Stichwortregister: automatische Markierung aller Glossarbegriffe (988 statt 456 Marker)
Neues Skript erzeuge_stichwortregister_04.py:
- Sucht alle Glossarbegriffe (Anzeigename) in den Kapiteldateien
und markiert die erste Fundstelle je Datei mit {idx:Indexmarke}
- Termliste aus glossar_eintraege_04.py + vorhandenen {idx:...}-Markern
- Idempotent: erkennt vorhandene Marker und überspringt sie
- Überspringt Codeblöcke, Inline-Code und Math
- --check und --bericht Modi
- 605 Marker eingefügt (2 Durchläufe: 597 + 8)
Zusätzlich:
- titeltexte_04.py _saeubern(): entfernt {idx:...}-Marker vor
Titeltext-Vergleich (pruefe_titeltexte schlug sonst fehl)
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parent
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"cell_type": "markdown",
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"metadata": {},
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"source": [
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"# Kapitel 7: Constraint Programming mit CP-SAT — Logik, Scheduling und Zuweisung\n",
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"# Kapitel 7: Constraint Programming mit CP-SAT{idx:CP-SAT} — Logik, Scheduling und Zuweisung\n",
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"\n",
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"Begleitnotebook zu *Optimierte Entscheidungsfindung mit Python*. Die Codezellen sind identisch mit den im Buch abgedruckten Programmen.\n"
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"cell_type": "markdown",
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"metadata": {},
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"source": [
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"# Kapitel 20: Tail-Risiko, CVaR und Transaktionskosten\n",
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"# Kapitel 20: Tail-Risiko, CVaR und Transaktionskosten{idx:Transaktionskosten}\n",
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"\n",
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"Begleitnotebook zu *Optimierte Entscheidungsfindung mit Python*. Die Codezellen sind identisch mit den im Buch abgedruckten Programmen.\n"
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"cell_type": "markdown",
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"metadata": {},
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"source": [
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"# Kapitel 13: Dynamische Programmierung — Die Bellman-Gleichung und Order-Execution\n",
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"# Kapitel 13: Dynamische Programmierung — Die Bellman-Gleichung{idx:Bellman-Gleichung} und Order-Execution\n",
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"\n",
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"Begleitnotebook zu *Optimierte Entscheidungsfindung mit Python*. Die Codezellen sind identisch mit den im Buch abgedruckten Programmen.\n"
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"cell_type": "markdown",
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"metadata": {},
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"source": [
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"## Logarithmische Rendite\n",
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"## Logarithmische Rendite{idx:Logarithmische Rendite}\n",
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"\n",
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"`Renditen_Vergleich.py`\n"
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"cell_type": "markdown",
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"metadata": {},
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"## Das Schätzfehler-Problem\n",
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"## Das Schätzfehler{idx:Schätzfehler}-Problem\n",
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"\n",
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"`Schaetzrauschen_Demo.py`\n"
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"cell_type": "markdown",
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"metadata": {},
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"source": [
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"# Kapitel 2: Das mathematische Fundament — Vektoren, Matrizen, Konvexität\n",
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"# Kapitel 2: Das mathematische Fundament — Vektoren, Matrizen, Konvexität{idx:Konvexität}\n",
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"\n",
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"Begleitnotebook zu *Optimierte Entscheidungsfindung mit Python*. Die Codezellen sind identisch mit den im Buch abgedruckten Programmen.\n"
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"cell_type": "markdown",
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"metadata": {},
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"source": [
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"## Der Satz von Birkhoff und von Neumann\n",
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"## Der Satz von Birkhoff und von Neumann{idx:Satz von Birkhoff und von Neumann}\n",
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"\n",
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"`Zuordnung_Ungarisch.py`\n"
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"cell_type": "markdown",
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"metadata": {},
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"source": [
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"# Kapitel 6: Gemischt-ganzzahlige Optimierung — Diskrete Entscheidungen und Branch-and-Bound\n",
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"# Kapitel 6: Gemischt-ganzzahlige Optimierung — Diskrete Entscheidungen und Branch-and-Bound{idx:Branch-and-Bound}\n",
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"\n",
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"Begleitnotebook zu *Optimierte Entscheidungsfindung mit Python*. Die Codezellen sind identisch mit den im Buch abgedruckten Programmen.\n"
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"cell_type": "markdown",
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"metadata": {},
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"source": [
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"## Beispiel: Das Rucksackproblem\n",
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"## Beispiel: Das Rucksackproblem{idx:Rucksackproblem}\n",
