vault backup: 2026-04-08 15:13:13
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.obsidian/workspace.json
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8
.obsidian/workspace.json
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@@ -27,7 +27,7 @@
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"state": {
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"state": {
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"type": "markdown",
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"type": "markdown",
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"state": {
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"state": {
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"file": "00 Inbox/29593975 - Regular Expressions.md",
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"file": "10 Courses/02 - SoSe 2026/Automatentheorie und formale Sprachen/29593975 - Regular Expressions.md",
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"mode": "source",
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"mode": "source",
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"source": false
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@@ -107,7 +107,7 @@
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}
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}
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"direction": "horizontal",
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"id": "8a65bc0c1d4d98f2",
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@@ -211,10 +211,10 @@
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"darlal-switcher-plus:Open Symbols for the active editor": false
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"darlal-switcher-plus:Open Symbols for the active editor": false
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"active": "e179fd2c20f4067e",
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"active": "7a0e7b37bd89861d",
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"lastOpenFiles": [
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"lastOpenFiles": [
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"10 Courses/02 - SoSe 2026/Automatentheorie und formale Sprachen/29593952 - Regular Languages.md",
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"10 Courses/02 - SoSe 2026/Automatentheorie und formale Sprachen/29593952 - Regular Languages.md",
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"00 Inbox/29593975 - Regular Expressions.md",
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"10 Courses/02 - SoSe 2026/Automatentheorie und formale Sprachen/29593975 - Regular Expressions.md",
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"10 Courses/02 - SoSe 2026/Automatentheorie und formale Sprachen/29593940 - Formal Languages.md",
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"10 Courses/02 - SoSe 2026/Automatentheorie und formale Sprachen/29593940 - Formal Languages.md",
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"10 Courses/02 - SoSe 2026/Automatentheorie und formale Sprachen/29593852 - Strings.md",
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"10 Courses/02 - SoSe 2026/Automatentheorie und formale Sprachen/29593852 - Strings.md",
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"10 Courses/02 - SoSe 2026/Automatentheorie und formale Sprachen/29593958 - Kleene star of languages.md",
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"10 Courses/02 - SoSe 2026/Automatentheorie und formale Sprachen/29593958 - Kleene star of languages.md",
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@@ -30,4 +30,5 @@ A _regular expression_ $r$ over an alphabet $Sigma$ is defined recursively:
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> $r = (a +b)^* a b (a + b)^*$
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> $r = (a +b)^* a b (a + b)^*$
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## Equivalence of regular expressions
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## Equivalence of regular expressions
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Two regular expressiosn $r$ and $s$ are _equivalent_ ($r eq.triple s$ or $r hat(eq) s$) if thy generate the same language ($L(r) eq L(s)$).
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Two regular expressions $r$ and $s$ are _equivalent_ ($r eq.triple s$ or $r hat(eq) s$) if they generate the same language ($L(r) eq L(s)$).
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