feat: init ams template

.github/workflows/build.yml

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+name: Build
+
+on:
+  workflow_dispatch:
+  push:
+    branches: ["main"]
+    tags: ["v*.*.*"]
+  pull_request:
+    branches: ["main"]
+
+permissions:
+  contents: write
+
+jobs:
+  build:
+    runs-on: macos-latest
+    steps:
+      - name: 📥 Checkout repository
+        uses: actions/checkout@v3
+
+      - name: 🧰 Download Typst
+        uses: robinraju/[email protected]
+        with:
+          repository: typst/typst
+          tag: v0.11.0
+          fileName: typst-x86_64-apple-darwin.tar.xz
+
+      - name: 🧰 Extract Typst
+        shell: bash
+        run: |
+          sudo mkdir /usr/local/typst
+          sudo tar -xzf typst-x86_64-apple-darwin.tar.xz -C /usr/local/typst/
+          rm -f typst-x86_64-apple-darwin.tar.xz
+          echo "/usr/local/typst/typst-x86_64-apple-darwin" >> $GITHUB_PATH
+
+      - name: 📘 Compile
+        shell: bash
+        run: ./build.sh
+
+      - name: 📦 Upload artifacts
+        uses: actions/upload-artifact@v3
+        with:
+          name: docs
+          path: src/*.pdf
+
+      - name: 🚀 Release
+        uses: softprops/action-gh-release@v1
+        if: github.ref_type == 'tag'
+        with:
+          name: ${{ github.ref_name }}
+          tag_name: ${{ github.ref_name }}
+          files: "src/*.pdf"

.gitignore

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+*.pdf

build.sh

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+#!/bin/bash
+
+# loop through all the files in the directory:
+for file in src/*.typ
+do
+    # run the compiler
+    typst compile --format=pdf "$file"
+done

src/fortuna.bib

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+@article{netwok2020,
+  title={At-scale impact of the {Net Wok}: A culinarically holistic investigation of distributed dumplings},
+  author={Astley, Rick and Morris, Linda},
+  journal={Armenian Journal of Proceedings},
+  volume={61},
+  pages={192--219},
+  year=2020,
+  publisher={Automatic Publishing Inc.}
+}

src/fortuna.typ

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+#import "@preview/unequivocal-ams:0.1.0": ams-article, theorem, proof
+
+#show: ams-article.with(
+  title: [Mathematical Theorems],
+  authors: (
+    (
+      name: "Ralph Howard",
+      department: [Department of Mathematics],
+      organization: [University of South Carolina],
+      location: [Columbia, SC 29208],
+      email: "[email protected]",
+      url: "www.math.sc.edu/~howard"
+    ),
+  ),
+  abstract: lorem(100),
+  bibliography: bibliography("fortuna.bib"),
+)
+
+Call me Ishmael. Some years ago --- never mind how long precisely ---
+having little or no money in my purse, and nothing particular to
+interest me on shore, I thought I would sail about a little and see
+the watery part of the world. It is a way I have of driving off the
+spleen, and regulating the circulation.  Whenever I find myself
+growing grim about the mouth; whenever it is a damp, drizzly November
+in my soul; whenever I find myself involuntarily pausing before coffin
+warehouses, and bringing up the rear of every funeral I meet; and
+especially whenever my hypos get such an upper hand of me, that it
+requires a strong moral principle to prevent me from deliberately
+stepping into the street, and methodically knocking people's hats off
+--- then, I account it high time to get to sea as soon as I can. This
+is my substitute for pistol and ball. With a philosophical flourish
+Cato throws himself upon his sword; I quietly take to the ship. There
+is nothing surprising in this. If they but knew it, almost all men in
+their degree, some time or other, cherish very nearly the same
+feelings towards the ocean with me. @netwok2020
+
+There now is your insular city of the Manhattoes, belted round by
+wharves as Indian isles by coral reefs - commerce surrounds it with
+her surf. Right and left, the streets take you waterward. Its extreme
+down-town is the battery, where that noble mole is washed by waves,
+and cooled by breezes, which a few hours previous were out of sight of
+land. Look at the crowds of water-gazers there.
+
+Anyone caught using formulas such as $sqrt(x+y)=sqrt(x)+sqrt(y)$
+or $1/(x+y) = 1/x + 1/y$ will fail.
+
+The binomial theorem is
+$ (x+y)^n=sum_(k=0)^n binom(n, k) x^k y^(n-k). $
+
+A favorite sum of most mathematicians is
+$ sum_(n=1)^oo 1/n^2 = pi^2 / 6. $
+
+Likewise a popular integral is
+$ integral_(-oo)^oo e^(-x^2) dif x = sqrt(pi) $
+
+#theorem[
+  The square of any real number is non-negative.
+]
+
+#proof[
+  Any real number $x$ satisfies $x > 0$, $x = 0$, or $x < 0$. If $x = 0$,
+  then $x^2 = 0 >= 0$. If $x > 0$ then as a positive time a positive is
+  positive we have $x^2 = x x > 0$. If $x < 0$ then $−x > 0$ and so by
+  what we have just done $x^2 = (−x)^2 > 0$. So in all cases $x^2 ≥ 0$.
+]
+
+= Introduction
+This is a new section.
+You can use tables like @solids.
+
+#figure(
+  table(
+    columns: (1fr, auto, auto),
+    inset: 5pt,
+    align: horizon,
+    [], [*Area*], [*Parameters*],
+    [*Cylinder*],
+    $ pi h (D^2 - d^2) / 4 $,
+    [$h$: height \
+     $D$: outer radius \
+     $d$: inner radius],
+    [*Tetrahedron*],
+    $ sqrt(2) / 12 a^3 $,
+    [$a$: edge length]
+  ),
+  caption: "Solids",
+) <solids>
+
+== Things that need to be done
+Prove theorems.
+
+= Background
+#lorem(40)