vault backup: 2025-05-05 09:12:04
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3 changed files with 3 additions and 3 deletions
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.obsidian/workspace.json
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.obsidian/workspace.json
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@ -213,9 +213,10 @@
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},
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},
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"active": "cdcc59f1bf6d4ae1",
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"active": "cdcc59f1bf6d4ae1",
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"Pasted image 20250505090603.png",
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"Pasted image 20250505090959.png",
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"Concurrent Systems/slides/class 15.pdf",
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"Concurrent Systems/slides/class 15.pdf",
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"Concurrent Systems/notes/15 - A formal language for LTSs.md",
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"Concurrent Systems/notes/15 - A formal language for LTSs.md",
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"Pasted image 20250505090603.png",
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@ -235,7 +236,6 @@
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"Pasted image 20250430175412.png",
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"Pasted image 20250430171336.png",
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"Pasted image 20250430171336.png",
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"Concurrent Systems/slides/class 13.pdf",
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"Concurrent Systems/slides/class 13.pdf",
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"Concurrent Systems/notes/images/Pasted image 20250415082906.png",
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"Concurrent Systems/slides/class 14.pdf",
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"Concurrent Systems/slides/class 14.pdf",
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"Concurrent Systems/slides/class 12.pdf",
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"Concurrent Systems/slides/class 12.pdf",
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"HCIW/slides/HCI in the car.pdf",
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"HCIW/slides/HCI in the car.pdf",
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@ -44,4 +44,4 @@ To simplify the proof, let us modify the set of formulae by allowing conjunction
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*Inductive step:* Let's assume the thesis for every tree of height at most h. Let h+1 be the height of $\phi$. Let's distinguish on the outmost operator in $\phi$
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*Inductive step:* Let's assume the thesis for every tree of height at most h. Let h+1 be the height of $\phi$. Let's distinguish on the outmost operator in $\phi$
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