Fixing task 3

This commit is contained in:
PolishPigeon 2021-11-17 15:51:38 +01:00
parent 0969d05351
commit 74c9d271de
7 changed files with 53 additions and 872 deletions

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@ -1,6 +1,6 @@
# Fdb version 3
["pdflatex"] 1637122832 "project.tex" "project.pdf" "project" 1637122833
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["pdflatex"] 1637160557 "project.tex" "project.pdf" "project" 1637160560
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@ -123,11 +123,11 @@
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"project.aux" 1637122833 2768 ba7afbf6aa8cf2ecf75244c6b0b5947d "pdflatex"
"project.tex" 1637122831 19066 b12925272f2edf5b24213d5833ad0f56 ""
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"project.tex" 1637160557 19508 62a6208c5f9a3e39d9db16a6856da62e ""
(generated)
"project.log"
"project.pdf"
"project.aux"
"project.pdf"

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@ -1,4 +1,4 @@
PWD /home/kuchy/Zlew/Studia/SEM_5/elac DONE/project
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@ -451,16 +451,16 @@ We are given following regular expression:
I will use $\epsilon_{cl}$ instead of $\epsilon$-closure for brevity sake.
Final state - $\underline{q_{19}}$ was marked with an $\underline{underline}$ and so did all the states of DFA that contain it.
\[ A = \epsilon_{cl}(q_0) = (q_0, q_1, q_3, q_4, q_6, q_{12}, q_{18}, \underline{q_{19}}) = \underline{A} \]
\[ \epsilon_{cl}(move(\underline{A}, a)) = (\epsilon_{cl}(move(q_0, q_1, q_3, q_4, q_6, q_{12}, q_{18}, \underline{q_{19}}, a))) = \epsilon_{cl}(q_9) = (q_9, q_{12}, q_{18}, \underline{q_{19}}) = \underline{B} \]
\[ A = \epsilon_{cl}(move(\underline{A}, b)) = \epsilon_{cl}(move(q_0, q_1, q_3, q_4, q_6, q_{12}, q_{18}, \underline{q_{19}}, b))) = \epsilon_{cl}(q_2, q_7) = (q_{10}, q_{15}) = C \]
\[ \epsilon_{cl}(move(\underline{B}, a)) = \epsilon_{cl}(move(q_9, q_{12}, q_{18}, \underline{q_{19}}), a) = \emptyset \]
\[ \epsilon_{cl}(move(\underline{B}, b)) = \epsilon_{cl}(move(q_9, q_{12}, q_{18}, \underline{q_{19}}), b) = \emptyset \]
\[ \epsilon_{cl}(move(C, a)) = \epsilon_{cl}(move(q_{10}, q_{15}), a) = \epsilon_{cl}(q_{13}) = (q_{15}) = D \]
\[ \epsilon_{cl}(move(C, b)) = \epsilon_{cl}(move(q_{10}, q_{15}), b) = \epsilon_{cl}(q_{17}) = (q_{18}, \underline{q_{19}}) = \underline{E} \]
\[ \epsilon_{cl}(move(D, a)) = \epsilon_{cl}(move((q_{15}), a) = \epsilon_{cl}(\emptyset) = \emptyset \]
\[ \epsilon_{cl}(move(D, b)) = \epsilon_{cl}(move((q_{15}), b) = \epsilon_{cl}(q_{17}) = (q_{18}, \underline{q_{19}}) = \underline{E} \]
\[ \epsilon_{cl}(move(\underline{E}, a)) = \epsilon_{cl}(move((q_{18}, \underline{q_{19}}), a) = \epsilon_{cl}(\emptyset) = \emptyset \]
\[ \epsilon_{cl}(move(\underline{E}, b)) = \epsilon_{cl}(move((q_{18}, \underline{q_{19}}), b) = \epsilon_{cl}(\emptyset) = \emptyset \]
\[ \epsilon_{cl}(move(\underline{A}, a)) = (\epsilon_{cl}(move(q_0, q_1, q_3, q_4, q_6, q_{12}, q_{18}, \underline{q_{19}}, a))) = \epsilon_{cl}(q_9) = (q_6, q_9, q_{12}, q_{18}, \underline{q_{19}}) = \underline{B} \]
\[ A = \epsilon_{cl}(move(\underline{A}, b)) = \epsilon_{cl}(move(q_0, q_1, q_3, q_4, q_6, q_{12}, q_{18}, \underline{q_{19}}, b))) = \epsilon_{cl}(q_2, q_7) = (q_2, q_7, q_{10}, q_{15}) = C \]
\[ \epsilon_{cl}(move(\underline{B}, a)) = \epsilon_{cl}(move(q_6, q_9, q_{12}, q_{18}, \underline{q_{19}}), a) = \epsilon_{cl}(q_9) = (q_6, q_9, q_{12}, q_{18}, \underline{q_{19}}) = \underline{B} \]
\[ \epsilon_{cl}(move(\underline{B}, b)) = \epsilon_{cl}(move(q_6, q_9, q_{12}, q_{18}, \underline{q_{19}}), b) = \emptyset \]
\[ \epsilon_{cl}(move(C, a)) = \epsilon_{cl}(move(q_2, q_7, q_{10}, q_{15}), a) = \epsilon_{cl}(q_{13}) = (q_{10}, q_{13}, q_{15}) = D \]
