vault backup: 2025-04-29 08:43:47
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@ -22,3 +22,10 @@ basically we can let the left or the right process evolve, leaving the other unc
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$P$ is in standard form if and only if $P \triangleq \sum_{i}\alpha_{i}P_{i}$ and $\forall_{i}P_{i}$ is in standard form.
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$P$ is in standard form if and only if $P \triangleq \sum_{i}\alpha_{i}P_{i}$ and $\forall_{i}P_{i}$ is in standard form.
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**Lemma:** $\forall P \exists P'$* in standard form such that $\vdash P = P'$
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*Proof:* by induction on the structure of P.
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**Base case:** $P \triangleq 0$. It suffices to consider $P' \triangleq 0$ and conclude reflexivity.
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**Inductive step:** we have to consider three cases.
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2. P $$
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