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| Строка 1: |
Строка 1: |
| − | Приведем пример [[машина Тьюринга|машины Тьюринга]], распознающую четные входные строки (пустую строку и строки состоящие из четного числа единиц).
| + | #REDIRECT [[discopal:{{PAGENAME}}]] |
| − | | + | |
| − | == Табличное представление МТ ==
| + | |
| − | <latex>
| + | |
| − | \begin{tabular}{|cc|c|ccc|}
| + | |
| − | \hline
| + | |
| − |
| + | |
| − | 2bad & * & $\Rightarrow$ & [\textcolor{red}{q}] & 0 & \\ \hline
| + | |
| − | 2bad & 1 & $\Rightarrow$ & 2bad & * & L \\ \hline
| + | |
| − | 2ok & * & $\Rightarrow$ & [\textcolor{red}{q}] & 1 & \\ \hline
| + | |
| − | 2ok & 1 & $\Rightarrow$ & 2ok & * & L \\ \hline
| + | |
| − | <\textcolor{blue}{even}> & * & $\Rightarrow$ & 2ok & * & L \\ \hline
| + | |
| − | <\textcolor{blue}{even}> & 1 & $\Rightarrow$ & odd & 1 & R \\ \hline
| + | |
| − | odd & * & $\Rightarrow$ & 2bad & * & L \\ \hline
| + | |
| − | odd & 1 & $\Rightarrow$ & <\textcolor{blue}{even}> & 1 & R \\ \hline
| + | |
| − | \end{tabular}
| + | |
| − | </latex>
| + | |
| − | <code-python>
| + | |
| − | #
| + | |
| − | # Распознавание четных строк (содержащих четное число "1").
| + | |
| − | #
| + | |
| − | MT={
| + | |
| − | 'k':1,
| + | |
| − | 'start': 'even',
| + | |
| − | 'stop': 'q',
| + | |
| − | 'program': {
| + | |
| − | #(Состояние, символы на лентах) -> (новое состояние, (действия по каждой ленте))
| + | |
| − | ('even', ('*')): ('2ok', (('*','L'))),
| + | |
| − | ('even', ('1')): ('odd', (('1','R'))),
| + | |
| − | ('odd', ('1')): ('even', (('1','R'))),
| + | |
| − | ('odd', ('*')): ('2bad', (('*','L'))),
| + | |
| − | ('2ok', ('1')): ('2ok', (('*','L'))),
| + | |
| − | ('2ok', ('*')): ('q', (('1',''))),
| + | |
| − | ('2bad', ('1')): ('2bad', (('*','L'))),
| + | |
| − | ('2bad', ('*')): ('q', (('0','')))
| + | |
| − | }
| + | |
| − | }
| + | |
| − | </code-python>
| + | |
| − | | + | |
| − | == Графовое представление МТ ==
| + | |
| − | | + | |
| − | <graph>
| + | |
| − | digraph G{rankdir=LR; edge[fontcolor="blue", fontsize="12", minlen="2", labeldistance="2", arrowhead="empty"];
| + | |
| − | | + | |
| − | "even"[shape="diamond"];
| + | |
| − | "q"[shape="box"];"2bad"->"2bad" [headlabel="*L",taillabel="1"];
| + | |
| − | "odd"->"2bad" [headlabel="*L",taillabel="*"];
| + | |
| − | "odd"->"even" [headlabel="1R",taillabel="1"];
| + | |
| − | "2bad"->"q" [headlabel="0",taillabel="*"];
| + | |
| − | "2ok"->"q" [headlabel="1",taillabel="*"];
| + | |
| − | "even"->"2ok" [headlabel="*L",taillabel="*"];
| + | |
| − | "even"->"odd" [headlabel="1R",taillabel="1"];
| + | |
| − | "2ok"->"2ok" [headlabel="*L",taillabel="1"];
| + | |
| − | }
| + | |
| − | </graph>
| + | |
| − | | + | |
| − | == Примеры выполнения МТ ==
| + | |
| − | | + | |
| − | === Пустая строка ===
| + | |
| − | <pic-svg>
| + | |
| − | <svg
| + | |
| − | xmlns:svg="http://www.w3.org/2000/svg"
| + | |
| − | xmlns="http://www.w3.org/2000/svg"
| + | |
| − | xmlns:xlink="http://www.w3.org/1999/xlink"
| + | |
| − | version="1.0"
| + | |
| − | width="140px"
| + | |
| − | height="80px"
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| − | >
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| − | <ellipse
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| − | cy="30.0px"
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| − | rx="28px"
| + | |
| − | ry="8px"
| + | |
| − | style="fill:yellow;stroke:black;stroke-width:1"
| + | |
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| − | <g>
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| − | <rect
| + | |
| − | width="20px"
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| − | height="18.0px"
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| − | y="20px"
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| − | style="fill:none;stroke:#0a14e4;stroke-opacity:1.0000000;"
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| − | <rect