\[ \epsilon_{cl}(move(C, b)) = \epsilon_{cl}(move((q_2, q_7, q_{10}, q_{15}), b) = \epsilon_{cl}(q_{17}) = (q_{17}, q_{18}, \underline{q_{19}}) = \underline{E} \]
\[ \epsilon_{cl}(move(D, a)) = \epsilon_{cl}(move((q_{10}, q_{13}, q_{15}), a) = \epsilon_{cl}(q_{13}) = (q_{10}, q_{13}, q_{15}) = D \]
\[ \epsilon_{cl}(move(D, b)) = \epsilon_{cl}(move(q_{10}, q_{13}, q_{15}, b) = \epsilon_{cl}(q_{17}) = (q_{17}, q_{18}, \underline{q_{19}}) = \underline{E} \]
\[ \epsilon_{cl}(move(\underline{E}, a)) = \epsilon_{cl}(move(q_{17}, q_{18}, \underline{q_{19}}), a) = \epsilon_{cl}(\emptyset) = \emptyset \]
\[ \epsilon_{cl}(move(\underline{E}, b)) = \epsilon_{cl}(move(q_{17}, q_{18}, \underline{q_{19}}), b) = \epsilon_{cl}(\emptyset) = \emptyset \]
\subsection{State table}
\begin{center}
@ -470,11 +470,11 @@ Final state - $\underline{q_{19}}$ was marked with an $\underline{underline}$ an
\hline
$\underline{A}$ & $\underline{B}$ & C\\
\hline
$\underline{B}$ & $\emptyset$ & $\emptyset$ \\
$\underline{B}$ & $\underline{B}$ & $\emptyset$ \\
\hline
C & D & $\underline{E}$\\
\hline
D & $\emptyset$ & $\underline{E}$\\
D & D & $\underline{E}$\\
\hline
$\underline{E}$ & $\emptyset$ & $\emptyset$\\
\hline
@ -487,40 +487,42 @@ $\emptyset$ & $\emptyset$ & $\emptyset$\\
\centering
\begin{tikzpicture} [node distance = 2cm, on grid, auto]
\node (q0) [state, accepting, initial, initial text = {}] {A};
\node (q1) [state, accepting, above right = of q0] {B};
\node (q2) [state, below right = of q0] {C};
\node (q3) [state, accepting, above right = of q2] {E};
\node (q4) [state, below right = of q2] {D};
\node (q5) [state, right = of q1] {$\emptyset$};
\node (q0) [state, accepting, initial, initial text = {}] {A};
\node (q1) [state, accepting, above right = of q0] {B};
\node (q2) [state, below right = of q0] {C};
\node (q3) [state, accepting, above right = of q2] {E};
\node (q4) [state, below right = of q2] {D};
\node (q5) [state, right = of q1] {$\emptyset$};
\path [-stealth, thick]
(q0) edge node {$a$} (q1);
\path [-stealth, thick]
(q0) edge node {$a$} (q1);
\path [-stealth, thick]
(q0) edge node {$b$} (q2);
\path [-stealth, thick]
(q0) edge node {$b$} (q2);
\path [-stealth, thick]
(q2) edge node {$a$} (q4);
\path [-stealth, thick]
(q1) edge [loop] node {$a$} (q1);
\path [-stealth, thick]
(q2) edge node {$b$} (q3);
\path [-stealth, thick]
(q2) edge node {$b$} (q4);
\path [-stealth, thick]
(q4) edge node {$b$} (q3);
\path [-stealth, thick]
(q2) edge node {$b$} (q3);
\path [-stealth, thick]
(q1) edge [bend left] node {$a, b$} (q5);
\path [-stealth, thick]
(q4) edge [bend right] node {$b$} (q3);
\path [-stealth, thick]
(q3) edge node {$a, b$} (q5);
\path [-stealth, thick]
(q4) edge [loop] node {$a$} (q4);
\path [-stealth, thick]
(q4) edge [bend right] node {$a$} (q5);
\path [-stealth, thick]
(q1) edge [bend left] node {$a$} (q5);
\path [-stealth, thick]
(q5) edge [loop] node {$a, b$} (q5);
\path [-stealth, thick]
(q3) edge node {$a, b$} (q5);
\path [-stealth, thick]
(q5) edge [loop] node {$a, b$} (q5);
@ -574,6 +576,9 @@ No states could be minimized! Therefore our final minimal state DFA looks like t
\path [-stealth, thick]
(q0) edge node {$b$} (q2);
\path [-stealth, thick]
(q1) edge [loop] node {$a$} (q1);
\path [-stealth, thick]
(q2) edge node {$a$} (q4);
@ -587,7 +592,10 @@ No states could be minimized! Therefore our final minimal state DFA looks like t
(q1) edge [bend left] node {$a, b$} (q5);
\path [-stealth, thick]
(q3) edge node {$a, b$} (q5);
(q3) edge [below loop] node {$a$} (q3);
\path [-stealth, thick]
(q3) edge node {$a$} (q5);
\path [-stealth, thick]
(q4) edge [bend right] node {$a$} (q5);