Added a build script

.gitea/workflows/build-script.yaml

@@ -0,0 +1,46 @@
+# .gitea/workflows/typst-build.yml
+name: Build Typst PDFs (Docker)
+
+on:
+  push:
+    branches: [ "main" ]
+  pull_request:
+    branches: [ "main" ]
+
+# Change this to the folder that contains your .typ files (relative to repo root)
+env:
+  TYPST_SOURCE_DIR: src
+  BUILD_DIR: build
+
+jobs:
+  build-typst:
+    runs-on: ubuntu-latest
+
+    # Run the whole job inside a Docker container that has Typst installed
+    container:
+      image: ghcr.io/typst/typst:latest
+      options: --user root
+
+    steps:
+      - name: Checkout repository
+        uses: actions/checkout@v4
+
+      - name: Show Typst & OS versions
+        run: |
+          typst --version || true
+          uname -a
+
+      - name: Compile all .typ files
+        shell: bash
+        run: |
+          TYPST_SOURCE_DIR="${TYPST_SOURCE_DIR}"
+          BUILD_DIR="${BUILD_DIR}"
+          ./compile-all.bash
+
+      - name: Upload PDFs
+        if: always()
+        uses: actions/upload-artifact@v4
+        with:
+          name: typst-pdfs
+          path: ${{ env.BUILD_DIR }}/
+          if-no-files-found: warn

compile-all.bash

@@ -1,11 +1,30 @@
-#!/bin/bash
+#!/usr/bin/env bash
 
-# Find all .typ files under src/ (recursive) into an array
+set -euo pipefail
-mapfile -d '' LIST_OF_TYPST_FILES < <(find src -maxdepth 1 -type f -name '*.typ' -print0)
+SRC_DIR="${TYPST_SOURCE_DIR}"
+OUT_DIR="${BUILD_DIR}"
 
-rm -rf output
+if [[ ! -d "$SRC_DIR" ]]; then
-mkdir -p output
+    echo "Source directory '$SRC_DIR' does not exist."
+    exit 1
+fi
 
-for FILE in "${LIST_OF_TYPST_FILES[@]}"; do
+mkdir -p "$OUT_DIR"
-    typst compile "$FILE" output/"$(basename "${FILE%.*}").pdf"
+
-done
+# Find all .typ files under $SRC_DIR (excluding hidden dirs)
+mapfile -d '' files < <(printf '%s\0' "$SRC_DIR"/*.typ 2>/dev/null)
+
+if [[ ${#files[@]} -eq 0 ]]; then
+    echo "No .typ files found in '$SRC_DIR'."
+    exit 0
+fi
+
+for f in "${files[@]}"; do
+    # Trim leading ./ if present
+    rel="${f#./}"
+    # Destination path: build/<same-subdirs>/<filename>.pdf
+    dest_pdf="${OUT_DIR}/$(basename "${rel%.typ}").pdf"
+
+    echo "Compiling: $f  ->  $dest_pdf"
+    typst compile "$f" "$dest_pdf"
+done