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| − | width="20px"
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| + | |
| − | y="20px"
| + | |
| − | style="fill:none;stroke:#0a14e4;stroke-opacity:1.0000000;"
| + | |
| − | />
| + | |
| − | </g>
| + | |
| − | <ellipse
| + | |
| − | cx="50.0px"
| + | |
| − | cy="50.0px"
| + | |
| − | rx="28px"
| + | |
| − | ry="8px"
| + | |
| − | style="fill:yellow;stroke:black;stroke-width:1"
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| − | <g>
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| − | <rect
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| − | width="20px"
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| − | <rect
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| − | style="fill:none;stroke:#0a14e4;stroke-opacity:1.0000000;"
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| − | </g>
| + | |
| − | <ellipse
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| − | cx="50.0px"
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| + | |
| − | ry="8px"
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| − | style="fill:yellow;stroke:black;stroke-width:1"
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| − | <g>
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| − | <rect
| + | |
| − | width="20px"
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| − | x="80px"
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| − | y="60px"
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| − | style="fill:none;stroke:#0a14e4;stroke-opacity:1.0000000;"
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| − | <rect
| + | |
| − | width="20px"
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| − | x="100px"
| + | |
| − | y="60px"
| + | |
| − | style="fill:none;stroke:#0a14e4;stroke-opacity:1.0000000;"
| + | |
| − | />
| + | |
| − | </g>
| + | |
| − | <text x="50.0px" font-family="Tahoma" fontsize="10px" fill="black" text-anchor="middle" y="35px" >
| + | |
| − | even</text>
| + | |
| − | <rect
| + | |
| − | width="20px"
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| − | height="18.0px"
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| − | x="100px"
| + | |
| − | y="20px"
| + | |
| − | style="fill:none;stroke:darkblue;stroke-opacity:1.0000000;stroke-width:2px;"
| + | |
| − | />
| + | |
| − | <text x="50.0px" font-family="Tahoma" fontsize="10px" fill="black" text-anchor="middle" y="55px" >
| + | |
| − | 2ok</text>
| + | |
| − | <rect
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| − | width="20px"
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| − | height="18.0px"
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| − | x="80px"
| + | |
| − | y="40px"
| + | |
| − | style="fill:none;stroke:darkblue;stroke-opacity:1.0000000;stroke-width:2px;"
| + | |
| − | />
| + | |
| − | <text x="50.0px" font-family="Tahoma" fontsize="10px" fill="black" text-anchor="middle" y="75px" >
| + | |
| − | q</text>
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| − | <rect
| + | |
| − | width="20px"
| + | |
| − | height="18.0px"
| + | |
| − | x="80px"
| + | |
| − | y="60px"
| + | |
| − | style="fill:none;stroke:darkblue;stroke-opacity:1.0000000;stroke-width:2px;"
| + | |
| − | />
| + | |
| − | <text x="90.0px" font-family="Tahoma" fontsize="10px" fill="black" text-anchor="middle" y="75px" >
| + | |
| − | 1</text>
| + | |
| − | </svg>
| + | |
| − | </pic-svg>
| + | |
| − | | + | |
| − | === «111» ===
| + | |
| − | <pic-svg>
| + | |
| − | <svg
| + | |
| − | xmlns:svg="http://www.w3.org/2000/svg"
| + | |
| − | xmlns="http://www.w3.org/2000/svg"
| + | |
| − | xmlns:xlink="http://www.w3.org/1999/xlink"
| + | |
| − | version="1.0"
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| − | width="200px"
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| − | height="200px"
| + | |
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| − | {{replicate-from-custiswiki-to-lib}}
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