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More latex, less markdown
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@ -41,32 +41,32 @@ Formally, the PDA is defined as $M = (\mathcal{Q}, \Sigma, \Upgamma, \delta, q_0
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* $\mathcal{Q}$ is a finite set of states
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* $\mathcal{Q}$ is a finite set of states
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* $\Sigma$ is a finite set which is called the input alphabet
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* $\Sigma$ is a finite set which is called the input alphabet
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* $\Upgamma$ is a finite set which is called the stack alphabet
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* $\Upgamma$ is a finite set which is called the stack alphabet
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* $\delta$ is a finite set of $\mathcal{Q}\times(\Sigma\cup\{\epsilon\})\times\Upgamma\times\mathcal{Q}\times\Upgamma^*$, the transition relation
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* $\delta$ is a finite set of $\mathcal{Q}\times(\Sigma\cup\textbraceleft\epsilon\textbraceright)\times\Upgamma\times\mathcal{Q}\times\Upgamma^*$, the transition relation
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* $q_0\in\mathcal{Q}$ is the start state
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* $q_0\in\mathcal{Q}$ is the start state
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* $Z\in\Upgamma$ is the initial stack symbol
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* $Z\in\Upgamma$ is the initial stack symbol
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* $F\subseteq\mathcal{Q}$ is the set of accepting states
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* $F\subseteq\mathcal{Q}$ is the set of accepting states
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In our diagram, the initial state $q_0$ is called `start`.
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In our diagram, the initial state is $q_0 = \text{start}$.
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The initial stack symbol $Z$ is `ε` (TODO: Make it `#`?).
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The initial stack symbol is $Z=\epsilon$ (TODO: Make it `#`?).
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The set of accepting states is $F=\text{valid}$.
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The set of accepting states is $F=\textbraceleft\text{valid}\textbraceright$.
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$\delta$ is defined by the transitions shown in the graph diagram.
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$\delta$ is defined by the transitions shown in the graph diagram.
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The input alphabet consists of the following OpenPGP packets:
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The input alphabet $\Sigma$ consists of the following OpenPGP packets:
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* `Literal Data`: Literal Data Packet
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* $\text{Literal Data}$: Literal Data Packet
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* `Signature`: Signature Packet
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* $\text{Signature}$: Signature Packet
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* `OnePassSignature`: One-Pass-Signature Packet
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* $\text{OnePassSignature}$: One-Pass-Signature Packet
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* `Compressed Data`: Compressed Data Packet
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* $\text{Compressed Data}$: Compressed Data Packet
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* `SKESK`: Symmetric-Key Encrypted Session Key Packet
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* $\text{SKESK}$: Symmetric-Key Encrypted Session Key Packet
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* `PKESK`: Public-Key Encrypted Session Key Packet
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* $\text{PKESK}$: Public-Key Encrypted Session Key Packet
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* `Sym. Enc. Data`: Symmetrically Encrypted Data Packet
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* $\text{Sym. Enc. Data}$: Symmetrically Encrypted Data Packet
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* `Sym. Enc. Int. Prot. Data`: Symmetrically Encrypted Integrity Protected Data Packet
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* $\text{Sym. Enc. Int. Prot. Data}$: Symmetrically Encrypted Integrity Protected Data Packet
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Additionally, `ε` is used to transition without reading OpenPGP packets.
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Additionally, $\epsilon$ is used to transition without reading OpenPGP packets or popping the stack.
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The following stack alphabet is used:
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The following stack alphabet $\Upgamma$ is used:
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* `m`: OpenPGP Message
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* $m$: OpenPGP Message
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* `o`: One-Pass-Signature packet.
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* $o$: One-Pass-Signature packet.
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* `k`: Encrypted Session Key
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* $k$: Encrypted Session Key
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* `#`: Terminal for valid OpenPGP messages
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* `#`: Terminal for valid OpenPGP messages
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Note: The standards document states, that Marker Packets shall be ignored as well.
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Note: The standards document states, that Marker Packets shall be ignored as well.
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