and matching functions $M(x,y)$
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website/hw5.md

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**So, what's to do?**
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* Watch the 45 minute video of Fedor [here](https://itempool.com/floswald/c/DjF2Xh6FaSg). It's full of relevant info beyond the Rust model at hand.
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* Watch out! The video is spiked with simple questions to make sure you get the main ideas.
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* Watch the 45 minute video of Fedor [here](https://youtu.be/Yo69tlKKplY). It's full of relevant info beyond the Rust model at hand.
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