src/Analysis_rewrite.typ

@@ -0,0 +1,141 @@
+#set page(
+  paper: "a4", 
+  margin: (
+    bottom: 10mm,
+    top: 5mm,
+    left: 5mm,
+    right: 5mm
+  ),
+  flipped:true,
+  numbering: "— 1 —",
+  number-align: center
+)
+
+#set text(
+  size: 8pt,
+)
+
+#place(top+center, scope: "parent", float: true, heading(
+  [Analysis 1 (IE)]
+))
+
+
+
+#let subHeading(it: content, fill: color) = {
+  box(
+    align(
+      top+center,
+      text(
+        it,
+        size: 10pt,
+        weight: "regular",
+        style: "italic",
+      )
+    ),
+    fill: fill,
+    width: 100%,
+    inset: 1mm,
+    height: auto
+  )
+}
+
+#let SeperatorLine = line(length: 100%, stroke: (paint: black, thickness: 0.3mm))
+#let MathAlignLeft(e) = {
+  align(left, block(e))
+}
+
+#let colorFolgen = color.hsl(202.05deg, 92.13%, 75.1%)
+#let colorReihen = color.hsl(280deg, 92.13%, 75.1%)
+#let colorAbleitung = color.hsl(356.92deg, 92.13%, 75.1%)
+#let colorIntegral = color.hsl(34.87deg, 92.13%, 75.1%)
+
+#columns(5, gutter: 2mm)[
+  #subHeading(fill: colorFolgen, it: [Folgen])
+  $ lim_(x -> infinity) a_n $
+
+  *Beschränkt:* $exists k in RR$ sodass $abs(a_n) <= k$
+  - Beweiße: durch Induktion
+  - Beweiße: Hat min. ein konvergent Teilefolge
+  - (Beweiße: Ungleichung $abs(a_n) <= k$)
+
+  *Monoton fallend/steigended*
+  - Beweise: Induktion
+  #grid(columns: (1fr, 1fr),
+    gutter: 1mm,
+    row-gutter: 2mm,
+    align(top+center, [*Fallend*]), align(top+center, [*Fallend*]),
+    [$ a_(n+1) <= a_(n) $],
+    [$ a_(n+1) >= a_(n) $],
+    [$ a_(n+1)/a_(n) > 1 $],
+    [$ a_(n+1)/a_(n) < 1 $],
+  )
+
+  *Konvergentz Allgemein*
+  $ lim_(n -> infinity) a_n = a $
+
+  $forall epsilon > 0 space exists n_epsilon in NN$ sodass \
+  - Konvergent $-> a$: $a_n in [a - epsilon, a + epsilon] $
+  - Divergent $-> infinity$: $a_n in [epsilon, infinity) $
+  - Divergent $-> infinity$: $a_n in (-infinity, epsilon) $
+
+  $space forall n > n_epsilon$
+
+  *Konvergentz Häufungspunkte*
+  - $a_n -> a <=>$ Alle Teilfolgen $-> a$
+
+  *Konvergenz Beweißen*
+  - Monoton UND Beschränkt $=>$ Konvergenz
+    NICHT Umgekehert
+  - (Cauchyfolge \
+    $forall epsilon > 0 space exists n_epsilon in NN space$ sodass \
+    $forall m,n >= n_epsilon : abs(a_n - a_m) < epsilon$ \
+    Cauchyfolge $=>$ Konvergenz)
+
+  *Konvergent Grenzwert finden*
+  - Von Bekannten Ausdrücken aufbauen
+  - Fixpunk Gleichung: $a = f(a)$ \
+    für $a_(n+1) = f(a_n)$
+  - Bernoulli-Ungleichung Folgen der Art $(a_n)^n$: \
+    $(1 + a)^n >= 1 + n a$
+
+  #subHeading(fill: colorFolgen, it: [Konvergent Folge Regeln])
+  #grid(
+    columns: (auto, auto),
+    align: bottom,
+    gutter: 2mm,
+    [$ lim_(n->infinity) (a_n + b_n) = a + b $],
+    grid.cell(
+      rowspan:  2,
+      [$ lim_(n->infinity) (a_n / b_n) = a / b $ für ($b != 0$)],
+    ),
+    MathAlignLeft($ lim_(n->infinity) (a_n dot b_n) = a dot b $),
+    MathAlignLeft($ lim_(n->infinity) sqrt(a_n) = sqrt(a) $),
+    MathAlignLeft($ lim_(n->infinity) abs(a_n) = abs(a) $),
+    MathAlignLeft($ lim_(n->infinity) c dot a_n = c dot lim_(n->infinity) a_n $),
+  )
+
+  #subHeading(fill: colorFolgen, it: [Bekannte Folgen])
+  #grid(
+    columns: (auto, auto, auto),
+    column-gutter: 4mm,
+    row-gutter: 2mm,
+    align: bottom,
+    MathAlignLeft($ lim_(n->infinity) 1/n = 0 $),
+    MathAlignLeft($ lim_(n->infinity) q^n = 0 $),
+    MathAlignLeft($ lim_(n->infinity) q^n = 0 $),
+    grid.cell(colspan: 2, MathAlignLeft($ lim_(n->infinity) sqrt(n) = + infinity $)), [],
+    grid.cell(colspan: 2, MathAlignLeft($ lim_(n->infinity) k = k, k in RR $)), [],
+    grid.cell(colspan: 2, MathAlignLeft($ exp(x) =  e^x = lim_(n->infinity) (1 + x/n)^n $))
+  )
+
+
+  #subHeading(fill: colorReihen, it: [Reihen])
+
+  #subHeading(fill: colorReihen, it: [Potenzreihen])
+
+  #subHeading(fill: colorAbleitung, it: [Funktionen])
+  
+  #subHeading(fill: colorAbleitung, it: [Ableitung])
+
+  #colbreak()
+]