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"\n",
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"`Rucksack.py`\n"
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"## Falle 1 — Infeasibility\n",
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"## Falle 1 — Infeasibility{idx:Infeasibility}\n",
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"\n",
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"`Infeasibility_Diagnose.py`\n"
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"cell_type": "markdown",
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"metadata": {},
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"source": [
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"## Constraint Attribution: welche Bedingung kostet wie viel?\n",
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"## Constraint Attribution{idx:Constraint Attribution}: welche Bedingung kostet wie viel?\n",
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"\n",
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"`Constraint_Attribution.py`\n"
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"cell_type": "markdown",
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"metadata": {},
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"source": [
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"# Kapitel 15: Predict-then-Optimize — die bessere Prognose, die schlechtere Entscheidung\n",
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"# Kapitel 15: Predict-then-Optimize{idx:Predict-then-Optimize} — die bessere Prognose, die schlechtere Entscheidung\n",
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"\n",
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"Begleitnotebook zu *Optimierte Entscheidungsfindung mit Python*. Die Codezellen sind identisch mit den im Buch abgedruckten Programmen.\n"
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"cell_type": "markdown",
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"source": [
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"## Monte-Carlo-Simulation\n",
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"## Monte-Carlo-Simulation{idx:Monte-Carlo-Simulation}\n",
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"\n",
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"`Monte_Carlo.py`\n"
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"cell_type": "markdown",
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"source": [
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"## Robuste Optimierung: gegen den Worst Case absichern\n",
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"## Robuste Optimierung{idx:Robuste Optimierung}: gegen den Worst Case absichern\n",
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"\n",
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"`Robuste_Optimierung.py`\n"
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]
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<p>Mit Python planen, optimieren und entscheiden: von <strong>Personal, Schichten und Logistik</strong> über <strong>Energie, Ressourcen und Netzwerke</strong> bis zur <strong>Portfoliooptimierung an den Finanzmärkten</strong>.</p>
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<p>Autor / Herausgeber: Dieter Schlüter</p>
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<p><dieter(dot)schlueter(atsign)linix(dot)de></p>
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<p>Stand: 9. September 2026</p>
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<p>Stand: 10. September 2026</p>
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<hr />
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@ -16655,7 +16655,7 @@ DCP-konvex (CVXPY-Pruefung)? False
|
|||
<p><span class="math display">
|
||||
\min_{\mathbf{w}}\quad \underbrace{\tfrac12\mathbf{w}^\top\boldsymbol{\Sigma}\mathbf{w}}_{\text{Risiko}}
|
||||
\;-\;\underbrace{\alpha\,\boldsymbol{\mu}^\top\mathbf{w}}_{\text{Ertrag}}
|
||||
\;-\;\underbrace{\beta\Big(-\textstyle\sum_i w_i\ln w_i\Big)}_{\text{Diversifikation}}
|
||||
\;-\;\underbrace{\beta\Big(-\textstyle\sum_i w_i\ln w_i\Big)}_{\text{Diversifikation`\index{Diversifikation}`{=latex}}}
|
||||
</span></p>
|
||||
<blockquote>
|
||||
<p><strong>📐 Formel-Lesehilfe zur Entropie</strong> <span class="math inline">H(\mathbf{w}) = -\sum_i w_i \ln w_i</span> ist ein Streuungsmaß: * Alles in einem Titel (<span class="math inline">w = (1,0,0,0)</span>): <span class="math inline">H = 0</span> — minimale Streuung. * Gleichverteilt (<span class="math inline">w_i = 1/4</span>): <span class="math inline">H = \ln 4 \approx 1{,}386</span> — maximale Streuung.</p>
|
||||
|
|
@ -19985,7 +19985,7 @@ e(x) \le \varepsilon
|
|||
<h2 id="sec:mehrziel-vorlegen">14.8 Wie man die Front vorlegt</h2>
|
||||
<p>Eine Front mit zehn Punkten ist kein Ergebnis, sondern eine Speisekarte. Damit sie entscheidbar wird, gehört eine Spalte dazu, die im Programm <code>EUR je kg</code> heißt:</p>
|
||||
<p><span class="math display">
|
||||
\text{Schattenpreis} = \frac{\text{Aufpreis gegenüber dem Kostenminimum}}
|
||||
\text{Schattenpreis`\index{Schattenpreis}`{=latex}} = \frac{\text{Aufpreis gegenüber dem Kostenminimum}}
|
||||
{\text{eingesparte Kilogramm}}
|
||||
</span></p>
|
||||
<p>Diese Zahl ist mit etwas vergleichbar, das das Unternehmen ohnehin kennt: dem internen CO₂-Preis oder dem Zertifikatspreis. Liegt der Schattenpreis darunter, ist die Entscheidung kaufmännisch schon getroffen.</p>
|
||||
|
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@ -26173,6 +26173,11 @@ von allen Fehlversuchen genau einen: den erfolgreichsten.
|
|||
<h3 id="falle-5-laufzeitexplosion">Falle 5 — Laufzeitexplosion</h3>
|
||||
<p>Exakte Optimalität kann bei MILP oder CP-SAT Minuten bis Stunden dauern — und die Laufzeit wächst nicht linear mit der Problemgröße.</p>
|
||||
<table>
|
||||
<colgroup>
|
||||
<col style="width: 33%" />
|
||||
<col style="width: 33%" />
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||||
<col style="width: 33%" />
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||||
</colgroup>
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||||
<thead>
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||||
<tr class="header">
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<th>Einsatzszenario</th>
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|
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Reference in a new issue